%------------------------------------------------------------------------------
% File : Lash---1.13
% Problem : SEU671^1 : TPTP v9.2.0. Released v3.7.0.
% Transfm : none
% Format : tptp:raw
% Command : lash -P picomus -M modes -p tstp -t %d %s
% Computer : n012.cluster.edu
% Model : x86_64 x86_64
% CPU : Intel(R) Xeon(R) CPU E5-2620 v4 2.10GHz
% Memory : 8042.1875MB
% OS : Linux 3.10.0-693.el7.x86_64
% CPULimit : 300s
% WCLimit : 300s
% DateTime : Thu Oct 9 02:33:28 PM UTC 2025
% Result : Theorem 104.57s 104.75s
% Output : Proof 105.49s
% Verified :
% SZS Type : ERROR: Analysing output (MakeTreeStats fails)
% Comments :
%------------------------------------------------------------------------------
thf(ty_exu,type,
exu: ( $i > $o ) > $o ).
thf(ty_descrp,type,
descrp: $o ).
thf(ty_setadjoinE,type,
setadjoinE: $o ).
thf(ty_descr__Cong,type,
descr__Cong: $o ).
thf(ty_ex1,type,
ex1: $i > ( $i > $o ) > $o ).
thf(ty_emptysetimpfalse,type,
emptysetimpfalse: $o ).
thf(ty_binintersectLsub,type,
binintersectLsub: $o ).
thf(ty_setbeta,type,
setbeta: $o ).
thf(ty_setunionsingleton1,type,
setunionsingleton1: $o ).
thf(ty_subset,type,
subset: $i > $i > $o ).
thf(ty_setadjoinAx,type,
setadjoinAx: $o ).
thf(ty_eigen__926,type,
eigen__926: $i ).
thf(ty_nonemptyI1,type,
nonemptyI1: $o ).
thf(ty_quantDeMorgan3,type,
quantDeMorgan3: $o ).
thf(ty_setunion__Cong,type,
setunion__Cong: $o ).
thf(ty_cartprodpairmemEL,type,
cartprodpairmemEL: $o ).
thf(ty_singleton,type,
singleton: $i > $o ).
thf(ty_iskpair,type,
iskpair: $i > $o ).
thf(ty_powersetI,type,
powersetI: $o ).
thf(ty_setminus,type,
setminus: $i > $i > $i ).
thf(ty_eigen__3,type,
eigen__3: $i ).
thf(ty_setunion,type,
setunion: $i > $i ).
thf(ty_setadjoinIR,type,
setadjoinIR: $o ).
thf(ty_eqimpsubset2,type,
eqimpsubset2: $o ).
thf(ty_binunionIL,type,
binunionIL: $o ).
thf(ty_eigen__924,type,
eigen__924: $i ).
thf(ty_eigen__919,type,
eigen__919: $i ).
thf(ty_emptysetsubset,type,
emptysetsubset: $o ).
thf(ty_symdiffI1,type,
symdiffI1: $o ).
thf(ty_setukpairinjR1,type,
setukpairinjR1: $o ).
thf(ty_emptyinunitempty,type,
emptyinunitempty: $o ).
thf(ty_eqimpsubset1,type,
eqimpsubset1: $o ).
thf(ty_binunionE,type,
binunionE: $o ).
thf(ty_setunionsingleton2,type,
setunionsingleton2: $o ).
thf(ty_emptyI,type,
emptyI: $o ).
thf(ty_nonemptyE1,type,
nonemptyE1: $o ).
thf(ty_quantDeMorgan1,type,
quantDeMorgan1: $o ).
thf(ty_eigen__905,type,
eigen__905: $i > $i > $o ).
thf(ty_binunion,type,
binunion: $i > $i > $i ).
thf(ty_notdallE,type,
notdallE: $o ).
thf(ty_notequalI1,type,
notequalI1: $o ).
thf(ty_eigen__917,type,
eigen__917: $i ).
thf(ty_eigen__913,type,
eigen__913: $i ).
thf(ty_singletoninpowerset,type,
singletoninpowerset: $o ).
thf(ty_singletoninpowunion,type,
singletoninpowunion: $o ).
thf(ty_subsetE2,type,
subsetE2: $o ).
thf(ty_emptysetAx,type,
emptysetAx: $o ).
thf(ty_subsetI1,type,
subsetI1: $o ).
thf(ty_binunionLsub,type,
binunionLsub: $o ).
thf(ty_setadjoinOr,type,
setadjoinOr: $o ).
thf(ty_eigen__923,type,
eigen__923: $i ).
thf(ty_emptyinPowerset,type,
emptyinPowerset: $o ).
thf(ty_exuI1,type,
exuI1: $o ).
thf(ty_kfst,type,
kfst: $i > $i ).
thf(ty_quantDeMorgan2,type,
quantDeMorgan2: $o ).
thf(ty_dpsetconstrERa,type,
dpsetconstrERa: $o ).
thf(ty_emptysetE,type,
emptysetE: $o ).
thf(ty_exuE2,type,
exuE2: $o ).
thf(ty_symdiffE,type,
symdiffE: $o ).
thf(ty_eigen__1,type,
eigen__1: $i ).
thf(ty_setunionE2,type,
setunionE2: $o ).
thf(ty_dpsetconstrI,type,
dpsetconstrI: $o ).
thf(ty_eigen__915,type,
eigen__915: $i > $i > $o ).
thf(ty_dsetconstrI,type,
dsetconstrI: $o ).
thf(ty_notdexE,type,
notdexE: $o ).
thf(ty_symdiff,type,
symdiff: $i > $i > $i ).
thf(ty_binintersectSubset2,type,
binintersectSubset2: $o ).
thf(ty_setminusER,type,
setminusER: $o ).
thf(ty_ubforcartprodlem3,type,
ubforcartprodlem3: $o ).
thf(ty_emptyInPowerset,type,
emptyInPowerset: $o ).
thf(ty_exuI2,type,
exuI2: $o ).
thf(ty_binintersectI,type,
binintersectI: $o ).
thf(ty_noeltsimpempty,type,
noeltsimpempty: $o ).
thf(ty_exuI3,type,
exuI3: $o ).
thf(ty_sepInPowerset,type,
sepInPowerset: $o ).
thf(ty_singletonprop,type,
singletonprop: $o ).
thf(ty_cartprodmempair1,type,
cartprodmempair1: $o ).
thf(ty_singletonsswitch,type,
singletonsswitch: $o ).
thf(ty_omega__Cong,type,
omega__Cong: $o ).
thf(ty_cartprodpairin,type,
cartprodpairin: $o ).
thf(ty_singletonsuniq,type,
singletonsuniq: $o ).
thf(ty_eigen__920,type,
eigen__920: $i > $i > $o ).
thf(ty_sepSubset,type,
sepSubset: $o ).
thf(ty_setminusEL,type,
setminusEL: $o ).
thf(ty_dsetconstr__Cong,type,
dsetconstr__Cong: $o ).
thf(ty_eigen__906,type,
eigen__906: $i ).
thf(ty_nonemptyI,type,
nonemptyI: $o ).
thf(ty_upairsetIR,type,
upairsetIR: $o ).
thf(ty_cartprodpairsurjEq,type,
cartprodpairsurjEq: $o ).
thf(ty_kpair,type,
kpair: $i > $i > $i ).
thf(ty_symdiffIneg1,type,
symdiffIneg1: $o ).
thf(ty_kpairiskpair,type,
kpairiskpair: $o ).
thf(ty_setukpairinjL2,type,
setukpairinjL2: $o ).
thf(ty_prop2setE,type,
prop2setE: $o ).
thf(ty_secondinupair,type,
secondinupair: $o ).
thf(ty_eigen__909,type,
eigen__909: $i ).
thf(ty_upairset2IR,type,
upairset2IR: $o ).
thf(ty_setminusI,type,
setminusI: $o ).
thf(ty_setminusELneg,type,
setminusELneg: $o ).
thf(ty_setminusIRneg,type,
setminusIRneg: $o ).
thf(ty_setadjoin,type,
setadjoin: $i > $i > $i ).
thf(ty_setukpairIL,type,
setukpairIL: $o ).
thf(ty_eigen__911,type,
eigen__911: $i ).
thf(ty_eigen__2,type,
eigen__2: $i > $i > $o ).
thf(ty_singletonsubset,type,
singletonsubset: $o ).
thf(ty_setukpairinjR11,type,
setukpairinjR11: $o ).
thf(ty_upairsetE,type,
upairsetE: $o ).
thf(ty_upairsubunion,type,
upairsubunion: $o ).
thf(ty_upairsetIL,type,
upairsetIL: $o ).
thf(ty_symdiffI2,type,
symdiffI2: $o ).
thf(ty_inPowerset,type,
inPowerset: $o ).
thf(ty_cartprodfstin,type,
cartprodfstin: $o ).
thf(ty_cartprodpairmemER,type,
cartprodpairmemER: $o ).
thf(ty_uniqinunit,type,
uniqinunit: $o ).
thf(ty_binunionIR,type,
binunionIR: $o ).
thf(ty_binintersectSubset4,type,
binintersectSubset4: $o ).
thf(ty_quantDeMorgan4,type,
quantDeMorgan4: $o ).
thf(ty_eigen__916,type,
eigen__916: $i ).
thf(ty_setadjoinIL,type,
setadjoinIL: $o ).
thf(ty_upairequniteq,type,
upairequniteq: $o ).
thf(ty_cartprodfstpairEq,type,
cartprodfstpairEq: $o ).
thf(ty_foundationAx,type,
foundationAx: $o ).
thf(ty_cartprodmempair,type,
cartprodmempair: $o ).
thf(ty_descr,type,
descr: ( $i > $o ) > $i ).
thf(ty_setext,type,
setext: $o ).
thf(ty_eigen__925,type,
eigen__925: $i > $i > $o ).
thf(ty_setminusILneg,type,
setminusILneg: $o ).
thf(ty_binintersectEL,type,
binintersectEL: $o ).
thf(ty_eigen__899,type,
eigen__899: $i ).
thf(ty_setminusSubset1,type,
setminusSubset1: $o ).
thf(ty_kfstpairEq,type,
kfstpairEq: $o ).
thf(ty_cartprodsndpairEq,type,
cartprodsndpairEq: $o ).
thf(ty_setunionE,type,
setunionE: $o ).
thf(ty_subsetemptysetimpeq,type,
subsetemptysetimpeq: $o ).
thf(ty_setunionsingleton,type,
setunionsingleton: $o ).
thf(ty_omega0Ax,type,
omega0Ax: $o ).
thf(ty_vacuousDall,type,
vacuousDall: $o ).
thf(ty_dpsetconstrEL2,type,
dpsetconstrEL2: $o ).
thf(ty_eigen__4,type,
eigen__4: $i ).
thf(ty_powersetAx,type,
powersetAx: $o ).
thf(ty_eigen__914,type,
eigen__914: $i ).
thf(ty_ksndsingleton,type,
ksndsingleton: $o ).
thf(ty_eigen__922,type,
eigen__922: $i ).
thf(ty_setunionAx,type,
setunionAx: $o ).
thf(ty_prop2set,type,
prop2set: $o > $i ).
thf(ty_notsubsetI,type,
notsubsetI: $o ).
thf(ty_subset2powerset,type,
subset2powerset: $o ).
thf(ty_dpsetconstr,type,
dpsetconstr: $i > $i > ( $i > $i > $o ) > $i ).
thf(ty_notequalI2,type,
notequalI2: $o ).
thf(ty_exuEu,type,
exuEu: $o ).
thf(ty_binintersect,type,
binintersect: $i > $i > $i ).
thf(ty_ex1I,type,
ex1I: $o ).
thf(ty_eigen__898,type,
eigen__898: $i ).
thf(ty_breln,type,
breln: $i > $i > $i > $o ).
thf(ty_eqinunit,type,
eqinunit: $o ).
thf(ty_prop2setI,type,
prop2setI: $o ).
thf(ty_setukpairIR,type,
setukpairIR: $o ).
thf(ty_eigen__910,type,
eigen__910: $i > $i > $o ).
thf(ty_binintersectRsub,type,
binintersectRsub: $o ).
thf(ty_setukpairinjR12,type,
setukpairinjR12: $o ).
thf(ty_eigen__921,type,
eigen__921: $i ).
thf(ty_nonempty,type,
nonempty: $i > $o ).
thf(ty_inCongP,type,
inCongP: $o ).
thf(ty_ubforcartprodlem1,type,
ubforcartprodlem1: $o ).
thf(ty_dsetconstr,type,
dsetconstr: $i > ( $i > $o ) > $i ).
thf(ty_subsetI2,type,
subsetI2: $o ).
thf(ty_powersetE1,type,
powersetE1: $o ).
thf(ty_theprop,type,
theprop: $o ).
thf(ty_replAx,type,
replAx: $o ).
thf(ty_dsetconstrER,type,
dsetconstrER: $o ).
thf(ty_bs114d,type,
bs114d: $o ).
thf(ty_setextAx,type,
setextAx: $o ).
thf(ty_eigen__927,type,
eigen__927: $i ).
thf(ty_kpairp,type,
kpairp: $o ).
thf(ty_prop2set2propI,type,
prop2set2propI: $o ).
thf(ty_dsetconstrEL,type,
dsetconstrEL: $o ).
thf(ty_in__Cong,type,
in__Cong: $o ).
thf(ty_setadjoin__Cong,type,
setadjoin__Cong: $o ).
thf(ty_binintersectSubset3,type,
binintersectSubset3: $o ).
thf(ty_in,type,
in: $i > $i > $o ).
thf(ty_binunionEcases,type,
binunionEcases: $o ).
thf(ty_setminusSubset2,type,
setminusSubset2: $o ).
thf(ty_exuE3u,type,
exuE3u: $o ).
thf(ty_binintersectSubset5,type,
binintersectSubset5: $o ).
thf(ty_eigen__912,type,
eigen__912: $i ).
thf(ty_setoftrueEq,type,
setoftrueEq: $o ).
thf(ty_nonemptyImpWitness,type,
nonemptyImpWitness: $o ).
thf(ty_eigen__908,type,
eigen__908: $i ).
thf(ty_eigen__918,type,
eigen__918: $i ).
thf(ty_setukpairinjL,type,
setukpairinjL: $o ).
thf(ty_eigen__900,type,
eigen__900: $i > $i > $o ).
thf(ty_subsetE,type,
subsetE: $o ).
thf(ty_ksnd,type,
ksnd: $i > $i ).
thf(ty_cartprod,type,
cartprod: $i > $i > $i ).
thf(ty_powerset,type,
powerset: $i > $i ).
thf(ty_setukpairinjR,type,
setukpairinjR: $o ).
thf(ty_ksndpairEq,type,
ksndpairEq: $o ).
thf(ty_set2prop,type,
set2prop: $i > $o ).
thf(ty_symdiffIneg2,type,
symdiffIneg2: $o ).
thf(ty_kpairsurjEq,type,
kpairsurjEq: $o ).
thf(ty_subsetRefl,type,
subsetRefl: $o ).
thf(ty_ubforcartprodlem2,type,
ubforcartprodlem2: $o ).
thf(ty_cartprodmempaircEq,type,
cartprodmempaircEq: $o ).
thf(ty_omega,type,
omega: $i ).
thf(ty_setminusERneg,type,
setminusERneg: $o ).
thf(ty_dpsetconstrSub,type,
dpsetconstrSub: $o ).
thf(ty_exuE3e,type,
exuE3e: $o ).
thf(ty_binunionRsub,type,
binunionRsub: $o ).
thf(ty_upairset2E,type,
upairset2E: $o ).
thf(ty_eigen__904,type,
eigen__904: $i ).
thf(ty_notinsingleton,type,
notinsingleton: $o ).
thf(ty_exu__Cong,type,
exu__Cong: $o ).
thf(ty_setOfPairsIsBReln,type,
setOfPairsIsBReln: $o ).
thf(ty_ex1E1,type,
ex1E1: $o ).
thf(ty_eigen__902,type,
eigen__902: $i ).
thf(ty_eigen__0,type,
eigen__0: $i ).
thf(ty_binintersectSubset1,type,
binintersectSubset1: $o ).
thf(ty_omegaIndAx,type,
omegaIndAx: $o ).
thf(ty_powerset__Cong,type,
powerset__Cong: $o ).
thf(ty_omegaSAx,type,
omegaSAx: $o ).
thf(ty_powersetsubset,type,
powersetsubset: $o ).
thf(ty_setminusLsub,type,
setminusLsub: $o ).
thf(ty_subsetTrans,type,
subsetTrans: $o ).
thf(ty_setextsub,type,
setextsub: $o ).
thf(ty_cartprodsndin,type,
cartprodsndin: $o ).
thf(ty_notinemptyset,type,
notinemptyset: $o ).
thf(ty_emptyE1,type,
emptyE1: $o ).
thf(ty_setadjoinSub,type,
setadjoinSub: $o ).
thf(ty_kfstsingleton,type,
kfstsingleton: $o ).
thf(ty_dpsetconstrEL1,type,
dpsetconstrEL1: $o ).
thf(ty_emptyset,type,
emptyset: $i ).
thf(ty_setukpairinjR2,type,
setukpairinjR2: $o ).
thf(ty_powersetE,type,
powersetE: $o ).
thf(ty_subPowSU,type,
subPowSU: $o ).
thf(ty_setukpairinjL1,type,
setukpairinjL1: $o ).
thf(ty_eigen__903,type,
eigen__903: $i ).
thf(ty_eigen__901,type,
eigen__901: $i ).
thf(ty_exuE1,type,
exuE1: $o ).
thf(ty_setadjoinSub2,type,
setadjoinSub2: $o ).
thf(ty_disjointsetsI1,type,
disjointsetsI1: $o ).
thf(ty_setunionI,type,
setunionI: $o ).
thf(ty_emptyset__Cong,type,
emptyset__Cong: $o ).
thf(ty_powersetI1,type,
powersetI1: $o ).
thf(ty_upairinpowunion,type,
upairinpowunion: $o ).
thf(ty_wellorderingAx,type,
wellorderingAx: $o ).
thf(ty_binintersectER,type,
binintersectER: $o ).
thf(ty_ex1I2,type,
ex1I2: $o ).
thf(ty_eigen__907,type,
eigen__907: $i ).
thf(sP1,plain,
( sP1
<=> setukpairinjR2 ),
introduced(definition,[new_symbols(definition,[sP1])]) ).
thf(sP2,plain,
( sP2
<=> ( in @ ( kpair @ eigen__3 @ eigen__4 ) @ ( dpsetconstr @ eigen__0 @ eigen__1 @ eigen__2 ) ) ),
introduced(definition,[new_symbols(definition,[sP2])]) ).
thf(sP3,plain,
( sP3
<=> binunionLsub ),
introduced(definition,[new_symbols(definition,[sP3])]) ).
thf(sP4,plain,
( sP4
<=> cartprodpairin ),
introduced(definition,[new_symbols(definition,[sP4])]) ).
thf(sP5,plain,
( sP5
<=> wellorderingAx ),
introduced(definition,[new_symbols(definition,[sP5])]) ).
thf(sP6,plain,
( sP6
<=> inCongP ),
introduced(definition,[new_symbols(definition,[sP6])]) ).
thf(sP7,plain,
( sP7
<=> theprop ),
introduced(definition,[new_symbols(definition,[sP7])]) ).
thf(sP8,plain,
( sP8
<=> ! [X1: $i] :
( ( in @ ( kpair @ eigen__3 @ X1 ) @ ( dpsetconstr @ eigen__0 @ eigen__1 @ eigen__2 ) )
=> ( in @ X1 @ eigen__1 ) ) ),
introduced(definition,[new_symbols(definition,[sP8])]) ).
thf(sP9,plain,
( sP9
<=> exuE1 ),
introduced(definition,[new_symbols(definition,[sP9])]) ).
thf(sP10,plain,
( sP10
<=> ex1E1 ),
introduced(definition,[new_symbols(definition,[sP10])]) ).
thf(sP11,plain,
( sP11
<=> binunionEcases ),
introduced(definition,[new_symbols(definition,[sP11])]) ).
thf(sP12,plain,
( sP12
<=> dpsetconstrSub ),
introduced(definition,[new_symbols(definition,[sP12])]) ).
thf(sP13,plain,
( sP13
<=> binintersectSubset5 ),
introduced(definition,[new_symbols(definition,[sP13])]) ).
thf(sP14,plain,
( sP14
<=> setminusILneg ),
introduced(definition,[new_symbols(definition,[sP14])]) ).
thf(sP15,plain,
( sP15
<=> setunionsingleton1 ),
introduced(definition,[new_symbols(definition,[sP15])]) ).
thf(sP16,plain,
( sP16
<=> dsetconstrI ),
introduced(definition,[new_symbols(definition,[sP16])]) ).
thf(sP17,plain,
( sP17
<=> emptyInPowerset ),
introduced(definition,[new_symbols(definition,[sP17])]) ).
thf(sP18,plain,
( sP18
<=> ubforcartprodlem1 ),
introduced(definition,[new_symbols(definition,[sP18])]) ).
thf(sP19,plain,
( sP19
<=> quantDeMorgan2 ),
introduced(definition,[new_symbols(definition,[sP19])]) ).
thf(sP20,plain,
( sP20
<=> cartprodmempair1 ),
introduced(definition,[new_symbols(definition,[sP20])]) ).
thf(sP21,plain,
( sP21
<=> cartprodsndpairEq ),
introduced(definition,[new_symbols(definition,[sP21])]) ).
thf(sP22,plain,
( sP22
<=> dsetconstr__Cong ),
introduced(definition,[new_symbols(definition,[sP22])]) ).
thf(sP23,plain,
( sP23
<=> sepSubset ),
introduced(definition,[new_symbols(definition,[sP23])]) ).
thf(sP24,plain,
( sP24
<=> subPowSU ),
introduced(definition,[new_symbols(definition,[sP24])]) ).
thf(sP25,plain,
( sP25
<=> inPowerset ),
introduced(definition,[new_symbols(definition,[sP25])]) ).
thf(sP26,plain,
( sP26
<=> cartprodmempair ),
introduced(definition,[new_symbols(definition,[sP26])]) ).
thf(sP27,plain,
( sP27
<=> dsetconstrER ),
introduced(definition,[new_symbols(definition,[sP27])]) ).
thf(sP28,plain,
( sP28
<=> setunion__Cong ),
introduced(definition,[new_symbols(definition,[sP28])]) ).
thf(sP29,plain,
( sP29
<=> sepInPowerset ),
introduced(definition,[new_symbols(definition,[sP29])]) ).
thf(sP30,plain,
( sP30
<=> setminusLsub ),
introduced(definition,[new_symbols(definition,[sP30])]) ).
thf(sP31,plain,
( sP31
<=> setunionsingleton ),
introduced(definition,[new_symbols(definition,[sP31])]) ).
thf(sP32,plain,
( sP32
<=> ex1I2 ),
introduced(definition,[new_symbols(definition,[sP32])]) ).
thf(sP33,plain,
( sP33
<=> subsetI1 ),
introduced(definition,[new_symbols(definition,[sP33])]) ).
thf(sP34,plain,
( sP34
<=> setextsub ),
introduced(definition,[new_symbols(definition,[sP34])]) ).
thf(sP35,plain,
( sP35
<=> setminusI ),
introduced(definition,[new_symbols(definition,[sP35])]) ).
thf(sP36,plain,
( sP36
<=> nonemptyI ),
introduced(definition,[new_symbols(definition,[sP36])]) ).
thf(sP37,plain,
( sP37
<=> nonemptyI1 ),
introduced(definition,[new_symbols(definition,[sP37])]) ).
thf(sP38,plain,
( sP38
<=> powersetI1 ),
introduced(definition,[new_symbols(definition,[sP38])]) ).
thf(sP39,plain,
( sP39
<=> omega0Ax ),
introduced(definition,[new_symbols(definition,[sP39])]) ).
thf(sP40,plain,
( sP40
<=> powerset__Cong ),
introduced(definition,[new_symbols(definition,[sP40])]) ).
thf(sP41,plain,
( sP41
<=> binunionIL ),
introduced(definition,[new_symbols(definition,[sP41])]) ).
thf(sP42,plain,
( sP42
<=> dpsetconstrERa ),
introduced(definition,[new_symbols(definition,[sP42])]) ).
thf(sP43,plain,
( sP43
<=> ubforcartprodlem3 ),
introduced(definition,[new_symbols(definition,[sP43])]) ).
thf(sP44,plain,
( sP44
<=> bs114d ),
introduced(definition,[new_symbols(definition,[sP44])]) ).
thf(sP45,plain,
( sP45
<=> upairinpowunion ),
introduced(definition,[new_symbols(definition,[sP45])]) ).
thf(sP46,plain,
( sP46
<=> setminusIRneg ),
introduced(definition,[new_symbols(definition,[sP46])]) ).
thf(sP47,plain,
( sP47
<=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( in @ X4 @ X1 ) ) ),
introduced(definition,[new_symbols(definition,[sP47])]) ).
thf(sP48,plain,
( sP48
<=> ! [X1: $i,X2: $i > $i > $o,X3: $i,X4: $i] :
( ( in @ ( kpair @ X3 @ X4 ) @ ( dpsetconstr @ eigen__0 @ X1 @ X2 ) )
=> ( in @ X4 @ X1 ) ) ),
introduced(definition,[new_symbols(definition,[sP48])]) ).
thf(sP49,plain,
( sP49
<=> exuE2 ),
introduced(definition,[new_symbols(definition,[sP49])]) ).
thf(sP50,plain,
( sP50
<=> kpairp ),
introduced(definition,[new_symbols(definition,[sP50])]) ).
thf(sP51,plain,
( sP51
<=> kfstpairEq ),
introduced(definition,[new_symbols(definition,[sP51])]) ).
thf(sP52,plain,
( sP52
<=> prop2setE ),
introduced(definition,[new_symbols(definition,[sP52])]) ).
thf(sP53,plain,
( sP53
<=> setukpairinjR1 ),
introduced(definition,[new_symbols(definition,[sP53])]) ).
thf(sP54,plain,
( sP54
<=> setminusEL ),
introduced(definition,[new_symbols(definition,[sP54])]) ).
thf(sP55,plain,
( sP55
<=> nonemptyImpWitness ),
introduced(definition,[new_symbols(definition,[sP55])]) ).
thf(sP56,plain,
( sP56
<=> emptyE1 ),
introduced(definition,[new_symbols(definition,[sP56])]) ).
thf(sP57,plain,
( sP57
<=> exuI2 ),
introduced(definition,[new_symbols(definition,[sP57])]) ).
thf(sP58,plain,
( sP58
<=> exuE3e ),
introduced(definition,[new_symbols(definition,[sP58])]) ).
thf(sP59,plain,
( sP59
<=> ! [X1: $i] :
( ( in @ X1 @ eigen__1 )
=> ( ( in @ ( kpair @ eigen__3 @ X1 ) @ ( dpsetconstr @ eigen__0 @ eigen__1 @ eigen__2 ) )
=> ( eigen__2 @ eigen__3 @ X1 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP59])]) ).
thf(sP60,plain,
( sP60
<=> upairsubunion ),
introduced(definition,[new_symbols(definition,[sP60])]) ).
thf(sP61,plain,
( sP61
<=> exu__Cong ),
introduced(definition,[new_symbols(definition,[sP61])]) ).
thf(sP62,plain,
( sP62
<=> binintersectSubset4 ),
introduced(definition,[new_symbols(definition,[sP62])]) ).
thf(sP63,plain,
( sP63
<=> descrp ),
introduced(definition,[new_symbols(definition,[sP63])]) ).
thf(sP64,plain,
( sP64
<=> eqimpsubset1 ),
introduced(definition,[new_symbols(definition,[sP64])]) ).
thf(sP65,plain,
( sP65
<=> binintersectSubset1 ),
introduced(definition,[new_symbols(definition,[sP65])]) ).
thf(sP66,plain,
( sP66
<=> ex1I ),
introduced(definition,[new_symbols(definition,[sP66])]) ).
thf(sP67,plain,
( sP67
<=> emptysetimpfalse ),
introduced(definition,[new_symbols(definition,[sP67])]) ).
thf(sP68,plain,
( sP68
<=> omegaSAx ),
introduced(definition,[new_symbols(definition,[sP68])]) ).
thf(sP69,plain,
( sP69
<=> notinemptyset ),
introduced(definition,[new_symbols(definition,[sP69])]) ).
thf(sP70,plain,
( sP70
<=> binintersectI ),
introduced(definition,[new_symbols(definition,[sP70])]) ).
thf(sP71,plain,
( sP71
<=> symdiffIneg2 ),
introduced(definition,[new_symbols(definition,[sP71])]) ).
thf(sP72,plain,
( sP72
<=> vacuousDall ),
introduced(definition,[new_symbols(definition,[sP72])]) ).
thf(sP73,plain,
( sP73
<=> eqimpsubset2 ),
introduced(definition,[new_symbols(definition,[sP73])]) ).
thf(sP74,plain,
( sP74
<=> binunionE ),
introduced(definition,[new_symbols(definition,[sP74])]) ).
thf(sP75,plain,
( sP75
<=> setadjoinE ),
introduced(definition,[new_symbols(definition,[sP75])]) ).
thf(sP76,plain,
( sP76
<=> symdiffI1 ),
introduced(definition,[new_symbols(definition,[sP76])]) ).
thf(sP77,plain,
( sP77
<=> setunionsingleton2 ),
introduced(definition,[new_symbols(definition,[sP77])]) ).
thf(sP78,plain,
( sP78
<=> setadjoinOr ),
introduced(definition,[new_symbols(definition,[sP78])]) ).
thf(sP79,plain,
( sP79
<=> setunionI ),
introduced(definition,[new_symbols(definition,[sP79])]) ).
thf(sP80,plain,
( sP80
<=> emptyinPowerset ),
introduced(definition,[new_symbols(definition,[sP80])]) ).
thf(sP81,plain,
( sP81
<=> cartprodfstin ),
introduced(definition,[new_symbols(definition,[sP81])]) ).
thf(sP82,plain,
( sP82
<=> quantDeMorgan1 ),
introduced(definition,[new_symbols(definition,[sP82])]) ).
thf(sP83,plain,
( sP83
<=> descr__Cong ),
introduced(definition,[new_symbols(definition,[sP83])]) ).
thf(sP84,plain,
( sP84
<=> ( ( in @ eigen__4 @ eigen__1 )
=> ( sP2
=> ( eigen__2 @ eigen__3 @ eigen__4 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP84])]) ).
thf(sP85,plain,
( sP85
<=> eqinunit ),
introduced(definition,[new_symbols(definition,[sP85])]) ).
thf(sP86,plain,
( sP86
<=> upairsetE ),
introduced(definition,[new_symbols(definition,[sP86])]) ).
thf(sP87,plain,
( sP87
<=> ! [X1: $i,X2: $i] :
( ( in @ ( kpair @ X1 @ X2 ) @ ( dpsetconstr @ eigen__0 @ eigen__1 @ eigen__2 ) )
=> ( in @ X2 @ eigen__1 ) ) ),
introduced(definition,[new_symbols(definition,[sP87])]) ).
thf(sP88,plain,
( sP88
<=> powersetI ),
introduced(definition,[new_symbols(definition,[sP88])]) ).
thf(sP89,plain,
( sP89
<=> setOfPairsIsBReln ),
introduced(definition,[new_symbols(definition,[sP89])]) ).
thf(sP90,plain,
( sP90
<=> setadjoinIL ),
introduced(definition,[new_symbols(definition,[sP90])]) ).
thf(sP91,plain,
( sP91
<=> setadjoinAx ),
introduced(definition,[new_symbols(definition,[sP91])]) ).
thf(sP92,plain,
( sP92
<=> setbeta ),
introduced(definition,[new_symbols(definition,[sP92])]) ).
thf(sP93,plain,
( sP93
<=> symdiffIneg1 ),
introduced(definition,[new_symbols(definition,[sP93])]) ).
thf(sP94,plain,
( sP94
<=> setunionE ),
introduced(definition,[new_symbols(definition,[sP94])]) ).
thf(sP95,plain,
( sP95
<=> symdiffI2 ),
introduced(definition,[new_symbols(definition,[sP95])]) ).
thf(sP96,plain,
( sP96
<=> emptysetsubset ),
introduced(definition,[new_symbols(definition,[sP96])]) ).
thf(sP97,plain,
( sP97
<=> prop2set2propI ),
introduced(definition,[new_symbols(definition,[sP97])]) ).
thf(sP98,plain,
( sP98
<=> exuEu ),
introduced(definition,[new_symbols(definition,[sP98])]) ).
thf(sP99,plain,
( sP99
<=> setukpairIR ),
introduced(definition,[new_symbols(definition,[sP99])]) ).
thf(sP100,plain,
( sP100
<=> ! [X1: $i > $i > $o,X2: $i,X3: $i] :
( ( in @ ( kpair @ X2 @ X3 ) @ ( dpsetconstr @ eigen__0 @ eigen__1 @ X1 ) )
=> ( in @ X2 @ eigen__0 ) ) ),
introduced(definition,[new_symbols(definition,[sP100])]) ).
thf(sP101,plain,
( sP101
<=> setminusELneg ),
introduced(definition,[new_symbols(definition,[sP101])]) ).
thf(sP102,plain,
( sP102
<=> setunionE2 ),
introduced(definition,[new_symbols(definition,[sP102])]) ).
thf(sP103,plain,
( sP103
<=> emptysetE ),
introduced(definition,[new_symbols(definition,[sP103])]) ).
thf(sP104,plain,
( sP104
<=> upairset2IR ),
introduced(definition,[new_symbols(definition,[sP104])]) ).
thf(sP105,plain,
( sP105
<=> ksndpairEq ),
introduced(definition,[new_symbols(definition,[sP105])]) ).
thf(sP106,plain,
( sP106
<=> singletonsuniq ),
introduced(definition,[new_symbols(definition,[sP106])]) ).
thf(sP107,plain,
( sP107
<=> setukpairinjR ),
introduced(definition,[new_symbols(definition,[sP107])]) ).
thf(sP108,plain,
( sP108
<=> singletonsswitch ),
introduced(definition,[new_symbols(definition,[sP108])]) ).
thf(sP109,plain,
( sP109
<=> in__Cong ),
introduced(definition,[new_symbols(definition,[sP109])]) ).
thf(sP110,plain,
( sP110
<=> ! [X1: $i > $i > $o,X2: $i] :
( ( in @ X2 @ eigen__0 )
=> ! [X3: $i] :
( ( in @ X3 @ eigen__1 )
=> ( ( in @ ( kpair @ X2 @ X3 ) @ ( dpsetconstr @ eigen__0 @ eigen__1 @ X1 ) )
=> ( X1 @ X2 @ X3 ) ) ) ) ),
introduced(definition,[new_symbols(definition,[sP110])]) ).
thf(sP111,plain,
( sP111
<=> uniqinunit ),
introduced(definition,[new_symbols(definition,[sP111])]) ).
thf(sP112,plain,
( sP112
<=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i] :
( ( in @ X4 @ X1 )
=> ! [X5: $i] :
( ( in @ X5 @ X2 )
=> ( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ),
introduced(definition,[new_symbols(definition,[sP112])]) ).
thf(sP113,plain,
( sP113
<=> notsubsetI ),
introduced(definition,[new_symbols(definition,[sP113])]) ).
thf(sP114,plain,
( sP114
<=> singletoninpowerset ),
introduced(definition,[new_symbols(definition,[sP114])]) ).
thf(sP115,plain,
( sP115
<=> powersetAx ),
introduced(definition,[new_symbols(definition,[sP115])]) ).
thf(sP116,plain,
( sP116
<=> dsetconstrEL ),
introduced(definition,[new_symbols(definition,[sP116])]) ).
thf(sP117,plain,
( sP117
<=> setminusSubset1 ),
introduced(definition,[new_symbols(definition,[sP117])]) ).
thf(sP118,plain,
( sP118
<=> cartprodpairmemER ),
introduced(definition,[new_symbols(definition,[sP118])]) ).
thf(sP119,plain,
( sP119
<=> quantDeMorgan3 ),
introduced(definition,[new_symbols(definition,[sP119])]) ).
thf(sP120,plain,
( sP120
<=> ( in @ eigen__4 @ eigen__1 ) ),
introduced(definition,[new_symbols(definition,[sP120])]) ).
thf(sP121,plain,
( sP121
<=> cartprodpairsurjEq ),
introduced(definition,[new_symbols(definition,[sP121])]) ).
thf(sP122,plain,
( sP122
<=> cartprodfstpairEq ),
introduced(definition,[new_symbols(definition,[sP122])]) ).
thf(sP123,plain,
( sP123
<=> ! [X1: $i,X2: $i] :
( ( in @ ( kpair @ X1 @ X2 ) @ ( dpsetconstr @ eigen__0 @ eigen__1 @ eigen__2 ) )
=> ( in @ X1 @ eigen__0 ) ) ),
introduced(definition,[new_symbols(definition,[sP123])]) ).
thf(sP124,plain,
( sP124
<=> notequalI2 ),
introduced(definition,[new_symbols(definition,[sP124])]) ).
thf(sP125,plain,
( sP125
<=> subsetemptysetimpeq ),
introduced(definition,[new_symbols(definition,[sP125])]) ).
thf(sP126,plain,
( sP126
<=> setukpairinjL2 ),
introduced(definition,[new_symbols(definition,[sP126])]) ).
thf(sP127,plain,
( sP127
<=> subset2powerset ),
introduced(definition,[new_symbols(definition,[sP127])]) ).
thf(sP128,plain,
( sP128
<=> binunionRsub ),
introduced(definition,[new_symbols(definition,[sP128])]) ).
thf(sP129,plain,
( sP129
<=> replAx ),
introduced(definition,[new_symbols(definition,[sP129])]) ).
thf(sP130,plain,
( sP130
<=> emptyset__Cong ),
introduced(definition,[new_symbols(definition,[sP130])]) ).
thf(sP131,plain,
( sP131
<=> setoftrueEq ),
introduced(definition,[new_symbols(definition,[sP131])]) ).
thf(sP132,plain,
( sP132
<=> setminusERneg ),
introduced(definition,[new_symbols(definition,[sP132])]) ).
thf(sP133,plain,
( sP133
<=> secondinupair ),
introduced(definition,[new_symbols(definition,[sP133])]) ).
thf(sP134,plain,
( sP134
<=> notdexE ),
introduced(definition,[new_symbols(definition,[sP134])]) ).
thf(sP135,plain,
( sP135
<=> binintersectRsub ),
introduced(definition,[new_symbols(definition,[sP135])]) ).
thf(sP136,plain,
( sP136
<=> singletonprop ),
introduced(definition,[new_symbols(definition,[sP136])]) ).
thf(sP137,plain,
( sP137
<=> emptyI ),
introduced(definition,[new_symbols(definition,[sP137])]) ).
thf(sP138,plain,
( sP138
<=> subsetE ),
introduced(definition,[new_symbols(definition,[sP138])]) ).
thf(sP139,plain,
( sP139
<=> powersetsubset ),
introduced(definition,[new_symbols(definition,[sP139])]) ).
thf(sP140,plain,
( sP140
<=> upairequniteq ),
introduced(definition,[new_symbols(definition,[sP140])]) ).
thf(sP141,plain,
( sP141
<=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( in @ X5 @ X2 ) ) ),
introduced(definition,[new_symbols(definition,[sP141])]) ).
thf(sP142,plain,
( sP142
<=> setukpairinjR11 ),
introduced(definition,[new_symbols(definition,[sP142])]) ).
thf(sP143,plain,
( sP143
<=> kpairsurjEq ),
introduced(definition,[new_symbols(definition,[sP143])]) ).
thf(sP144,plain,
( sP144
<=> quantDeMorgan4 ),
introduced(definition,[new_symbols(definition,[sP144])]) ).
thf(sP145,plain,
( sP145
<=> dpsetconstrEL2 ),
introduced(definition,[new_symbols(definition,[sP145])]) ).
thf(sP146,plain,
( sP146
<=> setadjoinIR ),
introduced(definition,[new_symbols(definition,[sP146])]) ).
thf(sP147,plain,
( sP147
<=> setminusER ),
introduced(definition,[new_symbols(definition,[sP147])]) ).
thf(sP148,plain,
( sP148
<=> ! [X1: $i] :
( ( in @ ( kpair @ eigen__3 @ X1 ) @ ( dpsetconstr @ eigen__0 @ eigen__1 @ eigen__2 ) )
=> ( in @ eigen__3 @ eigen__0 ) ) ),
introduced(definition,[new_symbols(definition,[sP148])]) ).
thf(sP149,plain,
( sP149
<=> disjointsetsI1 ),
introduced(definition,[new_symbols(definition,[sP149])]) ).
thf(sP150,plain,
( sP150
<=> setukpairinjR12 ),
introduced(definition,[new_symbols(definition,[sP150])]) ).
thf(sP151,plain,
( sP151
<=> ! [X1: $i > $i > $o,X2: $i,X3: $i] :
( ( in @ ( kpair @ X2 @ X3 ) @ ( dpsetconstr @ eigen__0 @ eigen__1 @ X1 ) )
=> ( in @ X3 @ eigen__1 ) ) ),
introduced(definition,[new_symbols(definition,[sP151])]) ).
thf(sP152,plain,
( sP152
<=> exuI3 ),
introduced(definition,[new_symbols(definition,[sP152])]) ).
thf(sP153,plain,
( sP153
<=> binintersectLsub ),
introduced(definition,[new_symbols(definition,[sP153])]) ).
thf(sP154,plain,
( sP154
<=> ( eigen__2 @ eigen__3 @ eigen__4 ) ),
introduced(definition,[new_symbols(definition,[sP154])]) ).
thf(sP155,plain,
( sP155
<=> upairsetIR ),
introduced(definition,[new_symbols(definition,[sP155])]) ).
thf(sP156,plain,
( sP156
<=> omega__Cong ),
introduced(definition,[new_symbols(definition,[sP156])]) ).
thf(sP157,plain,
( sP157
<=> exuE3u ),
introduced(definition,[new_symbols(definition,[sP157])]) ).
thf(sP158,plain,
( sP158
<=> binintersectER ),
introduced(definition,[new_symbols(definition,[sP158])]) ).
thf(sP159,plain,
( sP159
<=> kpairiskpair ),
introduced(definition,[new_symbols(definition,[sP159])]) ).
thf(sP160,plain,
( sP160
<=> ubforcartprodlem2 ),
introduced(definition,[new_symbols(definition,[sP160])]) ).
thf(sP161,plain,
( sP161
<=> ! [X1: $i,X2: $i > $i > $o,X3: $i] :
( ( in @ X3 @ eigen__0 )
=> ! [X4: $i] :
( ( in @ X4 @ X1 )
=> ( ( in @ ( kpair @ X3 @ X4 ) @ ( dpsetconstr @ eigen__0 @ X1 @ X2 ) )
=> ( X2 @ X3 @ X4 ) ) ) ) ),
introduced(definition,[new_symbols(definition,[sP161])]) ).
thf(sP162,plain,
( sP162
<=> powersetE1 ),
introduced(definition,[new_symbols(definition,[sP162])]) ).
thf(sP163,plain,
( sP163
<=> emptyinunitempty ),
introduced(definition,[new_symbols(definition,[sP163])]) ).
thf(sP164,plain,
( sP164
<=> dpsetconstrI ),
introduced(definition,[new_symbols(definition,[sP164])]) ).
thf(sP165,plain,
( sP165
<=> powersetE ),
introduced(definition,[new_symbols(definition,[sP165])]) ).
thf(sP166,plain,
( sP166
<=> setminusSubset2 ),
introduced(definition,[new_symbols(definition,[sP166])]) ).
thf(sP167,plain,
( sP167
<=> setext ),
introduced(definition,[new_symbols(definition,[sP167])]) ).
thf(sP168,plain,
( sP168
<=> setadjoinSub2 ),
introduced(definition,[new_symbols(definition,[sP168])]) ).
thf(sP169,plain,
( sP169
<=> upairsetIL ),
introduced(definition,[new_symbols(definition,[sP169])]) ).
thf(sP170,plain,
( sP170
<=> cartprodmempaircEq ),
introduced(definition,[new_symbols(definition,[sP170])]) ).
thf(sP171,plain,
( sP171
<=> setadjoin__Cong ),
introduced(definition,[new_symbols(definition,[sP171])]) ).
thf(sP172,plain,
( sP172
<=> setukpairinjL1 ),
introduced(definition,[new_symbols(definition,[sP172])]) ).
thf(sP173,plain,
( sP173
<=> nonemptyE1 ),
introduced(definition,[new_symbols(definition,[sP173])]) ).
thf(sP174,plain,
( sP174
<=> binintersectSubset3 ),
introduced(definition,[new_symbols(definition,[sP174])]) ).
thf(sP175,plain,
( sP175
<=> setukpairIL ),
introduced(definition,[new_symbols(definition,[sP175])]) ).
thf(sP176,plain,
( sP176
<=> foundationAx ),
introduced(definition,[new_symbols(definition,[sP176])]) ).
thf(sP177,plain,
( sP177
<=> binunionIR ),
introduced(definition,[new_symbols(definition,[sP177])]) ).
thf(sP178,plain,
( sP178
<=> prop2setI ),
introduced(definition,[new_symbols(definition,[sP178])]) ).
thf(sP179,plain,
( sP179
<=> ( in @ eigen__3 @ eigen__0 ) ),
introduced(definition,[new_symbols(definition,[sP179])]) ).
thf(sP180,plain,
( sP180
<=> binintersectEL ),
introduced(definition,[new_symbols(definition,[sP180])]) ).
thf(sP181,plain,
( sP181
<=> cartprodsndin ),
introduced(definition,[new_symbols(definition,[sP181])]) ).
thf(sP182,plain,
( sP182
<=> notinsingleton ),
introduced(definition,[new_symbols(definition,[sP182])]) ).
thf(sP183,plain,
( sP183
<=> subsetI2 ),
introduced(definition,[new_symbols(definition,[sP183])]) ).
thf(sP184,plain,
( sP184
<=> cartprodpairmemEL ),
introduced(definition,[new_symbols(definition,[sP184])]) ).
thf(sP185,plain,
( sP185
<=> ( sP2
=> sP154 ) ),
introduced(definition,[new_symbols(definition,[sP185])]) ).
thf(sP186,plain,
( sP186
<=> notequalI1 ),
introduced(definition,[new_symbols(definition,[sP186])]) ).
thf(sP187,plain,
( sP187
<=> setadjoinSub ),
introduced(definition,[new_symbols(definition,[sP187])]) ).
thf(sP188,plain,
( sP188
<=> setextAx ),
introduced(definition,[new_symbols(definition,[sP188])]) ).
thf(sP189,plain,
( sP189
<=> setunionAx ),
introduced(definition,[new_symbols(definition,[sP189])]) ).
thf(sP190,plain,
( sP190
<=> subsetTrans ),
introduced(definition,[new_symbols(definition,[sP190])]) ).
thf(sP191,plain,
( sP191
<=> symdiffE ),
introduced(definition,[new_symbols(definition,[sP191])]) ).
thf(sP192,plain,
( sP192
<=> kfstsingleton ),
introduced(definition,[new_symbols(definition,[sP192])]) ).
thf(sP193,plain,
( sP193
<=> ! [X1: $i] :
( ( in @ X1 @ eigen__0 )
=> ! [X2: $i] :
( ( in @ X2 @ eigen__1 )
=> ( ( in @ ( kpair @ X1 @ X2 ) @ ( dpsetconstr @ eigen__0 @ eigen__1 @ eigen__2 ) )
=> ( eigen__2 @ X1 @ X2 ) ) ) ) ),
introduced(definition,[new_symbols(definition,[sP193])]) ).
thf(sP194,plain,
( sP194
<=> dpsetconstrEL1 ),
introduced(definition,[new_symbols(definition,[sP194])]) ).
thf(sP195,plain,
( sP195
<=> ( sP2
=> sP179 ) ),
introduced(definition,[new_symbols(definition,[sP195])]) ).
thf(sP196,plain,
( sP196
<=> emptysetAx ),
introduced(definition,[new_symbols(definition,[sP196])]) ).
thf(sP197,plain,
( sP197
<=> singletonsubset ),
introduced(definition,[new_symbols(definition,[sP197])]) ).
thf(sP198,plain,
( sP198
<=> upairset2E ),
introduced(definition,[new_symbols(definition,[sP198])]) ).
thf(sP199,plain,
( sP199
<=> ( sP2
=> sP120 ) ),
introduced(definition,[new_symbols(definition,[sP199])]) ).
thf(sP200,plain,
( sP200
<=> setukpairinjL ),
introduced(definition,[new_symbols(definition,[sP200])]) ).
thf(sP201,plain,
( sP201
<=> notdallE ),
introduced(definition,[new_symbols(definition,[sP201])]) ).
thf(sP202,plain,
( sP202
<=> subsetRefl ),
introduced(definition,[new_symbols(definition,[sP202])]) ).
thf(sP203,plain,
( sP203
<=> ( sP179
=> sP59 ) ),
introduced(definition,[new_symbols(definition,[sP203])]) ).
thf(sP204,plain,
( sP204
<=> noeltsimpempty ),
introduced(definition,[new_symbols(definition,[sP204])]) ).
thf(sP205,plain,
( sP205
<=> subsetE2 ),
introduced(definition,[new_symbols(definition,[sP205])]) ).
thf(sP206,plain,
( sP206
<=> binintersectSubset2 ),
introduced(definition,[new_symbols(definition,[sP206])]) ).
thf(sP207,plain,
( sP207
<=> singletoninpowunion ),
introduced(definition,[new_symbols(definition,[sP207])]) ).
thf(sP208,plain,
( sP208
<=> exuI1 ),
introduced(definition,[new_symbols(definition,[sP208])]) ).
thf(sP209,plain,
( sP209
<=> ksndsingleton ),
introduced(definition,[new_symbols(definition,[sP209])]) ).
thf(sP210,plain,
( sP210
<=> omegaIndAx ),
introduced(definition,[new_symbols(definition,[sP210])]) ).
thf(sP211,plain,
( sP211
<=> ! [X1: $i,X2: $i > $i > $o,X3: $i,X4: $i] :
( ( in @ ( kpair @ X3 @ X4 ) @ ( dpsetconstr @ eigen__0 @ X1 @ X2 ) )
=> ( in @ X3 @ eigen__0 ) ) ),
introduced(definition,[new_symbols(definition,[sP211])]) ).
thf(def_exu,definition,
( exu
= ( ^ [X1: $i > $o] :
? [X2: $i] :
( ( X1 @ X2 )
& ! [X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( X1 @ X3 )
@ ( X2 = X3 ) ) ) ) ) ).
thf(def_setextAx,definition,
( setextAx
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ! [X3: $i] :
( ( in @ X3 @ X1 )
<=> ( in @ X3 @ X2 ) )
@ ( X1 = X2 ) ) ) ) ).
thf(def_emptysetAx,definition,
( emptysetAx
= ( ! [X1: $i] : ( (~) @ ( in @ X1 @ emptyset ) ) ) ) ).
thf(def_setadjoinAx,definition,
( setadjoinAx
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( setadjoin @ X1 @ X2 ) )
<=> ( ( X3 = X1 )
| ( in @ X3 @ X2 ) ) ) ) ) ).
thf(def_powersetAx,definition,
( powersetAx
= ( ! [X1: $i,X2: $i] :
( ( in @ X2 @ ( powerset @ X1 ) )
<=> ! [X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X2 )
@ ( in @ X3 @ X1 ) ) ) ) ) ).
thf(def_setunionAx,definition,
( setunionAx
= ( ! [X1: $i,X2: $i] :
( ( in @ X2 @ ( setunion @ X1 ) )
<=> ? [X3: $i] :
( ( in @ X2 @ X3 )
& ( in @ X3 @ X1 ) ) ) ) ) ).
thf(def_omega0Ax,definition,
( omega0Ax
= ( in @ emptyset @ omega ) ) ).
thf(def_omegaSAx,definition,
( omegaSAx
= ( ! [X1: $i] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ ( in @ X1 @ omega )
@ ( in @ ( setadjoin @ X1 @ X1 ) @ omega ) ) ) ) ).
thf(def_omegaIndAx,definition,
( omegaIndAx
= ( ! [X1: $i] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ ( ( in @ emptyset @ X1 )
& ! [X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( ( in @ X2 @ omega )
& ( in @ X2 @ X1 ) )
@ ( in @ ( setadjoin @ X2 @ X2 ) @ X1 ) ) )
@ ! [X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( in @ X2 @ omega )
@ ( in @ X2 @ X1 ) ) ) ) ) ).
thf(def_replAx,definition,
( replAx
= ( ! [X1: $i > $i > $o,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ! [X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X2 )
@ ( exu
@ ^ [X4: $i] : ( X1 @ X3 @ X4 ) ) )
@ ? [X3: $i] :
! [X4: $i] :
( ( in @ X4 @ X3 )
<=> ? [X5: $i] :
( ( in @ X5 @ X2 )
& ( X1 @ X5 @ X4 ) ) ) ) ) ) ).
thf(def_foundationAx,definition,
( foundationAx
= ( ! [X1: $i] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ ? [X2: $i] : ( in @ X2 @ X1 )
@ ? [X2: $i] :
( ( in @ X2 @ X1 )
& ( (~)
@ ? [X3: $i] :
( ( in @ X3 @ X2 )
& ( in @ X3 @ X1 ) ) ) ) ) ) ) ).
thf(def_wellorderingAx,definition,
( wellorderingAx
= ( ! [X1: $i] :
? [X2: $i] :
( ! [X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X2 )
@ ! [X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ X4 @ X3 )
@ ( in @ X4 @ X1 ) ) )
& ! [X3: $i,X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( ( in @ X3 @ X1 )
& ( in @ X4 @ X1 ) )
@ ( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ! [X5: $i] :
( ^ [X6: $o,X7: $o] :
( X6
=> X7 )
@ ( in @ X5 @ X2 )
@ ( ( in @ X3 @ X5 )
<=> ( in @ X4 @ X5 ) ) )
@ ( X3 = X4 ) ) )
& ! [X3: $i,X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( ( in @ X3 @ X2 )
& ( in @ X4 @ X2 ) )
@ ( ! [X5: $i] :
( ^ [X6: $o,X7: $o] :
( X6
=> X7 )
@ ( in @ X5 @ X3 )
@ ( in @ X5 @ X4 ) )
| ! [X5: $i] :
( ^ [X6: $o,X7: $o] :
( X6
=> X7 )
@ ( in @ X5 @ X4 )
@ ( in @ X5 @ X3 ) ) ) )
& ! [X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( ! [X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ X4 @ X3 )
@ ( in @ X4 @ X1 ) )
& ? [X4: $i] : ( in @ X4 @ X3 ) )
@ ? [X4: $i,X5: $i] :
( ( in @ X4 @ X2 )
& ( in @ X5 @ X3 )
& ( (~)
@ ? [X6: $i] :
( ( in @ X6 @ X4 )
& ( in @ X6 @ X3 ) ) )
& ! [X6: $i] :
( ^ [X7: $o,X8: $o] :
( X7
=> X8 )
@ ( in @ X6 @ X2 )
@ ( ! [X7: $i] :
( ^ [X8: $o,X9: $o] :
( X8
=> X9 )
@ ( in @ X7 @ X6 )
@ ( in @ X7 @ X4 ) )
| ( in @ X5 @ X6 ) ) ) ) ) ) ) ) ).
thf(def_descrp,definition,
( descrp
= ( ! [X1: $i > $o] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ ( exu
@ ^ [X2: $i] : ( X1 @ X2 ) )
@ ( X1
@ ( descr
@ ^ [X2: $i] : ( X1 @ X2 ) ) ) ) ) ) ).
thf(def_dsetconstrI,definition,
( dsetconstrI
= ( ! [X1: $i,X2: $i > $o,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( X2 @ X3 )
@ ( in @ X3
@ ( dsetconstr @ X1
@ ^ [X4: $i] : ( X2 @ X4 ) ) ) ) ) ) ) ).
thf(def_dsetconstrEL,definition,
( dsetconstrEL
= ( ! [X1: $i,X2: $i > $o,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3
@ ( dsetconstr @ X1
@ ^ [X4: $i] : ( X2 @ X4 ) ) )
@ ( in @ X3 @ X1 ) ) ) ) ).
thf(def_dsetconstrER,definition,
( dsetconstrER
= ( ! [X1: $i,X2: $i > $o,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3
@ ( dsetconstr @ X1
@ ^ [X4: $i] : ( X2 @ X4 ) ) )
@ ( X2 @ X3 ) ) ) ) ).
thf(def_exuE1,definition,
( exuE1
= ( ! [X1: $i > $o] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ ( exu
@ ^ [X2: $i] : ( X1 @ X2 ) )
@ ? [X2: $i] :
( ( X1 @ X2 )
& ! [X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( X1 @ X3 )
@ ( X2 = X3 ) ) ) ) ) ) ).
thf(def_prop2setE,definition,
( prop2setE
= ( ! [X1: $o,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( in @ X2 @ ( prop2set @ X1 ) )
@ X1 ) ) ) ).
thf(def_emptysetE,definition,
( emptysetE
= ( ! [X1: $i] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ ( in @ X1 @ emptyset )
@ ! [X2: $o] : X2 ) ) ) ).
thf(def_emptysetimpfalse,definition,
( emptysetimpfalse
= ( ! [X1: $i] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ ( in @ X1 @ emptyset )
@ $false ) ) ) ).
thf(def_notinemptyset,definition,
( notinemptyset
= ( ! [X1: $i] : ( (~) @ ( in @ X1 @ emptyset ) ) ) ) ).
thf(def_exuE3e,definition,
( exuE3e
= ( ! [X1: $i > $o] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ ( exu
@ ^ [X2: $i] : ( X1 @ X2 ) )
@ ? [X2: $i] : ( X1 @ X2 ) ) ) ) ).
thf(def_setext,definition,
( setext
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ! [X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ( in @ X3 @ X2 ) )
@ ( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ! [X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X2 )
@ ( in @ X3 @ X1 ) )
@ ( X1 = X2 ) ) ) ) ) ).
thf(def_emptyI,definition,
( emptyI
= ( ! [X1: $i] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ ! [X2: $i] : ( (~) @ ( in @ X2 @ X1 ) )
@ ( X1 = emptyset ) ) ) ) ).
thf(def_noeltsimpempty,definition,
( noeltsimpempty
= ( ! [X1: $i] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ ! [X2: $i] : ( (~) @ ( in @ X2 @ X1 ) )
@ ( X1 = emptyset ) ) ) ) ).
thf(def_setbeta,definition,
( setbeta
= ( ! [X1: $i,X2: $i > $o,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ( ( in @ X3
@ ( dsetconstr @ X1
@ ^ [X4: $i] : ( X2 @ X4 ) ) )
<=> ( X2 @ X3 ) ) ) ) ) ).
thf(def_nonempty,definition,
( nonempty
= ( ^ [X1: $i] : ( (~) @ ( X1 = emptyset ) ) ) ) ).
thf(def_nonemptyE1,definition,
( nonemptyE1
= ( ! [X1: $i] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ ( nonempty @ X1 )
@ ? [X2: $i] : ( in @ X2 @ X1 ) ) ) ) ).
thf(def_nonemptyI,definition,
( nonemptyI
= ( ! [X1: $i,X2: $i > $o,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( X2 @ X3 )
@ ( nonempty
@ ( dsetconstr @ X1
@ ^ [X4: $i] : ( X2 @ X4 ) ) ) ) ) ) ) ).
thf(def_nonemptyI1,definition,
( nonemptyI1
= ( ! [X1: $i] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ ? [X2: $i] : ( in @ X2 @ X1 )
@ ( nonempty @ X1 ) ) ) ) ).
thf(def_setadjoinIL,definition,
( setadjoinIL
= ( ! [X1: $i,X2: $i] : ( in @ X1 @ ( setadjoin @ X1 @ X2 ) ) ) ) ).
thf(def_emptyinunitempty,definition,
( emptyinunitempty
= ( in @ emptyset @ ( setadjoin @ emptyset @ emptyset ) ) ) ).
thf(def_setadjoinIR,definition,
( setadjoinIR
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X2 )
@ ( in @ X3 @ ( setadjoin @ X1 @ X2 ) ) ) ) ) ).
thf(def_setadjoinE,definition,
( setadjoinE
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ ( setadjoin @ X1 @ X2 ) )
@ ! [X4: $o] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( X3 = X1 )
@ X4 )
@ ( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ X3 @ X2 )
@ X4 )
@ X4 ) ) ) ) ) ).
thf(def_setadjoinOr,definition,
( setadjoinOr
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ ( setadjoin @ X1 @ X2 ) )
@ ( ( X3 = X1 )
| ( in @ X3 @ X2 ) ) ) ) ) ).
thf(def_setoftrueEq,definition,
( setoftrueEq
= ( ! [X1: $i] :
( ( dsetconstr @ X1
@ ^ [X2: $i] : $true )
= X1 ) ) ) ).
thf(def_powersetI,definition,
( powersetI
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ! [X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X2 )
@ ( in @ X3 @ X1 ) )
@ ( in @ X2 @ ( powerset @ X1 ) ) ) ) ) ).
thf(def_emptyinPowerset,definition,
( emptyinPowerset
= ( ! [X1: $i] : ( in @ emptyset @ ( powerset @ X1 ) ) ) ) ).
thf(def_emptyInPowerset,definition,
( emptyInPowerset
= ( ! [X1: $i] : ( in @ emptyset @ ( powerset @ X1 ) ) ) ) ).
thf(def_powersetE,definition,
( powersetE
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X2 @ ( powerset @ X1 ) )
@ ( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X2 )
@ ( in @ X3 @ X1 ) ) ) ) ) ).
thf(def_setunionI,definition,
( setunionI
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X2 @ X3 )
@ ( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ( in @ X2 @ ( setunion @ X1 ) ) ) ) ) ) ).
thf(def_setunionE,definition,
( setunionE
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( in @ X2 @ ( setunion @ X1 ) )
@ ! [X3: $o] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ! [X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ X2 @ X4 )
@ ( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ X4 @ X1 )
@ X3 ) )
@ X3 ) ) ) ) ).
thf(def_subPowSU,definition,
( subPowSU
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( in @ X2 @ X1 )
@ ( in @ X2 @ ( powerset @ ( setunion @ X1 ) ) ) ) ) ) ).
thf(def_exuE2,definition,
( exuE2
= ( ! [X1: $i > $o] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ ( exu
@ ^ [X2: $i] : ( X1 @ X2 ) )
@ ? [X2: $i] :
! [X3: $i] :
( ( X1 @ X3 )
<=> ( X3 = X2 ) ) ) ) ) ).
thf(def_nonemptyImpWitness,definition,
( nonemptyImpWitness
= ( ! [X1: $i] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ ( nonempty @ X1 )
@ ? [X2: $i] :
( ( in @ X2 @ X1 )
& $true ) ) ) ) ).
thf(def_uniqinunit,definition,
( uniqinunit
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( in @ X1 @ ( setadjoin @ X2 @ emptyset ) )
@ ( X1 = X2 ) ) ) ) ).
thf(def_notinsingleton,definition,
( notinsingleton
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( (~) @ ( X1 = X2 ) )
@ ( (~) @ ( in @ X2 @ ( setadjoin @ X1 @ emptyset ) ) ) ) ) ) ).
thf(def_eqinunit,definition,
( eqinunit
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( X1 = X2 )
@ ( in @ X1 @ ( setadjoin @ X2 @ emptyset ) ) ) ) ) ).
thf(def_singletonsswitch,definition,
( singletonsswitch
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( in @ X1 @ ( setadjoin @ X2 @ emptyset ) )
@ ( in @ X2 @ ( setadjoin @ X1 @ emptyset ) ) ) ) ) ).
thf(def_upairsetE,definition,
( upairsetE
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) )
@ ( ( X3 = X1 )
| ( X3 = X2 ) ) ) ) ) ).
thf(def_upairsetIL,definition,
( upairsetIL
= ( ! [X1: $i,X2: $i] : ( in @ X1 @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) ) ) ) ).
thf(def_upairsetIR,definition,
( upairsetIR
= ( ! [X1: $i,X2: $i] : ( in @ X2 @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) ) ) ) ).
thf(def_emptyE1,definition,
( emptyE1
= ( ! [X1: $i,X2: $i > $o] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ? [X3: $i] :
( ( in @ X3 @ X1 )
& ( X2 @ X3 ) )
@ ( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( ( dsetconstr @ X1
@ ^ [X3: $i] : ( X2 @ X3 ) )
= emptyset )
@ $false ) ) ) ) ).
thf(def_vacuousDall,definition,
( vacuousDall
= ( ! [X1: $i > $o,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( in @ X2 @ emptyset )
@ ( X1 @ X2 ) ) ) ) ).
thf(def_quantDeMorgan1,definition,
( quantDeMorgan1
= ( ! [X1: $i,X2: $i > $o] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( (~)
@ ! [X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ( X2 @ X3 ) ) )
@ ? [X3: $i] :
( ( in @ X3 @ X1 )
& ( (~) @ ( X2 @ X3 ) ) ) ) ) ) ).
thf(def_quantDeMorgan2,definition,
( quantDeMorgan2
= ( ! [X1: $i,X2: $i > $o] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ! [X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ( (~) @ ( X2 @ X3 ) ) )
@ ( (~)
@ ? [X3: $i] :
( ( in @ X3 @ X1 )
& ( X2 @ X3 ) ) ) ) ) ) ).
thf(def_quantDeMorgan3,definition,
( quantDeMorgan3
= ( ! [X1: $i,X2: $i > $o] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( (~)
@ ? [X3: $i] :
( ( in @ X3 @ X1 )
& ( X2 @ X3 ) ) )
@ ! [X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ( (~) @ ( X2 @ X3 ) ) ) ) ) ) ).
thf(def_quantDeMorgan4,definition,
( quantDeMorgan4
= ( ! [X1: $i,X2: $i > $o] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ? [X3: $i] :
( ( in @ X3 @ X1 )
& ( (~) @ ( X2 @ X3 ) ) )
@ ( (~)
@ ! [X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ( X2 @ X3 ) ) ) ) ) ) ).
thf(def_prop2setI,definition,
( prop2setI
= ( ! [X1: $o] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ X1
@ ( in @ emptyset @ ( prop2set @ X1 ) ) ) ) ) ).
thf(def_prop2set2propI,definition,
( prop2set2propI
= ( ! [X1: $o] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ X1
@ ( set2prop @ ( prop2set @ X1 ) ) ) ) ) ).
thf(def_notdexE,definition,
( notdexE
= ( ! [X1: $i,X2: $i > $o] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( (~)
@ ? [X3: $i] :
( ( in @ X3 @ X1 )
& ( X2 @ X3 ) ) )
@ ! [X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ( (~) @ ( X2 @ X3 ) ) ) ) ) ) ).
thf(def_notdallE,definition,
( notdallE
= ( ! [X1: $i,X2: $i > $o] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( (~)
@ ! [X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ( X2 @ X3 ) ) )
@ ? [X3: $i] :
( ( in @ X3 @ X1 )
& ( (~) @ ( X2 @ X3 ) ) ) ) ) ) ).
thf(def_exuI1,definition,
( exuI1
= ( ! [X1: $i > $o] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ ? [X2: $i] :
( ( X1 @ X2 )
& ! [X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( X1 @ X3 )
@ ( X2 = X3 ) ) )
@ ( exu
@ ^ [X2: $i] : ( X1 @ X2 ) ) ) ) ) ).
thf(def_exuI3,definition,
( exuI3
= ( ! [X1: $i > $o] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ ? [X2: $i] : ( X1 @ X2 )
@ ( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ ! [X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( X1 @ X2 )
@ ( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( X1 @ X3 )
@ ( X2 = X3 ) ) )
@ ( exu
@ ^ [X2: $i] : ( X1 @ X2 ) ) ) ) ) ) ).
thf(def_exuI2,definition,
( exuI2
= ( ! [X1: $i > $o] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ ? [X2: $i] :
! [X3: $i] :
( ( X1 @ X3 )
<=> ( X3 = X2 ) )
@ ( exu
@ ^ [X2: $i] : ( X1 @ X2 ) ) ) ) ) ).
thf(def_inCongP,definition,
( inCongP
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( X1 = X2 )
@ ! [X3: $i,X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( X3 = X4 )
@ ( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ X3 @ X1 )
@ ( in @ X4 @ X2 ) ) ) ) ) ) ).
thf(def_in__Cong,definition,
( in__Cong
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( X1 = X2 )
@ ! [X3: $i,X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( X3 = X4 )
@ ( ( in @ X3 @ X1 )
<=> ( in @ X4 @ X2 ) ) ) ) ) ) ).
thf(def_exuE3u,definition,
( exuE3u
= ( ! [X1: $i > $o] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ ( exu
@ ^ [X2: $i] : ( X1 @ X2 ) )
@ ! [X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( X1 @ X2 )
@ ( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( X1 @ X3 )
@ ( X2 = X3 ) ) ) ) ) ) ).
thf(def_exu__Cong,definition,
( exu__Cong
= ( ! [X1: $i > $o,X2: $i > $o] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ! [X3: $i,X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( X3 = X4 )
@ ( ( X1 @ X3 )
<=> ( X2 @ X4 ) ) )
@ ( ( exu
@ ^ [X3: $i] : ( X1 @ X3 ) )
<=> ( exu
@ ^ [X3: $i] : ( X2 @ X3 ) ) ) ) ) ) ).
thf(def_emptyset__Cong,definition,
( emptyset__Cong
= ( emptyset = emptyset ) ) ).
thf(def_setadjoin__Cong,definition,
( setadjoin__Cong
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( X1 = X2 )
@ ! [X3: $i,X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( X3 = X4 )
@ ( ( setadjoin @ X1 @ X3 )
= ( setadjoin @ X2 @ X4 ) ) ) ) ) ) ).
thf(def_powerset__Cong,definition,
( powerset__Cong
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( X1 = X2 )
@ ( ( powerset @ X1 )
= ( powerset @ X2 ) ) ) ) ) ).
thf(def_setunion__Cong,definition,
( setunion__Cong
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( X1 = X2 )
@ ( ( setunion @ X1 )
= ( setunion @ X2 ) ) ) ) ) ).
thf(def_omega__Cong,definition,
( omega__Cong
= ( omega = omega ) ) ).
thf(def_exuEu,definition,
( exuEu
= ( ! [X1: $i > $o] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ ( exu
@ ^ [X2: $i] : ( X1 @ X2 ) )
@ ! [X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( X1 @ X2 )
@ ( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( X1 @ X3 )
@ ( X2 = X3 ) ) ) ) ) ) ).
thf(def_descr__Cong,definition,
( descr__Cong
= ( ! [X1: $i > $o,X2: $i > $o] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ! [X3: $i,X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( X3 = X4 )
@ ( ( X1 @ X3 )
<=> ( X2 @ X4 ) ) )
@ ( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( exu
@ ^ [X3: $i] : ( X1 @ X3 ) )
@ ( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( exu
@ ^ [X3: $i] : ( X2 @ X3 ) )
@ ( ( descr
@ ^ [X3: $i] : ( X1 @ X3 ) )
= ( descr
@ ^ [X3: $i] : ( X2 @ X3 ) ) ) ) ) ) ) ) ).
thf(def_dsetconstr__Cong,definition,
( dsetconstr__Cong
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( X1 = X2 )
@ ! [X3: $i > $o,X4: $i > $o] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ! [X5: $i] :
( ^ [X6: $o,X7: $o] :
( X6
=> X7 )
@ ( in @ X5 @ X1 )
@ ! [X6: $i] :
( ^ [X7: $o,X8: $o] :
( X7
=> X8 )
@ ( in @ X6 @ X2 )
@ ( ^ [X7: $o,X8: $o] :
( X7
=> X8 )
@ ( X5 = X6 )
@ ( ( X3 @ X5 )
<=> ( X4 @ X6 ) ) ) ) )
@ ( ( dsetconstr @ X1
@ ^ [X5: $i] : ( X3 @ X5 ) )
= ( dsetconstr @ X2
@ ^ [X5: $i] : ( X4 @ X5 ) ) ) ) ) ) ) ).
thf(def_subsetI1,definition,
( subsetI1
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ! [X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ( in @ X3 @ X2 ) )
@ ( subset @ X1 @ X2 ) ) ) ) ).
thf(def_eqimpsubset2,definition,
( eqimpsubset2
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( X1 = X2 )
@ ( subset @ X2 @ X1 ) ) ) ) ).
thf(def_eqimpsubset1,definition,
( eqimpsubset1
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( X1 = X2 )
@ ( subset @ X1 @ X2 ) ) ) ) ).
thf(def_subsetI2,definition,
( subsetI2
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ! [X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ( in @ X3 @ X2 ) )
@ ( subset @ X1 @ X2 ) ) ) ) ).
thf(def_emptysetsubset,definition,
( emptysetsubset
= ( ! [X1: $i] : ( subset @ emptyset @ X1 ) ) ) ).
thf(def_subsetE,definition,
( subsetE
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( subset @ X1 @ X2 )
@ ( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ( in @ X3 @ X2 ) ) ) ) ) ).
thf(def_subsetE2,definition,
( subsetE2
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( subset @ X1 @ X2 )
@ ( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( (~) @ ( in @ X3 @ X2 ) )
@ ( (~) @ ( in @ X3 @ X1 ) ) ) ) ) ) ).
thf(def_notsubsetI,definition,
( notsubsetI
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( (~) @ ( in @ X3 @ X2 ) )
@ ( (~) @ ( subset @ X1 @ X2 ) ) ) ) ) ) ).
thf(def_notequalI1,definition,
( notequalI1
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( (~) @ ( subset @ X1 @ X2 ) )
@ ( (~) @ ( X1 = X2 ) ) ) ) ) ).
thf(def_notequalI2,definition,
( notequalI2
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( (~) @ ( in @ X3 @ X2 ) )
@ ( (~) @ ( X1 = X2 ) ) ) ) ) ) ).
thf(def_subsetRefl,definition,
( subsetRefl
= ( ! [X1: $i] : ( subset @ X1 @ X1 ) ) ) ).
thf(def_subsetTrans,definition,
( subsetTrans
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( subset @ X1 @ X2 )
@ ( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( subset @ X2 @ X3 )
@ ( subset @ X1 @ X3 ) ) ) ) ) ).
thf(def_setadjoinSub,definition,
( setadjoinSub
= ( ! [X1: $i,X2: $i] : ( subset @ X2 @ ( setadjoin @ X1 @ X2 ) ) ) ) ).
thf(def_setadjoinSub2,definition,
( setadjoinSub2
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( subset @ X1 @ X3 )
@ ( subset @ X1 @ ( setadjoin @ X2 @ X3 ) ) ) ) ) ).
thf(def_subset2powerset,definition,
( subset2powerset
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( subset @ X1 @ X2 )
@ ( in @ X1 @ ( powerset @ X2 ) ) ) ) ) ).
thf(def_setextsub,definition,
( setextsub
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( subset @ X1 @ X2 )
@ ( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( subset @ X2 @ X1 )
@ ( X1 = X2 ) ) ) ) ) ).
thf(def_subsetemptysetimpeq,definition,
( subsetemptysetimpeq
= ( ! [X1: $i] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ ( subset @ X1 @ emptyset )
@ ( X1 = emptyset ) ) ) ) ).
thf(def_powersetI1,definition,
( powersetI1
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( subset @ X2 @ X1 )
@ ( in @ X2 @ ( powerset @ X1 ) ) ) ) ) ).
thf(def_powersetE1,definition,
( powersetE1
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( in @ X2 @ ( powerset @ X1 ) )
@ ( subset @ X2 @ X1 ) ) ) ) ).
thf(def_inPowerset,definition,
( inPowerset
= ( ! [X1: $i] : ( in @ X1 @ ( powerset @ X1 ) ) ) ) ).
thf(def_powersetsubset,definition,
( powersetsubset
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( subset @ X1 @ X2 )
@ ( subset @ ( powerset @ X1 ) @ ( powerset @ X2 ) ) ) ) ) ).
thf(def_sepInPowerset,definition,
( sepInPowerset
= ( ! [X1: $i,X2: $i > $o] :
( in
@ ( dsetconstr @ X1
@ ^ [X3: $i] : ( X2 @ X3 ) )
@ ( powerset @ X1 ) ) ) ) ).
thf(def_sepSubset,definition,
( sepSubset
= ( ! [X1: $i,X2: $i > $o] :
( subset
@ ( dsetconstr @ X1
@ ^ [X3: $i] : ( X2 @ X3 ) )
@ X1 ) ) ) ).
thf(def_binunionIL,definition,
( binunionIL
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ( in @ X3 @ ( binunion @ X1 @ X2 ) ) ) ) ) ).
thf(def_upairset2IR,definition,
( upairset2IR
= ( ! [X1: $i,X2: $i] : ( in @ X2 @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) ) ) ) ).
thf(def_binunionIR,definition,
( binunionIR
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X2 )
@ ( in @ X3 @ ( binunion @ X1 @ X2 ) ) ) ) ) ).
thf(def_binunionEcases,definition,
( binunionEcases
= ( ! [X1: $i,X2: $i,X3: $i,X4: $o] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ X3 @ ( binunion @ X1 @ X2 ) )
@ ( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ X3 @ X1 )
@ X4 )
@ ( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ X3 @ X2 )
@ X4 )
@ X4 ) ) ) ) ) ).
thf(def_binunionE,definition,
( binunionE
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ ( binunion @ X1 @ X2 ) )
@ ( ( in @ X3 @ X1 )
| ( in @ X3 @ X2 ) ) ) ) ) ).
thf(def_binunionLsub,definition,
( binunionLsub
= ( ! [X1: $i,X2: $i] : ( subset @ X1 @ ( binunion @ X1 @ X2 ) ) ) ) ).
thf(def_binunionRsub,definition,
( binunionRsub
= ( ! [X1: $i,X2: $i] : ( subset @ X2 @ ( binunion @ X1 @ X2 ) ) ) ) ).
thf(def_binintersectI,definition,
( binintersectI
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X2 )
@ ( in @ X3 @ ( binintersect @ X1 @ X2 ) ) ) ) ) ) ).
thf(def_binintersectSubset5,definition,
( binintersectSubset5
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( subset @ X3 @ X1 )
@ ( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( subset @ X3 @ X2 )
@ ( subset @ X3 @ ( binintersect @ X1 @ X2 ) ) ) ) ) ) ).
thf(def_binintersectEL,definition,
( binintersectEL
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ ( binintersect @ X1 @ X2 ) )
@ ( in @ X3 @ X1 ) ) ) ) ).
thf(def_binintersectLsub,definition,
( binintersectLsub
= ( ! [X1: $i,X2: $i] : ( subset @ ( binintersect @ X1 @ X2 ) @ X1 ) ) ) ).
thf(def_binintersectSubset2,definition,
( binintersectSubset2
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( subset @ X1 @ X2 )
@ ( ( binintersect @ X1 @ X2 )
= X1 ) ) ) ) ).
thf(def_binintersectSubset3,definition,
( binintersectSubset3
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( ( binintersect @ X1 @ X2 )
= X2 )
@ ( subset @ X2 @ X1 ) ) ) ) ).
thf(def_binintersectER,definition,
( binintersectER
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ ( binintersect @ X1 @ X2 ) )
@ ( in @ X3 @ X2 ) ) ) ) ).
thf(def_disjointsetsI1,definition,
( disjointsetsI1
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( (~)
@ ? [X3: $i] :
( ( in @ X3 @ X1 )
& ( in @ X3 @ X2 ) ) )
@ ( ( binintersect @ X1 @ X2 )
= emptyset ) ) ) ) ).
thf(def_binintersectRsub,definition,
( binintersectRsub
= ( ! [X1: $i,X2: $i] : ( subset @ ( binintersect @ X1 @ X2 ) @ X2 ) ) ) ).
thf(def_binintersectSubset4,definition,
( binintersectSubset4
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( subset @ X2 @ X1 )
@ ( ( binintersect @ X1 @ X2 )
= X2 ) ) ) ) ).
thf(def_binintersectSubset1,definition,
( binintersectSubset1
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( ( binintersect @ X1 @ X2 )
= X1 )
@ ( subset @ X1 @ X2 ) ) ) ) ).
thf(def_bs114d,definition,
( bs114d
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( binintersect @ X1 @ ( binunion @ X2 @ X3 ) )
= ( binunion @ ( binintersect @ X1 @ X2 ) @ ( binintersect @ X1 @ X3 ) ) ) ) ) ).
thf(def_setminusI,definition,
( setminusI
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( (~) @ ( in @ X3 @ X2 ) )
@ ( in @ X3 @ ( setminus @ X1 @ X2 ) ) ) ) ) ) ).
thf(def_setminusEL,definition,
( setminusEL
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ ( setminus @ X1 @ X2 ) )
@ ( in @ X3 @ X1 ) ) ) ) ).
thf(def_setminusER,definition,
( setminusER
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ ( setminus @ X1 @ X2 ) )
@ ( (~) @ ( in @ X3 @ X2 ) ) ) ) ) ).
thf(def_setminusSubset2,definition,
( setminusSubset2
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( subset @ X1 @ X2 )
@ ( ( setminus @ X1 @ X2 )
= emptyset ) ) ) ) ).
thf(def_setminusERneg,definition,
( setminusERneg
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( (~) @ ( in @ X3 @ ( setminus @ X1 @ X2 ) ) )
@ ( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ( in @ X3 @ X2 ) ) ) ) ) ).
thf(def_setminusELneg,definition,
( setminusELneg
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( (~) @ ( in @ X3 @ ( setminus @ X1 @ X2 ) ) )
@ ( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( (~) @ ( in @ X3 @ X2 ) )
@ ( (~) @ ( in @ X3 @ X1 ) ) ) ) ) ) ).
thf(def_setminusILneg,definition,
( setminusILneg
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( (~) @ ( in @ X3 @ X1 ) )
@ ( (~) @ ( in @ X3 @ ( setminus @ X1 @ X2 ) ) ) ) ) ) ).
thf(def_setminusIRneg,definition,
( setminusIRneg
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X2 )
@ ( (~) @ ( in @ X3 @ ( setminus @ X1 @ X2 ) ) ) ) ) ) ).
thf(def_setminusLsub,definition,
( setminusLsub
= ( ! [X1: $i,X2: $i] : ( subset @ ( setminus @ X1 @ X2 ) @ X1 ) ) ) ).
thf(def_setminusSubset1,definition,
( setminusSubset1
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( ( setminus @ X1 @ X2 )
= emptyset )
@ ( subset @ X1 @ X2 ) ) ) ) ).
thf(def_symdiffE,definition,
( symdiffE
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ ( symdiff @ X1 @ X2 ) )
@ ! [X4: $o] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ X3 @ X1 )
@ ( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( (~) @ ( in @ X3 @ X2 ) )
@ X4 ) )
@ ( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( (~) @ ( in @ X3 @ X1 ) )
@ ( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ X3 @ X2 )
@ X4 ) )
@ X4 ) ) ) ) ) ).
thf(def_symdiffI1,definition,
( symdiffI1
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( (~) @ ( in @ X3 @ X2 ) )
@ ( in @ X3 @ ( symdiff @ X1 @ X2 ) ) ) ) ) ) ).
thf(def_symdiffI2,definition,
( symdiffI2
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( (~) @ ( in @ X3 @ X1 ) )
@ ( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X2 )
@ ( in @ X3 @ ( symdiff @ X1 @ X2 ) ) ) ) ) ) ).
thf(def_symdiffIneg1,definition,
( symdiffIneg1
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X2 )
@ ( (~) @ ( in @ X3 @ ( symdiff @ X1 @ X2 ) ) ) ) ) ) ) ).
thf(def_symdiffIneg2,definition,
( symdiffIneg2
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( (~) @ ( in @ X3 @ X1 ) )
@ ( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( (~) @ ( in @ X3 @ X2 ) )
@ ( (~) @ ( in @ X3 @ ( symdiff @ X1 @ X2 ) ) ) ) ) ) ) ).
thf(def_secondinupair,definition,
( secondinupair
= ( ! [X1: $i,X2: $i] : ( in @ X2 @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) ) ) ) ).
thf(def_setukpairIL,definition,
( setukpairIL
= ( ! [X1: $i,X2: $i] : ( in @ X1 @ ( setunion @ ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) ) ) ) ) ) ).
thf(def_setukpairIR,definition,
( setukpairIR
= ( ! [X1: $i,X2: $i] : ( in @ X2 @ ( setunion @ ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) ) ) ) ) ) ).
thf(def_kpairiskpair,definition,
( kpairiskpair
= ( ! [X1: $i,X2: $i] : ( iskpair @ ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) ) ) ) ) ).
thf(def_kpairp,definition,
( kpairp
= ( ! [X1: $i,X2: $i] : ( iskpair @ ( kpair @ X1 @ X2 ) ) ) ) ).
thf(def_singletonsubset,definition,
( singletonsubset
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( in @ X2 @ X1 )
@ ( subset @ ( setadjoin @ X2 @ emptyset ) @ X1 ) ) ) ) ).
thf(def_singletoninpowerset,definition,
( singletoninpowerset
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( in @ X2 @ X1 )
@ ( in @ ( setadjoin @ X2 @ emptyset ) @ ( powerset @ X1 ) ) ) ) ) ).
thf(def_singletoninpowunion,definition,
( singletoninpowunion
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ( in @ ( setadjoin @ X3 @ emptyset ) @ ( powerset @ ( binunion @ X1 @ X2 ) ) ) ) ) ) ).
thf(def_upairset2E,definition,
( upairset2E
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) )
@ ( ( X3 = X1 )
| ( X3 = X2 ) ) ) ) ) ).
thf(def_upairsubunion,definition,
( upairsubunion
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ! [X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ X4 @ X2 )
@ ( subset @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ ( binunion @ X1 @ X2 ) ) ) ) ) ) ).
thf(def_upairinpowunion,definition,
( upairinpowunion
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ! [X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ X4 @ X2 )
@ ( in @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ ( powerset @ ( binunion @ X1 @ X2 ) ) ) ) ) ) ) ).
thf(def_ubforcartprodlem1,definition,
( ubforcartprodlem1
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ! [X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ X4 @ X2 )
@ ( subset @ ( setadjoin @ ( setadjoin @ X3 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ emptyset ) ) @ ( powerset @ ( binunion @ X1 @ X2 ) ) ) ) ) ) ) ).
thf(def_ubforcartprodlem2,definition,
( ubforcartprodlem2
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ! [X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ X4 @ X2 )
@ ( in @ ( setadjoin @ ( setadjoin @ X3 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ emptyset ) ) @ ( powerset @ ( powerset @ ( binunion @ X1 @ X2 ) ) ) ) ) ) ) ) ).
thf(def_ubforcartprodlem3,definition,
( ubforcartprodlem3
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ! [X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ X4 @ X2 )
@ ( in @ ( kpair @ X3 @ X4 ) @ ( powerset @ ( powerset @ ( binunion @ X1 @ X2 ) ) ) ) ) ) ) ) ).
thf(def_cartprodpairin,definition,
( cartprodpairin
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ! [X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ X4 @ X2 )
@ ( in @ ( kpair @ X3 @ X4 ) @ ( cartprod @ X1 @ X2 ) ) ) ) ) ) ).
thf(def_cartprodmempair1,definition,
( cartprodmempair1
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ ( cartprod @ X1 @ X2 ) )
@ ? [X4: $i] :
( ( in @ X4 @ X1 )
& ? [X5: $i] :
( ( in @ X5 @ X2 )
& ( X3
= ( kpair @ X4 @ X5 ) ) ) ) ) ) ) ).
thf(def_cartprodmempair,definition,
( cartprodmempair
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ ( cartprod @ X1 @ X2 ) )
@ ( iskpair @ X3 ) ) ) ) ).
thf(def_setunionE2,definition,
( setunionE2
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( in @ X2 @ ( setunion @ X1 ) )
@ ? [X3: $i] :
( ( in @ X3 @ X1 )
& ( in @ X2 @ X3 ) ) ) ) ) ).
thf(def_setunionsingleton1,definition,
( setunionsingleton1
= ( ! [X1: $i] : ( subset @ ( setunion @ ( setadjoin @ X1 @ emptyset ) ) @ X1 ) ) ) ).
thf(def_setunionsingleton2,definition,
( setunionsingleton2
= ( ! [X1: $i] : ( subset @ X1 @ ( setunion @ ( setadjoin @ X1 @ emptyset ) ) ) ) ) ).
thf(def_setunionsingleton,definition,
( setunionsingleton
= ( ! [X1: $i] :
( ( setunion @ ( setadjoin @ X1 @ emptyset ) )
= X1 ) ) ) ).
thf(def_singleton,definition,
( singleton
= ( ^ [X1: $i] :
? [X2: $i] :
( ( in @ X2 @ X1 )
& ( X1
= ( setadjoin @ X2 @ emptyset ) ) ) ) ) ).
thf(def_singletonprop,definition,
( singletonprop
= ( ! [X1: $i,X2: $i > $o] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ! [X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ! [X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ X4 @ X1 )
@ ( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( X2 @ X3 )
@ ( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( X2 @ X4 )
@ ( X3 = X4 ) ) ) ) )
@ ( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ? [X3: $i] :
( ( in @ X3 @ X1 )
& ( X2 @ X3 ) )
@ ( singleton
@ ( dsetconstr @ X1
@ ^ [X3: $i] : ( X2 @ X3 ) ) ) ) ) ) ) ).
thf(def_ex1,definition,
( ex1
= ( ^ [X1: $i,X2: $i > $o] :
( singleton
@ ( dsetconstr @ X1
@ ^ [X3: $i] : ( X2 @ X3 ) ) ) ) ) ).
thf(def_ex1E1,definition,
( ex1E1
= ( ! [X1: $i,X2: $i > $o] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( ex1 @ X1
@ ^ [X3: $i] : ( X2 @ X3 ) )
@ ? [X3: $i] :
( ( in @ X3 @ X1 )
& ( X2 @ X3 ) ) ) ) ) ).
thf(def_ex1I,definition,
( ex1I
= ( ! [X1: $i,X2: $i > $o,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( X2 @ X3 )
@ ( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ! [X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ X4 @ X1 )
@ ( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( X2 @ X4 )
@ ( X4 = X3 ) ) )
@ ( ex1 @ X1
@ ^ [X4: $i] : ( X2 @ X4 ) ) ) ) ) ) ) ).
thf(def_ex1I2,definition,
( ex1I2
= ( ! [X1: $i,X2: $i > $o] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ! [X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ! [X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ X4 @ X1 )
@ ( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( X2 @ X3 )
@ ( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( X2 @ X4 )
@ ( X3 = X4 ) ) ) ) )
@ ( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ? [X3: $i] :
( ( in @ X3 @ X1 )
& ( X2 @ X3 ) )
@ ( ex1 @ X1
@ ^ [X3: $i] : ( X2 @ X3 ) ) ) ) ) ) ).
thf(def_singletonsuniq,definition,
( singletonsuniq
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( ( setadjoin @ X1 @ emptyset )
= ( setadjoin @ X2 @ emptyset ) )
@ ( X1 = X2 ) ) ) ) ).
thf(def_setukpairinjL1,definition,
( setukpairinjL1
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ ( setadjoin @ X3 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) ) )
@ ( X1 = X3 ) ) ) ) ).
thf(def_kfstsingleton,definition,
( kfstsingleton
= ( ! [X1: $i] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ ( iskpair @ X1 )
@ ( singleton
@ ( dsetconstr @ ( setunion @ X1 )
@ ^ [X2: $i] : ( in @ ( setadjoin @ X2 @ emptyset ) @ X1 ) ) ) ) ) ) ).
thf(def_theprop,definition,
( theprop
= ( ! [X1: $i] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ ( singleton @ X1 )
@ ( in @ ( setunion @ X1 ) @ X1 ) ) ) ) ).
thf(def_kfstpairEq,definition,
( kfstpairEq
= ( ! [X1: $i,X2: $i] :
( ( kfst @ ( kpair @ X1 @ X2 ) )
= X1 ) ) ) ).
thf(def_cartprodfstin,definition,
( cartprodfstin
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ ( cartprod @ X1 @ X2 ) )
@ ( in @ ( kfst @ X3 ) @ X1 ) ) ) ) ).
thf(def_setukpairinjL2,definition,
( setukpairinjL2
= ( ! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) )
= ( setadjoin @ ( setadjoin @ X3 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ emptyset ) ) )
@ ( X1 = X3 ) ) ) ) ).
thf(def_setukpairinjL,definition,
( setukpairinjL
= ( ! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( ( kpair @ X1 @ X2 )
= ( kpair @ X3 @ X4 ) )
@ ( X1 = X3 ) ) ) ) ).
thf(def_setukpairinjR11,definition,
( setukpairinjR11
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( X1 = X2 )
@ ( ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) )
= ( setadjoin @ X1 @ emptyset ) ) ) ) ) ).
thf(def_setukpairinjR12,definition,
( setukpairinjR12
= ( ! [X1: $i,X2: $i] :
( ^ [X3: $o,X4: $o] :
( X3
=> X4 )
@ ( X1 = X2 )
@ ( ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) )
= ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ emptyset ) ) ) ) ) ).
thf(def_setukpairinjR1,definition,
( setukpairinjR1
= ( ! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) )
= ( setadjoin @ ( setadjoin @ X3 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ emptyset ) ) )
@ ( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( X3 = X4 )
@ ( X2 = X4 ) ) ) ) ) ).
thf(def_upairequniteq,definition,
( upairequniteq
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) )
= ( setadjoin @ X3 @ emptyset ) )
@ ( X1 = X2 ) ) ) ) ).
thf(def_setukpairinjR2,definition,
( setukpairinjR2
= ( ! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) )
= ( setadjoin @ ( setadjoin @ X3 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ emptyset ) ) )
@ ( X2 = X4 ) ) ) ) ).
thf(def_setukpairinjR,definition,
( setukpairinjR
= ( ! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( ( kpair @ X1 @ X2 )
= ( kpair @ X3 @ X4 ) )
@ ( X2 = X4 ) ) ) ) ).
thf(def_ksndsingleton,definition,
( ksndsingleton
= ( ! [X1: $i] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ ( iskpair @ X1 )
@ ( singleton
@ ( dsetconstr @ ( setunion @ X1 )
@ ^ [X2: $i] :
( X1
= ( kpair @ ( kfst @ X1 ) @ X2 ) ) ) ) ) ) ) ).
thf(def_ksndpairEq,definition,
( ksndpairEq
= ( ! [X1: $i,X2: $i] :
( ( ksnd @ ( kpair @ X1 @ X2 ) )
= X2 ) ) ) ).
thf(def_kpairsurjEq,definition,
( kpairsurjEq
= ( ! [X1: $i] :
( ^ [X2: $o,X3: $o] :
( X2
=> X3 )
@ ( iskpair @ X1 )
@ ( ( kpair @ ( kfst @ X1 ) @ ( ksnd @ X1 ) )
= X1 ) ) ) ) ).
thf(def_cartprodsndin,definition,
( cartprodsndin
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ ( cartprod @ X1 @ X2 ) )
@ ( in @ ( ksnd @ X3 ) @ X2 ) ) ) ) ).
thf(def_cartprodpairmemEL,definition,
( cartprodpairmemEL
= ( ! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ ( kpair @ X3 @ X4 ) @ ( cartprod @ X1 @ X2 ) )
@ ( in @ X3 @ X1 ) ) ) ) ).
thf(def_cartprodpairmemER,definition,
( cartprodpairmemER
= ( ! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ ( kpair @ X3 @ X4 ) @ ( cartprod @ X1 @ X2 ) )
@ ( in @ X4 @ X2 ) ) ) ) ).
thf(def_cartprodmempaircEq,definition,
( cartprodmempaircEq
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ! [X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ X4 @ X2 )
@ ( ( kpair @ X3 @ X4 )
= ( kpair @ X3 @ X4 ) ) ) ) ) ) ).
thf(def_cartprodfstpairEq,definition,
( cartprodfstpairEq
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ! [X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ X4 @ X2 )
@ ( ( kfst @ ( kpair @ X3 @ X4 ) )
= X3 ) ) ) ) ) ).
thf(def_cartprodsndpairEq,definition,
( cartprodsndpairEq
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ X1 )
@ ! [X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ X4 @ X2 )
@ ( ( ksnd @ ( kpair @ X3 @ X4 ) )
= X4 ) ) ) ) ) ).
thf(def_cartprodpairsurjEq,definition,
( cartprodpairsurjEq
= ( ! [X1: $i,X2: $i,X3: $i] :
( ^ [X4: $o,X5: $o] :
( X4
=> X5 )
@ ( in @ X3 @ ( cartprod @ X1 @ X2 ) )
@ ( ( kpair @ ( kfst @ X3 ) @ ( ksnd @ X3 ) )
= X3 ) ) ) ) ).
thf(def_breln,definition,
( breln
= ( ^ [X1: $i,X2: $i,X3: $i] : ( subset @ X3 @ ( cartprod @ X1 @ X2 ) ) ) ) ).
thf(def_dpsetconstr,definition,
( dpsetconstr
= ( ^ [X1: $i,X2: $i,X3: $i > $i > $o] :
( dsetconstr @ ( cartprod @ X1 @ X2 )
@ ^ [X4: $i] :
? [X5: $i] :
( ( in @ X5 @ X1 )
& ? [X6: $i] :
( ( in @ X6 @ X2 )
& ( X3 @ X5 @ X6 )
& ( X4
= ( kpair @ X5 @ X6 ) ) ) ) ) ) ) ).
thf(def_dpsetconstrI,definition,
( dpsetconstrI
= ( ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ X4 @ X1 )
@ ! [X5: $i] :
( ^ [X6: $o,X7: $o] :
( X6
=> X7 )
@ ( in @ X5 @ X2 )
@ ( ^ [X6: $o,X7: $o] :
( X6
=> X7 )
@ ( X3 @ X4 @ X5 )
@ ( in @ ( kpair @ X4 @ X5 )
@ ( dpsetconstr @ X1 @ X2
@ ^ [X6: $i,X7: $i] : ( X3 @ X6 @ X7 ) ) ) ) ) ) ) ) ).
thf(def_dpsetconstrSub,definition,
( dpsetconstrSub
= ( ! [X1: $i,X2: $i,X3: $i > $i > $o] :
( subset
@ ( dpsetconstr @ X1 @ X2
@ ^ [X4: $i,X5: $i] : ( X3 @ X4 @ X5 ) )
@ ( cartprod @ X1 @ X2 ) ) ) ) ).
thf(def_setOfPairsIsBReln,definition,
( setOfPairsIsBReln
= ( ! [X1: $i,X2: $i,X3: $i > $i > $o] :
( breln @ X1 @ X2
@ ( dpsetconstr @ X1 @ X2
@ ^ [X4: $i,X5: $i] : ( X3 @ X4 @ X5 ) ) ) ) ) ).
thf(def_dpsetconstrERa,definition,
( dpsetconstrERa
= ( ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i] :
( ^ [X5: $o,X6: $o] :
( X5
=> X6 )
@ ( in @ X4 @ X1 )
@ ! [X5: $i] :
( ^ [X6: $o,X7: $o] :
( X6
=> X7 )
@ ( in @ X5 @ X2 )
@ ( ^ [X6: $o,X7: $o] :
( X6
=> X7 )
@ ( in @ ( kpair @ X4 @ X5 )
@ ( dpsetconstr @ X1 @ X2
@ ^ [X6: $i,X7: $i] : ( X3 @ X6 @ X7 ) ) )
@ ( X3 @ X4 @ X5 ) ) ) ) ) ) ).
thf(def_dpsetconstrEL1,definition,
( dpsetconstrEL1
= ( ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ^ [X6: $o,X7: $o] :
( X6
=> X7 )
@ ( in @ ( kpair @ X4 @ X5 )
@ ( dpsetconstr @ X1 @ X2
@ ^ [X6: $i,X7: $i] : ( X3 @ X6 @ X7 ) ) )
@ ( in @ X4 @ X1 ) ) ) ) ).
thf(def_dpsetconstrEL2,definition,
( dpsetconstrEL2
= ( ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ^ [X6: $o,X7: $o] :
( X6
=> X7 )
@ ( in @ ( kpair @ X4 @ X5 )
@ ( dpsetconstr @ X1 @ X2
@ ^ [X6: $i,X7: $i] : ( X3 @ X6 @ X7 ) ) )
@ ( in @ X5 @ X2 ) ) ) ) ).
thf(dpsetconstrER,conjecture,
( sP188
=> ( sP196
=> ( sP91
=> ( sP115
=> ( sP189
=> ( sP39
=> ( sP68
=> ( sP210
=> ( sP129
=> ( sP176
=> ( sP5
=> ( sP63
=> ( sP16
=> ( sP116
=> ( sP27
=> ( sP9
=> ( sP52
=> ( sP103
=> ( sP67
=> ( sP69
=> ( sP58
=> ( sP167
=> ( sP137
=> ( sP204
=> ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ).
thf(h0,negated_conjecture,
~ ( sP188
=> ( sP196
=> ( sP91
=> ( sP115
=> ( sP189
=> ( sP39
=> ( sP68
=> ( sP210
=> ( sP129
=> ( sP176
=> ( sP5
=> ( sP63
=> ( sP16
=> ( sP116
=> ( sP27
=> ( sP9
=> ( sP52
=> ( sP103
=> ( sP67
=> ( sP69
=> ( sP58
=> ( sP167
=> ( sP137
=> ( sP204
=> ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
inference(assume_negation,[status(cth)],[dpsetconstrER]) ).
thf(h1,assumption,
sP188,
introduced(assumption,[]) ).
thf(h2,assumption,
~ ( sP196
=> ( sP91
=> ( sP115
=> ( sP189
=> ( sP39
=> ( sP68
=> ( sP210
=> ( sP129
=> ( sP176
=> ( sP5
=> ( sP63
=> ( sP16
=> ( sP116
=> ( sP27
=> ( sP9
=> ( sP52
=> ( sP103
=> ( sP67
=> ( sP69
=> ( sP58
=> ( sP167
=> ( sP137
=> ( sP204
=> ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h3,assumption,
sP196,
introduced(assumption,[]) ).
thf(h4,assumption,
~ ( sP91
=> ( sP115
=> ( sP189
=> ( sP39
=> ( sP68
=> ( sP210
=> ( sP129
=> ( sP176
=> ( sP5
=> ( sP63
=> ( sP16
=> ( sP116
=> ( sP27
=> ( sP9
=> ( sP52
=> ( sP103
=> ( sP67
=> ( sP69
=> ( sP58
=> ( sP167
=> ( sP137
=> ( sP204
=> ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h5,assumption,
sP91,
introduced(assumption,[]) ).
thf(h6,assumption,
~ ( sP115
=> ( sP189
=> ( sP39
=> ( sP68
=> ( sP210
=> ( sP129
=> ( sP176
=> ( sP5
=> ( sP63
=> ( sP16
=> ( sP116
=> ( sP27
=> ( sP9
=> ( sP52
=> ( sP103
=> ( sP67
=> ( sP69
=> ( sP58
=> ( sP167
=> ( sP137
=> ( sP204
=> ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h7,assumption,
sP115,
introduced(assumption,[]) ).
thf(h8,assumption,
~ ( sP189
=> ( sP39
=> ( sP68
=> ( sP210
=> ( sP129
=> ( sP176
=> ( sP5
=> ( sP63
=> ( sP16
=> ( sP116
=> ( sP27
=> ( sP9
=> ( sP52
=> ( sP103
=> ( sP67
=> ( sP69
=> ( sP58
=> ( sP167
=> ( sP137
=> ( sP204
=> ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h9,assumption,
sP189,
introduced(assumption,[]) ).
thf(h10,assumption,
~ ( sP39
=> ( sP68
=> ( sP210
=> ( sP129
=> ( sP176
=> ( sP5
=> ( sP63
=> ( sP16
=> ( sP116
=> ( sP27
=> ( sP9
=> ( sP52
=> ( sP103
=> ( sP67
=> ( sP69
=> ( sP58
=> ( sP167
=> ( sP137
=> ( sP204
=> ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h11,assumption,
sP39,
introduced(assumption,[]) ).
thf(h12,assumption,
~ ( sP68
=> ( sP210
=> ( sP129
=> ( sP176
=> ( sP5
=> ( sP63
=> ( sP16
=> ( sP116
=> ( sP27
=> ( sP9
=> ( sP52
=> ( sP103
=> ( sP67
=> ( sP69
=> ( sP58
=> ( sP167
=> ( sP137
=> ( sP204
=> ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h13,assumption,
sP68,
introduced(assumption,[]) ).
thf(h14,assumption,
~ ( sP210
=> ( sP129
=> ( sP176
=> ( sP5
=> ( sP63
=> ( sP16
=> ( sP116
=> ( sP27
=> ( sP9
=> ( sP52
=> ( sP103
=> ( sP67
=> ( sP69
=> ( sP58
=> ( sP167
=> ( sP137
=> ( sP204
=> ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h15,assumption,
sP210,
introduced(assumption,[]) ).
thf(h16,assumption,
~ ( sP129
=> ( sP176
=> ( sP5
=> ( sP63
=> ( sP16
=> ( sP116
=> ( sP27
=> ( sP9
=> ( sP52
=> ( sP103
=> ( sP67
=> ( sP69
=> ( sP58
=> ( sP167
=> ( sP137
=> ( sP204
=> ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h17,assumption,
sP129,
introduced(assumption,[]) ).
thf(h18,assumption,
~ ( sP176
=> ( sP5
=> ( sP63
=> ( sP16
=> ( sP116
=> ( sP27
=> ( sP9
=> ( sP52
=> ( sP103
=> ( sP67
=> ( sP69
=> ( sP58
=> ( sP167
=> ( sP137
=> ( sP204
=> ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h19,assumption,
sP176,
introduced(assumption,[]) ).
thf(h20,assumption,
~ ( sP5
=> ( sP63
=> ( sP16
=> ( sP116
=> ( sP27
=> ( sP9
=> ( sP52
=> ( sP103
=> ( sP67
=> ( sP69
=> ( sP58
=> ( sP167
=> ( sP137
=> ( sP204
=> ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h21,assumption,
sP5,
introduced(assumption,[]) ).
thf(h22,assumption,
~ ( sP63
=> ( sP16
=> ( sP116
=> ( sP27
=> ( sP9
=> ( sP52
=> ( sP103
=> ( sP67
=> ( sP69
=> ( sP58
=> ( sP167
=> ( sP137
=> ( sP204
=> ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h23,assumption,
sP63,
introduced(assumption,[]) ).
thf(h24,assumption,
~ ( sP16
=> ( sP116
=> ( sP27
=> ( sP9
=> ( sP52
=> ( sP103
=> ( sP67
=> ( sP69
=> ( sP58
=> ( sP167
=> ( sP137
=> ( sP204
=> ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h25,assumption,
sP16,
introduced(assumption,[]) ).
thf(h26,assumption,
~ ( sP116
=> ( sP27
=> ( sP9
=> ( sP52
=> ( sP103
=> ( sP67
=> ( sP69
=> ( sP58
=> ( sP167
=> ( sP137
=> ( sP204
=> ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h27,assumption,
sP116,
introduced(assumption,[]) ).
thf(h28,assumption,
~ ( sP27
=> ( sP9
=> ( sP52
=> ( sP103
=> ( sP67
=> ( sP69
=> ( sP58
=> ( sP167
=> ( sP137
=> ( sP204
=> ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h29,assumption,
sP27,
introduced(assumption,[]) ).
thf(h30,assumption,
~ ( sP9
=> ( sP52
=> ( sP103
=> ( sP67
=> ( sP69
=> ( sP58
=> ( sP167
=> ( sP137
=> ( sP204
=> ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h31,assumption,
sP9,
introduced(assumption,[]) ).
thf(h32,assumption,
~ ( sP52
=> ( sP103
=> ( sP67
=> ( sP69
=> ( sP58
=> ( sP167
=> ( sP137
=> ( sP204
=> ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h33,assumption,
sP52,
introduced(assumption,[]) ).
thf(h34,assumption,
~ ( sP103
=> ( sP67
=> ( sP69
=> ( sP58
=> ( sP167
=> ( sP137
=> ( sP204
=> ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h35,assumption,
sP103,
introduced(assumption,[]) ).
thf(h36,assumption,
~ ( sP67
=> ( sP69
=> ( sP58
=> ( sP167
=> ( sP137
=> ( sP204
=> ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h37,assumption,
sP67,
introduced(assumption,[]) ).
thf(h38,assumption,
~ ( sP69
=> ( sP58
=> ( sP167
=> ( sP137
=> ( sP204
=> ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h39,assumption,
sP69,
introduced(assumption,[]) ).
thf(h40,assumption,
~ ( sP58
=> ( sP167
=> ( sP137
=> ( sP204
=> ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h41,assumption,
sP58,
introduced(assumption,[]) ).
thf(h42,assumption,
~ ( sP167
=> ( sP137
=> ( sP204
=> ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h43,assumption,
sP167,
introduced(assumption,[]) ).
thf(h44,assumption,
~ ( sP137
=> ( sP204
=> ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h45,assumption,
sP137,
introduced(assumption,[]) ).
thf(h46,assumption,
~ ( sP204
=> ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h47,assumption,
sP204,
introduced(assumption,[]) ).
thf(h48,assumption,
~ ( sP92
=> ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h49,assumption,
sP92,
introduced(assumption,[]) ).
thf(h50,assumption,
~ ( sP173
=> ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h51,assumption,
sP173,
introduced(assumption,[]) ).
thf(h52,assumption,
~ ( sP36
=> ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h53,assumption,
sP36,
introduced(assumption,[]) ).
thf(h54,assumption,
~ ( sP37
=> ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h55,assumption,
sP37,
introduced(assumption,[]) ).
thf(h56,assumption,
~ ( sP90
=> ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h57,assumption,
sP90,
introduced(assumption,[]) ).
thf(h58,assumption,
~ ( sP163
=> ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h59,assumption,
sP163,
introduced(assumption,[]) ).
thf(h60,assumption,
~ ( sP146
=> ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h61,assumption,
sP146,
introduced(assumption,[]) ).
thf(h62,assumption,
~ ( sP75
=> ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h63,assumption,
sP75,
introduced(assumption,[]) ).
thf(h64,assumption,
~ ( sP78
=> ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h65,assumption,
sP78,
introduced(assumption,[]) ).
thf(h66,assumption,
~ ( sP131
=> ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h67,assumption,
sP131,
introduced(assumption,[]) ).
thf(h68,assumption,
~ ( sP88
=> ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h69,assumption,
sP88,
introduced(assumption,[]) ).
thf(h70,assumption,
~ ( sP80
=> ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h71,assumption,
sP80,
introduced(assumption,[]) ).
thf(h72,assumption,
~ ( sP17
=> ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h73,assumption,
sP17,
introduced(assumption,[]) ).
thf(h74,assumption,
~ ( sP165
=> ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h75,assumption,
sP165,
introduced(assumption,[]) ).
thf(h76,assumption,
~ ( sP79
=> ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h77,assumption,
sP79,
introduced(assumption,[]) ).
thf(h78,assumption,
~ ( sP94
=> ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h79,assumption,
sP94,
introduced(assumption,[]) ).
thf(h80,assumption,
~ ( sP24
=> ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h81,assumption,
sP24,
introduced(assumption,[]) ).
thf(h82,assumption,
~ ( sP49
=> ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h83,assumption,
sP49,
introduced(assumption,[]) ).
thf(h84,assumption,
~ ( sP55
=> ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h85,assumption,
sP55,
introduced(assumption,[]) ).
thf(h86,assumption,
~ ( sP111
=> ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h87,assumption,
sP111,
introduced(assumption,[]) ).
thf(h88,assumption,
~ ( sP182
=> ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h89,assumption,
sP182,
introduced(assumption,[]) ).
thf(h90,assumption,
~ ( sP85
=> ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h91,assumption,
sP85,
introduced(assumption,[]) ).
thf(h92,assumption,
~ ( sP108
=> ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h93,assumption,
sP108,
introduced(assumption,[]) ).
thf(h94,assumption,
~ ( sP86
=> ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h95,assumption,
sP86,
introduced(assumption,[]) ).
thf(h96,assumption,
~ ( sP169
=> ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h97,assumption,
sP169,
introduced(assumption,[]) ).
thf(h98,assumption,
~ ( sP155
=> ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h99,assumption,
sP155,
introduced(assumption,[]) ).
thf(h100,assumption,
~ ( sP56
=> ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h101,assumption,
sP56,
introduced(assumption,[]) ).
thf(h102,assumption,
~ ( sP72
=> ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h103,assumption,
sP72,
introduced(assumption,[]) ).
thf(h104,assumption,
~ ( sP82
=> ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h105,assumption,
sP82,
introduced(assumption,[]) ).
thf(h106,assumption,
~ ( sP19
=> ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h107,assumption,
sP19,
introduced(assumption,[]) ).
thf(h108,assumption,
~ ( sP119
=> ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h109,assumption,
sP119,
introduced(assumption,[]) ).
thf(h110,assumption,
~ ( sP144
=> ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h111,assumption,
sP144,
introduced(assumption,[]) ).
thf(h112,assumption,
~ ( sP178
=> ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h113,assumption,
sP178,
introduced(assumption,[]) ).
thf(h114,assumption,
~ ( sP97
=> ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h115,assumption,
sP97,
introduced(assumption,[]) ).
thf(h116,assumption,
~ ( sP134
=> ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h117,assumption,
sP134,
introduced(assumption,[]) ).
thf(h118,assumption,
~ ( sP201
=> ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h119,assumption,
sP201,
introduced(assumption,[]) ).
thf(h120,assumption,
~ ( sP208
=> ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h121,assumption,
sP208,
introduced(assumption,[]) ).
thf(h122,assumption,
~ ( sP152
=> ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h123,assumption,
sP152,
introduced(assumption,[]) ).
thf(h124,assumption,
~ ( sP57
=> ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h125,assumption,
sP57,
introduced(assumption,[]) ).
thf(h126,assumption,
~ ( sP6
=> ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h127,assumption,
sP6,
introduced(assumption,[]) ).
thf(h128,assumption,
~ ( sP109
=> ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h129,assumption,
sP109,
introduced(assumption,[]) ).
thf(h130,assumption,
~ ( sP157
=> ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h131,assumption,
sP157,
introduced(assumption,[]) ).
thf(h132,assumption,
~ ( sP61
=> ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h133,assumption,
sP61,
introduced(assumption,[]) ).
thf(h134,assumption,
~ ( sP130
=> ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h135,assumption,
sP130,
introduced(assumption,[]) ).
thf(h136,assumption,
~ ( sP171
=> ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h137,assumption,
sP171,
introduced(assumption,[]) ).
thf(h138,assumption,
~ ( sP40
=> ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h139,assumption,
sP40,
introduced(assumption,[]) ).
thf(h140,assumption,
~ ( sP28
=> ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h141,assumption,
sP28,
introduced(assumption,[]) ).
thf(h142,assumption,
~ ( sP156
=> ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h143,assumption,
sP156,
introduced(assumption,[]) ).
thf(h144,assumption,
~ ( sP98
=> ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h145,assumption,
sP98,
introduced(assumption,[]) ).
thf(h146,assumption,
~ ( sP83
=> ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h147,assumption,
sP83,
introduced(assumption,[]) ).
thf(h148,assumption,
~ ( sP22
=> ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h149,assumption,
sP22,
introduced(assumption,[]) ).
thf(h150,assumption,
~ ( sP33
=> ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h151,assumption,
sP33,
introduced(assumption,[]) ).
thf(h152,assumption,
~ ( sP73
=> ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h153,assumption,
sP73,
introduced(assumption,[]) ).
thf(h154,assumption,
~ ( sP64
=> ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h155,assumption,
sP64,
introduced(assumption,[]) ).
thf(h156,assumption,
~ ( sP183
=> ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h157,assumption,
sP183,
introduced(assumption,[]) ).
thf(h158,assumption,
~ ( sP96
=> ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h159,assumption,
sP96,
introduced(assumption,[]) ).
thf(h160,assumption,
~ ( sP138
=> ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h161,assumption,
sP138,
introduced(assumption,[]) ).
thf(h162,assumption,
~ ( sP205
=> ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h163,assumption,
sP205,
introduced(assumption,[]) ).
thf(h164,assumption,
~ ( sP113
=> ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h165,assumption,
sP113,
introduced(assumption,[]) ).
thf(h166,assumption,
~ ( sP186
=> ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h167,assumption,
sP186,
introduced(assumption,[]) ).
thf(h168,assumption,
~ ( sP124
=> ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h169,assumption,
sP124,
introduced(assumption,[]) ).
thf(h170,assumption,
~ ( sP202
=> ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h171,assumption,
sP202,
introduced(assumption,[]) ).
thf(h172,assumption,
~ ( sP190
=> ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h173,assumption,
sP190,
introduced(assumption,[]) ).
thf(h174,assumption,
~ ( sP187
=> ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h175,assumption,
sP187,
introduced(assumption,[]) ).
thf(h176,assumption,
~ ( sP168
=> ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h177,assumption,
sP168,
introduced(assumption,[]) ).
thf(h178,assumption,
~ ( sP127
=> ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h179,assumption,
sP127,
introduced(assumption,[]) ).
thf(h180,assumption,
~ ( sP34
=> ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h181,assumption,
sP34,
introduced(assumption,[]) ).
thf(h182,assumption,
~ ( sP125
=> ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h183,assumption,
sP125,
introduced(assumption,[]) ).
thf(h184,assumption,
~ ( sP38
=> ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h185,assumption,
sP38,
introduced(assumption,[]) ).
thf(h186,assumption,
~ ( sP162
=> ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h187,assumption,
sP162,
introduced(assumption,[]) ).
thf(h188,assumption,
~ ( sP25
=> ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h189,assumption,
sP25,
introduced(assumption,[]) ).
thf(h190,assumption,
~ ( sP139
=> ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h191,assumption,
sP139,
introduced(assumption,[]) ).
thf(h192,assumption,
~ ( sP29
=> ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h193,assumption,
sP29,
introduced(assumption,[]) ).
thf(h194,assumption,
~ ( sP23
=> ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h195,assumption,
sP23,
introduced(assumption,[]) ).
thf(h196,assumption,
~ ( sP41
=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h197,assumption,
sP41,
introduced(assumption,[]) ).
thf(h198,assumption,
~ ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h199,assumption,
sP104,
introduced(assumption,[]) ).
thf(h200,assumption,
~ ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h201,assumption,
sP177,
introduced(assumption,[]) ).
thf(h202,assumption,
~ ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h203,assumption,
sP11,
introduced(assumption,[]) ).
thf(h204,assumption,
~ ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h205,assumption,
sP74,
introduced(assumption,[]) ).
thf(h206,assumption,
~ ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h207,assumption,
sP3,
introduced(assumption,[]) ).
thf(h208,assumption,
~ ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h209,assumption,
sP128,
introduced(assumption,[]) ).
thf(h210,assumption,
~ ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h211,assumption,
sP70,
introduced(assumption,[]) ).
thf(h212,assumption,
~ ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h213,assumption,
sP13,
introduced(assumption,[]) ).
thf(h214,assumption,
~ ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h215,assumption,
sP180,
introduced(assumption,[]) ).
thf(h216,assumption,
~ ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h217,assumption,
sP153,
introduced(assumption,[]) ).
thf(h218,assumption,
~ ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h219,assumption,
sP206,
introduced(assumption,[]) ).
thf(h220,assumption,
~ ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h221,assumption,
sP174,
introduced(assumption,[]) ).
thf(h222,assumption,
~ ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h223,assumption,
sP158,
introduced(assumption,[]) ).
thf(h224,assumption,
~ ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h225,assumption,
sP149,
introduced(assumption,[]) ).
thf(h226,assumption,
~ ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h227,assumption,
sP135,
introduced(assumption,[]) ).
thf(h228,assumption,
~ ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h229,assumption,
sP62,
introduced(assumption,[]) ).
thf(h230,assumption,
~ ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h231,assumption,
sP65,
introduced(assumption,[]) ).
thf(h232,assumption,
~ ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h233,assumption,
sP44,
introduced(assumption,[]) ).
thf(h234,assumption,
~ ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h235,assumption,
sP35,
introduced(assumption,[]) ).
thf(h236,assumption,
~ ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h237,assumption,
sP54,
introduced(assumption,[]) ).
thf(h238,assumption,
~ ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h239,assumption,
sP147,
introduced(assumption,[]) ).
thf(h240,assumption,
~ ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h241,assumption,
sP166,
introduced(assumption,[]) ).
thf(h242,assumption,
~ ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h243,assumption,
sP132,
introduced(assumption,[]) ).
thf(h244,assumption,
~ ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h245,assumption,
sP101,
introduced(assumption,[]) ).
thf(h246,assumption,
~ ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h247,assumption,
sP14,
introduced(assumption,[]) ).
thf(h248,assumption,
~ ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h249,assumption,
sP46,
introduced(assumption,[]) ).
thf(h250,assumption,
~ ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h251,assumption,
sP30,
introduced(assumption,[]) ).
thf(h252,assumption,
~ ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h253,assumption,
sP117,
introduced(assumption,[]) ).
thf(h254,assumption,
~ ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h255,assumption,
sP191,
introduced(assumption,[]) ).
thf(h256,assumption,
~ ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h257,assumption,
sP76,
introduced(assumption,[]) ).
thf(h258,assumption,
~ ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h259,assumption,
sP95,
introduced(assumption,[]) ).
thf(h260,assumption,
~ ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h261,assumption,
sP93,
introduced(assumption,[]) ).
thf(h262,assumption,
~ ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h263,assumption,
sP71,
introduced(assumption,[]) ).
thf(h264,assumption,
~ ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h265,assumption,
sP133,
introduced(assumption,[]) ).
thf(h266,assumption,
~ ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h267,assumption,
sP175,
introduced(assumption,[]) ).
thf(h268,assumption,
~ ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h269,assumption,
sP99,
introduced(assumption,[]) ).
thf(h270,assumption,
~ ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h271,assumption,
sP159,
introduced(assumption,[]) ).
thf(h272,assumption,
~ ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h273,assumption,
sP50,
introduced(assumption,[]) ).
thf(h274,assumption,
~ ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h275,assumption,
sP197,
introduced(assumption,[]) ).
thf(h276,assumption,
~ ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h277,assumption,
sP114,
introduced(assumption,[]) ).
thf(h278,assumption,
~ ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h279,assumption,
sP207,
introduced(assumption,[]) ).
thf(h280,assumption,
~ ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h281,assumption,
sP198,
introduced(assumption,[]) ).
thf(h282,assumption,
~ ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h283,assumption,
sP60,
introduced(assumption,[]) ).
thf(h284,assumption,
~ ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h285,assumption,
sP45,
introduced(assumption,[]) ).
thf(h286,assumption,
~ ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h287,assumption,
sP18,
introduced(assumption,[]) ).
thf(h288,assumption,
~ ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h289,assumption,
sP160,
introduced(assumption,[]) ).
thf(h290,assumption,
~ ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h291,assumption,
sP43,
introduced(assumption,[]) ).
thf(h292,assumption,
~ ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h293,assumption,
sP4,
introduced(assumption,[]) ).
thf(h294,assumption,
~ ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h295,assumption,
sP20,
introduced(assumption,[]) ).
thf(h296,assumption,
~ ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h297,assumption,
sP26,
introduced(assumption,[]) ).
thf(h298,assumption,
~ ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h299,assumption,
sP102,
introduced(assumption,[]) ).
thf(h300,assumption,
~ ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h301,assumption,
sP15,
introduced(assumption,[]) ).
thf(h302,assumption,
~ ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h303,assumption,
sP77,
introduced(assumption,[]) ).
thf(h304,assumption,
~ ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h305,assumption,
sP31,
introduced(assumption,[]) ).
thf(h306,assumption,
~ ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h307,assumption,
sP136,
introduced(assumption,[]) ).
thf(h308,assumption,
~ ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h309,assumption,
sP10,
introduced(assumption,[]) ).
thf(h310,assumption,
~ ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h311,assumption,
sP66,
introduced(assumption,[]) ).
thf(h312,assumption,
~ ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h313,assumption,
sP32,
introduced(assumption,[]) ).
thf(h314,assumption,
~ ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h315,assumption,
sP106,
introduced(assumption,[]) ).
thf(h316,assumption,
~ ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h317,assumption,
sP172,
introduced(assumption,[]) ).
thf(h318,assumption,
~ ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h319,assumption,
sP192,
introduced(assumption,[]) ).
thf(h320,assumption,
~ ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h321,assumption,
sP7,
introduced(assumption,[]) ).
thf(h322,assumption,
~ ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h323,assumption,
sP51,
introduced(assumption,[]) ).
thf(h324,assumption,
~ ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h325,assumption,
sP81,
introduced(assumption,[]) ).
thf(h326,assumption,
~ ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h327,assumption,
sP126,
introduced(assumption,[]) ).
thf(h328,assumption,
~ ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h329,assumption,
sP200,
introduced(assumption,[]) ).
thf(h330,assumption,
~ ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h331,assumption,
sP142,
introduced(assumption,[]) ).
thf(h332,assumption,
~ ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h333,assumption,
sP150,
introduced(assumption,[]) ).
thf(h334,assumption,
~ ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h335,assumption,
sP53,
introduced(assumption,[]) ).
thf(h336,assumption,
~ ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h337,assumption,
sP140,
introduced(assumption,[]) ).
thf(h338,assumption,
~ ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h339,assumption,
sP1,
introduced(assumption,[]) ).
thf(h340,assumption,
~ ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h341,assumption,
sP107,
introduced(assumption,[]) ).
thf(h342,assumption,
~ ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h343,assumption,
sP209,
introduced(assumption,[]) ).
thf(h344,assumption,
~ ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h345,assumption,
sP105,
introduced(assumption,[]) ).
thf(h346,assumption,
~ ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h347,assumption,
sP143,
introduced(assumption,[]) ).
thf(h348,assumption,
~ ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h349,assumption,
sP181,
introduced(assumption,[]) ).
thf(h350,assumption,
~ ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h351,assumption,
sP184,
introduced(assumption,[]) ).
thf(h352,assumption,
~ ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h353,assumption,
sP118,
introduced(assumption,[]) ).
thf(h354,assumption,
~ ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h355,assumption,
sP170,
introduced(assumption,[]) ).
thf(h356,assumption,
~ ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h357,assumption,
sP122,
introduced(assumption,[]) ).
thf(h358,assumption,
~ ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h359,assumption,
sP21,
introduced(assumption,[]) ).
thf(h360,assumption,
~ ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h361,assumption,
sP121,
introduced(assumption,[]) ).
thf(h362,assumption,
~ ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h363,assumption,
sP164,
introduced(assumption,[]) ).
thf(h364,assumption,
~ ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h365,assumption,
sP12,
introduced(assumption,[]) ).
thf(h366,assumption,
~ ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h367,assumption,
sP89,
introduced(assumption,[]) ).
thf(h368,assumption,
~ ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ),
introduced(assumption,[]) ).
thf(h369,assumption,
sP42,
introduced(assumption,[]) ).
thf(h370,assumption,
~ ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ),
introduced(assumption,[]) ).
thf(h371,assumption,
sP194,
introduced(assumption,[]) ).
thf(h372,assumption,
~ ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ),
introduced(assumption,[]) ).
thf(h373,assumption,
sP145,
introduced(assumption,[]) ).
thf(h374,assumption,
~ ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ),
introduced(assumption,[]) ).
thf(h375,assumption,
~ ! [X1: $i,X2: $i > $i > $o,X3: $i,X4: $i] :
( ( in @ ( kpair @ X3 @ X4 ) @ ( dpsetconstr @ eigen__0 @ X1 @ X2 ) )
=> ( X2 @ X3 @ X4 ) ),
introduced(assumption,[]) ).
thf(h376,assumption,
~ ! [X1: $i > $i > $o,X2: $i,X3: $i] :
( ( in @ ( kpair @ X2 @ X3 ) @ ( dpsetconstr @ eigen__0 @ eigen__1 @ X1 ) )
=> ( X1 @ X2 @ X3 ) ),
introduced(assumption,[]) ).
thf(h377,assumption,
~ ! [X1: $i,X2: $i] :
( ( in @ ( kpair @ X1 @ X2 ) @ ( dpsetconstr @ eigen__0 @ eigen__1 @ eigen__2 ) )
=> ( eigen__2 @ X1 @ X2 ) ),
introduced(assumption,[]) ).
thf(h378,assumption,
~ ! [X1: $i] :
( ( in @ ( kpair @ eigen__3 @ X1 ) @ ( dpsetconstr @ eigen__0 @ eigen__1 @ eigen__2 ) )
=> ( eigen__2 @ eigen__3 @ X1 ) ),
introduced(assumption,[]) ).
thf(h379,assumption,
~ sP185,
introduced(assumption,[]) ).
thf(h380,assumption,
sP2,
introduced(assumption,[]) ).
thf(h381,assumption,
~ sP154,
introduced(assumption,[]) ).
thf(h382,assumption,
! [X1: $i,X2: $i] :
( ! [X3: $i] :
( ( in @ X3 @ X1 )
= ( in @ X3 @ X2 ) )
=> ( X1 = X2 ) ),
introduced(assumption,[]) ).
thf(h383,assumption,
~ sP188,
introduced(assumption,[]) ).
thf(h384,assumption,
~ ! [X1: $i,X2: $i] :
( ! [X3: $i] :
( ( in @ X3 @ X1 )
= ( in @ X3 @ X2 ) )
=> ( X1 = X2 ) ),
introduced(assumption,[]) ).
thf(h385,assumption,
! [X1: $i] :
~ ( in @ X1 @ emptyset ),
introduced(assumption,[]) ).
thf(h386,assumption,
~ sP196,
introduced(assumption,[]) ).
thf(h387,assumption,
~ ! [X1: $i] :
~ ( in @ X1 @ emptyset ),
introduced(assumption,[]) ).
thf(h388,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( setadjoin @ X1 @ X2 ) )
= ( ( X3 != X1 )
=> ( in @ X3 @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h389,assumption,
~ sP91,
introduced(assumption,[]) ).
thf(h390,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( setadjoin @ X1 @ X2 ) )
= ( ( X3 != X1 )
=> ( in @ X3 @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h391,assumption,
! [X1: $i,X2: $i] :
( ( in @ X2 @ ( powerset @ X1 ) )
= ( ! [X3: $i] :
( ( in @ X3 @ X2 )
=> ( in @ X3 @ X1 ) ) ) ),
introduced(assumption,[]) ).
thf(h392,assumption,
~ sP115,
introduced(assumption,[]) ).
thf(h393,assumption,
~ ! [X1: $i,X2: $i] :
( ( in @ X2 @ ( powerset @ X1 ) )
= ( ! [X3: $i] :
( ( in @ X3 @ X2 )
=> ( in @ X3 @ X1 ) ) ) ),
introduced(assumption,[]) ).
thf(h394,assumption,
! [X1: $i,X2: $i] :
( ( in @ X2 @ ( setunion @ X1 ) )
= ( ~ ! [X3: $i] :
( ( in @ X2 @ X3 )
=> ~ ( in @ X3 @ X1 ) ) ) ),
introduced(assumption,[]) ).
thf(h395,assumption,
~ sP189,
introduced(assumption,[]) ).
thf(h396,assumption,
~ ! [X1: $i,X2: $i] :
( ( in @ X2 @ ( setunion @ X1 ) )
= ( ~ ! [X3: $i] :
( ( in @ X2 @ X3 )
=> ~ ( in @ X3 @ X1 ) ) ) ),
introduced(assumption,[]) ).
thf(h397,assumption,
in @ emptyset @ omega,
introduced(assumption,[]) ).
thf(h398,assumption,
~ sP39,
introduced(assumption,[]) ).
thf(h399,assumption,
~ ( in @ emptyset @ omega ),
introduced(assumption,[]) ).
thf(h400,assumption,
! [X1: $i] :
( ( in @ X1 @ omega )
=> ( in @ ( setadjoin @ X1 @ X1 ) @ omega ) ),
introduced(assumption,[]) ).
thf(h401,assumption,
~ sP68,
introduced(assumption,[]) ).
thf(h402,assumption,
~ ! [X1: $i] :
( ( in @ X1 @ omega )
=> ( in @ ( setadjoin @ X1 @ X1 ) @ omega ) ),
introduced(assumption,[]) ).
thf(h403,assumption,
! [X1: $i] :
( ~ ( ( in @ emptyset @ X1 )
=> ~ ! [X2: $i] :
( ~ ( ( in @ X2 @ omega )
=> ~ ( in @ X2 @ X1 ) )
=> ( in @ ( setadjoin @ X2 @ X2 ) @ X1 ) ) )
=> ! [X2: $i] :
( ( in @ X2 @ omega )
=> ( in @ X2 @ X1 ) ) ),
introduced(assumption,[]) ).
thf(h404,assumption,
~ sP210,
introduced(assumption,[]) ).
thf(h405,assumption,
~ ! [X1: $i] :
( ~ ( ( in @ emptyset @ X1 )
=> ~ ! [X2: $i] :
( ~ ( ( in @ X2 @ omega )
=> ~ ( in @ X2 @ X1 ) )
=> ( in @ ( setadjoin @ X2 @ X2 ) @ X1 ) ) )
=> ! [X2: $i] :
( ( in @ X2 @ omega )
=> ( in @ X2 @ X1 ) ) ),
introduced(assumption,[]) ).
thf(h406,assumption,
! [X1: $i > $i > $o,X2: $i] :
( ! [X3: $i] :
( ( in @ X3 @ X2 )
=> ( exu @ ( X1 @ X3 ) ) )
=> ~ ! [X3: $i] :
~ ! [X4: $i] :
( ( in @ X4 @ X3 )
= ( ~ ! [X5: $i] :
( ( in @ X5 @ X2 )
=> ~ ( X1 @ X5 @ X4 ) ) ) ) ),
introduced(assumption,[]) ).
thf(h407,assumption,
~ sP129,
introduced(assumption,[]) ).
thf(h408,assumption,
~ ! [X1: $i > $i > $o,X2: $i] :
( ! [X3: $i] :
( ( in @ X3 @ X2 )
=> ( exu @ ( X1 @ X3 ) ) )
=> ~ ! [X3: $i] :
~ ! [X4: $i] :
( ( in @ X4 @ X3 )
= ( ~ ! [X5: $i] :
( ( in @ X5 @ X2 )
=> ~ ( X1 @ X5 @ X4 ) ) ) ) ),
introduced(assumption,[]) ).
thf(h409,assumption,
! [X1: $i] :
( ~ ! [X2: $i] :
~ ( in @ X2 @ X1 )
=> ~ ! [X2: $i] :
( ( in @ X2 @ X1 )
=> ~ ! [X3: $i] :
( ( in @ X3 @ X2 )
=> ~ ( in @ X3 @ X1 ) ) ) ),
introduced(assumption,[]) ).
thf(h410,assumption,
~ sP176,
introduced(assumption,[]) ).
thf(h411,assumption,
~ ! [X1: $i] :
( ~ ! [X2: $i] :
~ ( in @ X2 @ X1 )
=> ~ ! [X2: $i] :
( ( in @ X2 @ X1 )
=> ~ ! [X3: $i] :
( ( in @ X3 @ X2 )
=> ~ ( in @ X3 @ X1 ) ) ) ),
introduced(assumption,[]) ).
thf(h412,assumption,
! [X1: $i] :
~ ! [X2: $i] :
( ~ ( ~ ( ! [X3: $i] :
( ( in @ X3 @ X2 )
=> ! [X4: $i] :
( ( in @ X4 @ X3 )
=> ( in @ X4 @ X1 ) ) )
=> ~ ! [X3: $i,X4: $i] :
( ~ ( ( in @ X3 @ X1 )
=> ~ ( in @ X4 @ X1 ) )
=> ( ! [X5: $i] :
( ( in @ X5 @ X2 )
=> ( ( in @ X3 @ X5 )
= ( in @ X4 @ X5 ) ) )
=> ( X3 = X4 ) ) ) )
=> ~ ! [X3: $i,X4: $i] :
( ~ ( ( in @ X3 @ X2 )
=> ~ ( in @ X4 @ X2 ) )
=> ( ~ ! [X5: $i] :
( ( in @ X5 @ X3 )
=> ( in @ X5 @ X4 ) )
=> ! [X5: $i] :
( ( in @ X5 @ X4 )
=> ( in @ X5 @ X3 ) ) ) ) )
=> ~ ! [X3: $i] :
( ~ ( ! [X4: $i] :
( ( in @ X4 @ X3 )
=> ( in @ X4 @ X1 ) )
=> ! [X4: $i] :
~ ( in @ X4 @ X3 ) )
=> ~ ! [X4: $i,X5: $i] :
( ~ ( ~ ( ( in @ X4 @ X2 )
=> ~ ( in @ X5 @ X3 ) )
=> ~ ! [X6: $i] :
( ( in @ X6 @ X4 )
=> ~ ( in @ X6 @ X3 ) ) )
=> ~ ! [X6: $i] :
( ( in @ X6 @ X2 )
=> ( ~ ! [X7: $i] :
( ( in @ X7 @ X6 )
=> ( in @ X7 @ X4 ) )
=> ( in @ X5 @ X6 ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h413,assumption,
~ sP5,
introduced(assumption,[]) ).
thf(h414,assumption,
~ ! [X1: $i] :
~ ! [X2: $i] :
( ~ ( ~ ( ! [X3: $i] :
( ( in @ X3 @ X2 )
=> ! [X4: $i] :
( ( in @ X4 @ X3 )
=> ( in @ X4 @ X1 ) ) )
=> ~ ! [X3: $i,X4: $i] :
( ~ ( ( in @ X3 @ X1 )
=> ~ ( in @ X4 @ X1 ) )
=> ( ! [X5: $i] :
( ( in @ X5 @ X2 )
=> ( ( in @ X3 @ X5 )
= ( in @ X4 @ X5 ) ) )
=> ( X3 = X4 ) ) ) )
=> ~ ! [X3: $i,X4: $i] :
( ~ ( ( in @ X3 @ X2 )
=> ~ ( in @ X4 @ X2 ) )
=> ( ~ ! [X5: $i] :
( ( in @ X5 @ X3 )
=> ( in @ X5 @ X4 ) )
=> ! [X5: $i] :
( ( in @ X5 @ X4 )
=> ( in @ X5 @ X3 ) ) ) ) )
=> ~ ! [X3: $i] :
( ~ ( ! [X4: $i] :
( ( in @ X4 @ X3 )
=> ( in @ X4 @ X1 ) )
=> ! [X4: $i] :
~ ( in @ X4 @ X3 ) )
=> ~ ! [X4: $i,X5: $i] :
( ~ ( ~ ( ( in @ X4 @ X2 )
=> ~ ( in @ X5 @ X3 ) )
=> ~ ! [X6: $i] :
( ( in @ X6 @ X4 )
=> ~ ( in @ X6 @ X3 ) ) )
=> ~ ! [X6: $i] :
( ( in @ X6 @ X2 )
=> ( ~ ! [X7: $i] :
( ( in @ X7 @ X6 )
=> ( in @ X7 @ X4 ) )
=> ( in @ X5 @ X6 ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h415,assumption,
! [X1: $i > $o] :
( ( exu @ X1 )
=> ( X1 @ ( descr @ X1 ) ) ),
introduced(assumption,[]) ).
thf(h416,assumption,
~ sP63,
introduced(assumption,[]) ).
thf(h417,assumption,
~ ! [X1: $i > $o] :
( ( exu @ X1 )
=> ( X1 @ ( descr @ X1 ) ) ),
introduced(assumption,[]) ).
thf(h418,assumption,
! [X1: $i,X2: $i > $o,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ( X2 @ X3 )
=> ( in @ X3 @ ( dsetconstr @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h419,assumption,
~ sP16,
introduced(assumption,[]) ).
thf(h420,assumption,
~ ! [X1: $i,X2: $i > $o,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ( X2 @ X3 )
=> ( in @ X3 @ ( dsetconstr @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h421,assumption,
! [X1: $i,X2: $i > $o,X3: $i] :
( ( in @ X3 @ ( dsetconstr @ X1 @ X2 ) )
=> ( in @ X3 @ X1 ) ),
introduced(assumption,[]) ).
thf(h422,assumption,
~ sP116,
introduced(assumption,[]) ).
thf(h423,assumption,
~ ! [X1: $i,X2: $i > $o,X3: $i] :
( ( in @ X3 @ ( dsetconstr @ X1 @ X2 ) )
=> ( in @ X3 @ X1 ) ),
introduced(assumption,[]) ).
thf(h424,assumption,
! [X1: $i,X2: $i > $o,X3: $i] :
( ( in @ X3 @ ( dsetconstr @ X1 @ X2 ) )
=> ( X2 @ X3 ) ),
introduced(assumption,[]) ).
thf(h425,assumption,
~ sP27,
introduced(assumption,[]) ).
thf(h426,assumption,
~ ! [X1: $i,X2: $i > $o,X3: $i] :
( ( in @ X3 @ ( dsetconstr @ X1 @ X2 ) )
=> ( X2 @ X3 ) ),
introduced(assumption,[]) ).
thf(h427,assumption,
! [X1: $i > $o] :
( ( exu @ X1 )
=> ~ ! [X2: $i] :
( ( X1 @ X2 )
=> ~ ! [X3: $i] :
( ( X1 @ X3 )
=> ( X2 = X3 ) ) ) ),
introduced(assumption,[]) ).
thf(h428,assumption,
~ sP9,
introduced(assumption,[]) ).
thf(h429,assumption,
~ ! [X1: $i > $o] :
( ( exu @ X1 )
=> ~ ! [X2: $i] :
( ( X1 @ X2 )
=> ~ ! [X3: $i] :
( ( X1 @ X3 )
=> ( X2 = X3 ) ) ) ),
introduced(assumption,[]) ).
thf(h430,assumption,
! [X1: $o,X2: $i] :
( ( in @ X2 @ ( prop2set @ X1 ) )
=> X1 ),
introduced(assumption,[]) ).
thf(h431,assumption,
~ sP52,
introduced(assumption,[]) ).
thf(h432,assumption,
~ ! [X1: $o,X2: $i] :
( ( in @ X2 @ ( prop2set @ X1 ) )
=> X1 ),
introduced(assumption,[]) ).
thf(h433,assumption,
! [X1: $i] :
( ( in @ X1 @ emptyset )
=> ! [X2: $o] : X2 ),
introduced(assumption,[]) ).
thf(h434,assumption,
~ sP103,
introduced(assumption,[]) ).
thf(h435,assumption,
~ ! [X1: $i] :
( ( in @ X1 @ emptyset )
=> ! [X2: $o] : X2 ),
introduced(assumption,[]) ).
thf(h436,assumption,
~ sP67,
introduced(assumption,[]) ).
thf(h437,assumption,
~ sP69,
introduced(assumption,[]) ).
thf(h438,assumption,
! [X1: $i > $o] :
( ( exu @ X1 )
=> ~ ! [X2: $i] :
~ ( X1 @ X2 ) ),
introduced(assumption,[]) ).
thf(h439,assumption,
~ sP58,
introduced(assumption,[]) ).
thf(h440,assumption,
~ ! [X1: $i > $o] :
( ( exu @ X1 )
=> ~ ! [X2: $i] :
~ ( X1 @ X2 ) ),
introduced(assumption,[]) ).
thf(h441,assumption,
! [X1: $i,X2: $i] :
( ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ( in @ X3 @ X2 ) )
=> ( ! [X3: $i] :
( ( in @ X3 @ X2 )
=> ( in @ X3 @ X1 ) )
=> ( X1 = X2 ) ) ),
introduced(assumption,[]) ).
thf(h442,assumption,
~ sP167,
introduced(assumption,[]) ).
thf(h443,assumption,
~ ! [X1: $i,X2: $i] :
( ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ( in @ X3 @ X2 ) )
=> ( ! [X3: $i] :
( ( in @ X3 @ X2 )
=> ( in @ X3 @ X1 ) )
=> ( X1 = X2 ) ) ),
introduced(assumption,[]) ).
thf(h444,assumption,
! [X1: $i] :
( ! [X2: $i] :
~ ( in @ X2 @ X1 )
=> ( X1 = emptyset ) ),
introduced(assumption,[]) ).
thf(h445,assumption,
~ sP137,
introduced(assumption,[]) ).
thf(h446,assumption,
~ ! [X1: $i] :
( ! [X2: $i] :
~ ( in @ X2 @ X1 )
=> ( X1 = emptyset ) ),
introduced(assumption,[]) ).
thf(h447,assumption,
~ sP204,
introduced(assumption,[]) ).
thf(h448,assumption,
! [X1: $i,X2: $i > $o,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ( in @ X3 @ ( dsetconstr @ X1 @ X2 ) )
= ( X2 @ X3 ) ) ),
introduced(assumption,[]) ).
thf(h449,assumption,
~ sP92,
introduced(assumption,[]) ).
thf(h450,assumption,
~ ! [X1: $i,X2: $i > $o,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ( in @ X3 @ ( dsetconstr @ X1 @ X2 ) )
= ( X2 @ X3 ) ) ),
introduced(assumption,[]) ).
thf(h451,assumption,
! [X1: $i] :
( ( nonempty @ X1 )
=> ~ ! [X2: $i] :
~ ( in @ X2 @ X1 ) ),
introduced(assumption,[]) ).
thf(h452,assumption,
~ sP173,
introduced(assumption,[]) ).
thf(h453,assumption,
~ ! [X1: $i] :
( ( nonempty @ X1 )
=> ~ ! [X2: $i] :
~ ( in @ X2 @ X1 ) ),
introduced(assumption,[]) ).
thf(h454,assumption,
! [X1: $i,X2: $i > $o,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ( X2 @ X3 )
=> ( nonempty @ ( dsetconstr @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h455,assumption,
~ sP36,
introduced(assumption,[]) ).
thf(h456,assumption,
~ ! [X1: $i,X2: $i > $o,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ( X2 @ X3 )
=> ( nonempty @ ( dsetconstr @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h457,assumption,
! [X1: $i] :
( ~ ! [X2: $i] :
~ ( in @ X2 @ X1 )
=> ( nonempty @ X1 ) ),
introduced(assumption,[]) ).
thf(h458,assumption,
~ sP37,
introduced(assumption,[]) ).
thf(h459,assumption,
~ ! [X1: $i] :
( ~ ! [X2: $i] :
~ ( in @ X2 @ X1 )
=> ( nonempty @ X1 ) ),
introduced(assumption,[]) ).
thf(h460,assumption,
! [X1: $i,X2: $i] : ( in @ X1 @ ( setadjoin @ X1 @ X2 ) ),
introduced(assumption,[]) ).
thf(h461,assumption,
~ sP90,
introduced(assumption,[]) ).
thf(h462,assumption,
~ ! [X1: $i,X2: $i] : ( in @ X1 @ ( setadjoin @ X1 @ X2 ) ),
introduced(assumption,[]) ).
thf(h463,assumption,
in @ emptyset @ ( setadjoin @ emptyset @ emptyset ),
introduced(assumption,[]) ).
thf(h464,assumption,
~ sP163,
introduced(assumption,[]) ).
thf(h465,assumption,
~ ( in @ emptyset @ ( setadjoin @ emptyset @ emptyset ) ),
introduced(assumption,[]) ).
thf(h466,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X2 )
=> ( in @ X3 @ ( setadjoin @ X1 @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h467,assumption,
~ sP146,
introduced(assumption,[]) ).
thf(h468,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X2 )
=> ( in @ X3 @ ( setadjoin @ X1 @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h469,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( setadjoin @ X1 @ X2 ) )
=> ! [X4: $o] :
( ( ( X3 = X1 )
=> X4 )
=> ( ( ( in @ X3 @ X2 )
=> X4 )
=> X4 ) ) ),
introduced(assumption,[]) ).
thf(h470,assumption,
~ sP75,
introduced(assumption,[]) ).
thf(h471,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( setadjoin @ X1 @ X2 ) )
=> ! [X4: $o] :
( ( ( X3 = X1 )
=> X4 )
=> ( ( ( in @ X3 @ X2 )
=> X4 )
=> X4 ) ) ),
introduced(assumption,[]) ).
thf(h472,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( setadjoin @ X1 @ X2 ) )
=> ( ( X3 != X1 )
=> ( in @ X3 @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h473,assumption,
~ sP78,
introduced(assumption,[]) ).
thf(h474,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( setadjoin @ X1 @ X2 ) )
=> ( ( X3 != X1 )
=> ( in @ X3 @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h475,assumption,
! [X1: $i] :
( ( dsetconstr @ X1
@ ^ [X2: $i] : ~ $false )
= X1 ),
introduced(assumption,[]) ).
thf(h476,assumption,
~ sP131,
introduced(assumption,[]) ).
thf(h477,assumption,
~ ! [X1: $i] :
( ( dsetconstr @ X1
@ ^ [X2: $i] : ~ $false )
= X1 ),
introduced(assumption,[]) ).
thf(h478,assumption,
! [X1: $i,X2: $i] :
( ! [X3: $i] :
( ( in @ X3 @ X2 )
=> ( in @ X3 @ X1 ) )
=> ( in @ X2 @ ( powerset @ X1 ) ) ),
introduced(assumption,[]) ).
thf(h479,assumption,
~ sP88,
introduced(assumption,[]) ).
thf(h480,assumption,
~ ! [X1: $i,X2: $i] :
( ! [X3: $i] :
( ( in @ X3 @ X2 )
=> ( in @ X3 @ X1 ) )
=> ( in @ X2 @ ( powerset @ X1 ) ) ),
introduced(assumption,[]) ).
thf(h481,assumption,
! [X1: $i] : ( in @ emptyset @ ( powerset @ X1 ) ),
introduced(assumption,[]) ).
thf(h482,assumption,
~ sP80,
introduced(assumption,[]) ).
thf(h483,assumption,
~ ! [X1: $i] : ( in @ emptyset @ ( powerset @ X1 ) ),
introduced(assumption,[]) ).
thf(h484,assumption,
~ sP17,
introduced(assumption,[]) ).
thf(h485,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X2 @ ( powerset @ X1 ) )
=> ( ( in @ X3 @ X2 )
=> ( in @ X3 @ X1 ) ) ),
introduced(assumption,[]) ).
thf(h486,assumption,
~ sP165,
introduced(assumption,[]) ).
thf(h487,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X2 @ ( powerset @ X1 ) )
=> ( ( in @ X3 @ X2 )
=> ( in @ X3 @ X1 ) ) ),
introduced(assumption,[]) ).
thf(h488,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X2 @ X3 )
=> ( ( in @ X3 @ X1 )
=> ( in @ X2 @ ( setunion @ X1 ) ) ) ),
introduced(assumption,[]) ).
thf(h489,assumption,
~ sP79,
introduced(assumption,[]) ).
thf(h490,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X2 @ X3 )
=> ( ( in @ X3 @ X1 )
=> ( in @ X2 @ ( setunion @ X1 ) ) ) ),
introduced(assumption,[]) ).
thf(h491,assumption,
! [X1: $i,X2: $i] :
( ( in @ X2 @ ( setunion @ X1 ) )
=> ! [X3: $o] :
( ! [X4: $i] :
( ( in @ X2 @ X4 )
=> ( ( in @ X4 @ X1 )
=> X3 ) )
=> X3 ) ),
introduced(assumption,[]) ).
thf(h492,assumption,
~ sP94,
introduced(assumption,[]) ).
thf(h493,assumption,
~ ! [X1: $i,X2: $i] :
( ( in @ X2 @ ( setunion @ X1 ) )
=> ! [X3: $o] :
( ! [X4: $i] :
( ( in @ X2 @ X4 )
=> ( ( in @ X4 @ X1 )
=> X3 ) )
=> X3 ) ),
introduced(assumption,[]) ).
thf(h494,assumption,
! [X1: $i,X2: $i] :
( ( in @ X2 @ X1 )
=> ( in @ X2 @ ( powerset @ ( setunion @ X1 ) ) ) ),
introduced(assumption,[]) ).
thf(h495,assumption,
~ sP24,
introduced(assumption,[]) ).
thf(h496,assumption,
~ ! [X1: $i,X2: $i] :
( ( in @ X2 @ X1 )
=> ( in @ X2 @ ( powerset @ ( setunion @ X1 ) ) ) ),
introduced(assumption,[]) ).
thf(h497,assumption,
! [X1: $i > $o] :
( ( exu @ X1 )
=> ~ ! [X2: $i] :
~ ! [X3: $i] :
( ( X1 @ X3 )
= ( X3 = X2 ) ) ),
introduced(assumption,[]) ).
thf(h498,assumption,
~ sP49,
introduced(assumption,[]) ).
thf(h499,assumption,
~ ! [X1: $i > $o] :
( ( exu @ X1 )
=> ~ ! [X2: $i] :
~ ! [X3: $i] :
( ( X1 @ X3 )
= ( X3 = X2 ) ) ),
introduced(assumption,[]) ).
thf(h500,assumption,
~ sP55,
introduced(assumption,[]) ).
thf(h501,assumption,
! [X1: $i,X2: $i] :
( ( in @ X1 @ ( setadjoin @ X2 @ emptyset ) )
=> ( X1 = X2 ) ),
introduced(assumption,[]) ).
thf(h502,assumption,
~ sP111,
introduced(assumption,[]) ).
thf(h503,assumption,
~ ! [X1: $i,X2: $i] :
( ( in @ X1 @ ( setadjoin @ X2 @ emptyset ) )
=> ( X1 = X2 ) ),
introduced(assumption,[]) ).
thf(h504,assumption,
! [X1: $i,X2: $i] :
( ( X1 != X2 )
=> ~ ( in @ X2 @ ( setadjoin @ X1 @ emptyset ) ) ),
introduced(assumption,[]) ).
thf(h505,assumption,
~ sP182,
introduced(assumption,[]) ).
thf(h506,assumption,
~ ! [X1: $i,X2: $i] :
( ( X1 != X2 )
=> ~ ( in @ X2 @ ( setadjoin @ X1 @ emptyset ) ) ),
introduced(assumption,[]) ).
thf(h507,assumption,
! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ( in @ X1 @ ( setadjoin @ X2 @ emptyset ) ) ),
introduced(assumption,[]) ).
thf(h508,assumption,
~ sP85,
introduced(assumption,[]) ).
thf(h509,assumption,
~ ! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ( in @ X1 @ ( setadjoin @ X2 @ emptyset ) ) ),
introduced(assumption,[]) ).
thf(h510,assumption,
! [X1: $i,X2: $i] :
( ( in @ X1 @ ( setadjoin @ X2 @ emptyset ) )
=> ( in @ X2 @ ( setadjoin @ X1 @ emptyset ) ) ),
introduced(assumption,[]) ).
thf(h511,assumption,
~ sP108,
introduced(assumption,[]) ).
thf(h512,assumption,
~ ! [X1: $i,X2: $i] :
( ( in @ X1 @ ( setadjoin @ X2 @ emptyset ) )
=> ( in @ X2 @ ( setadjoin @ X1 @ emptyset ) ) ),
introduced(assumption,[]) ).
thf(h513,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) )
=> ( ( X3 != X1 )
=> ( X3 = X2 ) ) ),
introduced(assumption,[]) ).
thf(h514,assumption,
~ sP86,
introduced(assumption,[]) ).
thf(h515,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) )
=> ( ( X3 != X1 )
=> ( X3 = X2 ) ) ),
introduced(assumption,[]) ).
thf(h516,assumption,
! [X1: $i,X2: $i] : ( in @ X1 @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) ),
introduced(assumption,[]) ).
thf(h517,assumption,
~ sP169,
introduced(assumption,[]) ).
thf(h518,assumption,
~ ! [X1: $i,X2: $i] : ( in @ X1 @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) ),
introduced(assumption,[]) ).
thf(h519,assumption,
! [X1: $i,X2: $i] : ( in @ X2 @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) ),
introduced(assumption,[]) ).
thf(h520,assumption,
~ sP155,
introduced(assumption,[]) ).
thf(h521,assumption,
~ ! [X1: $i,X2: $i] : ( in @ X2 @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) ),
introduced(assumption,[]) ).
thf(h522,assumption,
! [X1: $i,X2: $i > $o] :
( ~ ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ~ ( X2 @ X3 ) )
=> ( ( dsetconstr @ X1 @ X2 )
!= emptyset ) ),
introduced(assumption,[]) ).
thf(h523,assumption,
~ sP56,
introduced(assumption,[]) ).
thf(h524,assumption,
~ ! [X1: $i,X2: $i > $o] :
( ~ ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ~ ( X2 @ X3 ) )
=> ( ( dsetconstr @ X1 @ X2 )
!= emptyset ) ),
introduced(assumption,[]) ).
thf(h525,assumption,
! [X1: $i > $o,X2: $i] :
( ( in @ X2 @ emptyset )
=> ( X1 @ X2 ) ),
introduced(assumption,[]) ).
thf(h526,assumption,
~ sP72,
introduced(assumption,[]) ).
thf(h527,assumption,
~ ! [X1: $i > $o,X2: $i] :
( ( in @ X2 @ emptyset )
=> ( X1 @ X2 ) ),
introduced(assumption,[]) ).
thf(h528,assumption,
~ $false,
introduced(assumption,[]) ).
thf(h529,assumption,
~ sP82,
introduced(assumption,[]) ).
thf(h530,assumption,
$false,
introduced(assumption,[]) ).
thf(h531,assumption,
~ sP19,
introduced(assumption,[]) ).
thf(h532,assumption,
~ sP119,
introduced(assumption,[]) ).
thf(h533,assumption,
~ sP144,
introduced(assumption,[]) ).
thf(h534,assumption,
! [X1: $o] :
( X1
=> ( in @ emptyset @ ( prop2set @ X1 ) ) ),
introduced(assumption,[]) ).
thf(h535,assumption,
~ sP178,
introduced(assumption,[]) ).
thf(h536,assumption,
~ ! [X1: $o] :
( X1
=> ( in @ emptyset @ ( prop2set @ X1 ) ) ),
introduced(assumption,[]) ).
thf(h537,assumption,
! [X1: $o] :
( X1
=> ( set2prop @ ( prop2set @ X1 ) ) ),
introduced(assumption,[]) ).
thf(h538,assumption,
~ sP97,
introduced(assumption,[]) ).
thf(h539,assumption,
~ ! [X1: $o] :
( X1
=> ( set2prop @ ( prop2set @ X1 ) ) ),
introduced(assumption,[]) ).
thf(h540,assumption,
~ sP134,
introduced(assumption,[]) ).
thf(h541,assumption,
~ sP201,
introduced(assumption,[]) ).
thf(h542,assumption,
! [X1: $i > $o] :
( ~ ! [X2: $i] :
( ( X1 @ X2 )
=> ~ ! [X3: $i] :
( ( X1 @ X3 )
=> ( X2 = X3 ) ) )
=> ( exu @ X1 ) ),
introduced(assumption,[]) ).
thf(h543,assumption,
~ sP208,
introduced(assumption,[]) ).
thf(h544,assumption,
~ ! [X1: $i > $o] :
( ~ ! [X2: $i] :
( ( X1 @ X2 )
=> ~ ! [X3: $i] :
( ( X1 @ X3 )
=> ( X2 = X3 ) ) )
=> ( exu @ X1 ) ),
introduced(assumption,[]) ).
thf(h545,assumption,
! [X1: $i > $o] :
( ~ ! [X2: $i] :
~ ( X1 @ X2 )
=> ( ! [X2: $i,X3: $i] :
( ( X1 @ X2 )
=> ( ( X1 @ X3 )
=> ( X2 = X3 ) ) )
=> ( exu @ X1 ) ) ),
introduced(assumption,[]) ).
thf(h546,assumption,
~ sP152,
introduced(assumption,[]) ).
thf(h547,assumption,
~ ! [X1: $i > $o] :
( ~ ! [X2: $i] :
~ ( X1 @ X2 )
=> ( ! [X2: $i,X3: $i] :
( ( X1 @ X2 )
=> ( ( X1 @ X3 )
=> ( X2 = X3 ) ) )
=> ( exu @ X1 ) ) ),
introduced(assumption,[]) ).
thf(h548,assumption,
! [X1: $i > $o] :
( ~ ! [X2: $i] :
~ ! [X3: $i] :
( ( X1 @ X3 )
= ( X3 = X2 ) )
=> ( exu @ X1 ) ),
introduced(assumption,[]) ).
thf(h549,assumption,
~ sP57,
introduced(assumption,[]) ).
thf(h550,assumption,
~ ! [X1: $i > $o] :
( ~ ! [X2: $i] :
~ ! [X3: $i] :
( ( X1 @ X3 )
= ( X3 = X2 ) )
=> ( exu @ X1 ) ),
introduced(assumption,[]) ).
thf(h551,assumption,
! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ! [X3: $i,X4: $i] :
( ( X3 = X4 )
=> ( ( in @ X3 @ X1 )
=> ( in @ X4 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h552,assumption,
~ sP6,
introduced(assumption,[]) ).
thf(h553,assumption,
~ ! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ! [X3: $i,X4: $i] :
( ( X3 = X4 )
=> ( ( in @ X3 @ X1 )
=> ( in @ X4 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h554,assumption,
! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ! [X3: $i,X4: $i] :
( ( X3 = X4 )
=> ( ( in @ X3 @ X1 )
= ( in @ X4 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h555,assumption,
~ sP109,
introduced(assumption,[]) ).
thf(h556,assumption,
~ ! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ! [X3: $i,X4: $i] :
( ( X3 = X4 )
=> ( ( in @ X3 @ X1 )
= ( in @ X4 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h557,assumption,
! [X1: $i > $o] :
( ( exu @ X1 )
=> ! [X2: $i,X3: $i] :
( ( X1 @ X2 )
=> ( ( X1 @ X3 )
=> ( X2 = X3 ) ) ) ),
introduced(assumption,[]) ).
thf(h558,assumption,
~ sP157,
introduced(assumption,[]) ).
thf(h559,assumption,
~ ! [X1: $i > $o] :
( ( exu @ X1 )
=> ! [X2: $i,X3: $i] :
( ( X1 @ X2 )
=> ( ( X1 @ X3 )
=> ( X2 = X3 ) ) ) ),
introduced(assumption,[]) ).
thf(h560,assumption,
! [X1: $i > $o,X2: $i > $o] :
( ! [X3: $i,X4: $i] :
( ( X3 = X4 )
=> ( ( X1 @ X3 )
= ( X2 @ X4 ) ) )
=> ( ( exu @ X1 )
= ( exu @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h561,assumption,
~ sP61,
introduced(assumption,[]) ).
thf(h562,assumption,
~ ! [X1: $i > $o,X2: $i > $o] :
( ! [X3: $i,X4: $i] :
( ( X3 = X4 )
=> ( ( X1 @ X3 )
= ( X2 @ X4 ) ) )
=> ( ( exu @ X1 )
= ( exu @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h563,assumption,
~ sP130,
introduced(assumption,[]) ).
thf(h564,assumption,
! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ! [X3: $i,X4: $i] :
( ( X3 = X4 )
=> ( ( setadjoin @ X1 @ X3 )
= ( setadjoin @ X2 @ X4 ) ) ) ),
introduced(assumption,[]) ).
thf(h565,assumption,
~ sP171,
introduced(assumption,[]) ).
thf(h566,assumption,
~ ! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ! [X3: $i,X4: $i] :
( ( X3 = X4 )
=> ( ( setadjoin @ X1 @ X3 )
= ( setadjoin @ X2 @ X4 ) ) ) ),
introduced(assumption,[]) ).
thf(h567,assumption,
! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ( ( powerset @ X1 )
= ( powerset @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h568,assumption,
~ sP40,
introduced(assumption,[]) ).
thf(h569,assumption,
~ ! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ( ( powerset @ X1 )
= ( powerset @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h570,assumption,
! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ( ( setunion @ X1 )
= ( setunion @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h571,assumption,
~ sP28,
introduced(assumption,[]) ).
thf(h572,assumption,
~ ! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ( ( setunion @ X1 )
= ( setunion @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h573,assumption,
~ sP156,
introduced(assumption,[]) ).
thf(h574,assumption,
~ sP98,
introduced(assumption,[]) ).
thf(h575,assumption,
! [X1: $i > $o,X2: $i > $o] :
( ! [X3: $i,X4: $i] :
( ( X3 = X4 )
=> ( ( X1 @ X3 )
= ( X2 @ X4 ) ) )
=> ( ( exu @ X1 )
=> ( ( exu @ X2 )
=> ( ( descr @ X1 )
= ( descr @ X2 ) ) ) ) ),
introduced(assumption,[]) ).
thf(h576,assumption,
~ sP83,
introduced(assumption,[]) ).
thf(h577,assumption,
~ ! [X1: $i > $o,X2: $i > $o] :
( ! [X3: $i,X4: $i] :
( ( X3 = X4 )
=> ( ( X1 @ X3 )
= ( X2 @ X4 ) ) )
=> ( ( exu @ X1 )
=> ( ( exu @ X2 )
=> ( ( descr @ X1 )
= ( descr @ X2 ) ) ) ) ),
introduced(assumption,[]) ).
thf(h578,assumption,
! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ! [X3: $i > $o,X4: $i > $o] :
( ! [X5: $i] :
( ( in @ X5 @ X1 )
=> ! [X6: $i] :
( ( in @ X6 @ X2 )
=> ( ( X5 = X6 )
=> ( ( X3 @ X5 )
= ( X4 @ X6 ) ) ) ) )
=> ( ( dsetconstr @ X1 @ X3 )
= ( dsetconstr @ X2 @ X4 ) ) ) ),
introduced(assumption,[]) ).
thf(h579,assumption,
~ sP22,
introduced(assumption,[]) ).
thf(h580,assumption,
~ ! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ! [X3: $i > $o,X4: $i > $o] :
( ! [X5: $i] :
( ( in @ X5 @ X1 )
=> ! [X6: $i] :
( ( in @ X6 @ X2 )
=> ( ( X5 = X6 )
=> ( ( X3 @ X5 )
= ( X4 @ X6 ) ) ) ) )
=> ( ( dsetconstr @ X1 @ X3 )
= ( dsetconstr @ X2 @ X4 ) ) ) ),
introduced(assumption,[]) ).
thf(h581,assumption,
! [X1: $i,X2: $i] :
( ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ( in @ X3 @ X2 ) )
=> ( subset @ X1 @ X2 ) ),
introduced(assumption,[]) ).
thf(h582,assumption,
~ sP33,
introduced(assumption,[]) ).
thf(h583,assumption,
~ ! [X1: $i,X2: $i] :
( ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ( in @ X3 @ X2 ) )
=> ( subset @ X1 @ X2 ) ),
introduced(assumption,[]) ).
thf(h584,assumption,
! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ( subset @ X2 @ X1 ) ),
introduced(assumption,[]) ).
thf(h585,assumption,
~ sP73,
introduced(assumption,[]) ).
thf(h586,assumption,
~ ! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ( subset @ X2 @ X1 ) ),
introduced(assumption,[]) ).
thf(h587,assumption,
! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ( subset @ X1 @ X2 ) ),
introduced(assumption,[]) ).
thf(h588,assumption,
~ sP64,
introduced(assumption,[]) ).
thf(h589,assumption,
~ ! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ( subset @ X1 @ X2 ) ),
introduced(assumption,[]) ).
thf(h590,assumption,
~ sP183,
introduced(assumption,[]) ).
thf(h591,assumption,
! [X1: $i] : ( subset @ emptyset @ X1 ),
introduced(assumption,[]) ).
thf(h592,assumption,
~ sP96,
introduced(assumption,[]) ).
thf(h593,assumption,
~ ! [X1: $i] : ( subset @ emptyset @ X1 ),
introduced(assumption,[]) ).
thf(h594,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( subset @ X1 @ X2 )
=> ( ( in @ X3 @ X1 )
=> ( in @ X3 @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h595,assumption,
~ sP138,
introduced(assumption,[]) ).
thf(h596,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( subset @ X1 @ X2 )
=> ( ( in @ X3 @ X1 )
=> ( in @ X3 @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h597,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( subset @ X1 @ X2 )
=> ( ~ ( in @ X3 @ X2 )
=> ~ ( in @ X3 @ X1 ) ) ),
introduced(assumption,[]) ).
thf(h598,assumption,
~ sP205,
introduced(assumption,[]) ).
thf(h599,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( subset @ X1 @ X2 )
=> ( ~ ( in @ X3 @ X2 )
=> ~ ( in @ X3 @ X1 ) ) ),
introduced(assumption,[]) ).
thf(h600,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ~ ( in @ X3 @ X2 )
=> ~ ( subset @ X1 @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h601,assumption,
~ sP113,
introduced(assumption,[]) ).
thf(h602,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ~ ( in @ X3 @ X2 )
=> ~ ( subset @ X1 @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h603,assumption,
! [X1: $i,X2: $i] :
( ~ ( subset @ X1 @ X2 )
=> ( X1 != X2 ) ),
introduced(assumption,[]) ).
thf(h604,assumption,
~ sP186,
introduced(assumption,[]) ).
thf(h605,assumption,
~ ! [X1: $i,X2: $i] :
( ~ ( subset @ X1 @ X2 )
=> ( X1 != X2 ) ),
introduced(assumption,[]) ).
thf(h606,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ~ ( in @ X3 @ X2 )
=> ( X1 != X2 ) ) ),
introduced(assumption,[]) ).
thf(h607,assumption,
~ sP124,
introduced(assumption,[]) ).
thf(h608,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ~ ( in @ X3 @ X2 )
=> ( X1 != X2 ) ) ),
introduced(assumption,[]) ).
thf(h609,assumption,
! [X1: $i] : ( subset @ X1 @ X1 ),
introduced(assumption,[]) ).
thf(h610,assumption,
~ sP202,
introduced(assumption,[]) ).
thf(h611,assumption,
~ ! [X1: $i] : ( subset @ X1 @ X1 ),
introduced(assumption,[]) ).
thf(h612,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( subset @ X1 @ X2 )
=> ( ( subset @ X2 @ X3 )
=> ( subset @ X1 @ X3 ) ) ),
introduced(assumption,[]) ).
thf(h613,assumption,
~ sP190,
introduced(assumption,[]) ).
thf(h614,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( subset @ X1 @ X2 )
=> ( ( subset @ X2 @ X3 )
=> ( subset @ X1 @ X3 ) ) ),
introduced(assumption,[]) ).
thf(h615,assumption,
! [X1: $i,X2: $i] : ( subset @ X2 @ ( setadjoin @ X1 @ X2 ) ),
introduced(assumption,[]) ).
thf(h616,assumption,
~ sP187,
introduced(assumption,[]) ).
thf(h617,assumption,
~ ! [X1: $i,X2: $i] : ( subset @ X2 @ ( setadjoin @ X1 @ X2 ) ),
introduced(assumption,[]) ).
thf(h618,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( subset @ X1 @ X3 )
=> ( subset @ X1 @ ( setadjoin @ X2 @ X3 ) ) ),
introduced(assumption,[]) ).
thf(h619,assumption,
~ sP168,
introduced(assumption,[]) ).
thf(h620,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( subset @ X1 @ X3 )
=> ( subset @ X1 @ ( setadjoin @ X2 @ X3 ) ) ),
introduced(assumption,[]) ).
thf(h621,assumption,
! [X1: $i,X2: $i] :
( ( subset @ X1 @ X2 )
=> ( in @ X1 @ ( powerset @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h622,assumption,
~ sP127,
introduced(assumption,[]) ).
thf(h623,assumption,
~ ! [X1: $i,X2: $i] :
( ( subset @ X1 @ X2 )
=> ( in @ X1 @ ( powerset @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h624,assumption,
! [X1: $i,X2: $i] :
( ( subset @ X1 @ X2 )
=> ( ( subset @ X2 @ X1 )
=> ( X1 = X2 ) ) ),
introduced(assumption,[]) ).
thf(h625,assumption,
~ sP34,
introduced(assumption,[]) ).
thf(h626,assumption,
~ ! [X1: $i,X2: $i] :
( ( subset @ X1 @ X2 )
=> ( ( subset @ X2 @ X1 )
=> ( X1 = X2 ) ) ),
introduced(assumption,[]) ).
thf(h627,assumption,
! [X1: $i] :
( ( subset @ X1 @ emptyset )
=> ( X1 = emptyset ) ),
introduced(assumption,[]) ).
thf(h628,assumption,
~ sP125,
introduced(assumption,[]) ).
thf(h629,assumption,
~ ! [X1: $i] :
( ( subset @ X1 @ emptyset )
=> ( X1 = emptyset ) ),
introduced(assumption,[]) ).
thf(h630,assumption,
! [X1: $i,X2: $i] :
( ( subset @ X2 @ X1 )
=> ( in @ X2 @ ( powerset @ X1 ) ) ),
introduced(assumption,[]) ).
thf(h631,assumption,
~ sP38,
introduced(assumption,[]) ).
thf(h632,assumption,
~ ! [X1: $i,X2: $i] :
( ( subset @ X2 @ X1 )
=> ( in @ X2 @ ( powerset @ X1 ) ) ),
introduced(assumption,[]) ).
thf(h633,assumption,
! [X1: $i,X2: $i] :
( ( in @ X2 @ ( powerset @ X1 ) )
=> ( subset @ X2 @ X1 ) ),
introduced(assumption,[]) ).
thf(h634,assumption,
~ sP162,
introduced(assumption,[]) ).
thf(h635,assumption,
~ ! [X1: $i,X2: $i] :
( ( in @ X2 @ ( powerset @ X1 ) )
=> ( subset @ X2 @ X1 ) ),
introduced(assumption,[]) ).
thf(h636,assumption,
! [X1: $i] : ( in @ X1 @ ( powerset @ X1 ) ),
introduced(assumption,[]) ).
thf(h637,assumption,
~ sP25,
introduced(assumption,[]) ).
thf(h638,assumption,
~ ! [X1: $i] : ( in @ X1 @ ( powerset @ X1 ) ),
introduced(assumption,[]) ).
thf(h639,assumption,
! [X1: $i,X2: $i] :
( ( subset @ X1 @ X2 )
=> ( subset @ ( powerset @ X1 ) @ ( powerset @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h640,assumption,
~ sP139,
introduced(assumption,[]) ).
thf(h641,assumption,
~ ! [X1: $i,X2: $i] :
( ( subset @ X1 @ X2 )
=> ( subset @ ( powerset @ X1 ) @ ( powerset @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h642,assumption,
! [X1: $i,X2: $i > $o] : ( in @ ( dsetconstr @ X1 @ X2 ) @ ( powerset @ X1 ) ),
introduced(assumption,[]) ).
thf(h643,assumption,
~ sP29,
introduced(assumption,[]) ).
thf(h644,assumption,
~ ! [X1: $i,X2: $i > $o] : ( in @ ( dsetconstr @ X1 @ X2 ) @ ( powerset @ X1 ) ),
introduced(assumption,[]) ).
thf(h645,assumption,
! [X1: $i,X2: $i > $o] : ( subset @ ( dsetconstr @ X1 @ X2 ) @ X1 ),
introduced(assumption,[]) ).
thf(h646,assumption,
~ sP23,
introduced(assumption,[]) ).
thf(h647,assumption,
~ ! [X1: $i,X2: $i > $o] : ( subset @ ( dsetconstr @ X1 @ X2 ) @ X1 ),
introduced(assumption,[]) ).
thf(h648,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ( in @ X3 @ ( binunion @ X1 @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h649,assumption,
~ sP41,
introduced(assumption,[]) ).
thf(h650,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ( in @ X3 @ ( binunion @ X1 @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h651,assumption,
~ sP104,
introduced(assumption,[]) ).
thf(h652,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X2 )
=> ( in @ X3 @ ( binunion @ X1 @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h653,assumption,
~ sP177,
introduced(assumption,[]) ).
thf(h654,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X2 )
=> ( in @ X3 @ ( binunion @ X1 @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h655,assumption,
! [X1: $i,X2: $i,X3: $i,X4: $o] :
( ( in @ X3 @ ( binunion @ X1 @ X2 ) )
=> ( ( ( in @ X3 @ X1 )
=> X4 )
=> ( ( ( in @ X3 @ X2 )
=> X4 )
=> X4 ) ) ),
introduced(assumption,[]) ).
thf(h656,assumption,
~ sP11,
introduced(assumption,[]) ).
thf(h657,assumption,
~ ! [X1: $i,X2: $i,X3: $i,X4: $o] :
( ( in @ X3 @ ( binunion @ X1 @ X2 ) )
=> ( ( ( in @ X3 @ X1 )
=> X4 )
=> ( ( ( in @ X3 @ X2 )
=> X4 )
=> X4 ) ) ),
introduced(assumption,[]) ).
thf(h658,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( binunion @ X1 @ X2 ) )
=> ( ~ ( in @ X3 @ X1 )
=> ( in @ X3 @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h659,assumption,
~ sP74,
introduced(assumption,[]) ).
thf(h660,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( binunion @ X1 @ X2 ) )
=> ( ~ ( in @ X3 @ X1 )
=> ( in @ X3 @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h661,assumption,
! [X1: $i,X2: $i] : ( subset @ X1 @ ( binunion @ X1 @ X2 ) ),
introduced(assumption,[]) ).
thf(h662,assumption,
~ sP3,
introduced(assumption,[]) ).
thf(h663,assumption,
~ ! [X1: $i,X2: $i] : ( subset @ X1 @ ( binunion @ X1 @ X2 ) ),
introduced(assumption,[]) ).
thf(h664,assumption,
! [X1: $i,X2: $i] : ( subset @ X2 @ ( binunion @ X1 @ X2 ) ),
introduced(assumption,[]) ).
thf(h665,assumption,
~ sP128,
introduced(assumption,[]) ).
thf(h666,assumption,
~ ! [X1: $i,X2: $i] : ( subset @ X2 @ ( binunion @ X1 @ X2 ) ),
introduced(assumption,[]) ).
thf(h667,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ( in @ X3 @ X2 )
=> ( in @ X3 @ ( binintersect @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h668,assumption,
~ sP70,
introduced(assumption,[]) ).
thf(h669,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ( in @ X3 @ X2 )
=> ( in @ X3 @ ( binintersect @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h670,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( subset @ X3 @ X1 )
=> ( ( subset @ X3 @ X2 )
=> ( subset @ X3 @ ( binintersect @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h671,assumption,
~ sP13,
introduced(assumption,[]) ).
thf(h672,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( subset @ X3 @ X1 )
=> ( ( subset @ X3 @ X2 )
=> ( subset @ X3 @ ( binintersect @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h673,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( binintersect @ X1 @ X2 ) )
=> ( in @ X3 @ X1 ) ),
introduced(assumption,[]) ).
thf(h674,assumption,
~ sP180,
introduced(assumption,[]) ).
thf(h675,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( binintersect @ X1 @ X2 ) )
=> ( in @ X3 @ X1 ) ),
introduced(assumption,[]) ).
thf(h676,assumption,
! [X1: $i,X2: $i] : ( subset @ ( binintersect @ X1 @ X2 ) @ X1 ),
introduced(assumption,[]) ).
thf(h677,assumption,
~ sP153,
introduced(assumption,[]) ).
thf(h678,assumption,
~ ! [X1: $i,X2: $i] : ( subset @ ( binintersect @ X1 @ X2 ) @ X1 ),
introduced(assumption,[]) ).
thf(h679,assumption,
! [X1: $i,X2: $i] :
( ( subset @ X1 @ X2 )
=> ( ( binintersect @ X1 @ X2 )
= X1 ) ),
introduced(assumption,[]) ).
thf(h680,assumption,
~ sP206,
introduced(assumption,[]) ).
thf(h681,assumption,
~ ! [X1: $i,X2: $i] :
( ( subset @ X1 @ X2 )
=> ( ( binintersect @ X1 @ X2 )
= X1 ) ),
introduced(assumption,[]) ).
thf(h682,assumption,
! [X1: $i,X2: $i] :
( ( ( binintersect @ X1 @ X2 )
= X2 )
=> ( subset @ X2 @ X1 ) ),
introduced(assumption,[]) ).
thf(h683,assumption,
~ sP174,
introduced(assumption,[]) ).
thf(h684,assumption,
~ ! [X1: $i,X2: $i] :
( ( ( binintersect @ X1 @ X2 )
= X2 )
=> ( subset @ X2 @ X1 ) ),
introduced(assumption,[]) ).
thf(h685,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( binintersect @ X1 @ X2 ) )
=> ( in @ X3 @ X2 ) ),
introduced(assumption,[]) ).
thf(h686,assumption,
~ sP158,
introduced(assumption,[]) ).
thf(h687,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( binintersect @ X1 @ X2 ) )
=> ( in @ X3 @ X2 ) ),
introduced(assumption,[]) ).
thf(h688,assumption,
! [X1: $i,X2: $i] :
( ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ~ ( in @ X3 @ X2 ) )
=> ( ( binintersect @ X1 @ X2 )
= emptyset ) ),
introduced(assumption,[]) ).
thf(h689,assumption,
~ sP149,
introduced(assumption,[]) ).
thf(h690,assumption,
~ ! [X1: $i,X2: $i] :
( ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ~ ( in @ X3 @ X2 ) )
=> ( ( binintersect @ X1 @ X2 )
= emptyset ) ),
introduced(assumption,[]) ).
thf(h691,assumption,
! [X1: $i,X2: $i] : ( subset @ ( binintersect @ X1 @ X2 ) @ X2 ),
introduced(assumption,[]) ).
thf(h692,assumption,
~ sP135,
introduced(assumption,[]) ).
thf(h693,assumption,
~ ! [X1: $i,X2: $i] : ( subset @ ( binintersect @ X1 @ X2 ) @ X2 ),
introduced(assumption,[]) ).
thf(h694,assumption,
! [X1: $i,X2: $i] :
( ( subset @ X2 @ X1 )
=> ( ( binintersect @ X1 @ X2 )
= X2 ) ),
introduced(assumption,[]) ).
thf(h695,assumption,
~ sP62,
introduced(assumption,[]) ).
thf(h696,assumption,
~ ! [X1: $i,X2: $i] :
( ( subset @ X2 @ X1 )
=> ( ( binintersect @ X1 @ X2 )
= X2 ) ),
introduced(assumption,[]) ).
thf(h697,assumption,
! [X1: $i,X2: $i] :
( ( ( binintersect @ X1 @ X2 )
= X1 )
=> ( subset @ X1 @ X2 ) ),
introduced(assumption,[]) ).
thf(h698,assumption,
~ sP65,
introduced(assumption,[]) ).
thf(h699,assumption,
~ ! [X1: $i,X2: $i] :
( ( ( binintersect @ X1 @ X2 )
= X1 )
=> ( subset @ X1 @ X2 ) ),
introduced(assumption,[]) ).
thf(h700,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( binintersect @ X1 @ ( binunion @ X2 @ X3 ) )
= ( binunion @ ( binintersect @ X1 @ X2 ) @ ( binintersect @ X1 @ X3 ) ) ),
introduced(assumption,[]) ).
thf(h701,assumption,
~ sP44,
introduced(assumption,[]) ).
thf(h702,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( binintersect @ X1 @ ( binunion @ X2 @ X3 ) )
= ( binunion @ ( binintersect @ X1 @ X2 ) @ ( binintersect @ X1 @ X3 ) ) ),
introduced(assumption,[]) ).
thf(h703,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ~ ( in @ X3 @ X2 )
=> ( in @ X3 @ ( setminus @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h704,assumption,
~ sP35,
introduced(assumption,[]) ).
thf(h705,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ~ ( in @ X3 @ X2 )
=> ( in @ X3 @ ( setminus @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h706,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( setminus @ X1 @ X2 ) )
=> ( in @ X3 @ X1 ) ),
introduced(assumption,[]) ).
thf(h707,assumption,
~ sP54,
introduced(assumption,[]) ).
thf(h708,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( setminus @ X1 @ X2 ) )
=> ( in @ X3 @ X1 ) ),
introduced(assumption,[]) ).
thf(h709,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( setminus @ X1 @ X2 ) )
=> ~ ( in @ X3 @ X2 ) ),
introduced(assumption,[]) ).
thf(h710,assumption,
~ sP147,
introduced(assumption,[]) ).
thf(h711,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( setminus @ X1 @ X2 ) )
=> ~ ( in @ X3 @ X2 ) ),
introduced(assumption,[]) ).
thf(h712,assumption,
! [X1: $i,X2: $i] :
( ( subset @ X1 @ X2 )
=> ( ( setminus @ X1 @ X2 )
= emptyset ) ),
introduced(assumption,[]) ).
thf(h713,assumption,
~ sP166,
introduced(assumption,[]) ).
thf(h714,assumption,
~ ! [X1: $i,X2: $i] :
( ( subset @ X1 @ X2 )
=> ( ( setminus @ X1 @ X2 )
= emptyset ) ),
introduced(assumption,[]) ).
thf(h715,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ~ ( in @ X3 @ ( setminus @ X1 @ X2 ) )
=> ( ( in @ X3 @ X1 )
=> ( in @ X3 @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h716,assumption,
~ sP132,
introduced(assumption,[]) ).
thf(h717,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ~ ( in @ X3 @ ( setminus @ X1 @ X2 ) )
=> ( ( in @ X3 @ X1 )
=> ( in @ X3 @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h718,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ~ ( in @ X3 @ ( setminus @ X1 @ X2 ) )
=> ( ~ ( in @ X3 @ X2 )
=> ~ ( in @ X3 @ X1 ) ) ),
introduced(assumption,[]) ).
thf(h719,assumption,
~ sP101,
introduced(assumption,[]) ).
thf(h720,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ~ ( in @ X3 @ ( setminus @ X1 @ X2 ) )
=> ( ~ ( in @ X3 @ X2 )
=> ~ ( in @ X3 @ X1 ) ) ),
introduced(assumption,[]) ).
thf(h721,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ~ ( in @ X3 @ X1 )
=> ~ ( in @ X3 @ ( setminus @ X1 @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h722,assumption,
~ sP14,
introduced(assumption,[]) ).
thf(h723,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ~ ( in @ X3 @ X1 )
=> ~ ( in @ X3 @ ( setminus @ X1 @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h724,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X2 )
=> ~ ( in @ X3 @ ( setminus @ X1 @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h725,assumption,
~ sP46,
introduced(assumption,[]) ).
thf(h726,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X2 )
=> ~ ( in @ X3 @ ( setminus @ X1 @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h727,assumption,
! [X1: $i,X2: $i] : ( subset @ ( setminus @ X1 @ X2 ) @ X1 ),
introduced(assumption,[]) ).
thf(h728,assumption,
~ sP30,
introduced(assumption,[]) ).
thf(h729,assumption,
~ ! [X1: $i,X2: $i] : ( subset @ ( setminus @ X1 @ X2 ) @ X1 ),
introduced(assumption,[]) ).
thf(h730,assumption,
! [X1: $i,X2: $i] :
( ( ( setminus @ X1 @ X2 )
= emptyset )
=> ( subset @ X1 @ X2 ) ),
introduced(assumption,[]) ).
thf(h731,assumption,
~ sP117,
introduced(assumption,[]) ).
thf(h732,assumption,
~ ! [X1: $i,X2: $i] :
( ( ( setminus @ X1 @ X2 )
= emptyset )
=> ( subset @ X1 @ X2 ) ),
introduced(assumption,[]) ).
thf(h733,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( symdiff @ X1 @ X2 ) )
=> ! [X4: $o] :
( ( ( in @ X3 @ X1 )
=> ( ~ ( in @ X3 @ X2 )
=> X4 ) )
=> ( ( ~ ( in @ X3 @ X1 )
=> ( ( in @ X3 @ X2 )
=> X4 ) )
=> X4 ) ) ),
introduced(assumption,[]) ).
thf(h734,assumption,
~ sP191,
introduced(assumption,[]) ).
thf(h735,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( symdiff @ X1 @ X2 ) )
=> ! [X4: $o] :
( ( ( in @ X3 @ X1 )
=> ( ~ ( in @ X3 @ X2 )
=> X4 ) )
=> ( ( ~ ( in @ X3 @ X1 )
=> ( ( in @ X3 @ X2 )
=> X4 ) )
=> X4 ) ) ),
introduced(assumption,[]) ).
thf(h736,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ~ ( in @ X3 @ X2 )
=> ( in @ X3 @ ( symdiff @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h737,assumption,
~ sP76,
introduced(assumption,[]) ).
thf(h738,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ~ ( in @ X3 @ X2 )
=> ( in @ X3 @ ( symdiff @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h739,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ~ ( in @ X3 @ X1 )
=> ( ( in @ X3 @ X2 )
=> ( in @ X3 @ ( symdiff @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h740,assumption,
~ sP95,
introduced(assumption,[]) ).
thf(h741,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ~ ( in @ X3 @ X1 )
=> ( ( in @ X3 @ X2 )
=> ( in @ X3 @ ( symdiff @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h742,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ( in @ X3 @ X2 )
=> ~ ( in @ X3 @ ( symdiff @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h743,assumption,
~ sP93,
introduced(assumption,[]) ).
thf(h744,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ( in @ X3 @ X2 )
=> ~ ( in @ X3 @ ( symdiff @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h745,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ~ ( in @ X3 @ X1 )
=> ( ~ ( in @ X3 @ X2 )
=> ~ ( in @ X3 @ ( symdiff @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h746,assumption,
~ sP71,
introduced(assumption,[]) ).
thf(h747,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ~ ( in @ X3 @ X1 )
=> ( ~ ( in @ X3 @ X2 )
=> ~ ( in @ X3 @ ( symdiff @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h748,assumption,
~ sP133,
introduced(assumption,[]) ).
thf(h749,assumption,
! [X1: $i,X2: $i] : ( in @ X1 @ ( setunion @ ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) ) ) ),
introduced(assumption,[]) ).
thf(h750,assumption,
~ sP175,
introduced(assumption,[]) ).
thf(h751,assumption,
~ ! [X1: $i,X2: $i] : ( in @ X1 @ ( setunion @ ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) ) ) ),
introduced(assumption,[]) ).
thf(h752,assumption,
! [X1: $i,X2: $i] : ( in @ X2 @ ( setunion @ ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) ) ) ),
introduced(assumption,[]) ).
thf(h753,assumption,
~ sP99,
introduced(assumption,[]) ).
thf(h754,assumption,
~ ! [X1: $i,X2: $i] : ( in @ X2 @ ( setunion @ ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) ) ) ),
introduced(assumption,[]) ).
thf(h755,assumption,
! [X1: $i,X2: $i] : ( iskpair @ ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) ) ),
introduced(assumption,[]) ).
thf(h756,assumption,
~ sP159,
introduced(assumption,[]) ).
thf(h757,assumption,
~ ! [X1: $i,X2: $i] : ( iskpair @ ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) ) ),
introduced(assumption,[]) ).
thf(h758,assumption,
! [X1: $i,X2: $i] : ( iskpair @ ( kpair @ X1 @ X2 ) ),
introduced(assumption,[]) ).
thf(h759,assumption,
~ sP50,
introduced(assumption,[]) ).
thf(h760,assumption,
~ ! [X1: $i,X2: $i] : ( iskpair @ ( kpair @ X1 @ X2 ) ),
introduced(assumption,[]) ).
thf(h761,assumption,
! [X1: $i,X2: $i] :
( ( in @ X2 @ X1 )
=> ( subset @ ( setadjoin @ X2 @ emptyset ) @ X1 ) ),
introduced(assumption,[]) ).
thf(h762,assumption,
~ sP197,
introduced(assumption,[]) ).
thf(h763,assumption,
~ ! [X1: $i,X2: $i] :
( ( in @ X2 @ X1 )
=> ( subset @ ( setadjoin @ X2 @ emptyset ) @ X1 ) ),
introduced(assumption,[]) ).
thf(h764,assumption,
! [X1: $i,X2: $i] :
( ( in @ X2 @ X1 )
=> ( in @ ( setadjoin @ X2 @ emptyset ) @ ( powerset @ X1 ) ) ),
introduced(assumption,[]) ).
thf(h765,assumption,
~ sP114,
introduced(assumption,[]) ).
thf(h766,assumption,
~ ! [X1: $i,X2: $i] :
( ( in @ X2 @ X1 )
=> ( in @ ( setadjoin @ X2 @ emptyset ) @ ( powerset @ X1 ) ) ),
introduced(assumption,[]) ).
thf(h767,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ( in @ ( setadjoin @ X3 @ emptyset ) @ ( powerset @ ( binunion @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h768,assumption,
~ sP207,
introduced(assumption,[]) ).
thf(h769,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ( in @ ( setadjoin @ X3 @ emptyset ) @ ( powerset @ ( binunion @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h770,assumption,
~ sP198,
introduced(assumption,[]) ).
thf(h771,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X2 )
=> ( subset @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ ( binunion @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h772,assumption,
~ sP60,
introduced(assumption,[]) ).
thf(h773,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X2 )
=> ( subset @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ ( binunion @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h774,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X2 )
=> ( in @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ ( powerset @ ( binunion @ X1 @ X2 ) ) ) ) ),
introduced(assumption,[]) ).
thf(h775,assumption,
~ sP45,
introduced(assumption,[]) ).
thf(h776,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X2 )
=> ( in @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ ( powerset @ ( binunion @ X1 @ X2 ) ) ) ) ),
introduced(assumption,[]) ).
thf(h777,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X2 )
=> ( subset @ ( setadjoin @ ( setadjoin @ X3 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ emptyset ) ) @ ( powerset @ ( binunion @ X1 @ X2 ) ) ) ) ),
introduced(assumption,[]) ).
thf(h778,assumption,
~ sP18,
introduced(assumption,[]) ).
thf(h779,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X2 )
=> ( subset @ ( setadjoin @ ( setadjoin @ X3 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ emptyset ) ) @ ( powerset @ ( binunion @ X1 @ X2 ) ) ) ) ),
introduced(assumption,[]) ).
thf(h780,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X2 )
=> ( in @ ( setadjoin @ ( setadjoin @ X3 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ emptyset ) ) @ ( powerset @ ( powerset @ ( binunion @ X1 @ X2 ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h781,assumption,
~ sP160,
introduced(assumption,[]) ).
thf(h782,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X2 )
=> ( in @ ( setadjoin @ ( setadjoin @ X3 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ emptyset ) ) @ ( powerset @ ( powerset @ ( binunion @ X1 @ X2 ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h783,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X2 )
=> ( in @ ( kpair @ X3 @ X4 ) @ ( powerset @ ( powerset @ ( binunion @ X1 @ X2 ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h784,assumption,
~ sP43,
introduced(assumption,[]) ).
thf(h785,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X2 )
=> ( in @ ( kpair @ X3 @ X4 ) @ ( powerset @ ( powerset @ ( binunion @ X1 @ X2 ) ) ) ) ) ),
introduced(assumption,[]) ).
thf(h786,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X2 )
=> ( in @ ( kpair @ X3 @ X4 ) @ ( cartprod @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h787,assumption,
~ sP4,
introduced(assumption,[]) ).
thf(h788,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X2 )
=> ( in @ ( kpair @ X3 @ X4 ) @ ( cartprod @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h789,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( cartprod @ X1 @ X2 ) )
=> ~ ! [X4: $i] :
( ( in @ X4 @ X1 )
=> ! [X5: $i] :
( ( in @ X5 @ X2 )
=> ( X3
!= ( kpair @ X4 @ X5 ) ) ) ) ),
introduced(assumption,[]) ).
thf(h790,assumption,
~ sP20,
introduced(assumption,[]) ).
thf(h791,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( cartprod @ X1 @ X2 ) )
=> ~ ! [X4: $i] :
( ( in @ X4 @ X1 )
=> ! [X5: $i] :
( ( in @ X5 @ X2 )
=> ( X3
!= ( kpair @ X4 @ X5 ) ) ) ) ),
introduced(assumption,[]) ).
thf(h792,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( cartprod @ X1 @ X2 ) )
=> ( iskpair @ X3 ) ),
introduced(assumption,[]) ).
thf(h793,assumption,
~ sP26,
introduced(assumption,[]) ).
thf(h794,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( cartprod @ X1 @ X2 ) )
=> ( iskpair @ X3 ) ),
introduced(assumption,[]) ).
thf(h795,assumption,
! [X1: $i,X2: $i] :
( ( in @ X2 @ ( setunion @ X1 ) )
=> ~ ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ~ ( in @ X2 @ X3 ) ) ),
introduced(assumption,[]) ).
thf(h796,assumption,
~ sP102,
introduced(assumption,[]) ).
thf(h797,assumption,
~ ! [X1: $i,X2: $i] :
( ( in @ X2 @ ( setunion @ X1 ) )
=> ~ ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ~ ( in @ X2 @ X3 ) ) ),
introduced(assumption,[]) ).
thf(h798,assumption,
! [X1: $i] : ( subset @ ( setunion @ ( setadjoin @ X1 @ emptyset ) ) @ X1 ),
introduced(assumption,[]) ).
thf(h799,assumption,
~ sP15,
introduced(assumption,[]) ).
thf(h800,assumption,
~ ! [X1: $i] : ( subset @ ( setunion @ ( setadjoin @ X1 @ emptyset ) ) @ X1 ),
introduced(assumption,[]) ).
thf(h801,assumption,
! [X1: $i] : ( subset @ X1 @ ( setunion @ ( setadjoin @ X1 @ emptyset ) ) ),
introduced(assumption,[]) ).
thf(h802,assumption,
~ sP77,
introduced(assumption,[]) ).
thf(h803,assumption,
~ ! [X1: $i] : ( subset @ X1 @ ( setunion @ ( setadjoin @ X1 @ emptyset ) ) ),
introduced(assumption,[]) ).
thf(h804,assumption,
! [X1: $i] :
( ( setunion @ ( setadjoin @ X1 @ emptyset ) )
= X1 ),
introduced(assumption,[]) ).
thf(h805,assumption,
~ sP31,
introduced(assumption,[]) ).
thf(h806,assumption,
~ ! [X1: $i] :
( ( setunion @ ( setadjoin @ X1 @ emptyset ) )
= X1 ),
introduced(assumption,[]) ).
thf(h807,assumption,
! [X1: $i,X2: $i > $o] :
( ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X1 )
=> ( ( X2 @ X3 )
=> ( ( X2 @ X4 )
=> ( X3 = X4 ) ) ) ) )
=> ( ~ ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ~ ( X2 @ X3 ) )
=> ( singleton @ ( dsetconstr @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h808,assumption,
~ sP136,
introduced(assumption,[]) ).
thf(h809,assumption,
~ ! [X1: $i,X2: $i > $o] :
( ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X1 )
=> ( ( X2 @ X3 )
=> ( ( X2 @ X4 )
=> ( X3 = X4 ) ) ) ) )
=> ( ~ ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ~ ( X2 @ X3 ) )
=> ( singleton @ ( dsetconstr @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h810,assumption,
! [X1: $i,X2: $i > $o] :
( ( ex1 @ X1 @ X2 )
=> ~ ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ~ ( X2 @ X3 ) ) ),
introduced(assumption,[]) ).
thf(h811,assumption,
~ sP10,
introduced(assumption,[]) ).
thf(h812,assumption,
~ ! [X1: $i,X2: $i > $o] :
( ( ex1 @ X1 @ X2 )
=> ~ ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ~ ( X2 @ X3 ) ) ),
introduced(assumption,[]) ).
thf(h813,assumption,
! [X1: $i,X2: $i > $o,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ( X2 @ X3 )
=> ( ! [X4: $i] :
( ( in @ X4 @ X1 )
=> ( ( X2 @ X4 )
=> ( X4 = X3 ) ) )
=> ( ex1 @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h814,assumption,
~ sP66,
introduced(assumption,[]) ).
thf(h815,assumption,
~ ! [X1: $i,X2: $i > $o,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ( X2 @ X3 )
=> ( ! [X4: $i] :
( ( in @ X4 @ X1 )
=> ( ( X2 @ X4 )
=> ( X4 = X3 ) ) )
=> ( ex1 @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h816,assumption,
! [X1: $i,X2: $i > $o] :
( ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X1 )
=> ( ( X2 @ X3 )
=> ( ( X2 @ X4 )
=> ( X3 = X4 ) ) ) ) )
=> ( ~ ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ~ ( X2 @ X3 ) )
=> ( ex1 @ X1 @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h817,assumption,
~ sP32,
introduced(assumption,[]) ).
thf(h818,assumption,
~ ! [X1: $i,X2: $i > $o] :
( ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X1 )
=> ( ( X2 @ X3 )
=> ( ( X2 @ X4 )
=> ( X3 = X4 ) ) ) ) )
=> ( ~ ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ~ ( X2 @ X3 ) )
=> ( ex1 @ X1 @ X2 ) ) ),
introduced(assumption,[]) ).
thf(h819,assumption,
! [X1: $i,X2: $i] :
( ( ( setadjoin @ X1 @ emptyset )
= ( setadjoin @ X2 @ emptyset ) )
=> ( X1 = X2 ) ),
introduced(assumption,[]) ).
thf(h820,assumption,
~ sP106,
introduced(assumption,[]) ).
thf(h821,assumption,
~ ! [X1: $i,X2: $i] :
( ( ( setadjoin @ X1 @ emptyset )
= ( setadjoin @ X2 @ emptyset ) )
=> ( X1 = X2 ) ),
introduced(assumption,[]) ).
thf(h822,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ ( setadjoin @ X3 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) ) )
=> ( X1 = X3 ) ),
introduced(assumption,[]) ).
thf(h823,assumption,
~ sP172,
introduced(assumption,[]) ).
thf(h824,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ ( setadjoin @ X3 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) ) )
=> ( X1 = X3 ) ),
introduced(assumption,[]) ).
thf(h825,assumption,
! [X1: $i] :
( ( iskpair @ X1 )
=> ( singleton
@ ( dsetconstr @ ( setunion @ X1 )
@ ^ [X2: $i] : ( in @ ( setadjoin @ X2 @ emptyset ) @ X1 ) ) ) ),
introduced(assumption,[]) ).
thf(h826,assumption,
~ sP192,
introduced(assumption,[]) ).
thf(h827,assumption,
~ ! [X1: $i] :
( ( iskpair @ X1 )
=> ( singleton
@ ( dsetconstr @ ( setunion @ X1 )
@ ^ [X2: $i] : ( in @ ( setadjoin @ X2 @ emptyset ) @ X1 ) ) ) ),
introduced(assumption,[]) ).
thf(h828,assumption,
! [X1: $i] :
( ( singleton @ X1 )
=> ( in @ ( setunion @ X1 ) @ X1 ) ),
introduced(assumption,[]) ).
thf(h829,assumption,
~ sP7,
introduced(assumption,[]) ).
thf(h830,assumption,
~ ! [X1: $i] :
( ( singleton @ X1 )
=> ( in @ ( setunion @ X1 ) @ X1 ) ),
introduced(assumption,[]) ).
thf(h831,assumption,
! [X1: $i,X2: $i] :
( ( kfst @ ( kpair @ X1 @ X2 ) )
= X1 ),
introduced(assumption,[]) ).
thf(h832,assumption,
~ sP51,
introduced(assumption,[]) ).
thf(h833,assumption,
~ ! [X1: $i,X2: $i] :
( ( kfst @ ( kpair @ X1 @ X2 ) )
= X1 ),
introduced(assumption,[]) ).
thf(h834,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( cartprod @ X1 @ X2 ) )
=> ( in @ ( kfst @ X3 ) @ X1 ) ),
introduced(assumption,[]) ).
thf(h835,assumption,
~ sP81,
introduced(assumption,[]) ).
thf(h836,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( cartprod @ X1 @ X2 ) )
=> ( in @ ( kfst @ X3 ) @ X1 ) ),
introduced(assumption,[]) ).
thf(h837,assumption,
! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ( ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) )
= ( setadjoin @ ( setadjoin @ X3 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ emptyset ) ) )
=> ( X1 = X3 ) ),
introduced(assumption,[]) ).
thf(h838,assumption,
~ sP126,
introduced(assumption,[]) ).
thf(h839,assumption,
~ ! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ( ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) )
= ( setadjoin @ ( setadjoin @ X3 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ emptyset ) ) )
=> ( X1 = X3 ) ),
introduced(assumption,[]) ).
thf(h840,assumption,
! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ( ( kpair @ X1 @ X2 )
= ( kpair @ X3 @ X4 ) )
=> ( X1 = X3 ) ),
introduced(assumption,[]) ).
thf(h841,assumption,
~ sP200,
introduced(assumption,[]) ).
thf(h842,assumption,
~ ! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ( ( kpair @ X1 @ X2 )
= ( kpair @ X3 @ X4 ) )
=> ( X1 = X3 ) ),
introduced(assumption,[]) ).
thf(h843,assumption,
! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ( ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) )
= ( setadjoin @ X1 @ emptyset ) ) ),
introduced(assumption,[]) ).
thf(h844,assumption,
~ sP142,
introduced(assumption,[]) ).
thf(h845,assumption,
~ ! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ( ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) )
= ( setadjoin @ X1 @ emptyset ) ) ),
introduced(assumption,[]) ).
thf(h846,assumption,
! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ( ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) )
= ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ emptyset ) ) ),
introduced(assumption,[]) ).
thf(h847,assumption,
~ sP150,
introduced(assumption,[]) ).
thf(h848,assumption,
~ ! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ( ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) )
= ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ emptyset ) ) ),
introduced(assumption,[]) ).
thf(h849,assumption,
! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ( ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) )
= ( setadjoin @ ( setadjoin @ X3 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ emptyset ) ) )
=> ( ( X3 = X4 )
=> ( X2 = X4 ) ) ),
introduced(assumption,[]) ).
thf(h850,assumption,
~ sP53,
introduced(assumption,[]) ).
thf(h851,assumption,
~ ! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ( ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) )
= ( setadjoin @ ( setadjoin @ X3 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ emptyset ) ) )
=> ( ( X3 = X4 )
=> ( X2 = X4 ) ) ),
introduced(assumption,[]) ).
thf(h852,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) )
= ( setadjoin @ X3 @ emptyset ) )
=> ( X1 = X2 ) ),
introduced(assumption,[]) ).
thf(h853,assumption,
~ sP140,
introduced(assumption,[]) ).
thf(h854,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) )
= ( setadjoin @ X3 @ emptyset ) )
=> ( X1 = X2 ) ),
introduced(assumption,[]) ).
thf(h855,assumption,
! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ( ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) )
= ( setadjoin @ ( setadjoin @ X3 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ emptyset ) ) )
=> ( X2 = X4 ) ),
introduced(assumption,[]) ).
thf(h856,assumption,
~ sP1,
introduced(assumption,[]) ).
thf(h857,assumption,
~ ! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ( ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) )
= ( setadjoin @ ( setadjoin @ X3 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ emptyset ) ) )
=> ( X2 = X4 ) ),
introduced(assumption,[]) ).
thf(h858,assumption,
! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ( ( kpair @ X1 @ X2 )
= ( kpair @ X3 @ X4 ) )
=> ( X2 = X4 ) ),
introduced(assumption,[]) ).
thf(h859,assumption,
~ sP107,
introduced(assumption,[]) ).
thf(h860,assumption,
~ ! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ( ( kpair @ X1 @ X2 )
= ( kpair @ X3 @ X4 ) )
=> ( X2 = X4 ) ),
introduced(assumption,[]) ).
thf(h861,assumption,
! [X1: $i] :
( ( iskpair @ X1 )
=> ( singleton
@ ( dsetconstr @ ( setunion @ X1 )
@ ^ [X2: $i] :
( X1
= ( kpair @ ( kfst @ X1 ) @ X2 ) ) ) ) ),
introduced(assumption,[]) ).
thf(h862,assumption,
~ sP209,
introduced(assumption,[]) ).
thf(h863,assumption,
~ ! [X1: $i] :
( ( iskpair @ X1 )
=> ( singleton
@ ( dsetconstr @ ( setunion @ X1 )
@ ^ [X2: $i] :
( X1
= ( kpair @ ( kfst @ X1 ) @ X2 ) ) ) ) ),
introduced(assumption,[]) ).
thf(h864,assumption,
! [X1: $i,X2: $i] :
( ( ksnd @ ( kpair @ X1 @ X2 ) )
= X2 ),
introduced(assumption,[]) ).
thf(h865,assumption,
~ sP105,
introduced(assumption,[]) ).
thf(h866,assumption,
~ ! [X1: $i,X2: $i] :
( ( ksnd @ ( kpair @ X1 @ X2 ) )
= X2 ),
introduced(assumption,[]) ).
thf(h867,assumption,
! [X1: $i] :
( ( iskpair @ X1 )
=> ( ( kpair @ ( kfst @ X1 ) @ ( ksnd @ X1 ) )
= X1 ) ),
introduced(assumption,[]) ).
thf(h868,assumption,
~ sP143,
introduced(assumption,[]) ).
thf(h869,assumption,
~ ! [X1: $i] :
( ( iskpair @ X1 )
=> ( ( kpair @ ( kfst @ X1 ) @ ( ksnd @ X1 ) )
= X1 ) ),
introduced(assumption,[]) ).
thf(h870,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( cartprod @ X1 @ X2 ) )
=> ( in @ ( ksnd @ X3 ) @ X2 ) ),
introduced(assumption,[]) ).
thf(h871,assumption,
~ sP181,
introduced(assumption,[]) ).
thf(h872,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( cartprod @ X1 @ X2 ) )
=> ( in @ ( ksnd @ X3 ) @ X2 ) ),
introduced(assumption,[]) ).
thf(h873,assumption,
! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ( in @ ( kpair @ X3 @ X4 ) @ ( cartprod @ X1 @ X2 ) )
=> ( in @ X3 @ X1 ) ),
introduced(assumption,[]) ).
thf(h874,assumption,
~ sP184,
introduced(assumption,[]) ).
thf(h875,assumption,
~ ! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ( in @ ( kpair @ X3 @ X4 ) @ ( cartprod @ X1 @ X2 ) )
=> ( in @ X3 @ X1 ) ),
introduced(assumption,[]) ).
thf(h876,assumption,
! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ( in @ ( kpair @ X3 @ X4 ) @ ( cartprod @ X1 @ X2 ) )
=> ( in @ X4 @ X2 ) ),
introduced(assumption,[]) ).
thf(h877,assumption,
~ sP118,
introduced(assumption,[]) ).
thf(h878,assumption,
~ ! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ( in @ ( kpair @ X3 @ X4 ) @ ( cartprod @ X1 @ X2 ) )
=> ( in @ X4 @ X2 ) ),
introduced(assumption,[]) ).
thf(h879,assumption,
~ sP170,
introduced(assumption,[]) ).
thf(h880,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X2 )
=> ( ( kfst @ ( kpair @ X3 @ X4 ) )
= X3 ) ) ),
introduced(assumption,[]) ).
thf(h881,assumption,
~ sP122,
introduced(assumption,[]) ).
thf(h882,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X2 )
=> ( ( kfst @ ( kpair @ X3 @ X4 ) )
= X3 ) ) ),
introduced(assumption,[]) ).
thf(h883,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X2 )
=> ( ( ksnd @ ( kpair @ X3 @ X4 ) )
= X4 ) ) ),
introduced(assumption,[]) ).
thf(h884,assumption,
~ sP21,
introduced(assumption,[]) ).
thf(h885,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X2 )
=> ( ( ksnd @ ( kpair @ X3 @ X4 ) )
= X4 ) ) ),
introduced(assumption,[]) ).
thf(h886,assumption,
! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( cartprod @ X1 @ X2 ) )
=> ( ( kpair @ ( kfst @ X3 ) @ ( ksnd @ X3 ) )
= X3 ) ),
introduced(assumption,[]) ).
thf(h887,assumption,
~ sP121,
introduced(assumption,[]) ).
thf(h888,assumption,
~ ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( cartprod @ X1 @ X2 ) )
=> ( ( kpair @ ( kfst @ X3 ) @ ( ksnd @ X3 ) )
= X3 ) ),
introduced(assumption,[]) ).
thf(h889,assumption,
! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i] :
( ( in @ X4 @ X1 )
=> ! [X5: $i] :
( ( in @ X5 @ X2 )
=> ( ( X3 @ X4 @ X5 )
=> ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) ) ) ) ),
introduced(assumption,[]) ).
thf(h890,assumption,
~ sP164,
introduced(assumption,[]) ).
thf(h891,assumption,
~ ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i] :
( ( in @ X4 @ X1 )
=> ! [X5: $i] :
( ( in @ X5 @ X2 )
=> ( ( X3 @ X4 @ X5 )
=> ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) ) ) ) ),
introduced(assumption,[]) ).
thf(h892,assumption,
! [X1: $i,X2: $i,X3: $i > $i > $o] : ( subset @ ( dpsetconstr @ X1 @ X2 @ X3 ) @ ( cartprod @ X1 @ X2 ) ),
introduced(assumption,[]) ).
thf(h893,assumption,
~ sP12,
introduced(assumption,[]) ).
thf(h894,assumption,
~ ! [X1: $i,X2: $i,X3: $i > $i > $o] : ( subset @ ( dpsetconstr @ X1 @ X2 @ X3 ) @ ( cartprod @ X1 @ X2 ) ),
introduced(assumption,[]) ).
thf(h895,assumption,
! [X1: $i,X2: $i,X3: $i > $i > $o] : ( breln @ X1 @ X2 @ ( dpsetconstr @ X1 @ X2 @ X3 ) ),
introduced(assumption,[]) ).
thf(h896,assumption,
~ sP89,
introduced(assumption,[]) ).
thf(h897,assumption,
~ ! [X1: $i,X2: $i,X3: $i > $i > $o] : ( breln @ X1 @ X2 @ ( dpsetconstr @ X1 @ X2 @ X3 ) ),
introduced(assumption,[]) ).
thf(h898,assumption,
sP112,
introduced(assumption,[]) ).
thf(h899,assumption,
~ sP42,
introduced(assumption,[]) ).
thf(h900,assumption,
~ sP112,
introduced(assumption,[]) ).
thf(h901,assumption,
sP47,
introduced(assumption,[]) ).
thf(h902,assumption,
~ sP194,
introduced(assumption,[]) ).
thf(h903,assumption,
~ sP47,
introduced(assumption,[]) ).
thf(h904,assumption,
sP141,
introduced(assumption,[]) ).
thf(h905,assumption,
~ sP145,
introduced(assumption,[]) ).
thf(h906,assumption,
~ sP141,
introduced(assumption,[]) ).
thf(1,plain,
( ~ sP185
| ~ sP2
| sP154 ),
inference(prop_rule,[status(thm)],[]) ).
thf(2,plain,
( ~ sP84
| ~ sP120
| sP185 ),
inference(prop_rule,[status(thm)],[]) ).
thf(3,plain,
( ~ sP199
| ~ sP2
| sP120 ),
inference(prop_rule,[status(thm)],[]) ).
thf(4,plain,
( ~ sP195
| ~ sP2
| sP179 ),
inference(prop_rule,[status(thm)],[]) ).
thf(5,plain,
( ~ sP59
| sP84 ),
inference(all_rule,[status(thm)],[]) ).
thf(6,plain,
( ~ sP8
| sP199 ),
inference(all_rule,[status(thm)],[]) ).
thf(7,plain,
( ~ sP148
| sP195 ),
inference(all_rule,[status(thm)],[]) ).
thf(8,plain,
( ~ sP203
| ~ sP179
| sP59 ),
inference(prop_rule,[status(thm)],[]) ).
thf(9,plain,
( ~ sP87
| sP8 ),
inference(all_rule,[status(thm)],[]) ).
thf(10,plain,
( ~ sP123
| sP148 ),
inference(all_rule,[status(thm)],[]) ).
thf(11,plain,
( ~ sP193
| sP203 ),
inference(all_rule,[status(thm)],[]) ).
thf(12,plain,
( ~ sP151
| sP87 ),
inference(all_rule,[status(thm)],[]) ).
thf(13,plain,
( ~ sP100
| sP123 ),
inference(all_rule,[status(thm)],[]) ).
thf(14,plain,
( ~ sP110
| sP193 ),
inference(all_rule,[status(thm)],[]) ).
thf(15,plain,
( ~ sP161
| sP110 ),
inference(all_rule,[status(thm)],[]) ).
thf(16,plain,
( ~ sP211
| sP100 ),
inference(all_rule,[status(thm)],[]) ).
thf(17,plain,
( ~ sP48
| sP151 ),
inference(all_rule,[status(thm)],[]) ).
thf(18,plain,
( ~ sP141
| sP48 ),
inference(all_rule,[status(thm)],[]) ).
thf(19,plain,
( ~ sP47
| sP211 ),
inference(all_rule,[status(thm)],[]) ).
thf(20,plain,
( ~ sP112
| sP161 ),
inference(all_rule,[status(thm)],[]) ).
thf(21,plain,
$false,
inference(prop_unsat,[status(thm),assumptions([h373,h904,h371,h901,h369,h898,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[1,2,3,4,5,6,7,8,9,10,11,12,13,14,15,16,17,18,19,20,h898,h901,h904,h380,h381]) ).
thf(h907,assumption,
~ ! [X1: $i,X2: $i > $i > $o,X3: $i,X4: $i] :
( ( in @ ( kpair @ X3 @ X4 ) @ ( dpsetconstr @ eigen__898 @ X1 @ X2 ) )
=> ( in @ X4 @ X1 ) ),
introduced(assumption,[]) ).
thf(h908,assumption,
~ ! [X1: $i > $i > $o,X2: $i,X3: $i] :
( ( in @ ( kpair @ X2 @ X3 ) @ ( dpsetconstr @ eigen__898 @ eigen__899 @ X1 ) )
=> ( in @ X3 @ eigen__899 ) ),
introduced(assumption,[]) ).
thf(h909,assumption,
~ ! [X1: $i,X2: $i] :
( ( in @ ( kpair @ X1 @ X2 ) @ ( dpsetconstr @ eigen__898 @ eigen__899 @ eigen__900 ) )
=> ( in @ X2 @ eigen__899 ) ),
introduced(assumption,[]) ).
thf(h910,assumption,
~ ! [X1: $i] :
( ( in @ ( kpair @ eigen__901 @ X1 ) @ ( dpsetconstr @ eigen__898 @ eigen__899 @ eigen__900 ) )
=> ( in @ X1 @ eigen__899 ) ),
introduced(assumption,[]) ).
thf(h911,assumption,
~ ( ( in @ ( kpair @ eigen__901 @ eigen__902 ) @ ( dpsetconstr @ eigen__898 @ eigen__899 @ eigen__900 ) )
=> ( in @ eigen__902 @ eigen__899 ) ),
introduced(assumption,[]) ).
thf(h912,assumption,
in @ ( kpair @ eigen__901 @ eigen__902 ) @ ( dpsetconstr @ eigen__898 @ eigen__899 @ eigen__900 ),
introduced(assumption,[]) ).
thf(h913,assumption,
~ ( in @ eigen__902 @ eigen__899 ),
introduced(assumption,[]) ).
thf(22,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h912,h913,h911,h910,h909,h908,h907,h905,h906,h371,h901,h369,h898,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h373,h905]) ).
thf(23,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h911,h910,h909,h908,h907,h905,h906,h371,h901,h369,h898,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h912,h913])],[h911,22,h912,h913]) ).
thf(24,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h910,h909,h908,h907,h905,h906,h371,h901,h369,h898,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h911]),tab_negall(eigenvar,eigen__902)],[h910,23,h911]) ).
thf(25,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h909,h908,h907,h905,h906,h371,h901,h369,h898,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h910]),tab_negall(eigenvar,eigen__901)],[h909,24,h910]) ).
thf(26,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h908,h907,h905,h906,h371,h901,h369,h898,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h909]),tab_negall(eigenvar,eigen__900)],[h908,25,h909]) ).
thf(27,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h907,h905,h906,h371,h901,h369,h898,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h908]),tab_negall(eigenvar,eigen__899)],[h907,26,h908]) ).
thf(28,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h905,h906,h371,h901,h369,h898,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h907]),tab_negall(eigenvar,eigen__898)],[h906,27,h907]) ).
thf(dpsetconstrEL2,axiom,
sP145 = sP141 ).
thf(29,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h371,h901,h369,h898,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h373,h904]),tab_bq(discharge,[h905,h906])],[dpsetconstrEL2,21,28,h373,h904,h905,h906]) ).
thf(h914,assumption,
~ ! [X1: $i,X2: $i > $i > $o,X3: $i,X4: $i] :
( ( in @ ( kpair @ X3 @ X4 ) @ ( dpsetconstr @ eigen__903 @ X1 @ X2 ) )
=> ( in @ X3 @ eigen__903 ) ),
introduced(assumption,[]) ).
thf(h915,assumption,
~ ! [X1: $i > $i > $o,X2: $i,X3: $i] :
( ( in @ ( kpair @ X2 @ X3 ) @ ( dpsetconstr @ eigen__903 @ eigen__904 @ X1 ) )
=> ( in @ X2 @ eigen__903 ) ),
introduced(assumption,[]) ).
thf(h916,assumption,
~ ! [X1: $i,X2: $i] :
( ( in @ ( kpair @ X1 @ X2 ) @ ( dpsetconstr @ eigen__903 @ eigen__904 @ eigen__905 ) )
=> ( in @ X1 @ eigen__903 ) ),
introduced(assumption,[]) ).
thf(h917,assumption,
~ ! [X1: $i] :
( ( in @ ( kpair @ eigen__906 @ X1 ) @ ( dpsetconstr @ eigen__903 @ eigen__904 @ eigen__905 ) )
=> ( in @ eigen__906 @ eigen__903 ) ),
introduced(assumption,[]) ).
thf(h918,assumption,
~ ( ( in @ ( kpair @ eigen__906 @ eigen__907 ) @ ( dpsetconstr @ eigen__903 @ eigen__904 @ eigen__905 ) )
=> ( in @ eigen__906 @ eigen__903 ) ),
introduced(assumption,[]) ).
thf(h919,assumption,
in @ ( kpair @ eigen__906 @ eigen__907 ) @ ( dpsetconstr @ eigen__903 @ eigen__904 @ eigen__905 ),
introduced(assumption,[]) ).
thf(h920,assumption,
~ ( in @ eigen__906 @ eigen__903 ),
introduced(assumption,[]) ).
thf(30,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h373,h904,h919,h920,h918,h917,h916,h915,h914,h902,h903,h369,h898,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h371,h902]) ).
thf(h921,assumption,
~ ! [X1: $i,X2: $i > $i > $o,X3: $i,X4: $i] :
( ( in @ ( kpair @ X3 @ X4 ) @ ( dpsetconstr @ eigen__908 @ X1 @ X2 ) )
=> ( in @ X4 @ X1 ) ),
introduced(assumption,[]) ).
thf(h922,assumption,
~ ! [X1: $i > $i > $o,X2: $i,X3: $i] :
( ( in @ ( kpair @ X2 @ X3 ) @ ( dpsetconstr @ eigen__908 @ eigen__909 @ X1 ) )
=> ( in @ X3 @ eigen__909 ) ),
introduced(assumption,[]) ).
thf(h923,assumption,
~ ! [X1: $i,X2: $i] :
( ( in @ ( kpair @ X1 @ X2 ) @ ( dpsetconstr @ eigen__908 @ eigen__909 @ eigen__910 ) )
=> ( in @ X2 @ eigen__909 ) ),
introduced(assumption,[]) ).
thf(h924,assumption,
~ ! [X1: $i] :
( ( in @ ( kpair @ eigen__911 @ X1 ) @ ( dpsetconstr @ eigen__908 @ eigen__909 @ eigen__910 ) )
=> ( in @ X1 @ eigen__909 ) ),
introduced(assumption,[]) ).
thf(h925,assumption,
~ ( ( in @ ( kpair @ eigen__911 @ eigen__912 ) @ ( dpsetconstr @ eigen__908 @ eigen__909 @ eigen__910 ) )
=> ( in @ eigen__912 @ eigen__909 ) ),
introduced(assumption,[]) ).
thf(h926,assumption,
in @ ( kpair @ eigen__911 @ eigen__912 ) @ ( dpsetconstr @ eigen__908 @ eigen__909 @ eigen__910 ),
introduced(assumption,[]) ).
thf(h927,assumption,
~ ( in @ eigen__912 @ eigen__909 ),
introduced(assumption,[]) ).
thf(31,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h926,h927,h925,h924,h923,h922,h921,h905,h906,h919,h920,h918,h917,h916,h915,h914,h902,h903,h369,h898,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h373,h905]) ).
thf(32,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h925,h924,h923,h922,h921,h905,h906,h919,h920,h918,h917,h916,h915,h914,h902,h903,h369,h898,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h926,h927])],[h925,31,h926,h927]) ).
thf(33,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h924,h923,h922,h921,h905,h906,h919,h920,h918,h917,h916,h915,h914,h902,h903,h369,h898,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h925]),tab_negall(eigenvar,eigen__912)],[h924,32,h925]) ).
thf(34,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h923,h922,h921,h905,h906,h919,h920,h918,h917,h916,h915,h914,h902,h903,h369,h898,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h924]),tab_negall(eigenvar,eigen__911)],[h923,33,h924]) ).
thf(35,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h922,h921,h905,h906,h919,h920,h918,h917,h916,h915,h914,h902,h903,h369,h898,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h923]),tab_negall(eigenvar,eigen__910)],[h922,34,h923]) ).
thf(36,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h921,h905,h906,h919,h920,h918,h917,h916,h915,h914,h902,h903,h369,h898,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h922]),tab_negall(eigenvar,eigen__909)],[h921,35,h922]) ).
thf(37,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h905,h906,h919,h920,h918,h917,h916,h915,h914,h902,h903,h369,h898,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h921]),tab_negall(eigenvar,eigen__908)],[h906,36,h921]) ).
thf(38,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h919,h920,h918,h917,h916,h915,h914,h902,h903,h369,h898,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h373,h904]),tab_bq(discharge,[h905,h906])],[dpsetconstrEL2,30,37,h373,h904,h905,h906]) ).
thf(39,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h918,h917,h916,h915,h914,h902,h903,h369,h898,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h919,h920])],[h918,38,h919,h920]) ).
thf(40,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h917,h916,h915,h914,h902,h903,h369,h898,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h918]),tab_negall(eigenvar,eigen__907)],[h917,39,h918]) ).
thf(41,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h916,h915,h914,h902,h903,h369,h898,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h917]),tab_negall(eigenvar,eigen__906)],[h916,40,h917]) ).
thf(42,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h915,h914,h902,h903,h369,h898,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h916]),tab_negall(eigenvar,eigen__905)],[h915,41,h916]) ).
thf(43,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h914,h902,h903,h369,h898,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h915]),tab_negall(eigenvar,eigen__904)],[h914,42,h915]) ).
thf(44,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h902,h903,h369,h898,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h914]),tab_negall(eigenvar,eigen__903)],[h903,43,h914]) ).
thf(dpsetconstrEL1,axiom,
sP194 = sP47 ).
thf(45,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h369,h898,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h371,h901]),tab_bq(discharge,[h902,h903])],[dpsetconstrEL1,29,44,h371,h901,h902,h903]) ).
thf(h928,assumption,
~ ! [X1: $i,X2: $i > $i > $o,X3: $i] :
( ( in @ X3 @ eigen__913 )
=> ! [X4: $i] :
( ( in @ X4 @ X1 )
=> ( ( in @ ( kpair @ X3 @ X4 ) @ ( dpsetconstr @ eigen__913 @ X1 @ X2 ) )
=> ( X2 @ X3 @ X4 ) ) ) ),
introduced(assumption,[]) ).
thf(h929,assumption,
~ ! [X1: $i > $i > $o,X2: $i] :
( ( in @ X2 @ eigen__913 )
=> ! [X3: $i] :
( ( in @ X3 @ eigen__914 )
=> ( ( in @ ( kpair @ X2 @ X3 ) @ ( dpsetconstr @ eigen__913 @ eigen__914 @ X1 ) )
=> ( X1 @ X2 @ X3 ) ) ) ),
introduced(assumption,[]) ).
thf(h930,assumption,
~ ! [X1: $i] :
( ( in @ X1 @ eigen__913 )
=> ! [X2: $i] :
( ( in @ X2 @ eigen__914 )
=> ( ( in @ ( kpair @ X1 @ X2 ) @ ( dpsetconstr @ eigen__913 @ eigen__914 @ eigen__915 ) )
=> ( eigen__915 @ X1 @ X2 ) ) ) ),
introduced(assumption,[]) ).
thf(h931,assumption,
~ ( ( in @ eigen__916 @ eigen__913 )
=> ! [X1: $i] :
( ( in @ X1 @ eigen__914 )
=> ( ( in @ ( kpair @ eigen__916 @ X1 ) @ ( dpsetconstr @ eigen__913 @ eigen__914 @ eigen__915 ) )
=> ( eigen__915 @ eigen__916 @ X1 ) ) ) ),
introduced(assumption,[]) ).
thf(h932,assumption,
in @ eigen__916 @ eigen__913,
introduced(assumption,[]) ).
thf(h933,assumption,
~ ! [X1: $i] :
( ( in @ X1 @ eigen__914 )
=> ( ( in @ ( kpair @ eigen__916 @ X1 ) @ ( dpsetconstr @ eigen__913 @ eigen__914 @ eigen__915 ) )
=> ( eigen__915 @ eigen__916 @ X1 ) ) ),
introduced(assumption,[]) ).
thf(h934,assumption,
~ ( ( in @ eigen__917 @ eigen__914 )
=> ( ( in @ ( kpair @ eigen__916 @ eigen__917 ) @ ( dpsetconstr @ eigen__913 @ eigen__914 @ eigen__915 ) )
=> ( eigen__915 @ eigen__916 @ eigen__917 ) ) ),
introduced(assumption,[]) ).
thf(h935,assumption,
in @ eigen__917 @ eigen__914,
introduced(assumption,[]) ).
thf(h936,assumption,
~ ( ( in @ ( kpair @ eigen__916 @ eigen__917 ) @ ( dpsetconstr @ eigen__913 @ eigen__914 @ eigen__915 ) )
=> ( eigen__915 @ eigen__916 @ eigen__917 ) ),
introduced(assumption,[]) ).
thf(h937,assumption,
in @ ( kpair @ eigen__916 @ eigen__917 ) @ ( dpsetconstr @ eigen__913 @ eigen__914 @ eigen__915 ),
introduced(assumption,[]) ).
thf(h938,assumption,
~ ( eigen__915 @ eigen__916 @ eigen__917 ),
introduced(assumption,[]) ).
thf(46,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h373,h904,h371,h901,h937,h938,h935,h936,h934,h932,h933,h931,h930,h929,h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h369,h899]) ).
thf(h939,assumption,
~ ! [X1: $i,X2: $i > $i > $o,X3: $i,X4: $i] :
( ( in @ ( kpair @ X3 @ X4 ) @ ( dpsetconstr @ eigen__918 @ X1 @ X2 ) )
=> ( in @ X4 @ X1 ) ),
introduced(assumption,[]) ).
thf(h940,assumption,
~ ! [X1: $i > $i > $o,X2: $i,X3: $i] :
( ( in @ ( kpair @ X2 @ X3 ) @ ( dpsetconstr @ eigen__918 @ eigen__919 @ X1 ) )
=> ( in @ X3 @ eigen__919 ) ),
introduced(assumption,[]) ).
thf(h941,assumption,
~ ! [X1: $i,X2: $i] :
( ( in @ ( kpair @ X1 @ X2 ) @ ( dpsetconstr @ eigen__918 @ eigen__919 @ eigen__920 ) )
=> ( in @ X2 @ eigen__919 ) ),
introduced(assumption,[]) ).
thf(h942,assumption,
~ ! [X1: $i] :
( ( in @ ( kpair @ eigen__921 @ X1 ) @ ( dpsetconstr @ eigen__918 @ eigen__919 @ eigen__920 ) )
=> ( in @ X1 @ eigen__919 ) ),
introduced(assumption,[]) ).
thf(h943,assumption,
~ ( ( in @ ( kpair @ eigen__921 @ eigen__922 ) @ ( dpsetconstr @ eigen__918 @ eigen__919 @ eigen__920 ) )
=> ( in @ eigen__922 @ eigen__919 ) ),
introduced(assumption,[]) ).
thf(h944,assumption,
in @ ( kpair @ eigen__921 @ eigen__922 ) @ ( dpsetconstr @ eigen__918 @ eigen__919 @ eigen__920 ),
introduced(assumption,[]) ).
thf(h945,assumption,
~ ( in @ eigen__922 @ eigen__919 ),
introduced(assumption,[]) ).
thf(47,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h944,h945,h943,h942,h941,h940,h939,h905,h906,h371,h901,h937,h938,h935,h936,h934,h932,h933,h931,h930,h929,h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h373,h905]) ).
thf(48,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h943,h942,h941,h940,h939,h905,h906,h371,h901,h937,h938,h935,h936,h934,h932,h933,h931,h930,h929,h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h944,h945])],[h943,47,h944,h945]) ).
thf(49,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h942,h941,h940,h939,h905,h906,h371,h901,h937,h938,h935,h936,h934,h932,h933,h931,h930,h929,h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h943]),tab_negall(eigenvar,eigen__922)],[h942,48,h943]) ).
thf(50,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h941,h940,h939,h905,h906,h371,h901,h937,h938,h935,h936,h934,h932,h933,h931,h930,h929,h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h942]),tab_negall(eigenvar,eigen__921)],[h941,49,h942]) ).
thf(51,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h940,h939,h905,h906,h371,h901,h937,h938,h935,h936,h934,h932,h933,h931,h930,h929,h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h941]),tab_negall(eigenvar,eigen__920)],[h940,50,h941]) ).
thf(52,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h939,h905,h906,h371,h901,h937,h938,h935,h936,h934,h932,h933,h931,h930,h929,h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h940]),tab_negall(eigenvar,eigen__919)],[h939,51,h940]) ).
thf(53,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h905,h906,h371,h901,h937,h938,h935,h936,h934,h932,h933,h931,h930,h929,h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h939]),tab_negall(eigenvar,eigen__918)],[h906,52,h939]) ).
thf(54,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h371,h901,h937,h938,h935,h936,h934,h932,h933,h931,h930,h929,h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h373,h904]),tab_bq(discharge,[h905,h906])],[dpsetconstrEL2,46,53,h373,h904,h905,h906]) ).
thf(h946,assumption,
~ ! [X1: $i,X2: $i > $i > $o,X3: $i,X4: $i] :
( ( in @ ( kpair @ X3 @ X4 ) @ ( dpsetconstr @ eigen__923 @ X1 @ X2 ) )
=> ( in @ X3 @ eigen__923 ) ),
introduced(assumption,[]) ).
thf(h947,assumption,
~ ! [X1: $i > $i > $o,X2: $i,X3: $i] :
( ( in @ ( kpair @ X2 @ X3 ) @ ( dpsetconstr @ eigen__923 @ eigen__924 @ X1 ) )
=> ( in @ X2 @ eigen__923 ) ),
introduced(assumption,[]) ).
thf(h948,assumption,
~ ! [X1: $i,X2: $i] :
( ( in @ ( kpair @ X1 @ X2 ) @ ( dpsetconstr @ eigen__923 @ eigen__924 @ eigen__925 ) )
=> ( in @ X1 @ eigen__923 ) ),
introduced(assumption,[]) ).
thf(h949,assumption,
~ ! [X1: $i] :
( ( in @ ( kpair @ eigen__926 @ X1 ) @ ( dpsetconstr @ eigen__923 @ eigen__924 @ eigen__925 ) )
=> ( in @ eigen__926 @ eigen__923 ) ),
introduced(assumption,[]) ).
thf(h950,assumption,
~ ( ( in @ ( kpair @ eigen__926 @ eigen__927 ) @ ( dpsetconstr @ eigen__923 @ eigen__924 @ eigen__925 ) )
=> ( in @ eigen__926 @ eigen__923 ) ),
introduced(assumption,[]) ).
thf(h951,assumption,
in @ ( kpair @ eigen__926 @ eigen__927 ) @ ( dpsetconstr @ eigen__923 @ eigen__924 @ eigen__925 ),
introduced(assumption,[]) ).
thf(h952,assumption,
~ ( in @ eigen__926 @ eigen__923 ),
introduced(assumption,[]) ).
thf(55,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h373,h904,h951,h952,h950,h949,h948,h947,h946,h902,h903,h937,h938,h935,h936,h934,h932,h933,h931,h930,h929,h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h371,h902]) ).
thf(56,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h905,h906,h951,h952,h950,h949,h948,h947,h946,h902,h903,h937,h938,h935,h936,h934,h932,h933,h931,h930,h929,h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h373,h905]) ).
thf(57,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h951,h952,h950,h949,h948,h947,h946,h902,h903,h937,h938,h935,h936,h934,h932,h933,h931,h930,h929,h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h373,h904]),tab_bq(discharge,[h905,h906])],[dpsetconstrEL2,55,56,h373,h904,h905,h906]) ).
thf(58,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h950,h949,h948,h947,h946,h902,h903,h937,h938,h935,h936,h934,h932,h933,h931,h930,h929,h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h951,h952])],[h950,57,h951,h952]) ).
thf(59,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h949,h948,h947,h946,h902,h903,h937,h938,h935,h936,h934,h932,h933,h931,h930,h929,h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h950]),tab_negall(eigenvar,eigen__927)],[h949,58,h950]) ).
thf(60,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h948,h947,h946,h902,h903,h937,h938,h935,h936,h934,h932,h933,h931,h930,h929,h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h949]),tab_negall(eigenvar,eigen__926)],[h948,59,h949]) ).
thf(61,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h947,h946,h902,h903,h937,h938,h935,h936,h934,h932,h933,h931,h930,h929,h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h948]),tab_negall(eigenvar,eigen__925)],[h947,60,h948]) ).
thf(62,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h946,h902,h903,h937,h938,h935,h936,h934,h932,h933,h931,h930,h929,h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h947]),tab_negall(eigenvar,eigen__924)],[h946,61,h947]) ).
thf(63,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h902,h903,h937,h938,h935,h936,h934,h932,h933,h931,h930,h929,h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h946]),tab_negall(eigenvar,eigen__923)],[h903,62,h946]) ).
thf(64,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h937,h938,h935,h936,h934,h932,h933,h931,h930,h929,h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h371,h901]),tab_bq(discharge,[h902,h903])],[dpsetconstrEL1,54,63,h371,h901,h902,h903]) ).
thf(65,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h935,h936,h934,h932,h933,h931,h930,h929,h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h937,h938])],[h936,64,h937,h938]) ).
thf(66,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h934,h932,h933,h931,h930,h929,h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h935,h936])],[h934,65,h935,h936]) ).
thf(67,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h932,h933,h931,h930,h929,h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h934]),tab_negall(eigenvar,eigen__917)],[h933,66,h934]) ).
thf(68,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h931,h930,h929,h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h932,h933])],[h931,67,h932,h933]) ).
thf(69,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h930,h929,h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h931]),tab_negall(eigenvar,eigen__916)],[h930,68,h931]) ).
thf(70,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h929,h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h930]),tab_negall(eigenvar,eigen__915)],[h929,69,h930]) ).
thf(71,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h928,h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h929]),tab_negall(eigenvar,eigen__914)],[h928,70,h929]) ).
thf(72,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h899,h900,h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h928]),tab_negall(eigenvar,eigen__913)],[h900,71,h928]) ).
thf(dpsetconstrERa,axiom,
sP42 = sP112 ).
thf(73,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h367,h895,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h369,h898]),tab_bq(discharge,[h899,h900])],[dpsetconstrERa,45,72,h369,h898,h899,h900]) ).
thf(74,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h896,h897,h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h367,h896]) ).
thf(setOfPairsIsBReln,axiom,
( sP89
= ( ! [X1: $i,X2: $i,X3: $i > $i > $o] : ( breln @ X1 @ X2 @ ( dpsetconstr @ X1 @ X2 @ X3 ) ) ) ) ).
thf(75,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h365,h892,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h367,h895]),tab_bq(discharge,[h896,h897])],[setOfPairsIsBReln,73,74,h367,h895,h896,h897]) ).
thf(76,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h893,h894,h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h365,h893]) ).
thf(dpsetconstrSub,axiom,
( sP12
= ( ! [X1: $i,X2: $i,X3: $i > $i > $o] : ( subset @ ( dpsetconstr @ X1 @ X2 @ X3 ) @ ( cartprod @ X1 @ X2 ) ) ) ) ).
thf(77,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h363,h889,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h365,h892]),tab_bq(discharge,[h893,h894])],[dpsetconstrSub,75,76,h365,h892,h893,h894]) ).
thf(78,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h890,h891,h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h363,h890]) ).
thf(dpsetconstrI,axiom,
( sP164
= ( ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i] :
( ( in @ X4 @ X1 )
=> ! [X5: $i] :
( ( in @ X5 @ X2 )
=> ( ( X3 @ X4 @ X5 )
=> ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) ) ) ) ) ) ) ).
thf(79,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h361,h886,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h363,h889]),tab_bq(discharge,[h890,h891])],[dpsetconstrI,77,78,h363,h889,h890,h891]) ).
thf(80,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h887,h888,h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h361,h887]) ).
thf(cartprodpairsurjEq,axiom,
( sP121
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( cartprod @ X1 @ X2 ) )
=> ( ( kpair @ ( kfst @ X3 ) @ ( ksnd @ X3 ) )
= X3 ) ) ) ) ).
thf(81,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h359,h883,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h361,h886]),tab_bq(discharge,[h887,h888])],[cartprodpairsurjEq,79,80,h361,h886,h887,h888]) ).
thf(82,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h884,h885,h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h359,h884]) ).
thf(cartprodsndpairEq,axiom,
( sP21
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X2 )
=> ( ( ksnd @ ( kpair @ X3 @ X4 ) )
= X4 ) ) ) ) ) ).
thf(83,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h357,h880,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h359,h883]),tab_bq(discharge,[h884,h885])],[cartprodsndpairEq,81,82,h359,h883,h884,h885]) ).
thf(84,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h881,h882,h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h357,h881]) ).
thf(cartprodfstpairEq,axiom,
( sP122
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X2 )
=> ( ( kfst @ ( kpair @ X3 @ X4 ) )
= X3 ) ) ) ) ) ).
thf(85,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h355,h528,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h357,h880]),tab_bq(discharge,[h881,h882])],[cartprodfstpairEq,83,84,h357,h880,h881,h882]) ).
thf(86,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h879,h530,h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h355,h879]) ).
thf(cartprodmempaircEq,axiom,
( sP170 = ( ~ $false ) ) ).
thf(87,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h353,h876,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h355,h528]),tab_bq(discharge,[h879,h530])],[cartprodmempaircEq,85,86,h355,h528,h879,h530]) ).
thf(88,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h877,h878,h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h353,h877]) ).
thf(cartprodpairmemER,axiom,
( sP118
= ( ! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ( in @ ( kpair @ X3 @ X4 ) @ ( cartprod @ X1 @ X2 ) )
=> ( in @ X4 @ X2 ) ) ) ) ).
thf(89,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h351,h873,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h353,h876]),tab_bq(discharge,[h877,h878])],[cartprodpairmemER,87,88,h353,h876,h877,h878]) ).
thf(90,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h874,h875,h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h351,h874]) ).
thf(cartprodpairmemEL,axiom,
( sP184
= ( ! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ( in @ ( kpair @ X3 @ X4 ) @ ( cartprod @ X1 @ X2 ) )
=> ( in @ X3 @ X1 ) ) ) ) ).
thf(91,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h349,h870,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h351,h873]),tab_bq(discharge,[h874,h875])],[cartprodpairmemEL,89,90,h351,h873,h874,h875]) ).
thf(92,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h871,h872,h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h349,h871]) ).
thf(cartprodsndin,axiom,
( sP181
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( cartprod @ X1 @ X2 ) )
=> ( in @ ( ksnd @ X3 ) @ X2 ) ) ) ) ).
thf(93,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h347,h867,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h349,h870]),tab_bq(discharge,[h871,h872])],[cartprodsndin,91,92,h349,h870,h871,h872]) ).
thf(94,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h868,h869,h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h347,h868]) ).
thf(kpairsurjEq,axiom,
( sP143
= ( ! [X1: $i] :
( ( iskpair @ X1 )
=> ( ( kpair @ ( kfst @ X1 ) @ ( ksnd @ X1 ) )
= X1 ) ) ) ) ).
thf(95,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h345,h864,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h347,h867]),tab_bq(discharge,[h868,h869])],[kpairsurjEq,93,94,h347,h867,h868,h869]) ).
thf(96,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h865,h866,h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h345,h865]) ).
thf(ksndpairEq,axiom,
( sP105
= ( ! [X1: $i,X2: $i] :
( ( ksnd @ ( kpair @ X1 @ X2 ) )
= X2 ) ) ) ).
thf(97,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h343,h861,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h345,h864]),tab_bq(discharge,[h865,h866])],[ksndpairEq,95,96,h345,h864,h865,h866]) ).
thf(98,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h862,h863,h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h343,h862]) ).
thf(ksndsingleton,axiom,
( sP209
= ( ! [X1: $i] :
( ( iskpair @ X1 )
=> ( singleton
@ ( dsetconstr @ ( setunion @ X1 )
@ ^ [X2: $i] :
( X1
= ( kpair @ ( kfst @ X1 ) @ X2 ) ) ) ) ) ) ) ).
thf(99,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h341,h858,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h343,h861]),tab_bq(discharge,[h862,h863])],[ksndsingleton,97,98,h343,h861,h862,h863]) ).
thf(100,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h859,h860,h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h341,h859]) ).
thf(setukpairinjR,axiom,
( sP107
= ( ! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ( ( kpair @ X1 @ X2 )
= ( kpair @ X3 @ X4 ) )
=> ( X2 = X4 ) ) ) ) ).
thf(101,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h339,h855,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h341,h858]),tab_bq(discharge,[h859,h860])],[setukpairinjR,99,100,h341,h858,h859,h860]) ).
thf(102,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h856,h857,h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h339,h856]) ).
thf(setukpairinjR2,axiom,
( sP1
= ( ! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ( ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) )
= ( setadjoin @ ( setadjoin @ X3 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ emptyset ) ) )
=> ( X2 = X4 ) ) ) ) ).
thf(103,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h337,h852,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h339,h855]),tab_bq(discharge,[h856,h857])],[setukpairinjR2,101,102,h339,h855,h856,h857]) ).
thf(104,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h853,h854,h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h337,h853]) ).
thf(upairequniteq,axiom,
( sP140
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) )
= ( setadjoin @ X3 @ emptyset ) )
=> ( X1 = X2 ) ) ) ) ).
thf(105,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h335,h849,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h337,h852]),tab_bq(discharge,[h853,h854])],[upairequniteq,103,104,h337,h852,h853,h854]) ).
thf(106,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h850,h851,h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h335,h850]) ).
thf(setukpairinjR1,axiom,
( sP53
= ( ! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ( ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) )
= ( setadjoin @ ( setadjoin @ X3 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ emptyset ) ) )
=> ( ( X3 = X4 )
=> ( X2 = X4 ) ) ) ) ) ).
thf(107,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h333,h846,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h335,h849]),tab_bq(discharge,[h850,h851])],[setukpairinjR1,105,106,h335,h849,h850,h851]) ).
thf(108,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h847,h848,h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h333,h847]) ).
thf(setukpairinjR12,axiom,
( sP150
= ( ! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ( ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) )
= ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ emptyset ) ) ) ) ) ).
thf(109,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h331,h843,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h333,h846]),tab_bq(discharge,[h847,h848])],[setukpairinjR12,107,108,h333,h846,h847,h848]) ).
thf(110,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h844,h845,h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h331,h844]) ).
thf(setukpairinjR11,axiom,
( sP142
= ( ! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ( ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) )
= ( setadjoin @ X1 @ emptyset ) ) ) ) ) ).
thf(111,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h329,h840,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h331,h843]),tab_bq(discharge,[h844,h845])],[setukpairinjR11,109,110,h331,h843,h844,h845]) ).
thf(112,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h841,h842,h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h329,h841]) ).
thf(setukpairinjL,axiom,
( sP200
= ( ! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ( ( kpair @ X1 @ X2 )
= ( kpair @ X3 @ X4 ) )
=> ( X1 = X3 ) ) ) ) ).
thf(113,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h327,h837,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h329,h840]),tab_bq(discharge,[h841,h842])],[setukpairinjL,111,112,h329,h840,h841,h842]) ).
thf(114,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h838,h839,h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h327,h838]) ).
thf(setukpairinjL2,axiom,
( sP126
= ( ! [X1: $i,X2: $i,X3: $i,X4: $i] :
( ( ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) )
= ( setadjoin @ ( setadjoin @ X3 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ emptyset ) ) )
=> ( X1 = X3 ) ) ) ) ).
thf(115,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h325,h834,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h327,h837]),tab_bq(discharge,[h838,h839])],[setukpairinjL2,113,114,h327,h837,h838,h839]) ).
thf(116,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h835,h836,h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h325,h835]) ).
thf(cartprodfstin,axiom,
( sP81
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( cartprod @ X1 @ X2 ) )
=> ( in @ ( kfst @ X3 ) @ X1 ) ) ) ) ).
thf(117,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h323,h831,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h325,h834]),tab_bq(discharge,[h835,h836])],[cartprodfstin,115,116,h325,h834,h835,h836]) ).
thf(118,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h832,h833,h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h323,h832]) ).
thf(kfstpairEq,axiom,
( sP51
= ( ! [X1: $i,X2: $i] :
( ( kfst @ ( kpair @ X1 @ X2 ) )
= X1 ) ) ) ).
thf(119,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h321,h828,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h323,h831]),tab_bq(discharge,[h832,h833])],[kfstpairEq,117,118,h323,h831,h832,h833]) ).
thf(120,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h829,h830,h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h321,h829]) ).
thf(theprop,axiom,
( sP7
= ( ! [X1: $i] :
( ( singleton @ X1 )
=> ( in @ ( setunion @ X1 ) @ X1 ) ) ) ) ).
thf(121,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h319,h825,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h321,h828]),tab_bq(discharge,[h829,h830])],[theprop,119,120,h321,h828,h829,h830]) ).
thf(122,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h826,h827,h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h319,h826]) ).
thf(kfstsingleton,axiom,
( sP192
= ( ! [X1: $i] :
( ( iskpair @ X1 )
=> ( singleton
@ ( dsetconstr @ ( setunion @ X1 )
@ ^ [X2: $i] : ( in @ ( setadjoin @ X2 @ emptyset ) @ X1 ) ) ) ) ) ) ).
thf(123,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h317,h822,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h319,h825]),tab_bq(discharge,[h826,h827])],[kfstsingleton,121,122,h319,h825,h826,h827]) ).
thf(124,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h823,h824,h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h317,h823]) ).
thf(setukpairinjL1,axiom,
( sP172
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ ( setadjoin @ X3 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) ) )
=> ( X1 = X3 ) ) ) ) ).
thf(125,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h315,h819,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h317,h822]),tab_bq(discharge,[h823,h824])],[setukpairinjL1,123,124,h317,h822,h823,h824]) ).
thf(126,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h820,h821,h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h315,h820]) ).
thf(singletonsuniq,axiom,
( sP106
= ( ! [X1: $i,X2: $i] :
( ( ( setadjoin @ X1 @ emptyset )
= ( setadjoin @ X2 @ emptyset ) )
=> ( X1 = X2 ) ) ) ) ).
thf(127,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h313,h816,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h315,h819]),tab_bq(discharge,[h820,h821])],[singletonsuniq,125,126,h315,h819,h820,h821]) ).
thf(128,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h817,h818,h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h313,h817]) ).
thf(ex1I2,axiom,
( sP32
= ( ! [X1: $i,X2: $i > $o] :
( ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X1 )
=> ( ( X2 @ X3 )
=> ( ( X2 @ X4 )
=> ( X3 = X4 ) ) ) ) )
=> ( ~ ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ~ ( X2 @ X3 ) )
=> ( ex1 @ X1 @ X2 ) ) ) ) ) ).
thf(129,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h311,h813,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h313,h816]),tab_bq(discharge,[h817,h818])],[ex1I2,127,128,h313,h816,h817,h818]) ).
thf(130,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h814,h815,h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h311,h814]) ).
thf(ex1I,axiom,
( sP66
= ( ! [X1: $i,X2: $i > $o,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ( X2 @ X3 )
=> ( ! [X4: $i] :
( ( in @ X4 @ X1 )
=> ( ( X2 @ X4 )
=> ( X4 = X3 ) ) )
=> ( ex1 @ X1 @ X2 ) ) ) ) ) ) ).
thf(131,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h309,h810,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h311,h813]),tab_bq(discharge,[h814,h815])],[ex1I,129,130,h311,h813,h814,h815]) ).
thf(132,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h811,h812,h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h309,h811]) ).
thf(ex1E1,axiom,
( sP10
= ( ! [X1: $i,X2: $i > $o] :
( ( ex1 @ X1 @ X2 )
=> ~ ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ~ ( X2 @ X3 ) ) ) ) ) ).
thf(133,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h307,h807,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h309,h810]),tab_bq(discharge,[h811,h812])],[ex1E1,131,132,h309,h810,h811,h812]) ).
thf(134,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h808,h809,h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h307,h808]) ).
thf(singletonprop,axiom,
( sP136
= ( ! [X1: $i,X2: $i > $o] :
( ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X1 )
=> ( ( X2 @ X3 )
=> ( ( X2 @ X4 )
=> ( X3 = X4 ) ) ) ) )
=> ( ~ ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ~ ( X2 @ X3 ) )
=> ( singleton @ ( dsetconstr @ X1 @ X2 ) ) ) ) ) ) ).
thf(135,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h305,h804,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h307,h807]),tab_bq(discharge,[h808,h809])],[singletonprop,133,134,h307,h807,h808,h809]) ).
thf(136,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h805,h806,h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h305,h805]) ).
thf(setunionsingleton,axiom,
( sP31
= ( ! [X1: $i] :
( ( setunion @ ( setadjoin @ X1 @ emptyset ) )
= X1 ) ) ) ).
thf(137,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h303,h801,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h305,h804]),tab_bq(discharge,[h805,h806])],[setunionsingleton,135,136,h305,h804,h805,h806]) ).
thf(138,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h802,h803,h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h303,h802]) ).
thf(setunionsingleton2,axiom,
( sP77
= ( ! [X1: $i] : ( subset @ X1 @ ( setunion @ ( setadjoin @ X1 @ emptyset ) ) ) ) ) ).
thf(139,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h301,h798,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h303,h801]),tab_bq(discharge,[h802,h803])],[setunionsingleton2,137,138,h303,h801,h802,h803]) ).
thf(140,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h799,h800,h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h301,h799]) ).
thf(setunionsingleton1,axiom,
( sP15
= ( ! [X1: $i] : ( subset @ ( setunion @ ( setadjoin @ X1 @ emptyset ) ) @ X1 ) ) ) ).
thf(141,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h299,h795,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h301,h798]),tab_bq(discharge,[h799,h800])],[setunionsingleton1,139,140,h301,h798,h799,h800]) ).
thf(142,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h796,h797,h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h299,h796]) ).
thf(setunionE2,axiom,
( sP102
= ( ! [X1: $i,X2: $i] :
( ( in @ X2 @ ( setunion @ X1 ) )
=> ~ ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ~ ( in @ X2 @ X3 ) ) ) ) ) ).
thf(143,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h297,h792,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h299,h795]),tab_bq(discharge,[h796,h797])],[setunionE2,141,142,h299,h795,h796,h797]) ).
thf(144,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h793,h794,h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h297,h793]) ).
thf(cartprodmempair,axiom,
( sP26
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( cartprod @ X1 @ X2 ) )
=> ( iskpair @ X3 ) ) ) ) ).
thf(145,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h295,h789,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h297,h792]),tab_bq(discharge,[h793,h794])],[cartprodmempair,143,144,h297,h792,h793,h794]) ).
thf(146,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h790,h791,h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h295,h790]) ).
thf(cartprodmempair1,axiom,
( sP20
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( cartprod @ X1 @ X2 ) )
=> ~ ! [X4: $i] :
( ( in @ X4 @ X1 )
=> ! [X5: $i] :
( ( in @ X5 @ X2 )
=> ( X3
!= ( kpair @ X4 @ X5 ) ) ) ) ) ) ) ).
thf(147,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h293,h786,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h295,h789]),tab_bq(discharge,[h790,h791])],[cartprodmempair1,145,146,h295,h789,h790,h791]) ).
thf(148,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h787,h788,h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h293,h787]) ).
thf(cartprodpairin,axiom,
( sP4
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X2 )
=> ( in @ ( kpair @ X3 @ X4 ) @ ( cartprod @ X1 @ X2 ) ) ) ) ) ) ).
thf(149,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h291,h783,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h293,h786]),tab_bq(discharge,[h787,h788])],[cartprodpairin,147,148,h293,h786,h787,h788]) ).
thf(150,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h784,h785,h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h291,h784]) ).
thf(ubforcartprodlem3,axiom,
( sP43
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X2 )
=> ( in @ ( kpair @ X3 @ X4 ) @ ( powerset @ ( powerset @ ( binunion @ X1 @ X2 ) ) ) ) ) ) ) ) ).
thf(151,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h289,h780,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h291,h783]),tab_bq(discharge,[h784,h785])],[ubforcartprodlem3,149,150,h291,h783,h784,h785]) ).
thf(152,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h781,h782,h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h289,h781]) ).
thf(ubforcartprodlem2,axiom,
( sP160
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X2 )
=> ( in @ ( setadjoin @ ( setadjoin @ X3 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ emptyset ) ) @ ( powerset @ ( powerset @ ( binunion @ X1 @ X2 ) ) ) ) ) ) ) ) ).
thf(153,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h287,h777,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h289,h780]),tab_bq(discharge,[h781,h782])],[ubforcartprodlem2,151,152,h289,h780,h781,h782]) ).
thf(154,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h778,h779,h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h287,h778]) ).
thf(ubforcartprodlem1,axiom,
( sP18
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X2 )
=> ( subset @ ( setadjoin @ ( setadjoin @ X3 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ emptyset ) ) @ ( powerset @ ( binunion @ X1 @ X2 ) ) ) ) ) ) ) ).
thf(155,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h285,h774,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h287,h777]),tab_bq(discharge,[h778,h779])],[ubforcartprodlem1,153,154,h287,h777,h778,h779]) ).
thf(156,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h775,h776,h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h285,h775]) ).
thf(upairinpowunion,axiom,
( sP45
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X2 )
=> ( in @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ ( powerset @ ( binunion @ X1 @ X2 ) ) ) ) ) ) ) ).
thf(157,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h283,h771,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h285,h774]),tab_bq(discharge,[h775,h776])],[upairinpowunion,155,156,h285,h774,h775,h776]) ).
thf(158,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h772,h773,h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h283,h772]) ).
thf(upairsubunion,axiom,
( sP60
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ! [X4: $i] :
( ( in @ X4 @ X2 )
=> ( subset @ ( setadjoin @ X3 @ ( setadjoin @ X4 @ emptyset ) ) @ ( binunion @ X1 @ X2 ) ) ) ) ) ) ).
thf(159,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h281,h513,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h283,h771]),tab_bq(discharge,[h772,h773])],[upairsubunion,157,158,h283,h771,h772,h773]) ).
thf(160,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h770,h515,h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h281,h770]) ).
thf(upairset2E,axiom,
( sP198
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) )
=> ( ( X3 != X1 )
=> ( X3 = X2 ) ) ) ) ) ).
thf(161,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h279,h767,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h281,h513]),tab_bq(discharge,[h770,h515])],[upairset2E,159,160,h281,h513,h770,h515]) ).
thf(162,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h768,h769,h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h279,h768]) ).
thf(singletoninpowunion,axiom,
( sP207
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ( in @ ( setadjoin @ X3 @ emptyset ) @ ( powerset @ ( binunion @ X1 @ X2 ) ) ) ) ) ) ).
thf(163,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h277,h764,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h279,h767]),tab_bq(discharge,[h768,h769])],[singletoninpowunion,161,162,h279,h767,h768,h769]) ).
thf(164,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h765,h766,h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h277,h765]) ).
thf(singletoninpowerset,axiom,
( sP114
= ( ! [X1: $i,X2: $i] :
( ( in @ X2 @ X1 )
=> ( in @ ( setadjoin @ X2 @ emptyset ) @ ( powerset @ X1 ) ) ) ) ) ).
thf(165,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h275,h761,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h277,h764]),tab_bq(discharge,[h765,h766])],[singletoninpowerset,163,164,h277,h764,h765,h766]) ).
thf(166,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h762,h763,h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h275,h762]) ).
thf(singletonsubset,axiom,
( sP197
= ( ! [X1: $i,X2: $i] :
( ( in @ X2 @ X1 )
=> ( subset @ ( setadjoin @ X2 @ emptyset ) @ X1 ) ) ) ) ).
thf(167,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h273,h758,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h275,h761]),tab_bq(discharge,[h762,h763])],[singletonsubset,165,166,h275,h761,h762,h763]) ).
thf(168,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h759,h760,h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h273,h759]) ).
thf(kpairp,axiom,
( sP50
= ( ! [X1: $i,X2: $i] : ( iskpair @ ( kpair @ X1 @ X2 ) ) ) ) ).
thf(169,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h271,h755,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h273,h758]),tab_bq(discharge,[h759,h760])],[kpairp,167,168,h273,h758,h759,h760]) ).
thf(170,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h756,h757,h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h271,h756]) ).
thf(kpairiskpair,axiom,
( sP159
= ( ! [X1: $i,X2: $i] : ( iskpair @ ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) ) ) ) ) ).
thf(171,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h269,h752,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h271,h755]),tab_bq(discharge,[h756,h757])],[kpairiskpair,169,170,h271,h755,h756,h757]) ).
thf(172,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h753,h754,h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h269,h753]) ).
thf(setukpairIR,axiom,
( sP99
= ( ! [X1: $i,X2: $i] : ( in @ X2 @ ( setunion @ ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) ) ) ) ) ) ).
thf(173,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h267,h749,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h269,h752]),tab_bq(discharge,[h753,h754])],[setukpairIR,171,172,h269,h752,h753,h754]) ).
thf(174,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h750,h751,h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h267,h750]) ).
thf(setukpairIL,axiom,
( sP175
= ( ! [X1: $i,X2: $i] : ( in @ X1 @ ( setunion @ ( setadjoin @ ( setadjoin @ X1 @ emptyset ) @ ( setadjoin @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) @ emptyset ) ) ) ) ) ) ).
thf(175,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h265,h519,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h267,h749]),tab_bq(discharge,[h750,h751])],[setukpairIL,173,174,h267,h749,h750,h751]) ).
thf(176,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h748,h521,h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h265,h748]) ).
thf(secondinupair,axiom,
( sP133
= ( ! [X1: $i,X2: $i] : ( in @ X2 @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) ) ) ) ).
thf(177,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h263,h745,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h265,h519]),tab_bq(discharge,[h748,h521])],[secondinupair,175,176,h265,h519,h748,h521]) ).
thf(178,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h746,h747,h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h263,h746]) ).
thf(symdiffIneg2,axiom,
( sP71
= ( ! [X1: $i,X2: $i,X3: $i] :
( ~ ( in @ X3 @ X1 )
=> ( ~ ( in @ X3 @ X2 )
=> ~ ( in @ X3 @ ( symdiff @ X1 @ X2 ) ) ) ) ) ) ).
thf(179,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h261,h742,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h263,h745]),tab_bq(discharge,[h746,h747])],[symdiffIneg2,177,178,h263,h745,h746,h747]) ).
thf(180,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h743,h744,h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h261,h743]) ).
thf(symdiffIneg1,axiom,
( sP93
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ( in @ X3 @ X2 )
=> ~ ( in @ X3 @ ( symdiff @ X1 @ X2 ) ) ) ) ) ) ).
thf(181,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h259,h739,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h261,h742]),tab_bq(discharge,[h743,h744])],[symdiffIneg1,179,180,h261,h742,h743,h744]) ).
thf(182,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h740,h741,h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h259,h740]) ).
thf(symdiffI2,axiom,
( sP95
= ( ! [X1: $i,X2: $i,X3: $i] :
( ~ ( in @ X3 @ X1 )
=> ( ( in @ X3 @ X2 )
=> ( in @ X3 @ ( symdiff @ X1 @ X2 ) ) ) ) ) ) ).
thf(183,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h257,h736,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h259,h739]),tab_bq(discharge,[h740,h741])],[symdiffI2,181,182,h259,h739,h740,h741]) ).
thf(184,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h737,h738,h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h257,h737]) ).
thf(symdiffI1,axiom,
( sP76
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ~ ( in @ X3 @ X2 )
=> ( in @ X3 @ ( symdiff @ X1 @ X2 ) ) ) ) ) ) ).
thf(185,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h255,h733,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h257,h736]),tab_bq(discharge,[h737,h738])],[symdiffI1,183,184,h257,h736,h737,h738]) ).
thf(186,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h734,h735,h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h255,h734]) ).
thf(symdiffE,axiom,
( sP191
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( symdiff @ X1 @ X2 ) )
=> ! [X4: $o] :
( ( ( in @ X3 @ X1 )
=> ( ~ ( in @ X3 @ X2 )
=> X4 ) )
=> ( ( ~ ( in @ X3 @ X1 )
=> ( ( in @ X3 @ X2 )
=> X4 ) )
=> X4 ) ) ) ) ) ).
thf(187,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h253,h730,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h255,h733]),tab_bq(discharge,[h734,h735])],[symdiffE,185,186,h255,h733,h734,h735]) ).
thf(188,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h731,h732,h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h253,h731]) ).
thf(setminusSubset1,axiom,
( sP117
= ( ! [X1: $i,X2: $i] :
( ( ( setminus @ X1 @ X2 )
= emptyset )
=> ( subset @ X1 @ X2 ) ) ) ) ).
thf(189,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h251,h727,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h253,h730]),tab_bq(discharge,[h731,h732])],[setminusSubset1,187,188,h253,h730,h731,h732]) ).
thf(190,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h728,h729,h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h251,h728]) ).
thf(setminusLsub,axiom,
( sP30
= ( ! [X1: $i,X2: $i] : ( subset @ ( setminus @ X1 @ X2 ) @ X1 ) ) ) ).
thf(191,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h249,h724,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h251,h727]),tab_bq(discharge,[h728,h729])],[setminusLsub,189,190,h251,h727,h728,h729]) ).
thf(192,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h725,h726,h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h249,h725]) ).
thf(setminusIRneg,axiom,
( sP46
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X2 )
=> ~ ( in @ X3 @ ( setminus @ X1 @ X2 ) ) ) ) ) ).
thf(193,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h247,h721,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h249,h724]),tab_bq(discharge,[h725,h726])],[setminusIRneg,191,192,h249,h724,h725,h726]) ).
thf(194,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h722,h723,h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h247,h722]) ).
thf(setminusILneg,axiom,
( sP14
= ( ! [X1: $i,X2: $i,X3: $i] :
( ~ ( in @ X3 @ X1 )
=> ~ ( in @ X3 @ ( setminus @ X1 @ X2 ) ) ) ) ) ).
thf(195,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h245,h718,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h247,h721]),tab_bq(discharge,[h722,h723])],[setminusILneg,193,194,h247,h721,h722,h723]) ).
thf(196,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h719,h720,h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h245,h719]) ).
thf(setminusELneg,axiom,
( sP101
= ( ! [X1: $i,X2: $i,X3: $i] :
( ~ ( in @ X3 @ ( setminus @ X1 @ X2 ) )
=> ( ~ ( in @ X3 @ X2 )
=> ~ ( in @ X3 @ X1 ) ) ) ) ) ).
thf(197,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h243,h715,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h245,h718]),tab_bq(discharge,[h719,h720])],[setminusELneg,195,196,h245,h718,h719,h720]) ).
thf(198,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h716,h717,h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h243,h716]) ).
thf(setminusERneg,axiom,
( sP132
= ( ! [X1: $i,X2: $i,X3: $i] :
( ~ ( in @ X3 @ ( setminus @ X1 @ X2 ) )
=> ( ( in @ X3 @ X1 )
=> ( in @ X3 @ X2 ) ) ) ) ) ).
thf(199,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h241,h712,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h243,h715]),tab_bq(discharge,[h716,h717])],[setminusERneg,197,198,h243,h715,h716,h717]) ).
thf(200,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h713,h714,h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h241,h713]) ).
thf(setminusSubset2,axiom,
( sP166
= ( ! [X1: $i,X2: $i] :
( ( subset @ X1 @ X2 )
=> ( ( setminus @ X1 @ X2 )
= emptyset ) ) ) ) ).
thf(201,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h239,h709,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h241,h712]),tab_bq(discharge,[h713,h714])],[setminusSubset2,199,200,h241,h712,h713,h714]) ).
thf(202,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h710,h711,h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h239,h710]) ).
thf(setminusER,axiom,
( sP147
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( setminus @ X1 @ X2 ) )
=> ~ ( in @ X3 @ X2 ) ) ) ) ).
thf(203,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h237,h706,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h239,h709]),tab_bq(discharge,[h710,h711])],[setminusER,201,202,h239,h709,h710,h711]) ).
thf(204,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h707,h708,h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h237,h707]) ).
thf(setminusEL,axiom,
( sP54
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( setminus @ X1 @ X2 ) )
=> ( in @ X3 @ X1 ) ) ) ) ).
thf(205,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h235,h703,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h237,h706]),tab_bq(discharge,[h707,h708])],[setminusEL,203,204,h237,h706,h707,h708]) ).
thf(206,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h704,h705,h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h235,h704]) ).
thf(setminusI,axiom,
( sP35
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ~ ( in @ X3 @ X2 )
=> ( in @ X3 @ ( setminus @ X1 @ X2 ) ) ) ) ) ) ).
thf(207,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h233,h700,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h235,h703]),tab_bq(discharge,[h704,h705])],[setminusI,205,206,h235,h703,h704,h705]) ).
thf(208,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h701,h702,h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h233,h701]) ).
thf(bs114d,axiom,
( sP44
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( binintersect @ X1 @ ( binunion @ X2 @ X3 ) )
= ( binunion @ ( binintersect @ X1 @ X2 ) @ ( binintersect @ X1 @ X3 ) ) ) ) ) ).
thf(209,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h231,h697,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h233,h700]),tab_bq(discharge,[h701,h702])],[bs114d,207,208,h233,h700,h701,h702]) ).
thf(210,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h698,h699,h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h231,h698]) ).
thf(binintersectSubset1,axiom,
( sP65
= ( ! [X1: $i,X2: $i] :
( ( ( binintersect @ X1 @ X2 )
= X1 )
=> ( subset @ X1 @ X2 ) ) ) ) ).
thf(211,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h229,h694,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h231,h697]),tab_bq(discharge,[h698,h699])],[binintersectSubset1,209,210,h231,h697,h698,h699]) ).
thf(212,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h695,h696,h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h229,h695]) ).
thf(binintersectSubset4,axiom,
( sP62
= ( ! [X1: $i,X2: $i] :
( ( subset @ X2 @ X1 )
=> ( ( binintersect @ X1 @ X2 )
= X2 ) ) ) ) ).
thf(213,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h227,h691,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h229,h694]),tab_bq(discharge,[h695,h696])],[binintersectSubset4,211,212,h229,h694,h695,h696]) ).
thf(214,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h692,h693,h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h227,h692]) ).
thf(binintersectRsub,axiom,
( sP135
= ( ! [X1: $i,X2: $i] : ( subset @ ( binintersect @ X1 @ X2 ) @ X2 ) ) ) ).
thf(215,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h225,h688,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h227,h691]),tab_bq(discharge,[h692,h693])],[binintersectRsub,213,214,h227,h691,h692,h693]) ).
thf(216,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h689,h690,h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h225,h689]) ).
thf(disjointsetsI1,axiom,
( sP149
= ( ! [X1: $i,X2: $i] :
( ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ~ ( in @ X3 @ X2 ) )
=> ( ( binintersect @ X1 @ X2 )
= emptyset ) ) ) ) ).
thf(217,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h223,h685,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h225,h688]),tab_bq(discharge,[h689,h690])],[disjointsetsI1,215,216,h225,h688,h689,h690]) ).
thf(218,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h686,h687,h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h223,h686]) ).
thf(binintersectER,axiom,
( sP158
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( binintersect @ X1 @ X2 ) )
=> ( in @ X3 @ X2 ) ) ) ) ).
thf(219,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h221,h682,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h223,h685]),tab_bq(discharge,[h686,h687])],[binintersectER,217,218,h223,h685,h686,h687]) ).
thf(220,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h683,h684,h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h221,h683]) ).
thf(binintersectSubset3,axiom,
( sP174
= ( ! [X1: $i,X2: $i] :
( ( ( binintersect @ X1 @ X2 )
= X2 )
=> ( subset @ X2 @ X1 ) ) ) ) ).
thf(221,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h219,h679,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h221,h682]),tab_bq(discharge,[h683,h684])],[binintersectSubset3,219,220,h221,h682,h683,h684]) ).
thf(222,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h680,h681,h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h219,h680]) ).
thf(binintersectSubset2,axiom,
( sP206
= ( ! [X1: $i,X2: $i] :
( ( subset @ X1 @ X2 )
=> ( ( binintersect @ X1 @ X2 )
= X1 ) ) ) ) ).
thf(223,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h217,h676,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h219,h679]),tab_bq(discharge,[h680,h681])],[binintersectSubset2,221,222,h219,h679,h680,h681]) ).
thf(224,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h677,h678,h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h217,h677]) ).
thf(binintersectLsub,axiom,
( sP153
= ( ! [X1: $i,X2: $i] : ( subset @ ( binintersect @ X1 @ X2 ) @ X1 ) ) ) ).
thf(225,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h215,h673,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h217,h676]),tab_bq(discharge,[h677,h678])],[binintersectLsub,223,224,h217,h676,h677,h678]) ).
thf(226,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h674,h675,h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h215,h674]) ).
thf(binintersectEL,axiom,
( sP180
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( binintersect @ X1 @ X2 ) )
=> ( in @ X3 @ X1 ) ) ) ) ).
thf(227,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h213,h670,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h215,h673]),tab_bq(discharge,[h674,h675])],[binintersectEL,225,226,h215,h673,h674,h675]) ).
thf(228,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h671,h672,h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h213,h671]) ).
thf(binintersectSubset5,axiom,
( sP13
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( subset @ X3 @ X1 )
=> ( ( subset @ X3 @ X2 )
=> ( subset @ X3 @ ( binintersect @ X1 @ X2 ) ) ) ) ) ) ).
thf(229,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h211,h667,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h213,h670]),tab_bq(discharge,[h671,h672])],[binintersectSubset5,227,228,h213,h670,h671,h672]) ).
thf(230,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h668,h669,h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h211,h668]) ).
thf(binintersectI,axiom,
( sP70
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ( in @ X3 @ X2 )
=> ( in @ X3 @ ( binintersect @ X1 @ X2 ) ) ) ) ) ) ).
thf(231,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h209,h664,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h211,h667]),tab_bq(discharge,[h668,h669])],[binintersectI,229,230,h211,h667,h668,h669]) ).
thf(232,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h665,h666,h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h209,h665]) ).
thf(binunionRsub,axiom,
( sP128
= ( ! [X1: $i,X2: $i] : ( subset @ X2 @ ( binunion @ X1 @ X2 ) ) ) ) ).
thf(233,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h207,h661,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h209,h664]),tab_bq(discharge,[h665,h666])],[binunionRsub,231,232,h209,h664,h665,h666]) ).
thf(234,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h662,h663,h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h207,h662]) ).
thf(binunionLsub,axiom,
( sP3
= ( ! [X1: $i,X2: $i] : ( subset @ X1 @ ( binunion @ X1 @ X2 ) ) ) ) ).
thf(235,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h205,h658,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h207,h661]),tab_bq(discharge,[h662,h663])],[binunionLsub,233,234,h207,h661,h662,h663]) ).
thf(236,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h659,h660,h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h205,h659]) ).
thf(binunionE,axiom,
( sP74
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( binunion @ X1 @ X2 ) )
=> ( ~ ( in @ X3 @ X1 )
=> ( in @ X3 @ X2 ) ) ) ) ) ).
thf(237,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h203,h655,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h205,h658]),tab_bq(discharge,[h659,h660])],[binunionE,235,236,h205,h658,h659,h660]) ).
thf(238,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h656,h657,h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h203,h656]) ).
thf(binunionEcases,axiom,
( sP11
= ( ! [X1: $i,X2: $i,X3: $i,X4: $o] :
( ( in @ X3 @ ( binunion @ X1 @ X2 ) )
=> ( ( ( in @ X3 @ X1 )
=> X4 )
=> ( ( ( in @ X3 @ X2 )
=> X4 )
=> X4 ) ) ) ) ) ).
thf(239,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h201,h652,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h203,h655]),tab_bq(discharge,[h656,h657])],[binunionEcases,237,238,h203,h655,h656,h657]) ).
thf(240,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h653,h654,h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h201,h653]) ).
thf(binunionIR,axiom,
( sP177
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X2 )
=> ( in @ X3 @ ( binunion @ X1 @ X2 ) ) ) ) ) ).
thf(241,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h199,h519,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h201,h652]),tab_bq(discharge,[h653,h654])],[binunionIR,239,240,h201,h652,h653,h654]) ).
thf(242,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h651,h521,h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h199,h651]) ).
thf(upairset2IR,axiom,
( sP104
= ( ! [X1: $i,X2: $i] : ( in @ X2 @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) ) ) ) ).
thf(243,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h197,h648,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h199,h519]),tab_bq(discharge,[h651,h521])],[upairset2IR,241,242,h199,h519,h651,h521]) ).
thf(244,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h649,h650,h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h197,h649]) ).
thf(binunionIL,axiom,
( sP41
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ( in @ X3 @ ( binunion @ X1 @ X2 ) ) ) ) ) ).
thf(245,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h195,h645,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h197,h648]),tab_bq(discharge,[h649,h650])],[binunionIL,243,244,h197,h648,h649,h650]) ).
thf(246,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h646,h647,h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h195,h646]) ).
thf(sepSubset,axiom,
( sP23
= ( ! [X1: $i,X2: $i > $o] : ( subset @ ( dsetconstr @ X1 @ X2 ) @ X1 ) ) ) ).
thf(247,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h193,h642,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h195,h645]),tab_bq(discharge,[h646,h647])],[sepSubset,245,246,h195,h645,h646,h647]) ).
thf(248,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h643,h644,h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h193,h643]) ).
thf(sepInPowerset,axiom,
( sP29
= ( ! [X1: $i,X2: $i > $o] : ( in @ ( dsetconstr @ X1 @ X2 ) @ ( powerset @ X1 ) ) ) ) ).
thf(249,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h191,h639,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h193,h642]),tab_bq(discharge,[h643,h644])],[sepInPowerset,247,248,h193,h642,h643,h644]) ).
thf(250,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h640,h641,h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h191,h640]) ).
thf(powersetsubset,axiom,
( sP139
= ( ! [X1: $i,X2: $i] :
( ( subset @ X1 @ X2 )
=> ( subset @ ( powerset @ X1 ) @ ( powerset @ X2 ) ) ) ) ) ).
thf(251,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h189,h636,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h191,h639]),tab_bq(discharge,[h640,h641])],[powersetsubset,249,250,h191,h639,h640,h641]) ).
thf(252,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h637,h638,h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h189,h637]) ).
thf(inPowerset,axiom,
( sP25
= ( ! [X1: $i] : ( in @ X1 @ ( powerset @ X1 ) ) ) ) ).
thf(253,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h187,h633,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h189,h636]),tab_bq(discharge,[h637,h638])],[inPowerset,251,252,h189,h636,h637,h638]) ).
thf(254,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h634,h635,h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h187,h634]) ).
thf(powersetE1,axiom,
( sP162
= ( ! [X1: $i,X2: $i] :
( ( in @ X2 @ ( powerset @ X1 ) )
=> ( subset @ X2 @ X1 ) ) ) ) ).
thf(255,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h185,h630,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h187,h633]),tab_bq(discharge,[h634,h635])],[powersetE1,253,254,h187,h633,h634,h635]) ).
thf(256,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h631,h632,h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h185,h631]) ).
thf(powersetI1,axiom,
( sP38
= ( ! [X1: $i,X2: $i] :
( ( subset @ X2 @ X1 )
=> ( in @ X2 @ ( powerset @ X1 ) ) ) ) ) ).
thf(257,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h183,h627,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h185,h630]),tab_bq(discharge,[h631,h632])],[powersetI1,255,256,h185,h630,h631,h632]) ).
thf(258,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h628,h629,h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h183,h628]) ).
thf(subsetemptysetimpeq,axiom,
( sP125
= ( ! [X1: $i] :
( ( subset @ X1 @ emptyset )
=> ( X1 = emptyset ) ) ) ) ).
thf(259,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h181,h624,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h183,h627]),tab_bq(discharge,[h628,h629])],[subsetemptysetimpeq,257,258,h183,h627,h628,h629]) ).
thf(260,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h625,h626,h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h181,h625]) ).
thf(setextsub,axiom,
( sP34
= ( ! [X1: $i,X2: $i] :
( ( subset @ X1 @ X2 )
=> ( ( subset @ X2 @ X1 )
=> ( X1 = X2 ) ) ) ) ) ).
thf(261,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h179,h621,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h181,h624]),tab_bq(discharge,[h625,h626])],[setextsub,259,260,h181,h624,h625,h626]) ).
thf(262,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h622,h623,h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h179,h622]) ).
thf(subset2powerset,axiom,
( sP127
= ( ! [X1: $i,X2: $i] :
( ( subset @ X1 @ X2 )
=> ( in @ X1 @ ( powerset @ X2 ) ) ) ) ) ).
thf(263,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h177,h618,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h179,h621]),tab_bq(discharge,[h622,h623])],[subset2powerset,261,262,h179,h621,h622,h623]) ).
thf(264,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h619,h620,h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h177,h619]) ).
thf(setadjoinSub2,axiom,
( sP168
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( subset @ X1 @ X3 )
=> ( subset @ X1 @ ( setadjoin @ X2 @ X3 ) ) ) ) ) ).
thf(265,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h175,h615,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h177,h618]),tab_bq(discharge,[h619,h620])],[setadjoinSub2,263,264,h177,h618,h619,h620]) ).
thf(266,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h616,h617,h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h175,h616]) ).
thf(setadjoinSub,axiom,
( sP187
= ( ! [X1: $i,X2: $i] : ( subset @ X2 @ ( setadjoin @ X1 @ X2 ) ) ) ) ).
thf(267,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h173,h612,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h175,h615]),tab_bq(discharge,[h616,h617])],[setadjoinSub,265,266,h175,h615,h616,h617]) ).
thf(268,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h613,h614,h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h173,h613]) ).
thf(subsetTrans,axiom,
( sP190
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( subset @ X1 @ X2 )
=> ( ( subset @ X2 @ X3 )
=> ( subset @ X1 @ X3 ) ) ) ) ) ).
thf(269,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h171,h609,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h173,h612]),tab_bq(discharge,[h613,h614])],[subsetTrans,267,268,h173,h612,h613,h614]) ).
thf(270,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h610,h611,h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h171,h610]) ).
thf(subsetRefl,axiom,
( sP202
= ( ! [X1: $i] : ( subset @ X1 @ X1 ) ) ) ).
thf(271,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h169,h606,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h171,h609]),tab_bq(discharge,[h610,h611])],[subsetRefl,269,270,h171,h609,h610,h611]) ).
thf(272,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h607,h608,h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h169,h607]) ).
thf(notequalI2,axiom,
( sP124
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ~ ( in @ X3 @ X2 )
=> ( X1 != X2 ) ) ) ) ) ).
thf(273,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h167,h603,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h169,h606]),tab_bq(discharge,[h607,h608])],[notequalI2,271,272,h169,h606,h607,h608]) ).
thf(274,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h604,h605,h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h167,h604]) ).
thf(notequalI1,axiom,
( sP186
= ( ! [X1: $i,X2: $i] :
( ~ ( subset @ X1 @ X2 )
=> ( X1 != X2 ) ) ) ) ).
thf(275,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h165,h600,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h167,h603]),tab_bq(discharge,[h604,h605])],[notequalI1,273,274,h167,h603,h604,h605]) ).
thf(276,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h601,h602,h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h165,h601]) ).
thf(notsubsetI,axiom,
( sP113
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ~ ( in @ X3 @ X2 )
=> ~ ( subset @ X1 @ X2 ) ) ) ) ) ).
thf(277,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h163,h597,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h165,h600]),tab_bq(discharge,[h601,h602])],[notsubsetI,275,276,h165,h600,h601,h602]) ).
thf(278,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h598,h599,h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h163,h598]) ).
thf(subsetE2,axiom,
( sP205
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( subset @ X1 @ X2 )
=> ( ~ ( in @ X3 @ X2 )
=> ~ ( in @ X3 @ X1 ) ) ) ) ) ).
thf(279,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h161,h594,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h163,h597]),tab_bq(discharge,[h598,h599])],[subsetE2,277,278,h163,h597,h598,h599]) ).
thf(280,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h595,h596,h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h161,h595]) ).
thf(subsetE,axiom,
( sP138
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( subset @ X1 @ X2 )
=> ( ( in @ X3 @ X1 )
=> ( in @ X3 @ X2 ) ) ) ) ) ).
thf(281,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h159,h591,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h161,h594]),tab_bq(discharge,[h595,h596])],[subsetE,279,280,h161,h594,h595,h596]) ).
thf(282,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h592,h593,h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h159,h592]) ).
thf(emptysetsubset,axiom,
( sP96
= ( ! [X1: $i] : ( subset @ emptyset @ X1 ) ) ) ).
thf(283,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h157,h581,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h159,h591]),tab_bq(discharge,[h592,h593])],[emptysetsubset,281,282,h159,h591,h592,h593]) ).
thf(284,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h590,h583,h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h157,h590]) ).
thf(subsetI2,axiom,
( sP183
= ( ! [X1: $i,X2: $i] :
( ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ( in @ X3 @ X2 ) )
=> ( subset @ X1 @ X2 ) ) ) ) ).
thf(285,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h155,h587,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h157,h581]),tab_bq(discharge,[h590,h583])],[subsetI2,283,284,h157,h581,h590,h583]) ).
thf(286,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h588,h589,h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h155,h588]) ).
thf(eqimpsubset1,axiom,
( sP64
= ( ! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ( subset @ X1 @ X2 ) ) ) ) ).
thf(287,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h153,h584,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h155,h587]),tab_bq(discharge,[h588,h589])],[eqimpsubset1,285,286,h155,h587,h588,h589]) ).
thf(288,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h585,h586,h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h153,h585]) ).
thf(eqimpsubset2,axiom,
( sP73
= ( ! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ( subset @ X2 @ X1 ) ) ) ) ).
thf(289,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h151,h581,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h153,h584]),tab_bq(discharge,[h585,h586])],[eqimpsubset2,287,288,h153,h584,h585,h586]) ).
thf(290,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h582,h583,h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h151,h582]) ).
thf(subsetI1,axiom,
( sP33
= ( ! [X1: $i,X2: $i] :
( ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ( in @ X3 @ X2 ) )
=> ( subset @ X1 @ X2 ) ) ) ) ).
thf(291,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h149,h578,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h151,h581]),tab_bq(discharge,[h582,h583])],[subsetI1,289,290,h151,h581,h582,h583]) ).
thf(292,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h579,h580,h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h149,h579]) ).
thf(dsetconstr__Cong,axiom,
( sP22
= ( ! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ! [X3: $i > $o,X4: $i > $o] :
( ! [X5: $i] :
( ( in @ X5 @ X1 )
=> ! [X6: $i] :
( ( in @ X6 @ X2 )
=> ( ( X5 = X6 )
=> ( ( X3 @ X5 )
= ( X4 @ X6 ) ) ) ) )
=> ( ( dsetconstr @ X1 @ X3 )
= ( dsetconstr @ X2 @ X4 ) ) ) ) ) ) ).
thf(293,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h147,h575,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h149,h578]),tab_bq(discharge,[h579,h580])],[dsetconstr__Cong,291,292,h149,h578,h579,h580]) ).
thf(294,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h576,h577,h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h147,h576]) ).
thf(descr__Cong,axiom,
( sP83
= ( ! [X1: $i > $o,X2: $i > $o] :
( ! [X3: $i,X4: $i] :
( ( X3 = X4 )
=> ( ( X1 @ X3 )
= ( X2 @ X4 ) ) )
=> ( ( exu @ X1 )
=> ( ( exu @ X2 )
=> ( ( descr @ X1 )
= ( descr @ X2 ) ) ) ) ) ) ) ).
thf(295,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h145,h557,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h147,h575]),tab_bq(discharge,[h576,h577])],[descr__Cong,293,294,h147,h575,h576,h577]) ).
thf(296,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h574,h559,h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h145,h574]) ).
thf(exuEu,axiom,
( sP98
= ( ! [X1: $i > $o] :
( ( exu @ X1 )
=> ! [X2: $i,X3: $i] :
( ( X1 @ X2 )
=> ( ( X1 @ X3 )
=> ( X2 = X3 ) ) ) ) ) ) ).
thf(297,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h143,h528,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h145,h557]),tab_bq(discharge,[h574,h559])],[exuEu,295,296,h145,h557,h574,h559]) ).
thf(298,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h573,h530,h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h143,h573]) ).
thf(omega__Cong,axiom,
( sP156 = ( ~ $false ) ) ).
thf(299,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h141,h570,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h143,h528]),tab_bq(discharge,[h573,h530])],[omega__Cong,297,298,h143,h528,h573,h530]) ).
thf(300,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h571,h572,h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h141,h571]) ).
thf(setunion__Cong,axiom,
( sP28
= ( ! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ( ( setunion @ X1 )
= ( setunion @ X2 ) ) ) ) ) ).
thf(301,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h139,h567,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h141,h570]),tab_bq(discharge,[h571,h572])],[setunion__Cong,299,300,h141,h570,h571,h572]) ).
thf(302,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h568,h569,h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h139,h568]) ).
thf(powerset__Cong,axiom,
( sP40
= ( ! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ( ( powerset @ X1 )
= ( powerset @ X2 ) ) ) ) ) ).
thf(303,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h137,h564,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h139,h567]),tab_bq(discharge,[h568,h569])],[powerset__Cong,301,302,h139,h567,h568,h569]) ).
thf(304,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h565,h566,h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h137,h565]) ).
thf(setadjoin__Cong,axiom,
( sP171
= ( ! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ! [X3: $i,X4: $i] :
( ( X3 = X4 )
=> ( ( setadjoin @ X1 @ X3 )
= ( setadjoin @ X2 @ X4 ) ) ) ) ) ) ).
thf(305,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h135,h528,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h137,h564]),tab_bq(discharge,[h565,h566])],[setadjoin__Cong,303,304,h137,h564,h565,h566]) ).
thf(306,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h563,h530,h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h135,h563]) ).
thf(emptyset__Cong,axiom,
( sP130 = ( ~ $false ) ) ).
thf(307,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h133,h560,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h135,h528]),tab_bq(discharge,[h563,h530])],[emptyset__Cong,305,306,h135,h528,h563,h530]) ).
thf(308,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h561,h562,h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h133,h561]) ).
thf(exu__Cong,axiom,
( sP61
= ( ! [X1: $i > $o,X2: $i > $o] :
( ! [X3: $i,X4: $i] :
( ( X3 = X4 )
=> ( ( X1 @ X3 )
= ( X2 @ X4 ) ) )
=> ( ( exu @ X1 )
= ( exu @ X2 ) ) ) ) ) ).
thf(309,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h131,h557,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h133,h560]),tab_bq(discharge,[h561,h562])],[exu__Cong,307,308,h133,h560,h561,h562]) ).
thf(310,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h558,h559,h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h131,h558]) ).
thf(exuE3u,axiom,
( sP157
= ( ! [X1: $i > $o] :
( ( exu @ X1 )
=> ! [X2: $i,X3: $i] :
( ( X1 @ X2 )
=> ( ( X1 @ X3 )
=> ( X2 = X3 ) ) ) ) ) ) ).
thf(311,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h129,h554,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h131,h557]),tab_bq(discharge,[h558,h559])],[exuE3u,309,310,h131,h557,h558,h559]) ).
thf(312,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h555,h556,h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h129,h555]) ).
thf(in__Cong,axiom,
( sP109
= ( ! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ! [X3: $i,X4: $i] :
( ( X3 = X4 )
=> ( ( in @ X3 @ X1 )
= ( in @ X4 @ X2 ) ) ) ) ) ) ).
thf(313,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h127,h551,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h129,h554]),tab_bq(discharge,[h555,h556])],[in__Cong,311,312,h129,h554,h555,h556]) ).
thf(314,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h552,h553,h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h127,h552]) ).
thf(inCongP,axiom,
( sP6
= ( ! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ! [X3: $i,X4: $i] :
( ( X3 = X4 )
=> ( ( in @ X3 @ X1 )
=> ( in @ X4 @ X2 ) ) ) ) ) ) ).
thf(315,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h125,h548,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h127,h551]),tab_bq(discharge,[h552,h553])],[inCongP,313,314,h127,h551,h552,h553]) ).
thf(316,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h549,h550,h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h125,h549]) ).
thf(exuI2,axiom,
( sP57
= ( ! [X1: $i > $o] :
( ~ ! [X2: $i] :
~ ! [X3: $i] :
( ( X1 @ X3 )
= ( X3 = X2 ) )
=> ( exu @ X1 ) ) ) ) ).
thf(317,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h123,h545,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h125,h548]),tab_bq(discharge,[h549,h550])],[exuI2,315,316,h125,h548,h549,h550]) ).
thf(318,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h546,h547,h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h123,h546]) ).
thf(exuI3,axiom,
( sP152
= ( ! [X1: $i > $o] :
( ~ ! [X2: $i] :
~ ( X1 @ X2 )
=> ( ! [X2: $i,X3: $i] :
( ( X1 @ X2 )
=> ( ( X1 @ X3 )
=> ( X2 = X3 ) ) )
=> ( exu @ X1 ) ) ) ) ) ).
thf(319,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h121,h542,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h123,h545]),tab_bq(discharge,[h546,h547])],[exuI3,317,318,h123,h545,h546,h547]) ).
thf(320,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h543,h544,h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h121,h543]) ).
thf(exuI1,axiom,
( sP208
= ( ! [X1: $i > $o] :
( ~ ! [X2: $i] :
( ( X1 @ X2 )
=> ~ ! [X3: $i] :
( ( X1 @ X3 )
=> ( X2 = X3 ) ) )
=> ( exu @ X1 ) ) ) ) ).
thf(321,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h119,h528,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h121,h542]),tab_bq(discharge,[h543,h544])],[exuI1,319,320,h121,h542,h543,h544]) ).
thf(322,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h541,h530,h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h119,h541]) ).
thf(notdallE,axiom,
( sP201 = ( ~ $false ) ) ).
thf(323,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h117,h528,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h119,h528]),tab_bq(discharge,[h541,h530])],[notdallE,321,322,h119,h528,h541,h530]) ).
thf(324,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h540,h530,h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h117,h540]) ).
thf(notdexE,axiom,
( sP134 = ( ~ $false ) ) ).
thf(325,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h115,h537,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h117,h528]),tab_bq(discharge,[h540,h530])],[notdexE,323,324,h117,h528,h540,h530]) ).
thf(326,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h538,h539,h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h115,h538]) ).
thf(prop2set2propI,axiom,
( sP97
= ( ! [X1: $o] :
( X1
=> ( set2prop @ ( prop2set @ X1 ) ) ) ) ) ).
thf(327,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h113,h534,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h115,h537]),tab_bq(discharge,[h538,h539])],[prop2set2propI,325,326,h115,h537,h538,h539]) ).
thf(328,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h535,h536,h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h113,h535]) ).
thf(prop2setI,axiom,
( sP178
= ( ! [X1: $o] :
( X1
=> ( in @ emptyset @ ( prop2set @ X1 ) ) ) ) ) ).
thf(329,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h111,h528,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h113,h534]),tab_bq(discharge,[h535,h536])],[prop2setI,327,328,h113,h534,h535,h536]) ).
thf(330,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h533,h530,h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h111,h533]) ).
thf(quantDeMorgan4,axiom,
( sP144 = ( ~ $false ) ) ).
thf(331,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h109,h528,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h111,h528]),tab_bq(discharge,[h533,h530])],[quantDeMorgan4,329,330,h111,h528,h533,h530]) ).
thf(332,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h532,h530,h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h109,h532]) ).
thf(quantDeMorgan3,axiom,
( sP119 = ( ~ $false ) ) ).
thf(333,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h107,h528,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h109,h528]),tab_bq(discharge,[h532,h530])],[quantDeMorgan3,331,332,h109,h528,h532,h530]) ).
thf(334,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h531,h530,h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h107,h531]) ).
thf(quantDeMorgan2,axiom,
( sP19 = ( ~ $false ) ) ).
thf(335,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h105,h528,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h107,h528]),tab_bq(discharge,[h531,h530])],[quantDeMorgan2,333,334,h107,h528,h531,h530]) ).
thf(336,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h529,h530,h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h105,h529]) ).
thf(quantDeMorgan1,axiom,
( sP82 = ( ~ $false ) ) ).
thf(337,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h103,h525,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h105,h528]),tab_bq(discharge,[h529,h530])],[quantDeMorgan1,335,336,h105,h528,h529,h530]) ).
thf(338,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h526,h527,h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h103,h526]) ).
thf(vacuousDall,axiom,
( sP72
= ( ! [X1: $i > $o,X2: $i] :
( ( in @ X2 @ emptyset )
=> ( X1 @ X2 ) ) ) ) ).
thf(339,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h101,h522,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h103,h525]),tab_bq(discharge,[h526,h527])],[vacuousDall,337,338,h103,h525,h526,h527]) ).
thf(340,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h523,h524,h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h101,h523]) ).
thf(emptyE1,axiom,
( sP56
= ( ! [X1: $i,X2: $i > $o] :
( ~ ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ~ ( X2 @ X3 ) )
=> ( ( dsetconstr @ X1 @ X2 )
!= emptyset ) ) ) ) ).
thf(341,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h99,h519,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h101,h522]),tab_bq(discharge,[h523,h524])],[emptyE1,339,340,h101,h522,h523,h524]) ).
thf(342,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h520,h521,h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h99,h520]) ).
thf(upairsetIR,axiom,
( sP155
= ( ! [X1: $i,X2: $i] : ( in @ X2 @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) ) ) ) ).
thf(343,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h97,h516,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h99,h519]),tab_bq(discharge,[h520,h521])],[upairsetIR,341,342,h99,h519,h520,h521]) ).
thf(344,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h517,h518,h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h97,h517]) ).
thf(upairsetIL,axiom,
( sP169
= ( ! [X1: $i,X2: $i] : ( in @ X1 @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) ) ) ) ).
thf(345,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h95,h513,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h97,h516]),tab_bq(discharge,[h517,h518])],[upairsetIL,343,344,h97,h516,h517,h518]) ).
thf(346,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h514,h515,h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h95,h514]) ).
thf(upairsetE,axiom,
( sP86
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( setadjoin @ X1 @ ( setadjoin @ X2 @ emptyset ) ) )
=> ( ( X3 != X1 )
=> ( X3 = X2 ) ) ) ) ) ).
thf(347,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h93,h510,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h95,h513]),tab_bq(discharge,[h514,h515])],[upairsetE,345,346,h95,h513,h514,h515]) ).
thf(348,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h511,h512,h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h93,h511]) ).
thf(singletonsswitch,axiom,
( sP108
= ( ! [X1: $i,X2: $i] :
( ( in @ X1 @ ( setadjoin @ X2 @ emptyset ) )
=> ( in @ X2 @ ( setadjoin @ X1 @ emptyset ) ) ) ) ) ).
thf(349,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h91,h507,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h93,h510]),tab_bq(discharge,[h511,h512])],[singletonsswitch,347,348,h93,h510,h511,h512]) ).
thf(350,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h508,h509,h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h91,h508]) ).
thf(eqinunit,axiom,
( sP85
= ( ! [X1: $i,X2: $i] :
( ( X1 = X2 )
=> ( in @ X1 @ ( setadjoin @ X2 @ emptyset ) ) ) ) ) ).
thf(351,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h89,h504,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h91,h507]),tab_bq(discharge,[h508,h509])],[eqinunit,349,350,h91,h507,h508,h509]) ).
thf(352,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h505,h506,h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h89,h505]) ).
thf(notinsingleton,axiom,
( sP182
= ( ! [X1: $i,X2: $i] :
( ( X1 != X2 )
=> ~ ( in @ X2 @ ( setadjoin @ X1 @ emptyset ) ) ) ) ) ).
thf(353,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h87,h501,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h89,h504]),tab_bq(discharge,[h505,h506])],[notinsingleton,351,352,h89,h504,h505,h506]) ).
thf(354,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h502,h503,h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h87,h502]) ).
thf(uniqinunit,axiom,
( sP111
= ( ! [X1: $i,X2: $i] :
( ( in @ X1 @ ( setadjoin @ X2 @ emptyset ) )
=> ( X1 = X2 ) ) ) ) ).
thf(355,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h85,h451,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h87,h501]),tab_bq(discharge,[h502,h503])],[uniqinunit,353,354,h87,h501,h502,h503]) ).
thf(356,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h500,h453,h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h85,h500]) ).
thf(nonemptyImpWitness,axiom,
( sP55
= ( ! [X1: $i] :
( ( nonempty @ X1 )
=> ~ ! [X2: $i] :
~ ( in @ X2 @ X1 ) ) ) ) ).
thf(357,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h83,h497,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h85,h451]),tab_bq(discharge,[h500,h453])],[nonemptyImpWitness,355,356,h85,h451,h500,h453]) ).
thf(358,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h498,h499,h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h83,h498]) ).
thf(exuE2,axiom,
( sP49
= ( ! [X1: $i > $o] :
( ( exu @ X1 )
=> ~ ! [X2: $i] :
~ ! [X3: $i] :
( ( X1 @ X3 )
= ( X3 = X2 ) ) ) ) ) ).
thf(359,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h81,h494,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h83,h497]),tab_bq(discharge,[h498,h499])],[exuE2,357,358,h83,h497,h498,h499]) ).
thf(360,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h495,h496,h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h81,h495]) ).
thf(subPowSU,axiom,
( sP24
= ( ! [X1: $i,X2: $i] :
( ( in @ X2 @ X1 )
=> ( in @ X2 @ ( powerset @ ( setunion @ X1 ) ) ) ) ) ) ).
thf(361,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h79,h491,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h81,h494]),tab_bq(discharge,[h495,h496])],[subPowSU,359,360,h81,h494,h495,h496]) ).
thf(362,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h492,h493,h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h79,h492]) ).
thf(setunionE,axiom,
( sP94
= ( ! [X1: $i,X2: $i] :
( ( in @ X2 @ ( setunion @ X1 ) )
=> ! [X3: $o] :
( ! [X4: $i] :
( ( in @ X2 @ X4 )
=> ( ( in @ X4 @ X1 )
=> X3 ) )
=> X3 ) ) ) ) ).
thf(363,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h77,h488,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h79,h491]),tab_bq(discharge,[h492,h493])],[setunionE,361,362,h79,h491,h492,h493]) ).
thf(364,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h489,h490,h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h77,h489]) ).
thf(setunionI,axiom,
( sP79
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X2 @ X3 )
=> ( ( in @ X3 @ X1 )
=> ( in @ X2 @ ( setunion @ X1 ) ) ) ) ) ) ).
thf(365,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h75,h485,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h77,h488]),tab_bq(discharge,[h489,h490])],[setunionI,363,364,h77,h488,h489,h490]) ).
thf(366,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h486,h487,h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h75,h486]) ).
thf(powersetE,axiom,
( sP165
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X2 @ ( powerset @ X1 ) )
=> ( ( in @ X3 @ X2 )
=> ( in @ X3 @ X1 ) ) ) ) ) ).
thf(367,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h73,h481,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h75,h485]),tab_bq(discharge,[h486,h487])],[powersetE,365,366,h75,h485,h486,h487]) ).
thf(368,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h484,h483,h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h73,h484]) ).
thf(emptyInPowerset,axiom,
( sP17
= ( ! [X1: $i] : ( in @ emptyset @ ( powerset @ X1 ) ) ) ) ).
thf(369,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h71,h481,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h73,h481]),tab_bq(discharge,[h484,h483])],[emptyInPowerset,367,368,h73,h481,h484,h483]) ).
thf(370,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h482,h483,h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h71,h482]) ).
thf(emptyinPowerset,axiom,
( sP80
= ( ! [X1: $i] : ( in @ emptyset @ ( powerset @ X1 ) ) ) ) ).
thf(371,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h69,h478,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h71,h481]),tab_bq(discharge,[h482,h483])],[emptyinPowerset,369,370,h71,h481,h482,h483]) ).
thf(372,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h479,h480,h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h69,h479]) ).
thf(powersetI,axiom,
( sP88
= ( ! [X1: $i,X2: $i] :
( ! [X3: $i] :
( ( in @ X3 @ X2 )
=> ( in @ X3 @ X1 ) )
=> ( in @ X2 @ ( powerset @ X1 ) ) ) ) ) ).
thf(373,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h67,h475,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h69,h478]),tab_bq(discharge,[h479,h480])],[powersetI,371,372,h69,h478,h479,h480]) ).
thf(374,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h476,h477,h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h67,h476]) ).
thf(setoftrueEq,axiom,
( sP131
= ( ! [X1: $i] :
( ( dsetconstr @ X1
@ ^ [X2: $i] : ~ $false )
= X1 ) ) ) ).
thf(375,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h65,h472,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h67,h475]),tab_bq(discharge,[h476,h477])],[setoftrueEq,373,374,h67,h475,h476,h477]) ).
thf(376,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h473,h474,h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h65,h473]) ).
thf(setadjoinOr,axiom,
( sP78
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( setadjoin @ X1 @ X2 ) )
=> ( ( X3 != X1 )
=> ( in @ X3 @ X2 ) ) ) ) ) ).
thf(377,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h63,h469,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h65,h472]),tab_bq(discharge,[h473,h474])],[setadjoinOr,375,376,h65,h472,h473,h474]) ).
thf(378,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h470,h471,h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h63,h470]) ).
thf(setadjoinE,axiom,
( sP75
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( setadjoin @ X1 @ X2 ) )
=> ! [X4: $o] :
( ( ( X3 = X1 )
=> X4 )
=> ( ( ( in @ X3 @ X2 )
=> X4 )
=> X4 ) ) ) ) ) ).
thf(379,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h61,h466,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h63,h469]),tab_bq(discharge,[h470,h471])],[setadjoinE,377,378,h63,h469,h470,h471]) ).
thf(380,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h467,h468,h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h61,h467]) ).
thf(setadjoinIR,axiom,
( sP146
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ X2 )
=> ( in @ X3 @ ( setadjoin @ X1 @ X2 ) ) ) ) ) ).
thf(381,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h59,h463,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h61,h466]),tab_bq(discharge,[h467,h468])],[setadjoinIR,379,380,h61,h466,h467,h468]) ).
thf(382,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h464,h465,h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h59,h464]) ).
thf(emptyinunitempty,axiom,
( sP163
= ( in @ emptyset @ ( setadjoin @ emptyset @ emptyset ) ) ) ).
thf(383,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h57,h460,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h59,h463]),tab_bq(discharge,[h464,h465])],[emptyinunitempty,381,382,h59,h463,h464,h465]) ).
thf(384,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h461,h462,h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h57,h461]) ).
thf(setadjoinIL,axiom,
( sP90
= ( ! [X1: $i,X2: $i] : ( in @ X1 @ ( setadjoin @ X1 @ X2 ) ) ) ) ).
thf(385,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h55,h457,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h57,h460]),tab_bq(discharge,[h461,h462])],[setadjoinIL,383,384,h57,h460,h461,h462]) ).
thf(386,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h458,h459,h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h55,h458]) ).
thf(nonemptyI1,axiom,
( sP37
= ( ! [X1: $i] :
( ~ ! [X2: $i] :
~ ( in @ X2 @ X1 )
=> ( nonempty @ X1 ) ) ) ) ).
thf(387,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h53,h454,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h55,h457]),tab_bq(discharge,[h458,h459])],[nonemptyI1,385,386,h55,h457,h458,h459]) ).
thf(388,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h455,h456,h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h53,h455]) ).
thf(nonemptyI,axiom,
( sP36
= ( ! [X1: $i,X2: $i > $o,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ( X2 @ X3 )
=> ( nonempty @ ( dsetconstr @ X1 @ X2 ) ) ) ) ) ) ).
thf(389,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h51,h451,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h53,h454]),tab_bq(discharge,[h455,h456])],[nonemptyI,387,388,h53,h454,h455,h456]) ).
thf(390,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h452,h453,h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h51,h452]) ).
thf(nonemptyE1,axiom,
( sP173
= ( ! [X1: $i] :
( ( nonempty @ X1 )
=> ~ ! [X2: $i] :
~ ( in @ X2 @ X1 ) ) ) ) ).
thf(391,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h49,h448,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h51,h451]),tab_bq(discharge,[h452,h453])],[nonemptyE1,389,390,h51,h451,h452,h453]) ).
thf(392,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h449,h450,h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h49,h449]) ).
thf(setbeta,axiom,
( sP92
= ( ! [X1: $i,X2: $i > $o,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ( in @ X3 @ ( dsetconstr @ X1 @ X2 ) )
= ( X2 @ X3 ) ) ) ) ) ).
thf(393,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h47,h444,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h49,h448]),tab_bq(discharge,[h449,h450])],[setbeta,391,392,h49,h448,h449,h450]) ).
thf(394,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h447,h446,h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h47,h447]) ).
thf(noeltsimpempty,axiom,
( sP204
= ( ! [X1: $i] :
( ! [X2: $i] :
~ ( in @ X2 @ X1 )
=> ( X1 = emptyset ) ) ) ) ).
thf(395,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h45,h444,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h47,h444]),tab_bq(discharge,[h447,h446])],[noeltsimpempty,393,394,h47,h444,h447,h446]) ).
thf(396,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h445,h446,h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h45,h445]) ).
thf(emptyI,axiom,
( sP137
= ( ! [X1: $i] :
( ! [X2: $i] :
~ ( in @ X2 @ X1 )
=> ( X1 = emptyset ) ) ) ) ).
thf(397,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h43,h441,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h45,h444]),tab_bq(discharge,[h445,h446])],[emptyI,395,396,h45,h444,h445,h446]) ).
thf(398,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h442,h443,h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h43,h442]) ).
thf(setext,axiom,
( sP167
= ( ! [X1: $i,X2: $i] :
( ! [X3: $i] :
( ( in @ X3 @ X1 )
=> ( in @ X3 @ X2 ) )
=> ( ! [X3: $i] :
( ( in @ X3 @ X2 )
=> ( in @ X3 @ X1 ) )
=> ( X1 = X2 ) ) ) ) ) ).
thf(399,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h41,h438,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h43,h441]),tab_bq(discharge,[h442,h443])],[setext,397,398,h43,h441,h442,h443]) ).
thf(400,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h439,h440,h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h41,h439]) ).
thf(exuE3e,axiom,
( sP58
= ( ! [X1: $i > $o] :
( ( exu @ X1 )
=> ~ ! [X2: $i] :
~ ( X1 @ X2 ) ) ) ) ).
thf(401,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h39,h385,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h41,h438]),tab_bq(discharge,[h439,h440])],[exuE3e,399,400,h41,h438,h439,h440]) ).
thf(402,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h437,h387,h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h39,h437]) ).
thf(notinemptyset,axiom,
( sP69
= ( ! [X1: $i] :
~ ( in @ X1 @ emptyset ) ) ) ).
thf(403,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h37,h385,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h39,h385]),tab_bq(discharge,[h437,h387])],[notinemptyset,401,402,h39,h385,h437,h387]) ).
thf(404,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h436,h387,h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h37,h436]) ).
thf(emptysetimpfalse,axiom,
( sP67
= ( ! [X1: $i] :
~ ( in @ X1 @ emptyset ) ) ) ).
thf(405,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h35,h433,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h37,h385]),tab_bq(discharge,[h436,h387])],[emptysetimpfalse,403,404,h37,h385,h436,h387]) ).
thf(406,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h434,h435,h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h35,h434]) ).
thf(emptysetE,axiom,
( sP103
= ( ! [X1: $i] :
( ( in @ X1 @ emptyset )
=> ! [X2: $o] : X2 ) ) ) ).
thf(407,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h33,h430,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h35,h433]),tab_bq(discharge,[h434,h435])],[emptysetE,405,406,h35,h433,h434,h435]) ).
thf(408,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h431,h432,h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h33,h431]) ).
thf(prop2setE,axiom,
( sP52
= ( ! [X1: $o,X2: $i] :
( ( in @ X2 @ ( prop2set @ X1 ) )
=> X1 ) ) ) ).
thf(409,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h31,h427,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h33,h430]),tab_bq(discharge,[h431,h432])],[prop2setE,407,408,h33,h430,h431,h432]) ).
thf(410,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h428,h429,h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h31,h428]) ).
thf(exuE1,axiom,
( sP9
= ( ! [X1: $i > $o] :
( ( exu @ X1 )
=> ~ ! [X2: $i] :
( ( X1 @ X2 )
=> ~ ! [X3: $i] :
( ( X1 @ X3 )
=> ( X2 = X3 ) ) ) ) ) ) ).
thf(411,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h29,h424,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h31,h427]),tab_bq(discharge,[h428,h429])],[exuE1,409,410,h31,h427,h428,h429]) ).
thf(412,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h425,h426,h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h29,h425]) ).
thf(dsetconstrER,axiom,
( sP27
= ( ! [X1: $i,X2: $i > $o,X3: $i] :
( ( in @ X3 @ ( dsetconstr @ X1 @ X2 ) )
=> ( X2 @ X3 ) ) ) ) ).
thf(413,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h27,h421,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h29,h424]),tab_bq(discharge,[h425,h426])],[dsetconstrER,411,412,h29,h424,h425,h426]) ).
thf(414,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h422,h423,h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h27,h422]) ).
thf(dsetconstrEL,axiom,
( sP116
= ( ! [X1: $i,X2: $i > $o,X3: $i] :
( ( in @ X3 @ ( dsetconstr @ X1 @ X2 ) )
=> ( in @ X3 @ X1 ) ) ) ) ).
thf(415,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h25,h418,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h27,h421]),tab_bq(discharge,[h422,h423])],[dsetconstrEL,413,414,h27,h421,h422,h423]) ).
thf(416,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h419,h420,h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h25,h419]) ).
thf(dsetconstrI,axiom,
( sP16
= ( ! [X1: $i,X2: $i > $o,X3: $i] :
( ( in @ X3 @ X1 )
=> ( ( X2 @ X3 )
=> ( in @ X3 @ ( dsetconstr @ X1 @ X2 ) ) ) ) ) ) ).
thf(417,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h23,h415,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h25,h418]),tab_bq(discharge,[h419,h420])],[dsetconstrI,415,416,h25,h418,h419,h420]) ).
thf(418,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h416,h417,h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h23,h416]) ).
thf(descrp,axiom,
( sP63
= ( ! [X1: $i > $o] :
( ( exu @ X1 )
=> ( X1 @ ( descr @ X1 ) ) ) ) ) ).
thf(419,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h21,h412,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h23,h415]),tab_bq(discharge,[h416,h417])],[descrp,417,418,h23,h415,h416,h417]) ).
thf(420,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h413,h414,h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h21,h413]) ).
thf(wellorderingAx,axiom,
( sP5
= ( ! [X1: $i] :
~ ! [X2: $i] :
( ~ ( ~ ( ! [X3: $i] :
( ( in @ X3 @ X2 )
=> ! [X4: $i] :
( ( in @ X4 @ X3 )
=> ( in @ X4 @ X1 ) ) )
=> ~ ! [X3: $i,X4: $i] :
( ~ ( ( in @ X3 @ X1 )
=> ~ ( in @ X4 @ X1 ) )
=> ( ! [X5: $i] :
( ( in @ X5 @ X2 )
=> ( ( in @ X3 @ X5 )
= ( in @ X4 @ X5 ) ) )
=> ( X3 = X4 ) ) ) )
=> ~ ! [X3: $i,X4: $i] :
( ~ ( ( in @ X3 @ X2 )
=> ~ ( in @ X4 @ X2 ) )
=> ( ~ ! [X5: $i] :
( ( in @ X5 @ X3 )
=> ( in @ X5 @ X4 ) )
=> ! [X5: $i] :
( ( in @ X5 @ X4 )
=> ( in @ X5 @ X3 ) ) ) ) )
=> ~ ! [X3: $i] :
( ~ ( ! [X4: $i] :
( ( in @ X4 @ X3 )
=> ( in @ X4 @ X1 ) )
=> ! [X4: $i] :
~ ( in @ X4 @ X3 ) )
=> ~ ! [X4: $i,X5: $i] :
( ~ ( ~ ( ( in @ X4 @ X2 )
=> ~ ( in @ X5 @ X3 ) )
=> ~ ! [X6: $i] :
( ( in @ X6 @ X4 )
=> ~ ( in @ X6 @ X3 ) ) )
=> ~ ! [X6: $i] :
( ( in @ X6 @ X2 )
=> ( ~ ! [X7: $i] :
( ( in @ X7 @ X6 )
=> ( in @ X7 @ X4 ) )
=> ( in @ X5 @ X6 ) ) ) ) ) ) ) ) ).
thf(421,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h19,h409,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h21,h412]),tab_bq(discharge,[h413,h414])],[wellorderingAx,419,420,h21,h412,h413,h414]) ).
thf(422,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h410,h411,h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h19,h410]) ).
thf(foundationAx,axiom,
( sP176
= ( ! [X1: $i] :
( ~ ! [X2: $i] :
~ ( in @ X2 @ X1 )
=> ~ ! [X2: $i] :
( ( in @ X2 @ X1 )
=> ~ ! [X3: $i] :
( ( in @ X3 @ X2 )
=> ~ ( in @ X3 @ X1 ) ) ) ) ) ) ).
thf(423,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h17,h406,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h19,h409]),tab_bq(discharge,[h410,h411])],[foundationAx,421,422,h19,h409,h410,h411]) ).
thf(424,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h407,h408,h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h17,h407]) ).
thf(replAx,axiom,
( sP129
= ( ! [X1: $i > $i > $o,X2: $i] :
( ! [X3: $i] :
( ( in @ X3 @ X2 )
=> ( exu @ ( X1 @ X3 ) ) )
=> ~ ! [X3: $i] :
~ ! [X4: $i] :
( ( in @ X4 @ X3 )
= ( ~ ! [X5: $i] :
( ( in @ X5 @ X2 )
=> ~ ( X1 @ X5 @ X4 ) ) ) ) ) ) ) ).
thf(425,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h15,h403,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h17,h406]),tab_bq(discharge,[h407,h408])],[replAx,423,424,h17,h406,h407,h408]) ).
thf(426,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h404,h405,h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h15,h404]) ).
thf(omegaIndAx,axiom,
( sP210
= ( ! [X1: $i] :
( ~ ( ( in @ emptyset @ X1 )
=> ~ ! [X2: $i] :
( ~ ( ( in @ X2 @ omega )
=> ~ ( in @ X2 @ X1 ) )
=> ( in @ ( setadjoin @ X2 @ X2 ) @ X1 ) ) )
=> ! [X2: $i] :
( ( in @ X2 @ omega )
=> ( in @ X2 @ X1 ) ) ) ) ) ).
thf(427,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h13,h400,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h15,h403]),tab_bq(discharge,[h404,h405])],[omegaIndAx,425,426,h15,h403,h404,h405]) ).
thf(428,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h401,h402,h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h13,h401]) ).
thf(omegaSAx,axiom,
( sP68
= ( ! [X1: $i] :
( ( in @ X1 @ omega )
=> ( in @ ( setadjoin @ X1 @ X1 ) @ omega ) ) ) ) ).
thf(429,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h11,h397,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h13,h400]),tab_bq(discharge,[h401,h402])],[omegaSAx,427,428,h13,h400,h401,h402]) ).
thf(430,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h398,h399,h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h11,h398]) ).
thf(omega0Ax,axiom,
( sP39
= ( in @ emptyset @ omega ) ) ).
thf(431,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h9,h394,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h11,h397]),tab_bq(discharge,[h398,h399])],[omega0Ax,429,430,h11,h397,h398,h399]) ).
thf(432,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h395,h396,h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h9,h395]) ).
thf(setunionAx,axiom,
( sP189
= ( ! [X1: $i,X2: $i] :
( ( in @ X2 @ ( setunion @ X1 ) )
= ( ~ ! [X3: $i] :
( ( in @ X2 @ X3 )
=> ~ ( in @ X3 @ X1 ) ) ) ) ) ) ).
thf(433,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h7,h391,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h9,h394]),tab_bq(discharge,[h395,h396])],[setunionAx,431,432,h9,h394,h395,h396]) ).
thf(434,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h392,h393,h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h7,h392]) ).
thf(powersetAx,axiom,
( sP115
= ( ! [X1: $i,X2: $i] :
( ( in @ X2 @ ( powerset @ X1 ) )
= ( ! [X3: $i] :
( ( in @ X3 @ X2 )
=> ( in @ X3 @ X1 ) ) ) ) ) ) ).
thf(435,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h5,h388,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h7,h391]),tab_bq(discharge,[h392,h393])],[powersetAx,433,434,h7,h391,h392,h393]) ).
thf(436,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h389,h390,h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h5,h389]) ).
thf(setadjoinAx,axiom,
( sP91
= ( ! [X1: $i,X2: $i,X3: $i] :
( ( in @ X3 @ ( setadjoin @ X1 @ X2 ) )
= ( ( X3 != X1 )
=> ( in @ X3 @ X2 ) ) ) ) ) ).
thf(437,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h3,h385,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h5,h388]),tab_bq(discharge,[h389,h390])],[setadjoinAx,435,436,h5,h388,h389,h390]) ).
thf(438,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h386,h387,h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h3,h386]) ).
thf(emptysetAx,axiom,
( sP196
= ( ! [X1: $i] :
~ ( in @ X1 @ emptyset ) ) ) ).
thf(439,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h1,h382,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h3,h385]),tab_bq(discharge,[h386,h387])],[emptysetAx,437,438,h3,h385,h386,h387]) ).
thf(440,plain,
$false,
inference(tab_conflict,[status(thm),assumptions([h383,h384,h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0])],[h1,h383]) ).
thf(setextAx,axiom,
( sP188
= ( ! [X1: $i,X2: $i] :
( ! [X3: $i] :
( ( in @ X3 @ X1 )
= ( in @ X3 @ X2 ) )
=> ( X1 = X2 ) ) ) ) ).
thf(441,plain,
$false,
inference(tab_bq,[status(thm),assumptions([h380,h381,h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_bq(discharge,[h1,h382]),tab_bq(discharge,[h383,h384])],[setextAx,439,440,h1,h382,h383,h384]) ).
thf(442,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h379,h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h380,h381])],[h379,441,h380,h381]) ).
thf(443,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h378,h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h379]),tab_negall(eigenvar,eigen__4)],[h378,442,h379]) ).
thf(444,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h377,h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h378]),tab_negall(eigenvar,eigen__3)],[h377,443,h378]) ).
thf(445,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h376,h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h377]),tab_negall(eigenvar,eigen__2)],[h376,444,h377]) ).
thf(446,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h375,h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h376]),tab_negall(eigenvar,eigen__1)],[h375,445,h376]) ).
thf(447,plain,
$false,
inference(tab_negall,[status(thm),assumptions([h373,h374,h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negall(discharge,[h375]),tab_negall(eigenvar,eigen__0)],[h374,446,h375]) ).
thf(448,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h371,h372,h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h373,h374])],[h372,447,h373,h374]) ).
thf(449,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h369,h370,h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h371,h372])],[h370,448,h371,h372]) ).
thf(450,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h367,h368,h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h369,h370])],[h368,449,h369,h370]) ).
thf(451,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h365,h366,h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h367,h368])],[h366,450,h367,h368]) ).
thf(452,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h363,h364,h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h365,h366])],[h364,451,h365,h366]) ).
thf(453,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h361,h362,h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h363,h364])],[h362,452,h363,h364]) ).
thf(454,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h359,h360,h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h361,h362])],[h360,453,h361,h362]) ).
thf(455,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h357,h358,h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h359,h360])],[h358,454,h359,h360]) ).
thf(456,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h355,h356,h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h357,h358])],[h356,455,h357,h358]) ).
thf(457,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h353,h354,h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h355,h356])],[h354,456,h355,h356]) ).
thf(458,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h351,h352,h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h353,h354])],[h352,457,h353,h354]) ).
thf(459,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h349,h350,h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h351,h352])],[h350,458,h351,h352]) ).
thf(460,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h347,h348,h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h349,h350])],[h348,459,h349,h350]) ).
thf(461,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h345,h346,h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h347,h348])],[h346,460,h347,h348]) ).
thf(462,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h343,h344,h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h345,h346])],[h344,461,h345,h346]) ).
thf(463,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h341,h342,h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h343,h344])],[h342,462,h343,h344]) ).
thf(464,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h339,h340,h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h341,h342])],[h340,463,h341,h342]) ).
thf(465,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h337,h338,h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h339,h340])],[h338,464,h339,h340]) ).
thf(466,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h335,h336,h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h337,h338])],[h336,465,h337,h338]) ).
thf(467,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h333,h334,h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h335,h336])],[h334,466,h335,h336]) ).
thf(468,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h331,h332,h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h333,h334])],[h332,467,h333,h334]) ).
thf(469,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h329,h330,h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h331,h332])],[h330,468,h331,h332]) ).
thf(470,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h327,h328,h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h329,h330])],[h328,469,h329,h330]) ).
thf(471,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h325,h326,h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h327,h328])],[h326,470,h327,h328]) ).
thf(472,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h323,h324,h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h325,h326])],[h324,471,h325,h326]) ).
thf(473,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h321,h322,h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h323,h324])],[h322,472,h323,h324]) ).
thf(474,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h319,h320,h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h321,h322])],[h320,473,h321,h322]) ).
thf(475,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h317,h318,h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h319,h320])],[h318,474,h319,h320]) ).
thf(476,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h315,h316,h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h317,h318])],[h316,475,h317,h318]) ).
thf(477,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h313,h314,h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h315,h316])],[h314,476,h315,h316]) ).
thf(478,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h311,h312,h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h313,h314])],[h312,477,h313,h314]) ).
thf(479,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h309,h310,h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h311,h312])],[h310,478,h311,h312]) ).
thf(480,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h307,h308,h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h309,h310])],[h308,479,h309,h310]) ).
thf(481,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h305,h306,h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h307,h308])],[h306,480,h307,h308]) ).
thf(482,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h303,h304,h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h305,h306])],[h304,481,h305,h306]) ).
thf(483,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h301,h302,h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h303,h304])],[h302,482,h303,h304]) ).
thf(484,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h299,h300,h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h301,h302])],[h300,483,h301,h302]) ).
thf(485,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h297,h298,h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h299,h300])],[h298,484,h299,h300]) ).
thf(486,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h295,h296,h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h297,h298])],[h296,485,h297,h298]) ).
thf(487,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h293,h294,h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h295,h296])],[h294,486,h295,h296]) ).
thf(488,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h291,h292,h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h293,h294])],[h292,487,h293,h294]) ).
thf(489,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h289,h290,h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h291,h292])],[h290,488,h291,h292]) ).
thf(490,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h287,h288,h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h289,h290])],[h288,489,h289,h290]) ).
thf(491,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h285,h286,h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h287,h288])],[h286,490,h287,h288]) ).
thf(492,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h283,h284,h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h285,h286])],[h284,491,h285,h286]) ).
thf(493,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h281,h282,h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h283,h284])],[h282,492,h283,h284]) ).
thf(494,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h279,h280,h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h281,h282])],[h280,493,h281,h282]) ).
thf(495,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h277,h278,h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h279,h280])],[h278,494,h279,h280]) ).
thf(496,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h275,h276,h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h277,h278])],[h276,495,h277,h278]) ).
thf(497,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h273,h274,h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h275,h276])],[h274,496,h275,h276]) ).
thf(498,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h271,h272,h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h273,h274])],[h272,497,h273,h274]) ).
thf(499,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h269,h270,h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h271,h272])],[h270,498,h271,h272]) ).
thf(500,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h267,h268,h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h269,h270])],[h268,499,h269,h270]) ).
thf(501,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h265,h266,h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h267,h268])],[h266,500,h267,h268]) ).
thf(502,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h263,h264,h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h265,h266])],[h264,501,h265,h266]) ).
thf(503,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h261,h262,h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h263,h264])],[h262,502,h263,h264]) ).
thf(504,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h259,h260,h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h261,h262])],[h260,503,h261,h262]) ).
thf(505,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h257,h258,h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h259,h260])],[h258,504,h259,h260]) ).
thf(506,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h255,h256,h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h257,h258])],[h256,505,h257,h258]) ).
thf(507,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h253,h254,h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h255,h256])],[h254,506,h255,h256]) ).
thf(508,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h251,h252,h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h253,h254])],[h252,507,h253,h254]) ).
thf(509,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h249,h250,h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h251,h252])],[h250,508,h251,h252]) ).
thf(510,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h247,h248,h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h249,h250])],[h248,509,h249,h250]) ).
thf(511,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h245,h246,h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h247,h248])],[h246,510,h247,h248]) ).
thf(512,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h243,h244,h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h245,h246])],[h244,511,h245,h246]) ).
thf(513,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h241,h242,h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h243,h244])],[h242,512,h243,h244]) ).
thf(514,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h239,h240,h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h241,h242])],[h240,513,h241,h242]) ).
thf(515,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h237,h238,h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h239,h240])],[h238,514,h239,h240]) ).
thf(516,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h235,h236,h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h237,h238])],[h236,515,h237,h238]) ).
thf(517,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h233,h234,h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h235,h236])],[h234,516,h235,h236]) ).
thf(518,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h231,h232,h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h233,h234])],[h232,517,h233,h234]) ).
thf(519,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h229,h230,h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h231,h232])],[h230,518,h231,h232]) ).
thf(520,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h227,h228,h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h229,h230])],[h228,519,h229,h230]) ).
thf(521,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h225,h226,h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h227,h228])],[h226,520,h227,h228]) ).
thf(522,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h223,h224,h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h225,h226])],[h224,521,h225,h226]) ).
thf(523,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h221,h222,h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h223,h224])],[h222,522,h223,h224]) ).
thf(524,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h219,h220,h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h221,h222])],[h220,523,h221,h222]) ).
thf(525,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h217,h218,h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h219,h220])],[h218,524,h219,h220]) ).
thf(526,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h215,h216,h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h217,h218])],[h216,525,h217,h218]) ).
thf(527,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h213,h214,h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h215,h216])],[h214,526,h215,h216]) ).
thf(528,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h211,h212,h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h213,h214])],[h212,527,h213,h214]) ).
thf(529,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h209,h210,h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h211,h212])],[h210,528,h211,h212]) ).
thf(530,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h207,h208,h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h209,h210])],[h208,529,h209,h210]) ).
thf(531,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h205,h206,h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h207,h208])],[h206,530,h207,h208]) ).
thf(532,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h203,h204,h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h205,h206])],[h204,531,h205,h206]) ).
thf(533,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h201,h202,h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h203,h204])],[h202,532,h203,h204]) ).
thf(534,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h199,h200,h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h201,h202])],[h200,533,h201,h202]) ).
thf(535,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h197,h198,h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h199,h200])],[h198,534,h199,h200]) ).
thf(536,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h195,h196,h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h197,h198])],[h196,535,h197,h198]) ).
thf(537,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h193,h194,h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h195,h196])],[h194,536,h195,h196]) ).
thf(538,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h191,h192,h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h193,h194])],[h192,537,h193,h194]) ).
thf(539,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h189,h190,h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h191,h192])],[h190,538,h191,h192]) ).
thf(540,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h187,h188,h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h189,h190])],[h188,539,h189,h190]) ).
thf(541,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h185,h186,h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h187,h188])],[h186,540,h187,h188]) ).
thf(542,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h183,h184,h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h185,h186])],[h184,541,h185,h186]) ).
thf(543,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h181,h182,h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h183,h184])],[h182,542,h183,h184]) ).
thf(544,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h179,h180,h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h181,h182])],[h180,543,h181,h182]) ).
thf(545,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h177,h178,h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h179,h180])],[h178,544,h179,h180]) ).
thf(546,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h175,h176,h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h177,h178])],[h176,545,h177,h178]) ).
thf(547,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h173,h174,h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h175,h176])],[h174,546,h175,h176]) ).
thf(548,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h171,h172,h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h173,h174])],[h172,547,h173,h174]) ).
thf(549,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h169,h170,h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h171,h172])],[h170,548,h171,h172]) ).
thf(550,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h167,h168,h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h169,h170])],[h168,549,h169,h170]) ).
thf(551,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h165,h166,h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h167,h168])],[h166,550,h167,h168]) ).
thf(552,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h163,h164,h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h165,h166])],[h164,551,h165,h166]) ).
thf(553,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h161,h162,h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h163,h164])],[h162,552,h163,h164]) ).
thf(554,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h159,h160,h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h161,h162])],[h160,553,h161,h162]) ).
thf(555,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h157,h158,h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h159,h160])],[h158,554,h159,h160]) ).
thf(556,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h155,h156,h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h157,h158])],[h156,555,h157,h158]) ).
thf(557,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h153,h154,h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h155,h156])],[h154,556,h155,h156]) ).
thf(558,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h151,h152,h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h153,h154])],[h152,557,h153,h154]) ).
thf(559,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h149,h150,h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h151,h152])],[h150,558,h151,h152]) ).
thf(560,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h147,h148,h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h149,h150])],[h148,559,h149,h150]) ).
thf(561,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h145,h146,h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h147,h148])],[h146,560,h147,h148]) ).
thf(562,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h143,h144,h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h145,h146])],[h144,561,h145,h146]) ).
thf(563,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h141,h142,h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h143,h144])],[h142,562,h143,h144]) ).
thf(564,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h139,h140,h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h141,h142])],[h140,563,h141,h142]) ).
thf(565,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h137,h138,h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h139,h140])],[h138,564,h139,h140]) ).
thf(566,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h135,h136,h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h137,h138])],[h136,565,h137,h138]) ).
thf(567,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h133,h134,h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h135,h136])],[h134,566,h135,h136]) ).
thf(568,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h131,h132,h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h133,h134])],[h132,567,h133,h134]) ).
thf(569,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h129,h130,h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h131,h132])],[h130,568,h131,h132]) ).
thf(570,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h127,h128,h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h129,h130])],[h128,569,h129,h130]) ).
thf(571,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h125,h126,h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h127,h128])],[h126,570,h127,h128]) ).
thf(572,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h123,h124,h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h125,h126])],[h124,571,h125,h126]) ).
thf(573,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h121,h122,h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h123,h124])],[h122,572,h123,h124]) ).
thf(574,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h119,h120,h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h121,h122])],[h120,573,h121,h122]) ).
thf(575,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h117,h118,h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h119,h120])],[h118,574,h119,h120]) ).
thf(576,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h115,h116,h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h117,h118])],[h116,575,h117,h118]) ).
thf(577,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h113,h114,h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h115,h116])],[h114,576,h115,h116]) ).
thf(578,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h111,h112,h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h113,h114])],[h112,577,h113,h114]) ).
thf(579,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h109,h110,h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h111,h112])],[h110,578,h111,h112]) ).
thf(580,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h107,h108,h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h109,h110])],[h108,579,h109,h110]) ).
thf(581,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h105,h106,h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h107,h108])],[h106,580,h107,h108]) ).
thf(582,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h103,h104,h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h105,h106])],[h104,581,h105,h106]) ).
thf(583,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h101,h102,h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h103,h104])],[h102,582,h103,h104]) ).
thf(584,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h99,h100,h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h101,h102])],[h100,583,h101,h102]) ).
thf(585,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h97,h98,h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h99,h100])],[h98,584,h99,h100]) ).
thf(586,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h95,h96,h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h97,h98])],[h96,585,h97,h98]) ).
thf(587,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h93,h94,h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h95,h96])],[h94,586,h95,h96]) ).
thf(588,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h91,h92,h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h93,h94])],[h92,587,h93,h94]) ).
thf(589,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h89,h90,h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h91,h92])],[h90,588,h91,h92]) ).
thf(590,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h87,h88,h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h89,h90])],[h88,589,h89,h90]) ).
thf(591,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h85,h86,h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h87,h88])],[h86,590,h87,h88]) ).
thf(592,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h83,h84,h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h85,h86])],[h84,591,h85,h86]) ).
thf(593,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h81,h82,h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h83,h84])],[h82,592,h83,h84]) ).
thf(594,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h79,h80,h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h81,h82])],[h80,593,h81,h82]) ).
thf(595,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h77,h78,h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h79,h80])],[h78,594,h79,h80]) ).
thf(596,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h75,h76,h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h77,h78])],[h76,595,h77,h78]) ).
thf(597,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h73,h74,h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h75,h76])],[h74,596,h75,h76]) ).
thf(598,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h71,h72,h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h73,h74])],[h72,597,h73,h74]) ).
thf(599,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h69,h70,h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h71,h72])],[h70,598,h71,h72]) ).
thf(600,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h67,h68,h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h69,h70])],[h68,599,h69,h70]) ).
thf(601,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h65,h66,h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h67,h68])],[h66,600,h67,h68]) ).
thf(602,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h63,h64,h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h65,h66])],[h64,601,h65,h66]) ).
thf(603,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h61,h62,h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h63,h64])],[h62,602,h63,h64]) ).
thf(604,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h59,h60,h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h61,h62])],[h60,603,h61,h62]) ).
thf(605,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h57,h58,h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h59,h60])],[h58,604,h59,h60]) ).
thf(606,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h55,h56,h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h57,h58])],[h56,605,h57,h58]) ).
thf(607,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h53,h54,h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h55,h56])],[h54,606,h55,h56]) ).
thf(608,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h51,h52,h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h53,h54])],[h52,607,h53,h54]) ).
thf(609,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h49,h50,h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h51,h52])],[h50,608,h51,h52]) ).
thf(610,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h47,h48,h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h49,h50])],[h48,609,h49,h50]) ).
thf(611,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h45,h46,h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h47,h48])],[h46,610,h47,h48]) ).
thf(612,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h43,h44,h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h45,h46])],[h44,611,h45,h46]) ).
thf(613,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h41,h42,h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h43,h44])],[h42,612,h43,h44]) ).
thf(614,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h39,h40,h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h41,h42])],[h40,613,h41,h42]) ).
thf(615,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h37,h38,h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h39,h40])],[h38,614,h39,h40]) ).
thf(616,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h35,h36,h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h37,h38])],[h36,615,h37,h38]) ).
thf(617,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h33,h34,h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h35,h36])],[h34,616,h35,h36]) ).
thf(618,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h31,h32,h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h33,h34])],[h32,617,h33,h34]) ).
thf(619,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h29,h30,h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h31,h32])],[h30,618,h31,h32]) ).
thf(620,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h27,h28,h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h29,h30])],[h28,619,h29,h30]) ).
thf(621,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h25,h26,h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h27,h28])],[h26,620,h27,h28]) ).
thf(622,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h23,h24,h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h25,h26])],[h24,621,h25,h26]) ).
thf(623,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h21,h22,h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h23,h24])],[h22,622,h23,h24]) ).
thf(624,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h19,h20,h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h21,h22])],[h20,623,h21,h22]) ).
thf(625,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h17,h18,h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h19,h20])],[h18,624,h19,h20]) ).
thf(626,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h15,h16,h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h17,h18])],[h16,625,h17,h18]) ).
thf(627,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h13,h14,h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h15,h16])],[h14,626,h15,h16]) ).
thf(628,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h11,h12,h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h13,h14])],[h12,627,h13,h14]) ).
thf(629,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h9,h10,h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h11,h12])],[h10,628,h11,h12]) ).
thf(630,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h7,h8,h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h9,h10])],[h8,629,h9,h10]) ).
thf(631,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h5,h6,h3,h4,h1,h2,h0]),tab_negimp(discharge,[h7,h8])],[h6,630,h7,h8]) ).
thf(632,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h3,h4,h1,h2,h0]),tab_negimp(discharge,[h5,h6])],[h4,631,h5,h6]) ).
thf(633,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h1,h2,h0]),tab_negimp(discharge,[h3,h4])],[h2,632,h3,h4]) ).
thf(634,plain,
$false,
inference(tab_negimp,[status(thm),assumptions([h0]),tab_negimp(discharge,[h1,h2])],[h0,633,h1,h2]) ).
thf(0,theorem,
( sP188
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=> ( sP104
=> ( sP177
=> ( sP11
=> ( sP74
=> ( sP3
=> ( sP128
=> ( sP70
=> ( sP13
=> ( sP180
=> ( sP153
=> ( sP206
=> ( sP174
=> ( sP158
=> ( sP149
=> ( sP135
=> ( sP62
=> ( sP65
=> ( sP44
=> ( sP35
=> ( sP54
=> ( sP147
=> ( sP166
=> ( sP132
=> ( sP101
=> ( sP14
=> ( sP46
=> ( sP30
=> ( sP117
=> ( sP191
=> ( sP76
=> ( sP95
=> ( sP93
=> ( sP71
=> ( sP133
=> ( sP175
=> ( sP99
=> ( sP159
=> ( sP50
=> ( sP197
=> ( sP114
=> ( sP207
=> ( sP198
=> ( sP60
=> ( sP45
=> ( sP18
=> ( sP160
=> ( sP43
=> ( sP4
=> ( sP20
=> ( sP26
=> ( sP102
=> ( sP15
=> ( sP77
=> ( sP31
=> ( sP136
=> ( sP10
=> ( sP66
=> ( sP32
=> ( sP106
=> ( sP172
=> ( sP192
=> ( sP7
=> ( sP51
=> ( sP81
=> ( sP126
=> ( sP200
=> ( sP142
=> ( sP150
=> ( sP53
=> ( sP140
=> ( sP1
=> ( sP107
=> ( sP209
=> ( sP105
=> ( sP143
=> ( sP181
=> ( sP184
=> ( sP118
=> ( sP170
=> ( sP122
=> ( sP21
=> ( sP121
=> ( sP164
=> ( sP12
=> ( sP89
=> ( sP42
=> ( sP194
=> ( sP145
=> ! [X1: $i,X2: $i,X3: $i > $i > $o,X4: $i,X5: $i] :
( ( in @ ( kpair @ X4 @ X5 ) @ ( dpsetconstr @ X1 @ X2 @ X3 ) )
=> ( X3 @ X4 @ X5 ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ),
inference(contra,[status(thm),contra(discharge,[h0])],[634,h0]) ).
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.03/0.12 % Problem : SEU671^1 : TPTP v9.2.0. Released v3.7.0.
% 0.03/0.13 % Command : lash -P picomus -M modes -p tstp -t %d %s
% 0.13/0.34 % Computer : n012.cluster.edu
% 0.13/0.34 % Model : x86_64 x86_64
% 0.13/0.34 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.13/0.34 % Memory : 8042.1875MB
% 0.13/0.34 % OS : Linux 3.10.0-693.el7.x86_64
% 0.13/0.34 % CPULimit : 300
% 0.13/0.34 % WCLimit : 300
% 0.13/0.34 % DateTime : Wed Oct 8 21:33:08 EDT 2025
% 0.13/0.34 % CPUTime :
% 104.57/104.75 % SZS status Theorem
% 104.57/104.75 % Mode: cade22sinegrackle2x1e4e
% 104.57/104.75 % Steps: 91113
% 104.57/104.75 % SZS output start Proof
% See solution above
%------------------------------------------------------------------------------