%------------------------------------------------------------------------------
% File : Satallax---3.5
% Problem : SYO181^5 : TPTP v9.2.0. Released v4.0.0.
% Transfm : none
% Format : tptp:raw
% Command : satallax -E eprover-ho -P picomus -M modes -p tstp -t %d %s
% Computer : n006.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 03:25:04 PM UTC 2025
% Result : Theorem 14.03s 14.24s
% Output : Proof 14.03s
% Verified :
% SZS Type : ERROR: Analysing output (MakeTreeStats fails)
% Comments :
%------------------------------------------------------------------------------
thf(ty_q20,type,
q20: $o ).
thf(ty_q45,type,
q45: $o ).
thf(ty_q54,type,
q54: $o ).
thf(ty_p37,type,
p37: $o ).
thf(ty_p35,type,
p35: $o ).
thf(ty_p12,type,
p12: $o ).
thf(ty_q64,type,
q64: $o ).
thf(ty_q22,type,
q22: $o ).
thf(ty_p43,type,
p43: $o ).
thf(ty_q46,type,
q46: $o ).
thf(ty_q14,type,
q14: $o ).
thf(ty_p25,type,
p25: $o ).
thf(ty_p13,type,
p13: $o ).
thf(ty_q61,type,
q61: $o ).
thf(ty_p02,type,
p02: $o ).
thf(ty_p65,type,
p65: $o ).
thf(ty_p42,type,
p42: $o ).
thf(ty_q02,type,
q02: $o ).
thf(ty_p04,type,
p04: $o ).
thf(ty_q06,type,
q06: $o ).
thf(ty_p60,type,
p60: $o ).
thf(ty_q16,type,
q16: $o ).
thf(ty_p40,type,
p40: $o ).
thf(ty_p53,type,
p53: $o ).
thf(ty_p14,type,
p14: $o ).
thf(ty_p57,type,
p57: $o ).
thf(ty_q23,type,
q23: $o ).
thf(ty_p45,type,
p45: $o ).
thf(ty_q71,type,
q71: $o ).
thf(ty_q04,type,
q04: $o ).
thf(ty_p33,type,
p33: $o ).
thf(ty_p10,type,
p10: $o ).
thf(ty_q15,type,
q15: $o ).
thf(ty_q41,type,
q41: $o ).
thf(ty_p16,type,
p16: $o ).
thf(ty_q56,type,
q56: $o ).
thf(ty_q51,type,
q51: $o ).
thf(ty_p32,type,
p32: $o ).
thf(ty_p34,type,
p34: $o ).
thf(ty_q44,type,
q44: $o ).
thf(ty_p51,type,
p51: $o ).
thf(ty_p05,type,
p05: $o ).
thf(ty_p47,type,
p47: $o ).
thf(ty_q50,type,
q50: $o ).
thf(ty_p61,type,
p61: $o ).
thf(ty_p30,type,
p30: $o ).
thf(ty_q73,type,
q73: $o ).
thf(ty_p07,type,
p07: $o ).
thf(ty_q60,type,
q60: $o ).
thf(ty_p21,type,
p21: $o ).
thf(ty_p23,type,
p23: $o ).
thf(ty_q65,type,
q65: $o ).
thf(ty_p41,type,
p41: $o ).
thf(ty_p17,type,
p17: $o ).
thf(ty_q70,type,
q70: $o ).
thf(ty_q40,type,
q40: $o ).
thf(ty_q42,type,
q42: $o ).
thf(ty_p27,type,
p27: $o ).
thf(ty_p54,type,
p54: $o ).
thf(ty_q52,type,
q52: $o ).
thf(ty_p52,type,
p52: $o ).
thf(ty_p64,type,
p64: $o ).
thf(ty_q31,type,
q31: $o ).
thf(ty_q74,type,
q74: $o ).
thf(ty_p15,type,
p15: $o ).
thf(ty_q63,type,
q63: $o ).
thf(ty_q35,type,
q35: $o ).
thf(ty_q30,type,
q30: $o ).
thf(ty_q12,type,
q12: $o ).
thf(ty_p46,type,
p46: $o ).
thf(ty_q75,type,
q75: $o ).
thf(ty_p11,type,
p11: $o ).
thf(ty_q55,type,
q55: $o ).
thf(ty_q26,type,
q26: $o ).
thf(ty_p06,type,
p06: $o ).
thf(ty_p44,type,
p44: $o ).
thf(ty_p24,type,
p24: $o ).
thf(ty_p03,type,
p03: $o ).
thf(ty_q36,type,
q36: $o ).
thf(ty_q34,type,
q34: $o ).
thf(ty_q25,type,
q25: $o ).
thf(ty_q11,type,
q11: $o ).
thf(ty_p20,type,
p20: $o ).
thf(ty_p22,type,
p22: $o ).
thf(ty_q03,type,
q03: $o ).
thf(ty_q21,type,
q21: $o ).
thf(ty_q72,type,
q72: $o ).
thf(ty_p31,type,
p31: $o ).
thf(ty_p62,type,
p62: $o ).
thf(ty_q13,type,
q13: $o ).
thf(ty_q43,type,
q43: $o ).
thf(ty_p55,type,
p55: $o ).
thf(ty_p01,type,
p01: $o ).
thf(ty_q62,type,
q62: $o ).
thf(ty_q01,type,
q01: $o ).
thf(ty_q32,type,
q32: $o ).
thf(ty_q05,type,
q05: $o ).
thf(ty_q66,type,
q66: $o ).
thf(ty_q53,type,
q53: $o ).
thf(ty_p63,type,
p63: $o ).
thf(ty_q33,type,
q33: $o ).
thf(ty_q24,type,
q24: $o ).
thf(ty_q10,type,
q10: $o ).
thf(ty_p26,type,
p26: $o ).
thf(ty_p56,type,
p56: $o ).
thf(ty_p50,type,
p50: $o ).
thf(ty_p66,type,
p66: $o ).
thf(ty_p36,type,
p36: $o ).
thf(sP1,plain,
( sP1
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ( p01
=> ~ p11 )
=> ~ ( p02
=> ~ p12 ) )
=> ~ ( p03
=> ~ p13 ) )
=> ~ ( p04
=> ~ p14 ) )
=> ~ ( p05
=> ~ p15 ) )
=> ~ ( p06
=> ~ p16 ) )
=> ~ ( p07
=> ~ p17 ) )
=> ~ ( p10
=> ~ p20 ) )
=> ~ ( p11
=> ~ ( ~ p01
=> p21 ) ) )
=> ~ ( p12
=> ~ ( ~ p02
=> p22 ) ) )
=> ~ ( p13
=> ~ ( ~ p03
=> p23 ) ) )
=> ~ ( p14
=> ~ ( ~ p04
=> p24 ) ) )
=> ~ ( p15
=> ~ ( ~ p05
=> p25 ) ) )
=> ~ ( p16
=> ~ ( ~ p06
=> p26 ) ) )
=> ~ ( p17
=> ~ ( ~ p07
=> p27 ) ) )
=> ~ ( p20
=> ~ ( ~ p10
=> p30 ) ) )
=> ~ ( p21
=> ~ ( ~ p11
=> p31 ) ) )
=> ~ ( p22
=> ~ ( ~ p12
=> p32 ) ) )
=> ~ ( p23
=> ~ ( ~ p13
=> p33 ) ) )
=> ~ ( p24
=> ~ ( ~ p14
=> p34 ) ) )
=> ~ ( p25
=> ~ ( ~ p15
=> p35 ) ) )
=> ~ ( p26
=> ~ ( ~ p16
=> p36 ) ) )
=> ~ ( p27
=> ~ ( ~ p17
=> p37 ) ) )
=> ~ ( p30
=> ~ ( ~ p20
=> p40 ) ) )
=> ~ ( p31
=> ~ ( ~ p21
=> p41 ) ) )
=> ~ ( p32
=> ~ ( ~ p22
=> p42 ) ) )
=> ~ ( p33
=> ~ ( ~ p23
=> p43 ) ) )
=> ~ ( p34
=> ~ ( ~ p24
=> p44 ) ) )
=> ~ ( p35
=> ~ ( ~ p25
=> p45 ) ) )
=> ~ ( p36
=> ~ ( ~ p26
=> p46 ) ) )
=> ~ ( p37
=> ~ ( ~ p27
=> p47 ) ) )
=> ~ ( p40
=> ~ ( ~ p30
=> p50 ) ) )
=> ~ ( p41
=> ~ ( ~ p31
=> p51 ) ) )
=> ~ ( p42
=> ~ ( ~ p32
=> p52 ) ) )
=> ~ ( p43
=> ~ ( ~ p33
=> p53 ) ) )
=> ~ ( p44
=> ~ ( ~ p34
=> p54 ) ) )
=> ~ ( p45
=> ~ ( ~ p35
=> p55 ) ) )
=> ~ ( p46
=> ~ ( ~ p36
=> p56 ) ) )
=> ~ ( p47
=> ~ ( ~ p37
=> p57 ) ) )
=> ~ ( p50
=> ~ ( ~ p40
=> p60 ) ) )
=> ~ ( p51
=> ~ ( ~ p41
=> p61 ) ) )
=> ~ ( p52
=> ~ ( ~ p42
=> p62 ) ) )
=> ~ ( p53
=> ~ ( ~ p43
=> p63 ) ) )
=> ~ ( p54
=> ~ ( ~ p44
=> p64 ) ) )
=> ~ ( p55
=> ~ ( ~ p45
=> p65 ) ) )
=> ~ ( p56
=> ~ ( ~ p46
=> p66 ) ) )
=> ~ ( p57
=> ~ p47 ) )
=> ~ ( p60
=> ~ p50 ) )
=> ~ ( p61
=> ~ p51 ) )
=> ~ ( p62
=> ~ p52 ) )
=> ~ ( p63
=> ~ p53 ) )
=> ~ ( p64
=> ~ p54 ) )
=> ~ ( p65
=> ~ p55 ) )
=> ~ ( p66
=> ~ p56 ) )
=> ~ ( q01
=> ~ q02 ) )
=> ~ ( q02
=> ~ ( ~ q01
=> q03 ) ) )
=> ~ ( q03
=> ~ ( ~ q02
=> q04 ) ) )
=> ~ ( q04
=> ~ ( ~ q03
=> q05 ) ) )
=> ~ ( q05
=> ~ ( ~ q04
=> q06 ) ) )
=> ~ ( q06
=> ~ q05 ) )
=> ~ ( q10
=> ~ q11 ) )
=> ~ ( q11
=> ~ ( ~ q10
=> q12 ) ) )
=> ~ ( q12
=> ~ ( ~ q11
=> q13 ) ) )
=> ~ ( q13
=> ~ ( ~ q12
=> q14 ) ) )
=> ~ ( q14
=> ~ ( ~ q13
=> q15 ) ) )
=> ~ ( q15
=> ~ ( ~ q14
=> q16 ) ) )
=> ~ ( q16
=> ~ q15 ) )
=> ~ ( q20
=> ~ q21 ) )
=> ~ ( q21
=> ~ ( ~ q20
=> q22 ) ) )
=> ~ ( q22
=> ~ ( ~ q21
=> q23 ) ) )
=> ~ ( q23
=> ~ ( ~ q22
=> q24 ) ) )
=> ~ ( q24
=> ~ ( ~ q23
=> q25 ) ) )
=> ~ ( q25
=> ~ ( ~ q24
=> q26 ) ) )
=> ~ ( q26
=> ~ q25 ) )
=> ~ ( q30
=> ~ q31 ) )
=> ~ ( q31
=> ~ ( ~ q30
=> q32 ) ) )
=> ~ ( q32
=> ~ ( ~ q31
=> q33 ) ) )
=> ~ ( q33
=> ~ ( ~ q32
=> q34 ) ) )
=> ~ ( q34
=> ~ ( ~ q33
=> q35 ) ) )
=> ~ ( q35
=> ~ ( ~ q34
=> q36 ) ) )
=> ~ ( q36
=> ~ q35 ) )
=> ~ ( q40
=> ~ q41 ) )
=> ~ ( q41
=> ~ ( ~ q40
=> q42 ) ) )
=> ~ ( q42
=> ~ ( ~ q41
=> q43 ) ) )
=> ~ ( q43
=> ~ ( ~ q42
=> q44 ) ) )
=> ~ ( q44
=> ~ ( ~ q43
=> q45 ) ) )
=> ~ ( q45
=> ~ ( ~ q44
=> q46 ) ) )
=> ~ ( q46
=> ~ q45 ) )
=> ~ ( q50
=> ~ q51 ) )
=> ~ ( q51
=> ~ ( ~ q50
=> q52 ) ) )
=> ~ ( q52
=> ~ ( ~ q51
=> q53 ) ) )
=> ~ ( q53
=> ~ ( ~ q52
=> q54 ) ) )
=> ~ ( q54
=> ~ ( ~ q53
=> q55 ) ) )
=> ~ ( q55
=> ~ ( ~ q54
=> q56 ) ) )
=> ~ ( q56
=> ~ q55 ) )
=> ~ ( q60
=> ~ q61 ) )
=> ~ ( q61
=> ~ ( ~ q60
=> q62 ) ) )
=> ~ ( q62
=> ~ ( ~ q61
=> q63 ) ) )
=> ~ ( q63
=> ~ ( ~ q62
=> q64 ) ) )
=> ~ ( q64
=> ~ ( ~ q63
=> q65 ) ) )
=> ~ ( q65
=> ~ ( ~ q64
=> q66 ) ) )
=> ~ ( q66
=> ~ q65 ) )
=> ~ ( q70
=> ~ q71 ) )
=> ~ ( q71
=> ~ ( ~ q70
=> q72 ) ) )
=> ~ ( q72
=> ~ ( ~ q71
=> q73 ) ) )
=> ~ ( q73
=> ~ ( ~ q72
=> q74 ) ) )
=> ~ ( q74
=> ~ ( ~ q73
=> q75 ) ) )
=> ~ ( q75
=> ~ q74 ) )
=> ~ ( p01
=> ~ ( ~ ( ~ q01
=> q10 )
=> q11 ) ) )
=> ~ ( p02
=> ~ ( ~ ( ~ ( ~ q02
=> q01 )
=> q11 )
=> q12 ) ) )
=> ~ ( p03
=> ~ ( ~ ( ~ ( ~ q03
=> q02 )
=> q12 )
=> q13 ) ) )
=> ~ ( p04
=> ~ ( ~ ( ~ ( ~ q04
=> q03 )
=> q13 )
=> q14 ) ) )
=> ~ ( p05
=> ~ ( ~ ( ~ ( ~ q05
=> q04 )
=> q14 )
=> q15 ) ) )
=> ~ ( p06
=> ~ ( ~ ( ~ ( ~ q06
=> q05 )
=> q15 )
=> q16 ) ) )
=> ~ ( p07
=> ~ ( ~ q06
=> q16 ) ) )
=> ~ ( p10
=> ~ ( ~ q10
=> q20 ) ) )
=> ~ ( p11
=> ~ ( ~ ( ~ ( ~ q11
=> q10 )
=> q20 )
=> q21 ) ) )
=> ~ ( p12
=> ~ ( ~ ( ~ ( ~ q12
=> q11 )
=> q21 )
=> q22 ) ) )
=> ~ ( p13
=> ~ ( ~ ( ~ ( ~ q13
=> q12 )
=> q22 )
=> q23 ) ) )
=> ~ ( p14
=> ~ ( ~ ( ~ ( ~ q14
=> q13 )
=> q23 )
=> q24 ) ) )
=> ~ ( p15
=> ~ ( ~ ( ~ ( ~ q15
=> q14 )
=> q24 )
=> q25 ) ) )
=> ~ ( p16
=> ~ ( ~ ( ~ ( ~ q16
=> q15 )
=> q25 )
=> q26 ) ) )
=> ~ ( p17
=> ~ ( ~ q16
=> q26 ) ) )
=> ~ ( p20
=> ~ ( ~ q20
=> q30 ) ) )
=> ~ ( p21
=> ~ ( ~ ( ~ ( ~ q21
=> q20 )
=> q30 )
=> q31 ) ) )
=> ~ ( p22
=> ~ ( ~ ( ~ ( ~ q22
=> q21 )
=> q31 )
=> q32 ) ) )
=> ~ ( p23
=> ~ ( ~ ( ~ ( ~ q23
=> q22 )
=> q32 )
=> q33 ) ) )
=> ~ ( p24
=> ~ ( ~ ( ~ ( ~ q24
=> q23 )
=> q33 )
=> q34 ) ) )
=> ~ ( p25
=> ~ ( ~ ( ~ ( ~ q25
=> q24 )
=> q34 )
=> q35 ) ) )
=> ~ ( p26
=> ~ ( ~ ( ~ ( ~ q26
=> q25 )
=> q35 )
=> q36 ) ) )
=> ~ ( p27
=> ~ ( ~ q26
=> q36 ) ) )
=> ~ ( p30
=> ~ ( ~ q30
=> q40 ) ) )
=> ~ ( p31
=> ~ ( ~ ( ~ ( ~ q31
=> q30 )
=> q40 )
=> q41 ) ) )
=> ~ ( p32
=> ~ ( ~ ( ~ ( ~ q32
=> q31 )
=> q41 )
=> q42 ) ) )
=> ~ ( p33
=> ~ ( ~ ( ~ ( ~ q33
=> q32 )
=> q42 )
=> q43 ) ) )
=> ~ ( p34
=> ~ ( ~ ( ~ ( ~ q34
=> q33 )
=> q43 )
=> q44 ) ) )
=> ~ ( p35
=> ~ ( ~ ( ~ ( ~ q35
=> q34 )
=> q44 )
=> q45 ) ) )
=> ~ ( p36
=> ~ ( ~ ( ~ ( ~ q36
=> q35 )
=> q45 )
=> q46 ) ) )
=> ~ ( p37
=> ~ ( ~ q36
=> q46 ) ) )
=> ~ ( p40
=> ~ ( ~ q40
=> q50 ) ) )
=> ~ ( p41
=> ~ ( ~ ( ~ ( ~ q41
=> q40 )
=> q50 )
=> q51 ) ) )
=> ~ ( p42
=> ~ ( ~ ( ~ ( ~ q42
=> q41 )
=> q51 )
=> q52 ) ) )
=> ~ ( p43
=> ~ ( ~ ( ~ ( ~ q43
=> q42 )
=> q52 )
=> q53 ) ) )
=> ~ ( p44
=> ~ ( ~ ( ~ ( ~ q44
=> q43 )
=> q53 )
=> q54 ) ) )
=> ~ ( p45
=> ~ ( ~ ( ~ ( ~ q45
=> q44 )
=> q54 )
=> q55 ) ) )
=> ~ ( p46
=> ~ ( ~ ( ~ ( ~ q46
=> q45 )
=> q55 )
=> q56 ) ) )
=> ~ ( p47
=> ~ ( ~ q46
=> q56 ) ) )
=> ~ ( p50
=> ~ ( ~ q50
=> q60 ) ) )
=> ~ ( p51
=> ~ ( ~ ( ~ ( ~ q51
=> q50 )
=> q60 )
=> q61 ) ) )
=> ~ ( p52
=> ~ ( ~ ( ~ ( ~ q52
=> q51 )
=> q61 )
=> q62 ) ) )
=> ~ ( p53
=> ~ ( ~ ( ~ ( ~ q53
=> q52 )
=> q62 )
=> q63 ) ) )
=> ~ ( p54
=> ~ ( ~ ( ~ ( ~ q54
=> q53 )
=> q63 )
=> q64 ) ) )
=> ~ ( p55
=> ~ ( ~ ( ~ ( ~ q55
=> q54 )
=> q64 )
=> q65 ) ) )
=> ~ ( p56
=> ~ ( ~ ( ~ ( ~ q56
=> q55 )
=> q65 )
=> q66 ) ) )
=> ~ ( p57
=> ~ ( ~ q56
=> q66 ) ) )
=> ~ ( p60
=> ~ ( ~ q60
=> q70 ) ) )
=> ~ ( p61
=> ~ ( ~ ( ~ ( ~ q61
=> q60 )
=> q70 )
=> q71 ) ) )
=> ~ ( p62
=> ~ ( ~ ( ~ ( ~ q62
=> q61 )
=> q71 )
=> q72 ) ) )
=> ~ ( p63
=> ~ ( ~ ( ~ ( ~ q63
=> q62 )
=> q72 )
=> q73 ) ) )
=> ~ ( p64
=> ~ ( ~ ( ~ ( ~ q64
=> q63 )
=> q73 )
=> q74 ) ) )
=> ~ ( p65
=> ~ ( ~ ( ~ ( ~ q65
=> q64 )
=> q74 )
=> q75 ) ) )
=> ~ ( p66
=> ~ ( ~ ( ~ q66
=> q65 )
=> q75 ) ) )
=> ~ ( ~ p01
=> q01 ) )
=> ~ ( ~ ( ~ p02
=> q02 )
=> q01 ) )
=> ~ ( ~ ( ~ p03
=> q03 )
=> q02 ) )
=> ~ ( ~ ( ~ p04
=> q04 )
=> q03 ) )
=> ~ ( ~ ( ~ p05
=> q05 )
=> q04 ) )
=> ~ ( ~ ( ~ p06
=> q06 )
=> q05 ) )
=> ~ ( ~ p07
=> q06 ) )
=> ~ ( ~ p10
=> q10 ) )
=> ~ ( ~ ( ~ ( ~ p11
=> p01 )
=> q11 )
=> q10 ) )
=> ~ ( ~ ( ~ ( ~ p12
=> p02 )
=> q12 )
=> q11 ) )
=> ~ ( ~ ( ~ ( ~ p13
=> p03 )
=> q13 )
=> q12 ) )
=> ~ ( ~ ( ~ ( ~ p14
=> p04 )
=> q14 )
=> q13 ) )
=> ~ ( ~ ( ~ ( ~ p15
=> p05 )
=> q15 )
=> q14 ) )
=> ~ ( ~ ( ~ ( ~ p16
=> p06 )
=> q16 )
=> q15 ) )
=> ~ ( ~ ( ~ p17
=> p07 )
=> q16 ) )
=> ~ ( ~ ( ~ p20
=> p10 )
=> q20 ) )
=> ~ ( ~ ( ~ ( ~ p21
=> p11 )
=> q21 )
=> q20 ) )
=> ~ ( ~ ( ~ ( ~ p22
=> p12 )
=> q22 )
=> q21 ) )
=> ~ ( ~ ( ~ ( ~ p23
=> p13 )
=> q23 )
=> q22 ) )
=> ~ ( ~ ( ~ ( ~ p24
=> p14 )
=> q24 )
=> q23 ) )
=> ~ ( ~ ( ~ ( ~ p25
=> p15 )
=> q25 )
=> q24 ) )
=> ~ ( ~ ( ~ ( ~ p26
=> p16 )
=> q26 )
=> q25 ) )
=> ~ ( ~ ( ~ p27
=> p17 )
=> q26 ) )
=> ~ ( ~ ( ~ p30
=> p20 )
=> q30 ) )
=> ~ ( ~ ( ~ ( ~ p31
=> p21 )
=> q31 )
=> q30 ) )
=> ~ ( ~ ( ~ ( ~ p32
=> p22 )
=> q32 )
=> q31 ) )
=> ~ ( ~ ( ~ ( ~ p33
=> p23 )
=> q33 )
=> q32 ) )
=> ~ ( ~ ( ~ ( ~ p34
=> p24 )
=> q34 )
=> q33 ) )
=> ~ ( ~ ( ~ ( ~ p35
=> p25 )
=> q35 )
=> q34 ) )
=> ~ ( ~ ( ~ ( ~ p36
=> p26 )
=> q36 )
=> q35 ) )
=> ~ ( ~ ( ~ p37
=> p27 )
=> q36 ) )
=> ~ ( ~ ( ~ p40
=> p30 )
=> q40 ) )
=> ~ ( ~ ( ~ ( ~ p41
=> p31 )
=> q41 )
=> q40 ) )
=> ~ ( ~ ( ~ ( ~ p42
=> p32 )
=> q42 )
=> q41 ) )
=> ~ ( ~ ( ~ ( ~ p43
=> p33 )
=> q43 )
=> q42 ) )
=> ~ ( ~ ( ~ ( ~ p44
=> p34 )
=> q44 )
=> q43 ) )
=> ~ ( ~ ( ~ ( ~ p45
=> p35 )
=> q45 )
=> q44 ) )
=> ~ ( ~ ( ~ ( ~ p46
=> p36 )
=> q46 )
=> q45 ) )
=> ~ ( ~ ( ~ p47
=> p37 )
=> q46 ) )
=> ~ ( ~ ( ~ p50
=> p40 )
=> q50 ) )
=> ~ ( ~ ( ~ ( ~ p51
=> p41 )
=> q51 )
=> q50 ) )
=> ~ ( ~ ( ~ ( ~ p52
=> p42 )
=> q52 )
=> q51 ) )
=> ~ ( ~ ( ~ ( ~ p53
=> p43 )
=> q53 )
=> q52 ) )
=> ~ ( ~ ( ~ ( ~ p54
=> p44 )
=> q54 )
=> q53 ) )
=> ~ ( ~ ( ~ ( ~ p55
=> p45 )
=> q55 )
=> q54 ) )
=> ~ ( ~ ( ~ ( ~ p56
=> p46 )
=> q56 )
=> q55 ) )
=> ~ ( ~ ( ~ p57
=> p47 )
=> q56 ) )
=> ~ ( ~ ( ~ p60
=> p50 )
=> q60 ) )
=> ~ ( ~ ( ~ ( ~ p61
=> p51 )
=> q61 )
=> q60 ) )
=> ~ ( ~ ( ~ ( ~ p62
=> p52 )
=> q62 )
=> ~ q61 ) )
=> ~ ( ~ ( ~ ( ~ p63
=> p53 )
=> q63 )
=> q62 ) )
=> ~ ( ~ ( ~ ( ~ p64
=> p54 )
=> q64 )
=> q63 ) )
=> ~ ( ~ ( ~ ( ~ p65
=> p55 )
=> q65 )
=> q64 ) )
=> ~ ( ~ ( ~ ( ~ p66
=> p56 )
=> q66 )
=> q65 ) )
=> ~ ( ~ p57
=> q66 ) )
=> ~ ( ~ p60
=> q70 ) )
=> ~ ( ~ ( ~ p61
=> q71 )
=> q70 ) )
=> ~ ( ~ ( ~ p62
=> q72 )
=> q71 ) )
=> ~ ( ~ ( ~ p63
=> q73 )
=> q72 ) )
=> ~ ( ~ ( ~ p64
=> q74 )
=> q73 ) )
=> ~ ( ~ ( ~ p65
=> q75 )
=> q74 ) ) ),
introduced(definition,[new_symbols(definition,[sP1])]) ).
thf(sP2,plain,
( sP2
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ( p01
=> ~ p11 )
=> ~ ( p02
=> ~ p12 ) )
=> ~ ( p03
=> ~ p13 ) )
=> ~ ( p04
=> ~ p14 ) )
=> ~ ( p05
=> ~ p15 ) )
=> ~ ( p06
=> ~ p16 ) )
=> ~ ( p07
=> ~ p17 ) )
=> ~ ( p10
=> ~ p20 ) )
=> ~ ( p11
=> ~ ( ~ p01
=> p21 ) ) )
=> ~ ( p12
=> ~ ( ~ p02
=> p22 ) ) )
=> ~ ( p13
=> ~ ( ~ p03
=> p23 ) ) )
=> ~ ( p14
=> ~ ( ~ p04
=> p24 ) ) )
=> ~ ( p15
=> ~ ( ~ p05
=> p25 ) ) )
=> ~ ( p16
=> ~ ( ~ p06
=> p26 ) ) )
=> ~ ( p17
=> ~ ( ~ p07
=> p27 ) ) )
=> ~ ( p20
=> ~ ( ~ p10
=> p30 ) ) )
=> ~ ( p21
=> ~ ( ~ p11
=> p31 ) ) )
=> ~ ( p22
=> ~ ( ~ p12
=> p32 ) ) )
=> ~ ( p23
=> ~ ( ~ p13
=> p33 ) ) )
=> ~ ( p24
=> ~ ( ~ p14
=> p34 ) ) )
=> ~ ( p25
=> ~ ( ~ p15
=> p35 ) ) )
=> ~ ( p26
=> ~ ( ~ p16
=> p36 ) ) )
=> ~ ( p27
=> ~ ( ~ p17
=> p37 ) ) )
=> ~ ( p30
=> ~ ( ~ p20
=> p40 ) ) )
=> ~ ( p31
=> ~ ( ~ p21
=> p41 ) ) )
=> ~ ( p32
=> ~ ( ~ p22
=> p42 ) ) )
=> ~ ( p33
=> ~ ( ~ p23
=> p43 ) ) )
=> ~ ( p34
=> ~ ( ~ p24
=> p44 ) ) )
=> ~ ( p35
=> ~ ( ~ p25
=> p45 ) ) )
=> ~ ( p36
=> ~ ( ~ p26
=> p46 ) ) )
=> ~ ( p37
=> ~ ( ~ p27
=> p47 ) ) )
=> ~ ( p40
=> ~ ( ~ p30
=> p50 ) ) )
=> ~ ( p41
=> ~ ( ~ p31
=> p51 ) ) )
=> ~ ( p42
=> ~ ( ~ p32
=> p52 ) ) )
=> ~ ( p43
=> ~ ( ~ p33
=> p53 ) ) )
=> ~ ( p44
=> ~ ( ~ p34
=> p54 ) ) )
=> ~ ( p45
=> ~ ( ~ p35
=> p55 ) ) )
=> ~ ( p46
=> ~ ( ~ p36
=> p56 ) ) )
=> ~ ( p47
=> ~ ( ~ p37
=> p57 ) ) )
=> ~ ( p50
=> ~ ( ~ p40
=> p60 ) ) )
=> ~ ( p51
=> ~ ( ~ p41
=> p61 ) ) )
=> ~ ( p52
=> ~ ( ~ p42
=> p62 ) ) )
=> ~ ( p53
=> ~ ( ~ p43
=> p63 ) ) )
=> ~ ( p54
=> ~ ( ~ p44
=> p64 ) ) )
=> ~ ( p55
=> ~ ( ~ p45
=> p65 ) ) )
=> ~ ( p56
=> ~ ( ~ p46
=> p66 ) ) )
=> ~ ( p57
=> ~ p47 ) )
=> ~ ( p60
=> ~ p50 ) )
=> ~ ( p61
=> ~ p51 ) )
=> ~ ( p62
=> ~ p52 ) )
=> ~ ( p63
=> ~ p53 ) )
=> ~ ( p64
=> ~ p54 ) )
=> ~ ( p65
=> ~ p55 ) )
=> ~ ( p66
=> ~ p56 ) )
=> ~ ( q01
=> ~ q02 ) )
=> ~ ( q02
=> ~ ( ~ q01
=> q03 ) ) )
=> ~ ( q03
=> ~ ( ~ q02
=> q04 ) ) )
=> ~ ( q04
=> ~ ( ~ q03
=> q05 ) ) )
=> ~ ( q05
=> ~ ( ~ q04
=> q06 ) ) )
=> ~ ( q06
=> ~ q05 ) )
=> ~ ( q10
=> ~ q11 ) )
=> ~ ( q11
=> ~ ( ~ q10
=> q12 ) ) )
=> ~ ( q12
=> ~ ( ~ q11
=> q13 ) ) )
=> ~ ( q13
=> ~ ( ~ q12
=> q14 ) ) )
=> ~ ( q14
=> ~ ( ~ q13
=> q15 ) ) )
=> ~ ( q15
=> ~ ( ~ q14
=> q16 ) ) )
=> ~ ( q16
=> ~ q15 ) )
=> ~ ( q20
=> ~ q21 ) )
=> ~ ( q21
=> ~ ( ~ q20
=> q22 ) ) )
=> ~ ( q22
=> ~ ( ~ q21
=> q23 ) ) )
=> ~ ( q23
=> ~ ( ~ q22
=> q24 ) ) )
=> ~ ( q24
=> ~ ( ~ q23
=> q25 ) ) )
=> ~ ( q25
=> ~ ( ~ q24
=> q26 ) ) )
=> ~ ( q26
=> ~ q25 ) )
=> ~ ( q30
=> ~ q31 ) )
=> ~ ( q31
=> ~ ( ~ q30
=> q32 ) ) )
=> ~ ( q32
=> ~ ( ~ q31
=> q33 ) ) )
=> ~ ( q33
=> ~ ( ~ q32
=> q34 ) ) )
=> ~ ( q34
=> ~ ( ~ q33
=> q35 ) ) )
=> ~ ( q35
=> ~ ( ~ q34
=> q36 ) ) )
=> ~ ( q36
=> ~ q35 ) )
=> ~ ( q40
=> ~ q41 ) )
=> ~ ( q41
=> ~ ( ~ q40
=> q42 ) ) )
=> ~ ( q42
=> ~ ( ~ q41
=> q43 ) ) )
=> ~ ( q43
=> ~ ( ~ q42
=> q44 ) ) )
=> ~ ( q44
=> ~ ( ~ q43
=> q45 ) ) )
=> ~ ( q45
=> ~ ( ~ q44
=> q46 ) ) )
=> ~ ( q46
=> ~ q45 ) )
=> ~ ( q50
=> ~ q51 ) )
=> ~ ( q51
=> ~ ( ~ q50
=> q52 ) ) )
=> ~ ( q52
=> ~ ( ~ q51
=> q53 ) ) )
=> ~ ( q53
=> ~ ( ~ q52
=> q54 ) ) )
=> ~ ( q54
=> ~ ( ~ q53
=> q55 ) ) )
=> ~ ( q55
=> ~ ( ~ q54
=> q56 ) ) )
=> ~ ( q56
=> ~ q55 ) )
=> ~ ( q60
=> ~ q61 ) )
=> ~ ( q61
=> ~ ( ~ q60
=> q62 ) ) )
=> ~ ( q62
=> ~ ( ~ q61
=> q63 ) ) )
=> ~ ( q63
=> ~ ( ~ q62
=> q64 ) ) )
=> ~ ( q64
=> ~ ( ~ q63
=> q65 ) ) )
=> ~ ( q65
=> ~ ( ~ q64
=> q66 ) ) )
=> ~ ( q66
=> ~ q65 ) )
=> ~ ( q70
=> ~ q71 ) )
=> ~ ( q71
=> ~ ( ~ q70
=> q72 ) ) )
=> ~ ( q72
=> ~ ( ~ q71
=> q73 ) ) )
=> ~ ( q73
=> ~ ( ~ q72
=> q74 ) ) )
=> ~ ( q74
=> ~ ( ~ q73
=> q75 ) ) )
=> ~ ( q75
=> ~ q74 ) )
=> ~ ( p01
=> ~ ( ~ ( ~ q01
=> q10 )
=> q11 ) ) )
=> ~ ( p02
=> ~ ( ~ ( ~ ( ~ q02
=> q01 )
=> q11 )
=> q12 ) ) )
=> ~ ( p03
=> ~ ( ~ ( ~ ( ~ q03
=> q02 )
=> q12 )
=> q13 ) ) )
=> ~ ( p04
=> ~ ( ~ ( ~ ( ~ q04
=> q03 )
=> q13 )
=> q14 ) ) )
=> ~ ( p05
=> ~ ( ~ ( ~ ( ~ q05
=> q04 )
=> q14 )
=> q15 ) ) )
=> ~ ( p06
=> ~ ( ~ ( ~ ( ~ q06
=> q05 )
=> q15 )
=> q16 ) ) )
=> ~ ( p07
=> ~ ( ~ q06
=> q16 ) ) )
=> ~ ( p10
=> ~ ( ~ q10
=> q20 ) ) )
=> ~ ( p11
=> ~ ( ~ ( ~ ( ~ q11
=> q10 )
=> q20 )
=> q21 ) ) )
=> ~ ( p12
=> ~ ( ~ ( ~ ( ~ q12
=> q11 )
=> q21 )
=> q22 ) ) )
=> ~ ( p13
=> ~ ( ~ ( ~ ( ~ q13
=> q12 )
=> q22 )
=> q23 ) ) )
=> ~ ( p14
=> ~ ( ~ ( ~ ( ~ q14
=> q13 )
=> q23 )
=> q24 ) ) )
=> ~ ( p15
=> ~ ( ~ ( ~ ( ~ q15
=> q14 )
=> q24 )
=> q25 ) ) )
=> ~ ( p16
=> ~ ( ~ ( ~ ( ~ q16
=> q15 )
=> q25 )
=> q26 ) ) )
=> ~ ( p17
=> ~ ( ~ q16
=> q26 ) ) )
=> ~ ( p20
=> ~ ( ~ q20
=> q30 ) ) )
=> ~ ( p21
=> ~ ( ~ ( ~ ( ~ q21
=> q20 )
=> q30 )
=> q31 ) ) )
=> ~ ( p22
=> ~ ( ~ ( ~ ( ~ q22
=> q21 )
=> q31 )
=> q32 ) ) )
=> ~ ( p23
=> ~ ( ~ ( ~ ( ~ q23
=> q22 )
=> q32 )
=> q33 ) ) )
=> ~ ( p24
=> ~ ( ~ ( ~ ( ~ q24
=> q23 )
=> q33 )
=> q34 ) ) )
=> ~ ( p25
=> ~ ( ~ ( ~ ( ~ q25
=> q24 )
=> q34 )
=> q35 ) ) )
=> ~ ( p26
=> ~ ( ~ ( ~ ( ~ q26
=> q25 )
=> q35 )
=> q36 ) ) )
=> ~ ( p27
=> ~ ( ~ q26
=> q36 ) ) )
=> ~ ( p30
=> ~ ( ~ q30
=> q40 ) ) )
=> ~ ( p31
=> ~ ( ~ ( ~ ( ~ q31
=> q30 )
=> q40 )
=> q41 ) ) )
=> ~ ( p32
=> ~ ( ~ ( ~ ( ~ q32
=> q31 )
=> q41 )
=> q42 ) ) )
=> ~ ( p33
=> ~ ( ~ ( ~ ( ~ q33
=> q32 )
=> q42 )
=> q43 ) ) )
=> ~ ( p34
=> ~ ( ~ ( ~ ( ~ q34
=> q33 )
=> q43 )
=> q44 ) ) )
=> ~ ( p35
=> ~ ( ~ ( ~ ( ~ q35
=> q34 )
=> q44 )
=> q45 ) ) )
=> ~ ( p36
=> ~ ( ~ ( ~ ( ~ q36
=> q35 )
=> q45 )
=> q46 ) ) )
=> ~ ( p37
=> ~ ( ~ q36
=> q46 ) ) )
=> ~ ( p40
=> ~ ( ~ q40
=> q50 ) ) )
=> ~ ( p41
=> ~ ( ~ ( ~ ( ~ q41
=> q40 )
=> q50 )
=> q51 ) ) )
=> ~ ( p42
=> ~ ( ~ ( ~ ( ~ q42
=> q41 )
=> q51 )
=> q52 ) ) )
=> ~ ( p43
=> ~ ( ~ ( ~ ( ~ q43
=> q42 )
=> q52 )
=> q53 ) ) )
=> ~ ( p44
=> ~ ( ~ ( ~ ( ~ q44
=> q43 )
=> q53 )
=> q54 ) ) )
=> ~ ( p45
=> ~ ( ~ ( ~ ( ~ q45
=> q44 )
=> q54 )
=> q55 ) ) )
=> ~ ( p46
=> ~ ( ~ ( ~ ( ~ q46
=> q45 )
=> q55 )
=> q56 ) ) )
=> ~ ( p47
=> ~ ( ~ q46
=> q56 ) ) )
=> ~ ( p50
=> ~ ( ~ q50
=> q60 ) ) )
=> ~ ( p51
=> ~ ( ~ ( ~ ( ~ q51
=> q50 )
=> q60 )
=> q61 ) ) )
=> ~ ( p52
=> ~ ( ~ ( ~ ( ~ q52
=> q51 )
=> q61 )
=> q62 ) ) )
=> ~ ( p53
=> ~ ( ~ ( ~ ( ~ q53
=> q52 )
=> q62 )
=> q63 ) ) )
=> ~ ( p54
=> ~ ( ~ ( ~ ( ~ q54
=> q53 )
=> q63 )
=> q64 ) ) )
=> ~ ( p55
=> ~ ( ~ ( ~ ( ~ q55
=> q54 )
=> q64 )
=> q65 ) ) )
=> ~ ( p56
=> ~ ( ~ ( ~ ( ~ q56
=> q55 )
=> q65 )
=> q66 ) ) )
=> ~ ( p57
=> ~ ( ~ q56
=> q66 ) ) )
=> ~ ( p60
=> ~ ( ~ q60
=> q70 ) ) )
=> ~ ( p61
=> ~ ( ~ ( ~ ( ~ q61
=> q60 )
=> q70 )
=> q71 ) ) )
=> ~ ( p62
=> ~ ( ~ ( ~ ( ~ q62
=> q61 )
=> q71 )
=> q72 ) ) )
=> ~ ( p63
=> ~ ( ~ ( ~ ( ~ q63
=> q62 )
=> q72 )
=> q73 ) ) )
=> ~ ( p64
=> ~ ( ~ ( ~ ( ~ q64
=> q63 )
=> q73 )
=> q74 ) ) )
=> ~ ( p65
=> ~ ( ~ ( ~ ( ~ q65
=> q64 )
=> q74 )
=> q75 ) ) )
=> ~ ( p66
=> ~ ( ~ ( ~ q66
=> q65 )
=> q75 ) ) )
=> ~ ( ~ p01
=> q01 ) )
=> ~ ( ~ ( ~ p02
=> q02 )
=> q01 ) )
=> ~ ( ~ ( ~ p03
=> q03 )
=> q02 ) )
=> ~ ( ~ ( ~ p04
=> q04 )
=> q03 ) )
=> ~ ( ~ ( ~ p05
=> q05 )
=> q04 ) )
=> ~ ( ~ ( ~ p06
=> q06 )
=> q05 ) )
=> ~ ( ~ p07
=> q06 ) )
=> ~ ( ~ p10
=> q10 ) )
=> ~ ( ~ ( ~ ( ~ p11
=> p01 )
=> q11 )
=> q10 ) )
=> ~ ( ~ ( ~ ( ~ p12
=> p02 )
=> q12 )
=> q11 ) )
=> ~ ( ~ ( ~ ( ~ p13
=> p03 )
=> q13 )
=> q12 ) )
=> ~ ( ~ ( ~ ( ~ p14
=> p04 )
=> q14 )
=> q13 ) )
=> ~ ( ~ ( ~ ( ~ p15
=> p05 )
=> q15 )
=> q14 ) )
=> ~ ( ~ ( ~ ( ~ p16
=> p06 )
=> q16 )
=> q15 ) )
=> ~ ( ~ ( ~ p17
=> p07 )
=> q16 ) )
=> ~ ( ~ ( ~ p20
=> p10 )
=> q20 ) )
=> ~ ( ~ ( ~ ( ~ p21
=> p11 )
=> q21 )
=> q20 ) )
=> ~ ( ~ ( ~ ( ~ p22
=> p12 )
=> q22 )
=> q21 ) )
=> ~ ( ~ ( ~ ( ~ p23
=> p13 )
=> q23 )
=> q22 ) )
=> ~ ( ~ ( ~ ( ~ p24
=> p14 )
=> q24 )
=> q23 ) )
=> ~ ( ~ ( ~ ( ~ p25
=> p15 )
=> q25 )
=> q24 ) )
=> ~ ( ~ ( ~ ( ~ p26
=> p16 )
=> q26 )
=> q25 ) )
=> ~ ( ~ ( ~ p27
=> p17 )
=> q26 ) )
=> ~ ( ~ ( ~ p30
=> p20 )
=> q30 ) )
=> ~ ( ~ ( ~ ( ~ p31
=> p21 )
=> q31 )
=> q30 ) )
=> ~ ( ~ ( ~ ( ~ p32
=> p22 )
=> q32 )
=> q31 ) )
=> ~ ( ~ ( ~ ( ~ p33
=> p23 )
=> q33 )
=> q32 ) )
=> ~ ( ~ ( ~ ( ~ p34
=> p24 )
=> q34 )
=> q33 ) )
=> ~ ( ~ ( ~ ( ~ p35
=> p25 )
=> q35 )
=> q34 ) )
=> ~ ( ~ ( ~ ( ~ p36
=> p26 )
=> q36 )
=> q35 ) )
=> ~ ( ~ ( ~ p37
=> p27 )
=> q36 ) )
=> ~ ( ~ ( ~ p40
=> p30 )
=> q40 ) )
=> ~ ( ~ ( ~ ( ~ p41
=> p31 )
=> q41 )
=> q40 ) )
=> ~ ( ~ ( ~ ( ~ p42
=> p32 )
=> q42 )
=> q41 ) )
=> ~ ( ~ ( ~ ( ~ p43
=> p33 )
=> q43 )
=> q42 ) )
=> ~ ( ~ ( ~ ( ~ p44
=> p34 )
=> q44 )
=> q43 ) )
=> ~ ( ~ ( ~ ( ~ p45
=> p35 )
=> q45 )
=> q44 ) )
=> ~ ( ~ ( ~ ( ~ p46
=> p36 )
=> q46 )
=> q45 ) )
=> ~ ( ~ ( ~ p47
=> p37 )
=> q46 ) )
=> ~ ( ~ ( ~ p50
=> p40 )
=> q50 ) )
=> ~ ( ~ ( ~ ( ~ p51
=> p41 )
=> q51 )
=> q50 ) )
=> ~ ( ~ ( ~ ( ~ p52
=> p42 )
=> q52 )
=> q51 ) )
=> ~ ( ~ ( ~ ( ~ p53
=> p43 )
=> q53 )
=> q52 ) )
=> ~ ( ~ ( ~ ( ~ p54
=> p44 )
=> q54 )
=> q53 ) )
=> ~ ( ~ ( ~ ( ~ p55
=> p45 )
=> q55 )
=> q54 ) )
=> ~ ( ~ ( ~ ( ~ p56
=> p46 )
=> q56 )
=> q55 ) )
=> ~ ( ~ ( ~ p57
=> p47 )
=> q56 ) )
=> ~ ( ~ ( ~ p60
=> p50 )
=> q60 ) )
=> ~ ( ~ ( ~ ( ~ p61
=> p51 )
=> q61 )
=> q60 ) )
=> ~ ( ~ ( ~ ( ~ p62
=> p52 )
=> q62 )
=> ~ q61 ) ) ),
introduced(definition,[new_symbols(definition,[sP2])]) ).
thf(sP3,plain,
( sP3
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ( p01
=> ~ p11 )
=> ~ ( p02
=> ~ p12 ) )
=> ~ ( p03
=> ~ p13 ) )
=> ~ ( p04
=> ~ p14 ) )
=> ~ ( p05
=> ~ p15 ) )
=> ~ ( p06
=> ~ p16 ) )
=> ~ ( p07
=> ~ p17 ) )
=> ~ ( p10
=> ~ p20 ) )
=> ~ ( p11
=> ~ ( ~ p01
=> p21 ) ) )
=> ~ ( p12
=> ~ ( ~ p02
=> p22 ) ) )
=> ~ ( p13
=> ~ ( ~ p03
=> p23 ) ) )
=> ~ ( p14
=> ~ ( ~ p04
=> p24 ) ) )
=> ~ ( p15
=> ~ ( ~ p05
=> p25 ) ) )
=> ~ ( p16
=> ~ ( ~ p06
=> p26 ) ) )
=> ~ ( p17
=> ~ ( ~ p07
=> p27 ) ) )
=> ~ ( p20
=> ~ ( ~ p10
=> p30 ) ) )
=> ~ ( p21
=> ~ ( ~ p11
=> p31 ) ) )
=> ~ ( p22
=> ~ ( ~ p12
=> p32 ) ) )
=> ~ ( p23
=> ~ ( ~ p13
=> p33 ) ) )
=> ~ ( p24
=> ~ ( ~ p14
=> p34 ) ) )
=> ~ ( p25
=> ~ ( ~ p15
=> p35 ) ) )
=> ~ ( p26
=> ~ ( ~ p16
=> p36 ) ) )
=> ~ ( p27
=> ~ ( ~ p17
=> p37 ) ) )
=> ~ ( p30
=> ~ ( ~ p20
=> p40 ) ) )
=> ~ ( p31
=> ~ ( ~ p21
=> p41 ) ) )
=> ~ ( p32
=> ~ ( ~ p22
=> p42 ) ) )
=> ~ ( p33
=> ~ ( ~ p23
=> p43 ) ) )
=> ~ ( p34
=> ~ ( ~ p24
=> p44 ) ) )
=> ~ ( p35
=> ~ ( ~ p25
=> p45 ) ) )
=> ~ ( p36
=> ~ ( ~ p26
=> p46 ) ) )
=> ~ ( p37
=> ~ ( ~ p27
=> p47 ) ) )
=> ~ ( p40
=> ~ ( ~ p30
=> p50 ) ) )
=> ~ ( p41
=> ~ ( ~ p31
=> p51 ) ) )
=> ~ ( p42
=> ~ ( ~ p32
=> p52 ) ) )
=> ~ ( p43
=> ~ ( ~ p33
=> p53 ) ) )
=> ~ ( p44
=> ~ ( ~ p34
=> p54 ) ) )
=> ~ ( p45
=> ~ ( ~ p35
=> p55 ) ) )
=> ~ ( p46
=> ~ ( ~ p36
=> p56 ) ) )
=> ~ ( p47
=> ~ ( ~ p37
=> p57 ) ) )
=> ~ ( p50
=> ~ ( ~ p40
=> p60 ) ) )
=> ~ ( p51
=> ~ ( ~ p41
=> p61 ) ) )
=> ~ ( p52
=> ~ ( ~ p42
=> p62 ) ) )
=> ~ ( p53
=> ~ ( ~ p43
=> p63 ) ) )
=> ~ ( p54
=> ~ ( ~ p44
=> p64 ) ) )
=> ~ ( p55
=> ~ ( ~ p45
=> p65 ) ) )
=> ~ ( p56
=> ~ ( ~ p46
=> p66 ) ) )
=> ~ ( p57
=> ~ p47 ) )
=> ~ ( p60
=> ~ p50 ) )
=> ~ ( p61
=> ~ p51 ) )
=> ~ ( p62
=> ~ p52 ) )
=> ~ ( p63
=> ~ p53 ) )
=> ~ ( p64
=> ~ p54 ) )
=> ~ ( p65
=> ~ p55 ) )
=> ~ ( p66
=> ~ p56 ) )
=> ~ ( q01
=> ~ q02 ) )
=> ~ ( q02
=> ~ ( ~ q01
=> q03 ) ) )
=> ~ ( q03
=> ~ ( ~ q02
=> q04 ) ) )
=> ~ ( q04
=> ~ ( ~ q03
=> q05 ) ) )
=> ~ ( q05
=> ~ ( ~ q04
=> q06 ) ) )
=> ~ ( q06
=> ~ q05 ) )
=> ~ ( q10
=> ~ q11 ) )
=> ~ ( q11
=> ~ ( ~ q10
=> q12 ) ) )
=> ~ ( q12
=> ~ ( ~ q11
=> q13 ) ) )
=> ~ ( q13
=> ~ ( ~ q12
=> q14 ) ) )
=> ~ ( q14
=> ~ ( ~ q13
=> q15 ) ) )
=> ~ ( q15
=> ~ ( ~ q14
=> q16 ) ) )
=> ~ ( q16
=> ~ q15 ) )
=> ~ ( q20
=> ~ q21 ) )
=> ~ ( q21
=> ~ ( ~ q20
=> q22 ) ) )
=> ~ ( q22
=> ~ ( ~ q21
=> q23 ) ) )
=> ~ ( q23
=> ~ ( ~ q22
=> q24 ) ) )
=> ~ ( q24
=> ~ ( ~ q23
=> q25 ) ) )
=> ~ ( q25
=> ~ ( ~ q24
=> q26 ) ) )
=> ~ ( q26
=> ~ q25 ) )
=> ~ ( q30
=> ~ q31 ) )
=> ~ ( q31
=> ~ ( ~ q30
=> q32 ) ) )
=> ~ ( q32
=> ~ ( ~ q31
=> q33 ) ) )
=> ~ ( q33
=> ~ ( ~ q32
=> q34 ) ) )
=> ~ ( q34
=> ~ ( ~ q33
=> q35 ) ) )
=> ~ ( q35
=> ~ ( ~ q34
=> q36 ) ) )
=> ~ ( q36
=> ~ q35 ) )
=> ~ ( q40
=> ~ q41 ) )
=> ~ ( q41
=> ~ ( ~ q40
=> q42 ) ) )
=> ~ ( q42
=> ~ ( ~ q41
=> q43 ) ) )
=> ~ ( q43
=> ~ ( ~ q42
=> q44 ) ) )
=> ~ ( q44
=> ~ ( ~ q43
=> q45 ) ) )
=> ~ ( q45
=> ~ ( ~ q44
=> q46 ) ) )
=> ~ ( q46
=> ~ q45 ) )
=> ~ ( q50
=> ~ q51 ) )
=> ~ ( q51
=> ~ ( ~ q50
=> q52 ) ) )
=> ~ ( q52
=> ~ ( ~ q51
=> q53 ) ) )
=> ~ ( q53
=> ~ ( ~ q52
=> q54 ) ) )
=> ~ ( q54
=> ~ ( ~ q53
=> q55 ) ) )
=> ~ ( q55
=> ~ ( ~ q54
=> q56 ) ) )
=> ~ ( q56
=> ~ q55 ) )
=> ~ ( q60
=> ~ q61 ) )
=> ~ ( q61
=> ~ ( ~ q60
=> q62 ) ) )
=> ~ ( q62
=> ~ ( ~ q61
=> q63 ) ) )
=> ~ ( q63
=> ~ ( ~ q62
=> q64 ) ) )
=> ~ ( q64
=> ~ ( ~ q63
=> q65 ) ) )
=> ~ ( q65
=> ~ ( ~ q64
=> q66 ) ) )
=> ~ ( q66
=> ~ q65 ) )
=> ~ ( q70
=> ~ q71 ) )
=> ~ ( q71
=> ~ ( ~ q70
=> q72 ) ) )
=> ~ ( q72
=> ~ ( ~ q71
=> q73 ) ) )
=> ~ ( q73
=> ~ ( ~ q72
=> q74 ) ) )
=> ~ ( q74
=> ~ ( ~ q73
=> q75 ) ) )
=> ~ ( q75
=> ~ q74 ) )
=> ~ ( p01
=> ~ ( ~ ( ~ q01
=> q10 )
=> q11 ) ) )
=> ~ ( p02
=> ~ ( ~ ( ~ ( ~ q02
=> q01 )
=> q11 )
=> q12 ) ) )
=> ~ ( p03
=> ~ ( ~ ( ~ ( ~ q03
=> q02 )
=> q12 )
=> q13 ) ) )
=> ~ ( p04
=> ~ ( ~ ( ~ ( ~ q04
=> q03 )
=> q13 )
=> q14 ) ) )
=> ~ ( p05
=> ~ ( ~ ( ~ ( ~ q05
=> q04 )
=> q14 )
=> q15 ) ) )
=> ~ ( p06
=> ~ ( ~ ( ~ ( ~ q06
=> q05 )
=> q15 )
=> q16 ) ) )
=> ~ ( p07
=> ~ ( ~ q06
=> q16 ) ) )
=> ~ ( p10
=> ~ ( ~ q10
=> q20 ) ) )
=> ~ ( p11
=> ~ ( ~ ( ~ ( ~ q11
=> q10 )
=> q20 )
=> q21 ) ) )
=> ~ ( p12
=> ~ ( ~ ( ~ ( ~ q12
=> q11 )
=> q21 )
=> q22 ) ) )
=> ~ ( p13
=> ~ ( ~ ( ~ ( ~ q13
=> q12 )
=> q22 )
=> q23 ) ) )
=> ~ ( p14
=> ~ ( ~ ( ~ ( ~ q14
=> q13 )
=> q23 )
=> q24 ) ) )
=> ~ ( p15
=> ~ ( ~ ( ~ ( ~ q15
=> q14 )
=> q24 )
=> q25 ) ) )
=> ~ ( p16
=> ~ ( ~ ( ~ ( ~ q16
=> q15 )
=> q25 )
=> q26 ) ) )
=> ~ ( p17
=> ~ ( ~ q16
=> q26 ) ) )
=> ~ ( p20
=> ~ ( ~ q20
=> q30 ) ) )
=> ~ ( p21
=> ~ ( ~ ( ~ ( ~ q21
=> q20 )
=> q30 )
=> q31 ) ) )
=> ~ ( p22
=> ~ ( ~ ( ~ ( ~ q22
=> q21 )
=> q31 )
=> q32 ) ) )
=> ~ ( p23
=> ~ ( ~ ( ~ ( ~ q23
=> q22 )
=> q32 )
=> q33 ) ) )
=> ~ ( p24
=> ~ ( ~ ( ~ ( ~ q24
=> q23 )
=> q33 )
=> q34 ) ) )
=> ~ ( p25
=> ~ ( ~ ( ~ ( ~ q25
=> q24 )
=> q34 )
=> q35 ) ) )
=> ~ ( p26
=> ~ ( ~ ( ~ ( ~ q26
=> q25 )
=> q35 )
=> q36 ) ) )
=> ~ ( p27
=> ~ ( ~ q26
=> q36 ) ) )
=> ~ ( p30
=> ~ ( ~ q30
=> q40 ) ) )
=> ~ ( p31
=> ~ ( ~ ( ~ ( ~ q31
=> q30 )
=> q40 )
=> q41 ) ) )
=> ~ ( p32
=> ~ ( ~ ( ~ ( ~ q32
=> q31 )
=> q41 )
=> q42 ) ) )
=> ~ ( p33
=> ~ ( ~ ( ~ ( ~ q33
=> q32 )
=> q42 )
=> q43 ) ) )
=> ~ ( p34
=> ~ ( ~ ( ~ ( ~ q34
=> q33 )
=> q43 )
=> q44 ) ) )
=> ~ ( p35
=> ~ ( ~ ( ~ ( ~ q35
=> q34 )
=> q44 )
=> q45 ) ) )
=> ~ ( p36
=> ~ ( ~ ( ~ ( ~ q36
=> q35 )
=> q45 )
=> q46 ) ) )
=> ~ ( p37
=> ~ ( ~ q36
=> q46 ) ) )
=> ~ ( p40
=> ~ ( ~ q40
=> q50 ) ) )
=> ~ ( p41
=> ~ ( ~ ( ~ ( ~ q41
=> q40 )
=> q50 )
=> q51 ) ) )
=> ~ ( p42
=> ~ ( ~ ( ~ ( ~ q42
=> q41 )
=> q51 )
=> q52 ) ) )
=> ~ ( p43
=> ~ ( ~ ( ~ ( ~ q43
=> q42 )
=> q52 )
=> q53 ) ) )
=> ~ ( p44
=> ~ ( ~ ( ~ ( ~ q44
=> q43 )
=> q53 )
=> q54 ) ) )
=> ~ ( p45
=> ~ ( ~ ( ~ ( ~ q45
=> q44 )
=> q54 )
=> q55 ) ) )
=> ~ ( p46
=> ~ ( ~ ( ~ ( ~ q46
=> q45 )
=> q55 )
=> q56 ) ) )
=> ~ ( p47
=> ~ ( ~ q46
=> q56 ) ) )
=> ~ ( p50
=> ~ ( ~ q50
=> q60 ) ) )
=> ~ ( p51
=> ~ ( ~ ( ~ ( ~ q51
=> q50 )
=> q60 )
=> q61 ) ) )
=> ~ ( p52
=> ~ ( ~ ( ~ ( ~ q52
=> q51 )
=> q61 )
=> q62 ) ) )
=> ~ ( p53
=> ~ ( ~ ( ~ ( ~ q53
=> q52 )
=> q62 )
=> q63 ) ) )
=> ~ ( p54
=> ~ ( ~ ( ~ ( ~ q54
=> q53 )
=> q63 )
=> q64 ) ) )
=> ~ ( p55
=> ~ ( ~ ( ~ ( ~ q55
=> q54 )
=> q64 )
=> q65 ) ) )
=> ~ ( p56
=> ~ ( ~ ( ~ ( ~ q56
=> q55 )
=> q65 )
=> q66 ) ) )
=> ~ ( p57
=> ~ ( ~ q56
=> q66 ) ) )
=> ~ ( p60
=> ~ ( ~ q60
=> q70 ) ) )
=> ~ ( p61
=> ~ ( ~ ( ~ ( ~ q61
=> q60 )
=> q70 )
=> q71 ) ) )
=> ~ ( p62
=> ~ ( ~ ( ~ ( ~ q62
=> q61 )
=> q71 )
=> q72 ) ) )
=> ~ ( p63
=> ~ ( ~ ( ~ ( ~ q63
=> q62 )
=> q72 )
=> q73 ) ) )
=> ~ ( p64
=> ~ ( ~ ( ~ ( ~ q64
=> q63 )
=> q73 )
=> q74 ) ) )
=> ~ ( p65
=> ~ ( ~ ( ~ ( ~ q65
=> q64 )
=> q74 )
=> q75 ) ) )
=> ~ ( p66
=> ~ ( ~ ( ~ q66
=> q65 )
=> q75 ) ) )
=> ~ ( ~ p01
=> q01 ) )
=> ~ ( ~ ( ~ p02
=> q02 )
=> q01 ) )
=> ~ ( ~ ( ~ p03
=> q03 )
=> q02 ) )
=> ~ ( ~ ( ~ p04
=> q04 )
=> q03 ) )
=> ~ ( ~ ( ~ p05
=> q05 )
=> q04 ) )
=> ~ ( ~ ( ~ p06
=> q06 )
=> q05 ) )
=> ~ ( ~ p07
=> q06 ) )
=> ~ ( ~ p10
=> q10 ) )
=> ~ ( ~ ( ~ ( ~ p11
=> p01 )
=> q11 )
=> q10 ) )
=> ~ ( ~ ( ~ ( ~ p12
=> p02 )
=> q12 )
=> q11 ) )
=> ~ ( ~ ( ~ ( ~ p13
=> p03 )
=> q13 )
=> q12 ) )
=> ~ ( ~ ( ~ ( ~ p14
=> p04 )
=> q14 )
=> q13 ) )
=> ~ ( ~ ( ~ ( ~ p15
=> p05 )
=> q15 )
=> q14 ) )
=> ~ ( ~ ( ~ ( ~ p16
=> p06 )
=> q16 )
=> q15 ) )
=> ~ ( ~ ( ~ p17
=> p07 )
=> q16 ) )
=> ~ ( ~ ( ~ p20
=> p10 )
=> q20 ) )
=> ~ ( ~ ( ~ ( ~ p21
=> p11 )
=> q21 )
=> q20 ) )
=> ~ ( ~ ( ~ ( ~ p22
=> p12 )
=> q22 )
=> q21 ) )
=> ~ ( ~ ( ~ ( ~ p23
=> p13 )
=> q23 )
=> q22 ) )
=> ~ ( ~ ( ~ ( ~ p24
=> p14 )
=> q24 )
=> q23 ) )
=> ~ ( ~ ( ~ ( ~ p25
=> p15 )
=> q25 )
=> q24 ) )
=> ~ ( ~ ( ~ ( ~ p26
=> p16 )
=> q26 )
=> q25 ) )
=> ~ ( ~ ( ~ p27
=> p17 )
=> q26 ) )
=> ~ ( ~ ( ~ p30
=> p20 )
=> q30 ) )
=> ~ ( ~ ( ~ ( ~ p31
=> p21 )
=> q31 )
=> q30 ) )
=> ~ ( ~ ( ~ ( ~ p32
=> p22 )
=> q32 )
=> q31 ) )
=> ~ ( ~ ( ~ ( ~ p33
=> p23 )
=> q33 )
=> q32 ) )
=> ~ ( ~ ( ~ ( ~ p34
=> p24 )
=> q34 )
=> q33 ) )
=> ~ ( ~ ( ~ ( ~ p35
=> p25 )
=> q35 )
=> q34 ) )
=> ~ ( ~ ( ~ ( ~ p36
=> p26 )
=> q36 )
=> q35 ) )
=> ~ ( ~ ( ~ p37
=> p27 )
=> q36 ) )
=> ~ ( ~ ( ~ p40
=> p30 )
=> q40 ) )
=> ~ ( ~ ( ~ ( ~ p41
=> p31 )
=> q41 )
=> q40 ) )
=> ~ ( ~ ( ~ ( ~ p42
=> p32 )
=> q42 )
=> q41 ) )
=> ~ ( ~ ( ~ ( ~ p43
=> p33 )
=> q43 )
=> q42 ) )
=> ~ ( ~ ( ~ ( ~ p44
=> p34 )
=> q44 )
=> q43 ) )
=> ~ ( ~ ( ~ ( ~ p45
=> p35 )
=> q45 )
=> q44 ) )
=> ~ ( ~ ( ~ ( ~ p46
=> p36 )
=> q46 )
=> q45 ) )
=> ~ ( ~ ( ~ p47
=> p37 )
=> q46 ) ) ),
introduced(definition,[new_symbols(definition,[sP3])]) ).
thf(sP4,plain,
( sP4
<=> ( ~ p57
=> q66 ) ),
introduced(definition,[new_symbols(definition,[sP4])]) ).
thf(sP5,plain,
( sP5
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ( p01
=> ~ p11 )
=> ~ ( p02
=> ~ p12 ) )
=> ~ ( p03
=> ~ p13 ) )
=> ~ ( p04
=> ~ p14 ) )
=> ~ ( p05
=> ~ p15 ) )
=> ~ ( p06
=> ~ p16 ) )
=> ~ ( p07
=> ~ p17 ) )
=> ~ ( p10
=> ~ p20 ) )
=> ~ ( p11
=> ~ ( ~ p01
=> p21 ) ) )
=> ~ ( p12
=> ~ ( ~ p02
=> p22 ) ) )
=> ~ ( p13
=> ~ ( ~ p03
=> p23 ) ) )
=> ~ ( p14
=> ~ ( ~ p04
=> p24 ) ) )
=> ~ ( p15
=> ~ ( ~ p05
=> p25 ) ) )
=> ~ ( p16
=> ~ ( ~ p06
=> p26 ) ) )
=> ~ ( p17
=> ~ ( ~ p07
=> p27 ) ) )
=> ~ ( p20
=> ~ ( ~ p10
=> p30 ) ) )
=> ~ ( p21
=> ~ ( ~ p11
=> p31 ) ) )
=> ~ ( p22
=> ~ ( ~ p12
=> p32 ) ) )
=> ~ ( p23
=> ~ ( ~ p13
=> p33 ) ) )
=> ~ ( p24
=> ~ ( ~ p14
=> p34 ) ) )
=> ~ ( p25
=> ~ ( ~ p15
=> p35 ) ) )
=> ~ ( p26
=> ~ ( ~ p16
=> p36 ) ) )
=> ~ ( p27
=> ~ ( ~ p17
=> p37 ) ) )
=> ~ ( p30
=> ~ ( ~ p20
=> p40 ) ) )
=> ~ ( p31
=> ~ ( ~ p21
=> p41 ) ) )
=> ~ ( p32
=> ~ ( ~ p22
=> p42 ) ) )
=> ~ ( p33
=> ~ ( ~ p23
=> p43 ) ) )
=> ~ ( p34
=> ~ ( ~ p24
=> p44 ) ) )
=> ~ ( p35
=> ~ ( ~ p25
=> p45 ) ) )
=> ~ ( p36
=> ~ ( ~ p26
=> p46 ) ) )
=> ~ ( p37
=> ~ ( ~ p27
=> p47 ) ) )
=> ~ ( p40
=> ~ ( ~ p30
=> p50 ) ) )
=> ~ ( p41
=> ~ ( ~ p31
=> p51 ) ) )
=> ~ ( p42
=> ~ ( ~ p32
=> p52 ) ) )
=> ~ ( p43
=> ~ ( ~ p33
=> p53 ) ) )
=> ~ ( p44
=> ~ ( ~ p34
=> p54 ) ) )
=> ~ ( p45
=> ~ ( ~ p35
=> p55 ) ) )
=> ~ ( p46
=> ~ ( ~ p36
=> p56 ) ) )
=> ~ ( p47
=> ~ ( ~ p37
=> p57 ) ) )
=> ~ ( p50
=> ~ ( ~ p40
=> p60 ) ) )
=> ~ ( p51
=> ~ ( ~ p41
=> p61 ) ) )
=> ~ ( p52
=> ~ ( ~ p42
=> p62 ) ) )
=> ~ ( p53
=> ~ ( ~ p43
=> p63 ) ) )
=> ~ ( p54
=> ~ ( ~ p44
=> p64 ) ) )
=> ~ ( p55
=> ~ ( ~ p45
=> p65 ) ) )
=> ~ ( p56
=> ~ ( ~ p46
=> p66 ) ) )
=> ~ ( p57
=> ~ p47 ) )
=> ~ ( p60
=> ~ p50 ) )
=> ~ ( p61
=> ~ p51 ) )
=> ~ ( p62
=> ~ p52 ) )
=> ~ ( p63
=> ~ p53 ) )
=> ~ ( p64
=> ~ p54 ) )
=> ~ ( p65
=> ~ p55 ) )
=> ~ ( p66
=> ~ p56 ) )
=> ~ ( q01
=> ~ q02 ) )
=> ~ ( q02
=> ~ ( ~ q01
=> q03 ) ) )
=> ~ ( q03
=> ~ ( ~ q02
=> q04 ) ) )
=> ~ ( q04
=> ~ ( ~ q03
=> q05 ) ) )
=> ~ ( q05
=> ~ ( ~ q04
=> q06 ) ) )
=> ~ ( q06
=> ~ q05 ) )
=> ~ ( q10
=> ~ q11 ) )
=> ~ ( q11
=> ~ ( ~ q10
=> q12 ) ) )
=> ~ ( q12
=> ~ ( ~ q11
=> q13 ) ) )
=> ~ ( q13
=> ~ ( ~ q12
=> q14 ) ) )
=> ~ ( q14
=> ~ ( ~ q13
=> q15 ) ) )
=> ~ ( q15
=> ~ ( ~ q14
=> q16 ) ) )
=> ~ ( q16
=> ~ q15 ) )
=> ~ ( q20
=> ~ q21 ) )
=> ~ ( q21
=> ~ ( ~ q20
=> q22 ) ) )
=> ~ ( q22
=> ~ ( ~ q21
=> q23 ) ) )
=> ~ ( q23
=> ~ ( ~ q22
=> q24 ) ) )
=> ~ ( q24
=> ~ ( ~ q23
=> q25 ) ) )
=> ~ ( q25
=> ~ ( ~ q24
=> q26 ) ) )
=> ~ ( q26
=> ~ q25 ) )
=> ~ ( q30
=> ~ q31 ) )
=> ~ ( q31
=> ~ ( ~ q30
=> q32 ) ) )
=> ~ ( q32
=> ~ ( ~ q31
=> q33 ) ) )
=> ~ ( q33
=> ~ ( ~ q32
=> q34 ) ) )
=> ~ ( q34
=> ~ ( ~ q33
=> q35 ) ) )
=> ~ ( q35
=> ~ ( ~ q34
=> q36 ) ) )
=> ~ ( q36
=> ~ q35 ) )
=> ~ ( q40
=> ~ q41 ) )
=> ~ ( q41
=> ~ ( ~ q40
=> q42 ) ) )
=> ~ ( q42
=> ~ ( ~ q41
=> q43 ) ) )
=> ~ ( q43
=> ~ ( ~ q42
=> q44 ) ) )
=> ~ ( q44
=> ~ ( ~ q43
=> q45 ) ) )
=> ~ ( q45
=> ~ ( ~ q44
=> q46 ) ) )
=> ~ ( q46
=> ~ q45 ) )
=> ~ ( q50
=> ~ q51 ) )
=> ~ ( q51
=> ~ ( ~ q50
=> q52 ) ) )
=> ~ ( q52
=> ~ ( ~ q51
=> q53 ) ) )
=> ~ ( q53
=> ~ ( ~ q52
=> q54 ) ) )
=> ~ ( q54
=> ~ ( ~ q53
=> q55 ) ) )
=> ~ ( q55
=> ~ ( ~ q54
=> q56 ) ) )
=> ~ ( q56
=> ~ q55 ) )
=> ~ ( q60
=> ~ q61 ) )
=> ~ ( q61
=> ~ ( ~ q60
=> q62 ) ) )
=> ~ ( q62
=> ~ ( ~ q61
=> q63 ) ) )
=> ~ ( q63
=> ~ ( ~ q62
=> q64 ) ) )
=> ~ ( q64
=> ~ ( ~ q63
=> q65 ) ) )
=> ~ ( q65
=> ~ ( ~ q64
=> q66 ) ) )
=> ~ ( q66
=> ~ q65 ) )
=> ~ ( q70
=> ~ q71 ) )
=> ~ ( q71
=> ~ ( ~ q70
=> q72 ) ) )
=> ~ ( q72
=> ~ ( ~ q71
=> q73 ) ) )
=> ~ ( q73
=> ~ ( ~ q72
=> q74 ) ) )
=> ~ ( q74
=> ~ ( ~ q73
=> q75 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP5])]) ).
thf(sP6,plain,
( sP6
<=> ( ~ p01
=> q01 ) ),
introduced(definition,[new_symbols(definition,[sP6])]) ).
thf(sP7,plain,
( sP7
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ( p01
=> ~ p11 )
=> ~ ( p02
=> ~ p12 ) )
=> ~ ( p03
=> ~ p13 ) )
=> ~ ( p04
=> ~ p14 ) )
=> ~ ( p05
=> ~ p15 ) )
=> ~ ( p06
=> ~ p16 ) )
=> ~ ( p07
=> ~ p17 ) )
=> ~ ( p10
=> ~ p20 ) )
=> ~ ( p11
=> ~ ( ~ p01
=> p21 ) ) )
=> ~ ( p12
=> ~ ( ~ p02
=> p22 ) ) )
=> ~ ( p13
=> ~ ( ~ p03
=> p23 ) ) )
=> ~ ( p14
=> ~ ( ~ p04
=> p24 ) ) )
=> ~ ( p15
=> ~ ( ~ p05
=> p25 ) ) )
=> ~ ( p16
=> ~ ( ~ p06
=> p26 ) ) )
=> ~ ( p17
=> ~ ( ~ p07
=> p27 ) ) )
=> ~ ( p20
=> ~ ( ~ p10
=> p30 ) ) )
=> ~ ( p21
=> ~ ( ~ p11
=> p31 ) ) )
=> ~ ( p22
=> ~ ( ~ p12
=> p32 ) ) )
=> ~ ( p23
=> ~ ( ~ p13
=> p33 ) ) )
=> ~ ( p24
=> ~ ( ~ p14
=> p34 ) ) )
=> ~ ( p25
=> ~ ( ~ p15
=> p35 ) ) )
=> ~ ( p26
=> ~ ( ~ p16
=> p36 ) ) )
=> ~ ( p27
=> ~ ( ~ p17
=> p37 ) ) )
=> ~ ( p30
=> ~ ( ~ p20
=> p40 ) ) )
=> ~ ( p31
=> ~ ( ~ p21
=> p41 ) ) )
=> ~ ( p32
=> ~ ( ~ p22
=> p42 ) ) )
=> ~ ( p33
=> ~ ( ~ p23
=> p43 ) ) )
=> ~ ( p34
=> ~ ( ~ p24
=> p44 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP7])]) ).
thf(sP8,plain,
( sP8
<=> ( ~ ( ~ sP2
=> ~ ( ~ ( ~ ( ~ p63
=> p53 )
=> q63 )
=> q62 ) )
=> ~ ( ~ ( ~ ( ~ p64
=> p54 )
=> q64 )
=> q63 ) ) ),
introduced(definition,[new_symbols(definition,[sP8])]) ).
thf(sP9,plain,
( sP9
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP5
=> ~ ( q75
=> ~ q74 ) )
=> ~ ( p01
=> ~ ( ~ ( ~ q01
=> q10 )
=> q11 ) ) )
=> ~ ( p02
=> ~ ( ~ ( ~ ( ~ q02
=> q01 )
=> q11 )
=> q12 ) ) )
=> ~ ( p03
=> ~ ( ~ ( ~ ( ~ q03
=> q02 )
=> q12 )
=> q13 ) ) )
=> ~ ( p04
=> ~ ( ~ ( ~ ( ~ q04
=> q03 )
=> q13 )
=> q14 ) ) )
=> ~ ( p05
=> ~ ( ~ ( ~ ( ~ q05
=> q04 )
=> q14 )
=> q15 ) ) )
=> ~ ( p06
=> ~ ( ~ ( ~ ( ~ q06
=> q05 )
=> q15 )
=> q16 ) ) )
=> ~ ( p07
=> ~ ( ~ q06
=> q16 ) ) )
=> ~ ( p10
=> ~ ( ~ q10
=> q20 ) ) )
=> ~ ( p11
=> ~ ( ~ ( ~ ( ~ q11
=> q10 )
=> q20 )
=> q21 ) ) )
=> ~ ( p12
=> ~ ( ~ ( ~ ( ~ q12
=> q11 )
=> q21 )
=> q22 ) ) )
=> ~ ( p13
=> ~ ( ~ ( ~ ( ~ q13
=> q12 )
=> q22 )
=> q23 ) ) )
=> ~ ( p14
=> ~ ( ~ ( ~ ( ~ q14
=> q13 )
=> q23 )
=> q24 ) ) )
=> ~ ( p15
=> ~ ( ~ ( ~ ( ~ q15
=> q14 )
=> q24 )
=> q25 ) ) )
=> ~ ( p16
=> ~ ( ~ ( ~ ( ~ q16
=> q15 )
=> q25 )
=> q26 ) ) )
=> ~ ( p17
=> ~ ( ~ q16
=> q26 ) ) )
=> ~ ( p20
=> ~ ( ~ q20
=> q30 ) ) )
=> ~ ( p21
=> ~ ( ~ ( ~ ( ~ q21
=> q20 )
=> q30 )
=> q31 ) ) )
=> ~ ( p22
=> ~ ( ~ ( ~ ( ~ q22
=> q21 )
=> q31 )
=> q32 ) ) )
=> ~ ( p23
=> ~ ( ~ ( ~ ( ~ q23
=> q22 )
=> q32 )
=> q33 ) ) )
=> ~ ( p24
=> ~ ( ~ ( ~ ( ~ q24
=> q23 )
=> q33 )
=> q34 ) ) )
=> ~ ( p25
=> ~ ( ~ ( ~ ( ~ q25
=> q24 )
=> q34 )
=> q35 ) ) )
=> ~ ( p26
=> ~ ( ~ ( ~ ( ~ q26
=> q25 )
=> q35 )
=> q36 ) ) )
=> ~ ( p27
=> ~ ( ~ q26
=> q36 ) ) )
=> ~ ( p30
=> ~ ( ~ q30
=> q40 ) ) )
=> ~ ( p31
=> ~ ( ~ ( ~ ( ~ q31
=> q30 )
=> q40 )
=> q41 ) ) )
=> ~ ( p32
=> ~ ( ~ ( ~ ( ~ q32
=> q31 )
=> q41 )
=> q42 ) ) )
=> ~ ( p33
=> ~ ( ~ ( ~ ( ~ q33
=> q32 )
=> q42 )
=> q43 ) ) )
=> ~ ( p34
=> ~ ( ~ ( ~ ( ~ q34
=> q33 )
=> q43 )
=> q44 ) ) )
=> ~ ( p35
=> ~ ( ~ ( ~ ( ~ q35
=> q34 )
=> q44 )
=> q45 ) ) )
=> ~ ( p36
=> ~ ( ~ ( ~ ( ~ q36
=> q35 )
=> q45 )
=> q46 ) ) )
=> ~ ( p37
=> ~ ( ~ q36
=> q46 ) ) )
=> ~ ( p40
=> ~ ( ~ q40
=> q50 ) ) )
=> ~ ( p41
=> ~ ( ~ ( ~ ( ~ q41
=> q40 )
=> q50 )
=> q51 ) ) )
=> ~ ( p42
=> ~ ( ~ ( ~ ( ~ q42
=> q41 )
=> q51 )
=> q52 ) ) )
=> ~ ( p43
=> ~ ( ~ ( ~ ( ~ q43
=> q42 )
=> q52 )
=> q53 ) ) )
=> ~ ( p44
=> ~ ( ~ ( ~ ( ~ q44
=> q43 )
=> q53 )
=> q54 ) ) )
=> ~ ( p45
=> ~ ( ~ ( ~ ( ~ q45
=> q44 )
=> q54 )
=> q55 ) ) )
=> ~ ( p46
=> ~ ( ~ ( ~ ( ~ q46
=> q45 )
=> q55 )
=> q56 ) ) )
=> ~ ( p47
=> ~ ( ~ q46
=> q56 ) ) )
=> ~ ( p50
=> ~ ( ~ q50
=> q60 ) ) )
=> ~ ( p51
=> ~ ( ~ ( ~ ( ~ q51
=> q50 )
=> q60 )
=> q61 ) ) )
=> ~ ( p52
=> ~ ( ~ ( ~ ( ~ q52
=> q51 )
=> q61 )
=> q62 ) ) )
=> ~ ( p53
=> ~ ( ~ ( ~ ( ~ q53
=> q52 )
=> q62 )
=> q63 ) ) )
=> ~ ( p54
=> ~ ( ~ ( ~ ( ~ q54
=> q53 )
=> q63 )
=> q64 ) ) )
=> ~ ( p55
=> ~ ( ~ ( ~ ( ~ q55
=> q54 )
=> q64 )
=> q65 ) ) )
=> ~ ( p56
=> ~ ( ~ ( ~ ( ~ q56
=> q55 )
=> q65 )
=> q66 ) ) )
=> ~ ( p57
=> ~ ( ~ q56
=> q66 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP9])]) ).
thf(sP10,plain,
( sP10
<=> ( p64
=> ~ p54 ) ),
introduced(definition,[new_symbols(definition,[sP10])]) ).
thf(sP11,plain,
( sP11
<=> ( ~ q36
=> q46 ) ),
introduced(definition,[new_symbols(definition,[sP11])]) ).
thf(sP12,plain,
( sP12
<=> q63 ),
introduced(definition,[new_symbols(definition,[sP12])]) ).
thf(sP13,plain,
( sP13
<=> ( q66
=> ~ q65 ) ),
introduced(definition,[new_symbols(definition,[sP13])]) ).
thf(sP14,plain,
( sP14
<=> p53 ),
introduced(definition,[new_symbols(definition,[sP14])]) ).
thf(sP15,plain,
( sP15
<=> ( ~ p21
=> p11 ) ),
introduced(definition,[new_symbols(definition,[sP15])]) ).
thf(sP16,plain,
( sP16
<=> ( p51
=> ~ ( ~ ( ~ ( ~ q51
=> q50 )
=> q60 )
=> q61 ) ) ),
introduced(definition,[new_symbols(definition,[sP16])]) ).
thf(sP17,plain,
( sP17
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP9
=> ~ ( p60
=> ~ ( ~ q60
=> q70 ) ) )
=> ~ ( p61
=> ~ ( ~ ( ~ ( ~ q61
=> q60 )
=> q70 )
=> q71 ) ) )
=> ~ ( p62
=> ~ ( ~ ( ~ ( ~ q62
=> q61 )
=> q71 )
=> q72 ) ) )
=> ~ ( p63
=> ~ ( ~ ( ~ ( ~ sP12
=> q62 )
=> q72 )
=> q73 ) ) )
=> ~ ( p64
=> ~ ( ~ ( ~ ( ~ q64
=> sP12 )
=> q73 )
=> q74 ) ) )
=> ~ ( p65
=> ~ ( ~ ( ~ ( ~ q65
=> q64 )
=> q74 )
=> q75 ) ) )
=> ~ ( p66
=> ~ ( ~ ( ~ q66
=> q65 )
=> q75 ) ) )
=> ~ sP6 )
=> ~ ( ~ ( ~ p02
=> q02 )
=> q01 ) )
=> ~ ( ~ ( ~ p03
=> q03 )
=> q02 ) )
=> ~ ( ~ ( ~ p04
=> q04 )
=> q03 ) )
=> ~ ( ~ ( ~ p05
=> q05 )
=> q04 ) )
=> ~ ( ~ ( ~ p06
=> q06 )
=> q05 ) )
=> ~ ( ~ p07
=> q06 ) )
=> ~ ( ~ p10
=> q10 ) )
=> ~ ( ~ ( ~ ( ~ p11
=> p01 )
=> q11 )
=> q10 ) )
=> ~ ( ~ ( ~ ( ~ p12
=> p02 )
=> q12 )
=> q11 ) ) ),
introduced(definition,[new_symbols(definition,[sP17])]) ).
thf(sP18,plain,
( sP18
<=> q03 ),
introduced(definition,[new_symbols(definition,[sP18])]) ).
thf(sP19,plain,
( sP19
<=> ( p45
=> ~ ( ~ p35
=> p55 ) ) ),
introduced(definition,[new_symbols(definition,[sP19])]) ).
thf(sP20,plain,
( sP20
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP7
=> ~ ( p35
=> ~ ( ~ p25
=> p45 ) ) )
=> ~ ( p36
=> ~ ( ~ p26
=> p46 ) ) )
=> ~ ( p37
=> ~ ( ~ p27
=> p47 ) ) )
=> ~ ( p40
=> ~ ( ~ p30
=> p50 ) ) )
=> ~ ( p41
=> ~ ( ~ p31
=> p51 ) ) )
=> ~ ( p42
=> ~ ( ~ p32
=> p52 ) ) )
=> ~ ( p43
=> ~ ( ~ p33
=> sP14 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP20])]) ).
thf(sP21,plain,
( sP21
<=> ( ~ q60
=> q62 ) ),
introduced(definition,[new_symbols(definition,[sP21])]) ).
thf(sP22,plain,
( sP22
<=> ( ~ ( ~ p65
=> p55 )
=> q65 ) ),
introduced(definition,[new_symbols(definition,[sP22])]) ).
thf(sP23,plain,
( sP23
<=> ( ~ q04
=> sP18 ) ),
introduced(definition,[new_symbols(definition,[sP23])]) ).
thf(sP24,plain,
( sP24
<=> ( p64
=> ~ ( ~ ( ~ ( ~ q64
=> sP12 )
=> q73 )
=> q74 ) ) ),
introduced(definition,[new_symbols(definition,[sP24])]) ).
thf(sP25,plain,
( sP25
<=> p41 ),
introduced(definition,[new_symbols(definition,[sP25])]) ).
thf(sP26,plain,
( sP26
<=> p61 ),
introduced(definition,[new_symbols(definition,[sP26])]) ).
thf(sP27,plain,
( sP27
<=> ( ~ ( ~ ( ~ ( ~ sP7
=> ~ ( p35
=> ~ ( ~ p25
=> p45 ) ) )
=> ~ ( p36
=> ~ ( ~ p26
=> p46 ) ) )
=> ~ ( p37
=> ~ ( ~ p27
=> p47 ) ) )
=> ~ ( p40
=> ~ ( ~ p30
=> p50 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP27])]) ).
thf(sP28,plain,
( sP28
<=> ( p30
=> ~ ( ~ p20
=> p40 ) ) ),
introduced(definition,[new_symbols(definition,[sP28])]) ).
thf(sP29,plain,
( sP29
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP20
=> ~ ( p44
=> ~ ( ~ p34
=> p54 ) ) )
=> ~ sP19 )
=> ~ ( p46
=> ~ ( ~ p36
=> p56 ) ) )
=> ~ ( p47
=> ~ ( ~ p37
=> p57 ) ) )
=> ~ ( p50
=> ~ ( ~ p40
=> p60 ) ) )
=> ~ ( p51
=> ~ ( ~ sP25
=> sP26 ) ) )
=> ~ ( p52
=> ~ ( ~ p42
=> p62 ) ) )
=> ~ ( sP14
=> ~ ( ~ p43
=> p63 ) ) )
=> ~ ( p54
=> ~ ( ~ p44
=> p64 ) ) )
=> ~ ( p55
=> ~ ( ~ p45
=> p65 ) ) )
=> ~ ( p56
=> ~ ( ~ p46
=> p66 ) ) )
=> ~ ( p57
=> ~ p47 ) )
=> ~ ( p60
=> ~ p50 ) )
=> ~ ( sP26
=> ~ p51 ) )
=> ~ ( p62
=> ~ p52 ) )
=> ~ ( p63
=> ~ sP14 ) )
=> ~ sP10 )
=> ~ ( p65
=> ~ p55 ) )
=> ~ ( p66
=> ~ p56 ) )
=> ~ ( q01
=> ~ q02 ) )
=> ~ ( q02
=> ~ ( ~ q01
=> sP18 ) ) )
=> ~ ( sP18
=> ~ ( ~ q02
=> q04 ) ) )
=> ~ ( q04
=> ~ ( ~ sP18
=> q05 ) ) )
=> ~ ( q05
=> ~ ( ~ q04
=> q06 ) ) )
=> ~ ( q06
=> ~ q05 ) )
=> ~ ( q10
=> ~ q11 ) )
=> ~ ( q11
=> ~ ( ~ q10
=> q12 ) ) )
=> ~ ( q12
=> ~ ( ~ q11
=> q13 ) ) )
=> ~ ( q13
=> ~ ( ~ q12
=> q14 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP29])]) ).
thf(sP30,plain,
( sP30
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP29
=> ~ ( q14
=> ~ ( ~ q13
=> q15 ) ) )
=> ~ ( q15
=> ~ ( ~ q14
=> q16 ) ) )
=> ~ ( q16
=> ~ q15 ) )
=> ~ ( q20
=> ~ q21 ) )
=> ~ ( q21
=> ~ ( ~ q20
=> q22 ) ) )
=> ~ ( q22
=> ~ ( ~ q21
=> q23 ) ) )
=> ~ ( q23
=> ~ ( ~ q22
=> q24 ) ) )
=> ~ ( q24
=> ~ ( ~ q23
=> q25 ) ) )
=> ~ ( q25
=> ~ ( ~ q24
=> q26 ) ) )
=> ~ ( q26
=> ~ q25 ) )
=> ~ ( q30
=> ~ q31 ) )
=> ~ ( q31
=> ~ ( ~ q30
=> q32 ) ) )
=> ~ ( q32
=> ~ ( ~ q31
=> q33 ) ) )
=> ~ ( q33
=> ~ ( ~ q32
=> q34 ) ) )
=> ~ ( q34
=> ~ ( ~ q33
=> q35 ) ) )
=> ~ ( q35
=> ~ ( ~ q34
=> q36 ) ) )
=> ~ ( q36
=> ~ q35 ) )
=> ~ ( q40
=> ~ q41 ) )
=> ~ ( q41
=> ~ ( ~ q40
=> q42 ) ) )
=> ~ ( q42
=> ~ ( ~ q41
=> q43 ) ) )
=> ~ ( q43
=> ~ ( ~ q42
=> q44 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP30])]) ).
thf(sP31,plain,
( sP31
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP17
=> ~ ( ~ ( ~ ( ~ p13
=> p03 )
=> q13 )
=> q12 ) )
=> ~ ( ~ ( ~ ( ~ p14
=> p04 )
=> q14 )
=> q13 ) )
=> ~ ( ~ ( ~ ( ~ p15
=> p05 )
=> q15 )
=> q14 ) )
=> ~ ( ~ ( ~ ( ~ p16
=> p06 )
=> q16 )
=> q15 ) )
=> ~ ( ~ ( ~ p17
=> p07 )
=> q16 ) )
=> ~ ( ~ ( ~ p20
=> p10 )
=> q20 ) )
=> ~ ( ~ ( ~ sP15
=> q21 )
=> q20 ) )
=> ~ ( ~ ( ~ ( ~ p22
=> p12 )
=> q22 )
=> q21 ) )
=> ~ ( ~ ( ~ ( ~ p23
=> p13 )
=> q23 )
=> q22 ) )
=> ~ ( ~ ( ~ ( ~ p24
=> p14 )
=> q24 )
=> q23 ) )
=> ~ ( ~ ( ~ ( ~ p25
=> p15 )
=> q25 )
=> q24 ) )
=> ~ ( ~ ( ~ ( ~ p26
=> p16 )
=> q26 )
=> q25 ) )
=> ~ ( ~ ( ~ p27
=> p17 )
=> q26 ) )
=> ~ ( ~ ( ~ p30
=> p20 )
=> q30 ) )
=> ~ ( ~ ( ~ ( ~ p31
=> p21 )
=> q31 )
=> q30 ) )
=> ~ ( ~ ( ~ ( ~ p32
=> p22 )
=> q32 )
=> q31 ) )
=> ~ ( ~ ( ~ ( ~ p33
=> p23 )
=> q33 )
=> q32 ) )
=> ~ ( ~ ( ~ ( ~ p34
=> p24 )
=> q34 )
=> q33 ) )
=> ~ ( ~ ( ~ ( ~ p35
=> p25 )
=> q35 )
=> q34 ) )
=> ~ ( ~ ( ~ ( ~ p36
=> p26 )
=> q36 )
=> q35 ) )
=> ~ ( ~ ( ~ p37
=> p27 )
=> q36 ) )
=> ~ ( ~ ( ~ p40
=> p30 )
=> q40 ) )
=> ~ ( ~ ( ~ ( ~ sP25
=> p31 )
=> q41 )
=> q40 ) )
=> ~ ( ~ ( ~ ( ~ p42
=> p32 )
=> q42 )
=> q41 ) )
=> ~ ( ~ ( ~ ( ~ p43
=> p33 )
=> q43 )
=> q42 ) )
=> ~ ( ~ ( ~ ( ~ p44
=> p34 )
=> q44 )
=> q43 ) ) ),
introduced(definition,[new_symbols(definition,[sP31])]) ).
thf(sP32,plain,
( sP32
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP29
=> ~ ( q14
=> ~ ( ~ q13
=> q15 ) ) )
=> ~ ( q15
=> ~ ( ~ q14
=> q16 ) ) )
=> ~ ( q16
=> ~ q15 ) )
=> ~ ( q20
=> ~ q21 ) )
=> ~ ( q21
=> ~ ( ~ q20
=> q22 ) ) )
=> ~ ( q22
=> ~ ( ~ q21
=> q23 ) ) )
=> ~ ( q23
=> ~ ( ~ q22
=> q24 ) ) )
=> ~ ( q24
=> ~ ( ~ q23
=> q25 ) ) )
=> ~ ( q25
=> ~ ( ~ q24
=> q26 ) ) )
=> ~ ( q26
=> ~ q25 ) )
=> ~ ( q30
=> ~ q31 ) )
=> ~ ( q31
=> ~ ( ~ q30
=> q32 ) ) )
=> ~ ( q32
=> ~ ( ~ q31
=> q33 ) ) )
=> ~ ( q33
=> ~ ( ~ q32
=> q34 ) ) )
=> ~ ( q34
=> ~ ( ~ q33
=> q35 ) ) )
=> ~ ( q35
=> ~ ( ~ q34
=> q36 ) ) )
=> ~ ( q36
=> ~ q35 ) )
=> ~ ( q40
=> ~ q41 ) )
=> ~ ( q41
=> ~ ( ~ q40
=> q42 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP32])]) ).
thf(sP33,plain,
( sP33
<=> ( p03
=> ~ p13 ) ),
introduced(definition,[new_symbols(definition,[sP33])]) ).
thf(sP34,plain,
( sP34
<=> ( ~ ( ~ p47
=> p37 )
=> q46 ) ),
introduced(definition,[new_symbols(definition,[sP34])]) ).
thf(sP35,plain,
( sP35
<=> ( sP14
=> ~ ( ~ ( ~ ( ~ q53
=> q52 )
=> q62 )
=> sP12 ) ) ),
introduced(definition,[new_symbols(definition,[sP35])]) ).
thf(sP36,plain,
( sP36
<=> ( ~ ( ~ ( ~ q15
=> q14 )
=> q24 )
=> q25 ) ),
introduced(definition,[new_symbols(definition,[sP36])]) ).
thf(sP37,plain,
( sP37
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP3
=> ~ ( ~ ( ~ p50
=> p40 )
=> q50 ) )
=> ~ ( ~ ( ~ ( ~ p51
=> sP25 )
=> q51 )
=> q50 ) )
=> ~ ( ~ ( ~ ( ~ p52
=> p42 )
=> q52 )
=> q51 ) )
=> ~ ( ~ ( ~ ( ~ sP14
=> p43 )
=> q53 )
=> q52 ) )
=> ~ ( ~ ( ~ ( ~ p54
=> p44 )
=> q54 )
=> q53 ) )
=> ~ ( ~ ( ~ ( ~ p55
=> p45 )
=> q55 )
=> q54 ) )
=> ~ ( ~ ( ~ ( ~ p56
=> p46 )
=> q56 )
=> q55 ) )
=> ~ ( ~ ( ~ p57
=> p47 )
=> q56 ) )
=> ~ ( ~ ( ~ p60
=> p50 )
=> q60 ) )
=> ~ ( ~ ( ~ ( ~ sP26
=> p51 )
=> q61 )
=> q60 ) ) ),
introduced(definition,[new_symbols(definition,[sP37])]) ).
thf(sP38,plain,
( sP38
<=> p45 ),
introduced(definition,[new_symbols(definition,[sP38])]) ).
thf(sP39,plain,
( sP39
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP20
=> ~ ( p44
=> ~ ( ~ p34
=> p54 ) ) )
=> ~ sP19 )
=> ~ ( p46
=> ~ ( ~ p36
=> p56 ) ) )
=> ~ ( p47
=> ~ ( ~ p37
=> p57 ) ) )
=> ~ ( p50
=> ~ ( ~ p40
=> p60 ) ) )
=> ~ ( p51
=> ~ ( ~ sP25
=> sP26 ) ) )
=> ~ ( p52
=> ~ ( ~ p42
=> p62 ) ) )
=> ~ ( sP14
=> ~ ( ~ p43
=> p63 ) ) )
=> ~ ( p54
=> ~ ( ~ p44
=> p64 ) ) )
=> ~ ( p55
=> ~ ( ~ sP38
=> p65 ) ) )
=> ~ ( p56
=> ~ ( ~ p46
=> p66 ) ) )
=> ~ ( p57
=> ~ p47 ) )
=> ~ ( p60
=> ~ p50 ) )
=> ~ ( sP26
=> ~ p51 ) )
=> ~ ( p62
=> ~ p52 ) )
=> ~ ( p63
=> ~ sP14 ) )
=> ~ sP10 )
=> ~ ( p65
=> ~ p55 ) )
=> ~ ( p66
=> ~ p56 ) )
=> ~ ( q01
=> ~ q02 ) )
=> ~ ( q02
=> ~ ( ~ q01
=> sP18 ) ) )
=> ~ ( sP18
=> ~ ( ~ q02
=> q04 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP39])]) ).
thf(sP40,plain,
( sP40
<=> ( sP26
=> ~ ( ~ ( ~ ( ~ q61
=> q60 )
=> q70 )
=> q71 ) ) ),
introduced(definition,[new_symbols(definition,[sP40])]) ).
thf(sP41,plain,
( sP41
<=> ( ~ q33
=> q32 ) ),
introduced(definition,[new_symbols(definition,[sP41])]) ).
thf(sP42,plain,
( sP42
<=> ( ~ ( ~ p23
=> p13 )
=> q23 ) ),
introduced(definition,[new_symbols(definition,[sP42])]) ).
thf(sP43,plain,
( sP43
<=> ( ~ ( ~ sP23
=> q13 )
=> q14 ) ),
introduced(definition,[new_symbols(definition,[sP43])]) ).
thf(sP44,plain,
( sP44
<=> ( ~ ( ~ ( ~ p54
=> p44 )
=> q54 )
=> q53 ) ),
introduced(definition,[new_symbols(definition,[sP44])]) ).
thf(sP45,plain,
( sP45
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP30
=> ~ ( q44
=> ~ ( ~ q43
=> q45 ) ) )
=> ~ ( q45
=> ~ ( ~ q44
=> q46 ) ) )
=> ~ ( q46
=> ~ q45 ) )
=> ~ ( q50
=> ~ q51 ) )
=> ~ ( q51
=> ~ ( ~ q50
=> q52 ) ) )
=> ~ ( q52
=> ~ ( ~ q51
=> q53 ) ) )
=> ~ ( q53
=> ~ ( ~ q52
=> q54 ) ) )
=> ~ ( q54
=> ~ ( ~ q53
=> q55 ) ) )
=> ~ ( q55
=> ~ ( ~ q54
=> q56 ) ) )
=> ~ ( q56
=> ~ q55 ) )
=> ~ ( q60
=> ~ q61 ) )
=> ~ ( q61
=> ~ sP21 ) )
=> ~ ( q62
=> ~ ( ~ q61
=> sP12 ) ) )
=> ~ ( sP12
=> ~ ( ~ q62
=> q64 ) ) )
=> ~ ( q64
=> ~ ( ~ sP12
=> q65 ) ) )
=> ~ ( q65
=> ~ ( ~ q64
=> q66 ) ) )
=> ~ sP13 )
=> ~ ( q70
=> ~ q71 ) ) ),
introduced(definition,[new_symbols(definition,[sP45])]) ).
thf(sP46,plain,
( sP46
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP30
=> ~ ( q44
=> ~ ( ~ q43
=> q45 ) ) )
=> ~ ( q45
=> ~ ( ~ q44
=> q46 ) ) )
=> ~ ( q46
=> ~ q45 ) )
=> ~ ( q50
=> ~ q51 ) )
=> ~ ( q51
=> ~ ( ~ q50
=> q52 ) ) )
=> ~ ( q52
=> ~ ( ~ q51
=> q53 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP46])]) ).
thf(sP47,plain,
( sP47
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP5
=> ~ ( q75
=> ~ q74 ) )
=> ~ ( p01
=> ~ ( ~ ( ~ q01
=> q10 )
=> q11 ) ) )
=> ~ ( p02
=> ~ ( ~ ( ~ ( ~ q02
=> q01 )
=> q11 )
=> q12 ) ) )
=> ~ ( p03
=> ~ ( ~ ( ~ ( ~ sP18
=> q02 )
=> q12 )
=> q13 ) ) )
=> ~ ( p04
=> ~ sP43 ) )
=> ~ ( p05
=> ~ ( ~ ( ~ ( ~ q05
=> q04 )
=> q14 )
=> q15 ) ) )
=> ~ ( p06
=> ~ ( ~ ( ~ ( ~ q06
=> q05 )
=> q15 )
=> q16 ) ) )
=> ~ ( p07
=> ~ ( ~ q06
=> q16 ) ) )
=> ~ ( p10
=> ~ ( ~ q10
=> q20 ) ) )
=> ~ ( p11
=> ~ ( ~ ( ~ ( ~ q11
=> q10 )
=> q20 )
=> q21 ) ) )
=> ~ ( p12
=> ~ ( ~ ( ~ ( ~ q12
=> q11 )
=> q21 )
=> q22 ) ) )
=> ~ ( p13
=> ~ ( ~ ( ~ ( ~ q13
=> q12 )
=> q22 )
=> q23 ) ) )
=> ~ ( p14
=> ~ ( ~ ( ~ ( ~ q14
=> q13 )
=> q23 )
=> q24 ) ) )
=> ~ ( p15
=> ~ sP36 ) )
=> ~ ( p16
=> ~ ( ~ ( ~ ( ~ q16
=> q15 )
=> q25 )
=> q26 ) ) )
=> ~ ( p17
=> ~ ( ~ q16
=> q26 ) ) )
=> ~ ( p20
=> ~ ( ~ q20
=> q30 ) ) )
=> ~ ( p21
=> ~ ( ~ ( ~ ( ~ q21
=> q20 )
=> q30 )
=> q31 ) ) )
=> ~ ( p22
=> ~ ( ~ ( ~ ( ~ q22
=> q21 )
=> q31 )
=> q32 ) ) )
=> ~ ( p23
=> ~ ( ~ ( ~ ( ~ q23
=> q22 )
=> q32 )
=> q33 ) ) )
=> ~ ( p24
=> ~ ( ~ ( ~ ( ~ q24
=> q23 )
=> q33 )
=> q34 ) ) )
=> ~ ( p25
=> ~ ( ~ ( ~ ( ~ q25
=> q24 )
=> q34 )
=> q35 ) ) )
=> ~ ( p26
=> ~ ( ~ ( ~ ( ~ q26
=> q25 )
=> q35 )
=> q36 ) ) )
=> ~ ( p27
=> ~ ( ~ q26
=> q36 ) ) )
=> ~ ( p30
=> ~ ( ~ q30
=> q40 ) ) )
=> ~ ( p31
=> ~ ( ~ ( ~ ( ~ q31
=> q30 )
=> q40 )
=> q41 ) ) )
=> ~ ( p32
=> ~ ( ~ ( ~ ( ~ q32
=> q31 )
=> q41 )
=> q42 ) ) )
=> ~ ( p33
=> ~ ( ~ ( ~ sP41
=> q42 )
=> q43 ) ) )
=> ~ ( p34
=> ~ ( ~ ( ~ ( ~ q34
=> q33 )
=> q43 )
=> q44 ) ) )
=> ~ ( p35
=> ~ ( ~ ( ~ ( ~ q35
=> q34 )
=> q44 )
=> q45 ) ) )
=> ~ ( p36
=> ~ ( ~ ( ~ ( ~ q36
=> q35 )
=> q45 )
=> q46 ) ) )
=> ~ ( p37
=> ~ sP11 ) )
=> ~ ( p40
=> ~ ( ~ q40
=> q50 ) ) )
=> ~ ( sP25
=> ~ ( ~ ( ~ ( ~ q41
=> q40 )
=> q50 )
=> q51 ) ) )
=> ~ ( p42
=> ~ ( ~ ( ~ ( ~ q42
=> q41 )
=> q51 )
=> q52 ) ) )
=> ~ ( p43
=> ~ ( ~ ( ~ ( ~ q43
=> q42 )
=> q52 )
=> q53 ) ) )
=> ~ ( p44
=> ~ ( ~ ( ~ ( ~ q44
=> q43 )
=> q53 )
=> q54 ) ) )
=> ~ ( sP38
=> ~ ( ~ ( ~ ( ~ q45
=> q44 )
=> q54 )
=> q55 ) ) )
=> ~ ( p46
=> ~ ( ~ ( ~ ( ~ q46
=> q45 )
=> q55 )
=> q56 ) ) )
=> ~ ( p47
=> ~ ( ~ q46
=> q56 ) ) )
=> ~ ( p50
=> ~ ( ~ q50
=> q60 ) ) )
=> ~ sP16 )
=> ~ ( p52
=> ~ ( ~ ( ~ ( ~ q52
=> q51 )
=> q61 )
=> q62 ) ) )
=> ~ sP35 )
=> ~ ( p54
=> ~ ( ~ ( ~ ( ~ q54
=> q53 )
=> sP12 )
=> q64 ) ) )
=> ~ ( p55
=> ~ ( ~ ( ~ ( ~ q55
=> q54 )
=> q64 )
=> q65 ) ) )
=> ~ ( p56
=> ~ ( ~ ( ~ ( ~ q56
=> q55 )
=> q65 )
=> q66 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP47])]) ).
thf(sP48,plain,
( sP48
<=> ( ~ ( ~ sP9
=> ~ ( p60
=> ~ ( ~ q60
=> q70 ) ) )
=> ~ sP40 ) ),
introduced(definition,[new_symbols(definition,[sP48])]) ).
thf(sP49,plain,
( sP49
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP46
=> ~ ( q53
=> ~ ( ~ q52
=> q54 ) ) )
=> ~ ( q54
=> ~ ( ~ q53
=> q55 ) ) )
=> ~ ( q55
=> ~ ( ~ q54
=> q56 ) ) )
=> ~ ( q56
=> ~ q55 ) )
=> ~ ( q60
=> ~ q61 ) )
=> ~ ( q61
=> ~ sP21 ) )
=> ~ ( q62
=> ~ ( ~ q61
=> sP12 ) ) )
=> ~ ( sP12
=> ~ ( ~ q62
=> q64 ) ) )
=> ~ ( q64
=> ~ ( ~ sP12
=> q65 ) ) )
=> ~ ( q65
=> ~ ( ~ q64
=> q66 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP49])]) ).
thf(sP50,plain,
( sP50
<=> q42 ),
introduced(definition,[new_symbols(definition,[sP50])]) ).
thf(sP51,plain,
( sP51
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ( p01
=> ~ p11 )
=> ~ ( p02
=> ~ p12 ) )
=> ~ sP33 )
=> ~ ( p04
=> ~ p14 ) )
=> ~ ( p05
=> ~ p15 ) )
=> ~ ( p06
=> ~ p16 ) )
=> ~ ( p07
=> ~ p17 ) )
=> ~ ( p10
=> ~ p20 ) )
=> ~ ( p11
=> ~ ( ~ p01
=> p21 ) ) )
=> ~ ( p12
=> ~ ( ~ p02
=> p22 ) ) )
=> ~ ( p13
=> ~ ( ~ p03
=> p23 ) ) )
=> ~ ( p14
=> ~ ( ~ p04
=> p24 ) ) )
=> ~ ( p15
=> ~ ( ~ p05
=> p25 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP51])]) ).
thf(sP52,plain,
( sP52
<=> q60 ),
introduced(definition,[new_symbols(definition,[sP52])]) ).
thf(sP53,plain,
( sP53
<=> q23 ),
introduced(definition,[new_symbols(definition,[sP53])]) ).
thf(sP54,plain,
( sP54
<=> ( p54
=> ~ ( ~ ( ~ ( ~ q54
=> q53 )
=> sP12 )
=> q64 ) ) ),
introduced(definition,[new_symbols(definition,[sP54])]) ).
thf(sP55,plain,
( sP55
<=> ( ~ sP39
=> ~ ( q04
=> ~ ( ~ sP18
=> q05 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP55])]) ).
thf(sP56,plain,
( sP56
<=> ( ~ q34
=> q36 ) ),
introduced(definition,[new_symbols(definition,[sP56])]) ).
thf(sP57,plain,
( sP57
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP17
=> ~ ( ~ ( ~ ( ~ p13
=> p03 )
=> q13 )
=> q12 ) )
=> ~ ( ~ ( ~ ( ~ p14
=> p04 )
=> q14 )
=> q13 ) )
=> ~ ( ~ ( ~ ( ~ p15
=> p05 )
=> q15 )
=> q14 ) )
=> ~ ( ~ ( ~ ( ~ p16
=> p06 )
=> q16 )
=> q15 ) )
=> ~ ( ~ ( ~ p17
=> p07 )
=> q16 ) )
=> ~ ( ~ ( ~ p20
=> p10 )
=> q20 ) )
=> ~ ( ~ ( ~ sP15
=> q21 )
=> q20 ) )
=> ~ ( ~ ( ~ ( ~ p22
=> p12 )
=> q22 )
=> q21 ) )
=> ~ ( ~ sP42
=> q22 ) )
=> ~ ( ~ ( ~ ( ~ p24
=> p14 )
=> q24 )
=> sP53 ) )
=> ~ ( ~ ( ~ ( ~ p25
=> p15 )
=> q25 )
=> q24 ) )
=> ~ ( ~ ( ~ ( ~ p26
=> p16 )
=> q26 )
=> q25 ) )
=> ~ ( ~ ( ~ p27
=> p17 )
=> q26 ) )
=> ~ ( ~ ( ~ p30
=> p20 )
=> q30 ) )
=> ~ ( ~ ( ~ ( ~ p31
=> p21 )
=> q31 )
=> q30 ) )
=> ~ ( ~ ( ~ ( ~ p32
=> p22 )
=> q32 )
=> q31 ) )
=> ~ ( ~ ( ~ ( ~ p33
=> p23 )
=> q33 )
=> q32 ) )
=> ~ ( ~ ( ~ ( ~ p34
=> p24 )
=> q34 )
=> q33 ) )
=> ~ ( ~ ( ~ ( ~ p35
=> p25 )
=> q35 )
=> q34 ) )
=> ~ ( ~ ( ~ ( ~ p36
=> p26 )
=> q36 )
=> q35 ) )
=> ~ ( ~ ( ~ p37
=> p27 )
=> q36 ) )
=> ~ ( ~ ( ~ p40
=> p30 )
=> q40 ) ) ),
introduced(definition,[new_symbols(definition,[sP57])]) ).
thf(sP58,plain,
( sP58
<=> ( ~ ( ~ p34
=> p24 )
=> q34 ) ),
introduced(definition,[new_symbols(definition,[sP58])]) ).
thf(sP59,plain,
( sP59
<=> ( ~ ( ~ ( ~ ( ~ sP51
=> ~ ( p16
=> ~ ( ~ p06
=> p26 ) ) )
=> ~ ( p17
=> ~ ( ~ p07
=> p27 ) ) )
=> ~ ( p20
=> ~ ( ~ p10
=> p30 ) ) )
=> ~ ( p21
=> ~ ( ~ p11
=> p31 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP59])]) ).
thf(sP60,plain,
( sP60
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP46
=> ~ ( q53
=> ~ ( ~ q52
=> q54 ) ) )
=> ~ ( q54
=> ~ ( ~ q53
=> q55 ) ) )
=> ~ ( q55
=> ~ ( ~ q54
=> q56 ) ) )
=> ~ ( q56
=> ~ q55 ) )
=> ~ ( sP52
=> ~ q61 ) )
=> ~ ( q61
=> ~ sP21 ) )
=> ~ ( q62
=> ~ ( ~ q61
=> sP12 ) ) )
=> ~ ( sP12
=> ~ ( ~ q62
=> q64 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP60])]) ).
thf(sP61,plain,
( sP61
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP20
=> ~ ( p44
=> ~ ( ~ p34
=> p54 ) ) )
=> ~ sP19 )
=> ~ ( p46
=> ~ ( ~ p36
=> p56 ) ) )
=> ~ ( p47
=> ~ ( ~ p37
=> p57 ) ) )
=> ~ ( p50
=> ~ ( ~ p40
=> p60 ) ) )
=> ~ ( p51
=> ~ ( ~ sP25
=> sP26 ) ) )
=> ~ ( p52
=> ~ ( ~ p42
=> p62 ) ) )
=> ~ ( sP14
=> ~ ( ~ p43
=> p63 ) ) )
=> ~ ( p54
=> ~ ( ~ p44
=> p64 ) ) )
=> ~ ( p55
=> ~ ( ~ sP38
=> p65 ) ) )
=> ~ ( p56
=> ~ ( ~ p46
=> p66 ) ) )
=> ~ ( p57
=> ~ p47 ) )
=> ~ ( p60
=> ~ p50 ) )
=> ~ ( sP26
=> ~ p51 ) )
=> ~ ( p62
=> ~ p52 ) )
=> ~ ( p63
=> ~ sP14 ) )
=> ~ sP10 )
=> ~ ( p65
=> ~ p55 ) )
=> ~ ( p66
=> ~ p56 ) ) ),
introduced(definition,[new_symbols(definition,[sP61])]) ).
thf(sP62,plain,
( sP62
<=> q26 ),
introduced(definition,[new_symbols(definition,[sP62])]) ).
thf(sP63,plain,
( sP63
<=> ( p14
=> ~ ( ~ ( ~ ( ~ q14
=> q13 )
=> sP53 )
=> q24 ) ) ),
introduced(definition,[new_symbols(definition,[sP63])]) ).
thf(sP64,plain,
( sP64
<=> q30 ),
introduced(definition,[new_symbols(definition,[sP64])]) ).
thf(sP65,plain,
( sP65
<=> ( ~ p30
=> p20 ) ),
introduced(definition,[new_symbols(definition,[sP65])]) ).
thf(sP66,plain,
( sP66
<=> ( q24
=> ~ ( ~ sP53
=> q25 ) ) ),
introduced(definition,[new_symbols(definition,[sP66])]) ).
thf(sP67,plain,
( sP67
<=> ( ~ q50
=> sP52 ) ),
introduced(definition,[new_symbols(definition,[sP67])]) ).
thf(sP68,plain,
( sP68
<=> ( p13
=> ~ ( ~ ( ~ ( ~ q13
=> q12 )
=> q22 )
=> sP53 ) ) ),
introduced(definition,[new_symbols(definition,[sP68])]) ).
thf(sP69,plain,
( sP69
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP59
=> ~ ( p22
=> ~ ( ~ p12
=> p32 ) ) )
=> ~ ( p23
=> ~ ( ~ p13
=> p33 ) ) )
=> ~ ( p24
=> ~ ( ~ p14
=> p34 ) ) )
=> ~ ( p25
=> ~ ( ~ p15
=> p35 ) ) )
=> ~ ( p26
=> ~ ( ~ p16
=> p36 ) ) )
=> ~ ( p27
=> ~ ( ~ p17
=> p37 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP69])]) ).
thf(sP70,plain,
( sP70
<=> ( ~ ( ~ ( ~ q05
=> q04 )
=> q14 )
=> q15 ) ),
introduced(definition,[new_symbols(definition,[sP70])]) ).
thf(sP71,plain,
( sP71
<=> p23 ),
introduced(definition,[new_symbols(definition,[sP71])]) ).
thf(sP72,plain,
( sP72
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP5
=> ~ ( q75
=> ~ q74 ) )
=> ~ ( p01
=> ~ ( ~ ( ~ q01
=> q10 )
=> q11 ) ) )
=> ~ ( p02
=> ~ ( ~ ( ~ ( ~ q02
=> q01 )
=> q11 )
=> q12 ) ) )
=> ~ ( p03
=> ~ ( ~ ( ~ ( ~ sP18
=> q02 )
=> q12 )
=> q13 ) ) )
=> ~ ( p04
=> ~ sP43 ) )
=> ~ ( p05
=> ~ sP70 ) )
=> ~ ( p06
=> ~ ( ~ ( ~ ( ~ q06
=> q05 )
=> q15 )
=> q16 ) ) )
=> ~ ( p07
=> ~ ( ~ q06
=> q16 ) ) )
=> ~ ( p10
=> ~ ( ~ q10
=> q20 ) ) )
=> ~ ( p11
=> ~ ( ~ ( ~ ( ~ q11
=> q10 )
=> q20 )
=> q21 ) ) )
=> ~ ( p12
=> ~ ( ~ ( ~ ( ~ q12
=> q11 )
=> q21 )
=> q22 ) ) )
=> ~ sP68 )
=> ~ sP63 ) ),
introduced(definition,[new_symbols(definition,[sP72])]) ).
thf(sP73,plain,
( sP73
<=> ( ~ ( ~ ( ~ sP69
=> ~ sP28 )
=> ~ ( p31
=> ~ ( ~ p21
=> sP25 ) ) )
=> ~ ( p32
=> ~ ( ~ p22
=> p42 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP73])]) ).
thf(sP74,plain,
( sP74
<=> ( q70
=> ~ q71 ) ),
introduced(definition,[new_symbols(definition,[sP74])]) ).
thf(sP75,plain,
( sP75
<=> ( ~ ( ~ sP50
=> q41 )
=> q51 ) ),
introduced(definition,[new_symbols(definition,[sP75])]) ).
thf(sP76,plain,
( sP76
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP3
=> ~ ( ~ ( ~ p50
=> p40 )
=> q50 ) )
=> ~ ( ~ ( ~ ( ~ p51
=> sP25 )
=> q51 )
=> q50 ) )
=> ~ ( ~ ( ~ ( ~ p52
=> p42 )
=> q52 )
=> q51 ) )
=> ~ ( ~ ( ~ ( ~ sP14
=> p43 )
=> q53 )
=> q52 ) )
=> ~ sP44 )
=> ~ ( ~ ( ~ ( ~ p55
=> sP38 )
=> q55 )
=> q54 ) )
=> ~ ( ~ ( ~ ( ~ p56
=> p46 )
=> q56 )
=> q55 ) ) ),
introduced(definition,[new_symbols(definition,[sP76])]) ).
thf(sP77,plain,
( sP77
<=> ( ~ ( ~ p25
=> p15 )
=> q25 ) ),
introduced(definition,[new_symbols(definition,[sP77])]) ).
thf(sP78,plain,
( sP78
<=> p03 ),
introduced(definition,[new_symbols(definition,[sP78])]) ).
thf(sP79,plain,
( sP79
<=> ( ~ p31
=> p51 ) ),
introduced(definition,[new_symbols(definition,[sP79])]) ).
thf(sP80,plain,
( sP80
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP29
=> ~ ( q14
=> ~ ( ~ q13
=> q15 ) ) )
=> ~ ( q15
=> ~ ( ~ q14
=> q16 ) ) )
=> ~ ( q16
=> ~ q15 ) )
=> ~ ( q20
=> ~ q21 ) )
=> ~ ( q21
=> ~ ( ~ q20
=> q22 ) ) )
=> ~ ( q22
=> ~ ( ~ q21
=> sP53 ) ) )
=> ~ ( sP53
=> ~ ( ~ q22
=> q24 ) ) )
=> ~ sP66 )
=> ~ ( q25
=> ~ ( ~ q24
=> sP62 ) ) )
=> ~ ( sP62
=> ~ q25 ) )
=> ~ ( sP64
=> ~ q31 ) )
=> ~ ( q31
=> ~ ( ~ sP64
=> q32 ) ) )
=> ~ ( q32
=> ~ ( ~ q31
=> q33 ) ) )
=> ~ ( q33
=> ~ ( ~ q32
=> q34 ) ) )
=> ~ ( q34
=> ~ ( ~ q33
=> q35 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP80])]) ).
thf(sP81,plain,
( sP81
<=> ( p37
=> ~ ( ~ p27
=> p47 ) ) ),
introduced(definition,[new_symbols(definition,[sP81])]) ).
thf(sP82,plain,
( sP82
<=> q15 ),
introduced(definition,[new_symbols(definition,[sP82])]) ).
thf(sP83,plain,
( sP83
<=> ( ~ sP76
=> ~ ( ~ ( ~ p57
=> p47 )
=> q56 ) ) ),
introduced(definition,[new_symbols(definition,[sP83])]) ).
thf(sP84,plain,
( sP84
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP17
=> ~ ( ~ ( ~ ( ~ p13
=> sP78 )
=> q13 )
=> q12 ) )
=> ~ ( ~ ( ~ ( ~ p14
=> p04 )
=> q14 )
=> q13 ) )
=> ~ ( ~ ( ~ ( ~ p15
=> p05 )
=> sP82 )
=> q14 ) )
=> ~ ( ~ ( ~ ( ~ p16
=> p06 )
=> q16 )
=> sP82 ) )
=> ~ ( ~ ( ~ p17
=> p07 )
=> q16 ) )
=> ~ ( ~ ( ~ p20
=> p10 )
=> q20 ) )
=> ~ ( ~ ( ~ sP15
=> q21 )
=> q20 ) )
=> ~ ( ~ ( ~ ( ~ p22
=> p12 )
=> q22 )
=> q21 ) )
=> ~ ( ~ sP42
=> q22 ) )
=> ~ ( ~ ( ~ ( ~ p24
=> p14 )
=> q24 )
=> sP53 ) )
=> ~ ( ~ sP77
=> q24 ) )
=> ~ ( ~ ( ~ ( ~ p26
=> p16 )
=> sP62 )
=> q25 ) )
=> ~ ( ~ ( ~ p27
=> p17 )
=> sP62 ) )
=> ~ ( ~ sP65
=> sP64 ) )
=> ~ ( ~ ( ~ ( ~ p31
=> p21 )
=> q31 )
=> sP64 ) )
=> ~ ( ~ ( ~ ( ~ p32
=> p22 )
=> q32 )
=> q31 ) )
=> ~ ( ~ ( ~ ( ~ p33
=> sP71 )
=> q33 )
=> q32 ) ) ),
introduced(definition,[new_symbols(definition,[sP84])]) ).
thf(sP85,plain,
( sP85
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP20
=> ~ ( p44
=> ~ ( ~ p34
=> p54 ) ) )
=> ~ sP19 )
=> ~ ( p46
=> ~ ( ~ p36
=> p56 ) ) )
=> ~ ( p47
=> ~ ( ~ p37
=> p57 ) ) )
=> ~ ( p50
=> ~ ( ~ p40
=> p60 ) ) )
=> ~ ( p51
=> ~ ( ~ sP25
=> sP26 ) ) )
=> ~ ( p52
=> ~ ( ~ p42
=> p62 ) ) )
=> ~ ( sP14
=> ~ ( ~ p43
=> p63 ) ) )
=> ~ ( p54
=> ~ ( ~ p44
=> p64 ) ) )
=> ~ ( p55
=> ~ ( ~ sP38
=> p65 ) ) )
=> ~ ( p56
=> ~ ( ~ p46
=> p66 ) ) )
=> ~ ( p57
=> ~ p47 ) )
=> ~ ( p60
=> ~ p50 ) )
=> ~ ( sP26
=> ~ p51 ) )
=> ~ ( p62
=> ~ p52 ) )
=> ~ ( p63
=> ~ sP14 ) )
=> ~ sP10 )
=> ~ ( p65
=> ~ p55 ) ) ),
introduced(definition,[new_symbols(definition,[sP85])]) ).
thf(sP86,plain,
( sP86
<=> ( p57
=> ~ ( ~ q56
=> q66 ) ) ),
introduced(definition,[new_symbols(definition,[sP86])]) ).
thf(sP87,plain,
( sP87
<=> ( ~ ( ~ sP31
=> ~ ( ~ ( ~ ( ~ sP38
=> p35 )
=> q45 )
=> q44 ) )
=> ~ ( ~ ( ~ ( ~ p46
=> p36 )
=> q46 )
=> q45 ) ) ),
introduced(definition,[new_symbols(definition,[sP87])]) ).
thf(sP88,plain,
( sP88
<=> ( sP25
=> ~ ( ~ ( ~ ( ~ q41
=> q40 )
=> q50 )
=> q51 ) ) ),
introduced(definition,[new_symbols(definition,[sP88])]) ).
thf(sP89,plain,
( sP89
<=> ( ~ sP55
=> ~ ( q05
=> ~ ( ~ q04
=> q06 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP89])]) ).
thf(sP90,plain,
( sP90
<=> ( ~ q46
=> q56 ) ),
introduced(definition,[new_symbols(definition,[sP90])]) ).
thf(sP91,plain,
( sP91
<=> ( ~ p34
=> p54 ) ),
introduced(definition,[new_symbols(definition,[sP91])]) ).
thf(sP92,plain,
( sP92
<=> ( p60
=> ~ p50 ) ),
introduced(definition,[new_symbols(definition,[sP92])]) ).
thf(sP93,plain,
( sP93
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP20
=> ~ ( p44
=> ~ sP91 ) )
=> ~ sP19 )
=> ~ ( p46
=> ~ ( ~ p36
=> p56 ) ) )
=> ~ ( p47
=> ~ ( ~ p37
=> p57 ) ) )
=> ~ ( p50
=> ~ ( ~ p40
=> p60 ) ) )
=> ~ ( p51
=> ~ ( ~ sP25
=> sP26 ) ) )
=> ~ ( p52
=> ~ ( ~ p42
=> p62 ) ) )
=> ~ ( sP14
=> ~ ( ~ p43
=> p63 ) ) )
=> ~ ( p54
=> ~ ( ~ p44
=> p64 ) ) )
=> ~ ( p55
=> ~ ( ~ sP38
=> p65 ) ) )
=> ~ ( p56
=> ~ ( ~ p46
=> p66 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP93])]) ).
thf(sP94,plain,
( sP94
<=> ( ~ ( ~ ( ~ q44
=> q43 )
=> q53 )
=> q54 ) ),
introduced(definition,[new_symbols(definition,[sP94])]) ).
thf(sP95,plain,
( sP95
<=> ( ~ ( ~ ( ~ ( ~ sP30
=> ~ ( q44
=> ~ ( ~ q43
=> q45 ) ) )
=> ~ ( q45
=> ~ ( ~ q44
=> q46 ) ) )
=> ~ ( q46
=> ~ q45 ) )
=> ~ ( q50
=> ~ q51 ) ) ),
introduced(definition,[new_symbols(definition,[sP95])]) ).
thf(sP96,plain,
( sP96
<=> ( q64
=> ~ ( ~ sP12
=> q65 ) ) ),
introduced(definition,[new_symbols(definition,[sP96])]) ).
thf(sP97,plain,
( sP97
<=> ( ~ ( ~ p32
=> p22 )
=> q32 ) ),
introduced(definition,[new_symbols(definition,[sP97])]) ).
thf(sP98,plain,
( sP98
<=> ( p05
=> ~ p15 ) ),
introduced(definition,[new_symbols(definition,[sP98])]) ).
thf(sP99,plain,
( sP99
<=> p34 ),
introduced(definition,[new_symbols(definition,[sP99])]) ).
thf(sP100,plain,
( sP100
<=> ( ~ sP83
=> ~ ( ~ ( ~ p60
=> p50 )
=> sP52 ) ) ),
introduced(definition,[new_symbols(definition,[sP100])]) ).
thf(sP101,plain,
( sP101
<=> ( ~ ( ~ ( ~ q45
=> q44 )
=> q54 )
=> q55 ) ),
introduced(definition,[new_symbols(definition,[sP101])]) ).
thf(sP102,plain,
( sP102
<=> ( ~ ( ~ ( ( p01
=> ~ p11 )
=> ~ ( p02
=> ~ p12 ) )
=> ~ sP33 )
=> ~ ( p04
=> ~ p14 ) ) ),
introduced(definition,[new_symbols(definition,[sP102])]) ).
thf(sP103,plain,
( sP103
<=> q06 ),
introduced(definition,[new_symbols(definition,[sP103])]) ).
thf(sP104,plain,
( sP104
<=> ( ~ ( ~ p64
=> q74 )
=> q73 ) ),
introduced(definition,[new_symbols(definition,[sP104])]) ).
thf(sP105,plain,
( sP105
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP48
=> ~ ( p62
=> ~ ( ~ ( ~ ( ~ q62
=> q61 )
=> q71 )
=> q72 ) ) )
=> ~ ( p63
=> ~ ( ~ ( ~ ( ~ sP12
=> q62 )
=> q72 )
=> q73 ) ) )
=> ~ sP24 )
=> ~ ( p65
=> ~ ( ~ ( ~ ( ~ q65
=> q64 )
=> q74 )
=> q75 ) ) )
=> ~ ( p66
=> ~ ( ~ ( ~ q66
=> q65 )
=> q75 ) ) )
=> ~ sP6 )
=> ~ ( ~ ( ~ p02
=> q02 )
=> q01 ) )
=> ~ ( ~ ( ~ sP78
=> sP18 )
=> q02 ) )
=> ~ ( ~ ( ~ p04
=> q04 )
=> sP18 ) )
=> ~ ( ~ ( ~ p05
=> q05 )
=> q04 ) )
=> ~ ( ~ ( ~ p06
=> sP103 )
=> q05 ) )
=> ~ ( ~ p07
=> sP103 ) )
=> ~ ( ~ p10
=> q10 ) )
=> ~ ( ~ ( ~ ( ~ p11
=> p01 )
=> q11 )
=> q10 ) ) ),
introduced(definition,[new_symbols(definition,[sP105])]) ).
thf(sP106,plain,
( sP106
<=> ( ~ sP71
=> p13 ) ),
introduced(definition,[new_symbols(definition,[sP106])]) ).
thf(sP107,plain,
( sP107
<=> ( ~ ( ~ ( ~ sP38
=> p35 )
=> q45 )
=> q44 ) ),
introduced(definition,[new_symbols(definition,[sP107])]) ).
thf(sP108,plain,
( sP108
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP48
=> ~ ( p62
=> ~ ( ~ ( ~ ( ~ q62
=> q61 )
=> q71 )
=> q72 ) ) )
=> ~ ( p63
=> ~ ( ~ ( ~ ( ~ sP12
=> q62 )
=> q72 )
=> q73 ) ) )
=> ~ sP24 )
=> ~ ( p65
=> ~ ( ~ ( ~ ( ~ q65
=> q64 )
=> q74 )
=> q75 ) ) )
=> ~ ( p66
=> ~ ( ~ ( ~ q66
=> q65 )
=> q75 ) ) )
=> ~ sP6 )
=> ~ ( ~ ( ~ p02
=> q02 )
=> q01 ) )
=> ~ ( ~ ( ~ sP78
=> sP18 )
=> q02 ) )
=> ~ ( ~ ( ~ p04
=> q04 )
=> sP18 ) )
=> ~ ( ~ ( ~ p05
=> q05 )
=> q04 ) )
=> ~ ( ~ ( ~ p06
=> sP103 )
=> q05 ) ) ),
introduced(definition,[new_symbols(definition,[sP108])]) ).
thf(sP109,plain,
( sP109
<=> ( ~ sP26
=> p51 ) ),
introduced(definition,[new_symbols(definition,[sP109])]) ).
thf(sP110,plain,
( sP110
<=> p50 ),
introduced(definition,[new_symbols(definition,[sP110])]) ).
thf(sP111,plain,
( sP111
<=> ( sP82
=> ~ ( ~ q14
=> q16 ) ) ),
introduced(definition,[new_symbols(definition,[sP111])]) ).
thf(sP112,plain,
( sP112
<=> ( ~ ( ~ ( ~ q31
=> sP64 )
=> q40 )
=> q41 ) ),
introduced(definition,[new_symbols(definition,[sP112])]) ).
thf(sP113,plain,
( sP113
<=> ( ~ ( ~ sP82
=> q14 )
=> q24 ) ),
introduced(definition,[new_symbols(definition,[sP113])]) ).
thf(sP114,plain,
( sP114
<=> ( ~ ( ~ q11
=> q10 )
=> q20 ) ),
introduced(definition,[new_symbols(definition,[sP114])]) ).
thf(sP115,plain,
( sP115
<=> ( ~ p27
=> p47 ) ),
introduced(definition,[new_symbols(definition,[sP115])]) ).
thf(sP116,plain,
( sP116
<=> q14 ),
introduced(definition,[new_symbols(definition,[sP116])]) ).
thf(sP117,plain,
( sP117
<=> ( ~ ( ~ p54
=> p44 )
=> q54 ) ),
introduced(definition,[new_symbols(definition,[sP117])]) ).
thf(sP118,plain,
( sP118
<=> ( ~ ( ~ sP72
=> ~ ( p15
=> ~ sP36 ) )
=> ~ ( p16
=> ~ ( ~ ( ~ ( ~ q16
=> sP82 )
=> q25 )
=> sP62 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP118])]) ).
thf(sP119,plain,
( sP119
<=> ( ~ ( ~ sP17
=> ~ ( ~ ( ~ ( ~ p13
=> sP78 )
=> q13 )
=> q12 ) )
=> ~ ( ~ ( ~ ( ~ p14
=> p04 )
=> sP116 )
=> q13 ) ) ),
introduced(definition,[new_symbols(definition,[sP119])]) ).
thf(sP120,plain,
( sP120
<=> p33 ),
introduced(definition,[new_symbols(definition,[sP120])]) ).
thf(sP121,plain,
( sP121
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP118
=> ~ ( p17
=> ~ ( ~ q16
=> sP62 ) ) )
=> ~ ( p20
=> ~ ( ~ q20
=> sP64 ) ) )
=> ~ ( p21
=> ~ ( ~ ( ~ ( ~ q21
=> q20 )
=> sP64 )
=> q31 ) ) )
=> ~ ( p22
=> ~ ( ~ ( ~ ( ~ q22
=> q21 )
=> q31 )
=> q32 ) ) )
=> ~ ( sP71
=> ~ ( ~ ( ~ ( ~ sP53
=> q22 )
=> q32 )
=> q33 ) ) )
=> ~ ( p24
=> ~ ( ~ ( ~ ( ~ q24
=> sP53 )
=> q33 )
=> q34 ) ) )
=> ~ ( p25
=> ~ ( ~ ( ~ ( ~ q25
=> q24 )
=> q34 )
=> q35 ) ) )
=> ~ ( p26
=> ~ ( ~ ( ~ ( ~ sP62
=> q25 )
=> q35 )
=> q36 ) ) )
=> ~ ( p27
=> ~ ( ~ sP62
=> q36 ) ) )
=> ~ ( p30
=> ~ ( ~ sP64
=> q40 ) ) )
=> ~ ( p31
=> ~ sP112 ) )
=> ~ ( p32
=> ~ ( ~ ( ~ ( ~ q32
=> q31 )
=> q41 )
=> sP50 ) ) )
=> ~ ( sP120
=> ~ ( ~ ( ~ sP41
=> sP50 )
=> q43 ) ) )
=> ~ ( sP99
=> ~ ( ~ ( ~ ( ~ q34
=> q33 )
=> q43 )
=> q44 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP121])]) ).
thf(sP122,plain,
( sP122
<=> ( ~ p14
=> sP99 ) ),
introduced(definition,[new_symbols(definition,[sP122])]) ).
thf(sP123,plain,
( sP123
<=> ( ~ ( ~ sP27
=> ~ ( sP25
=> ~ sP79 ) )
=> ~ ( p42
=> ~ ( ~ p32
=> p52 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP123])]) ).
thf(sP124,plain,
( sP124
<=> q71 ),
introduced(definition,[new_symbols(definition,[sP124])]) ).
thf(sP125,plain,
( sP125
<=> p14 ),
introduced(definition,[new_symbols(definition,[sP125])]) ).
thf(sP126,plain,
( sP126
<=> q02 ),
introduced(definition,[new_symbols(definition,[sP126])]) ).
thf(sP127,plain,
( sP127
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP20
=> ~ ( p44
=> ~ sP91 ) )
=> ~ sP19 )
=> ~ ( p46
=> ~ ( ~ p36
=> p56 ) ) )
=> ~ ( p47
=> ~ ( ~ p37
=> p57 ) ) )
=> ~ ( sP110
=> ~ ( ~ p40
=> p60 ) ) )
=> ~ ( p51
=> ~ ( ~ sP25
=> sP26 ) ) )
=> ~ ( p52
=> ~ ( ~ p42
=> p62 ) ) )
=> ~ ( sP14
=> ~ ( ~ p43
=> p63 ) ) )
=> ~ ( p54
=> ~ ( ~ p44
=> p64 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP127])]) ).
thf(sP128,plain,
( sP128
<=> ( ~ ( ~ sP3
=> ~ ( ~ ( ~ sP110
=> p40 )
=> q50 ) )
=> ~ ( ~ ( ~ ( ~ p51
=> sP25 )
=> q51 )
=> q50 ) ) ),
introduced(definition,[new_symbols(definition,[sP128])]) ).
thf(sP129,plain,
( sP129
<=> ( ~ q11
=> q10 ) ),
introduced(definition,[new_symbols(definition,[sP129])]) ).
thf(sP130,plain,
( sP130
<=> ( ~ ( ~ ( ~ q53
=> q52 )
=> q62 )
=> sP12 ) ),
introduced(definition,[new_symbols(definition,[sP130])]) ).
thf(sP131,plain,
( sP131
<=> ( ~ q20
=> sP64 ) ),
introduced(definition,[new_symbols(definition,[sP131])]) ).
thf(sP132,plain,
( sP132
<=> ( ~ q13
=> q12 ) ),
introduced(definition,[new_symbols(definition,[sP132])]) ).
thf(sP133,plain,
( sP133
<=> q46 ),
introduced(definition,[new_symbols(definition,[sP133])]) ).
thf(sP134,plain,
( sP134
<=> ( sP120
=> ~ ( ~ ( ~ sP41
=> sP50 )
=> q43 ) ) ),
introduced(definition,[new_symbols(definition,[sP134])]) ).
thf(sP135,plain,
( sP135
<=> q13 ),
introduced(definition,[new_symbols(definition,[sP135])]) ).
thf(sP136,plain,
( sP136
<=> q55 ),
introduced(definition,[new_symbols(definition,[sP136])]) ).
thf(sP137,plain,
( sP137
<=> ( ~ ( ~ sP103
=> q05 )
=> sP82 ) ),
introduced(definition,[new_symbols(definition,[sP137])]) ).
thf(sP138,plain,
( sP138
<=> ( ~ ( ~ ( ~ sP57
=> ~ ( ~ ( ~ ( ~ sP25
=> p31 )
=> q41 )
=> q40 ) )
=> ~ ( ~ ( ~ ( ~ p42
=> p32 )
=> sP50 )
=> q41 ) )
=> ~ ( ~ ( ~ ( ~ p43
=> sP120 )
=> q43 )
=> sP50 ) ) ),
introduced(definition,[new_symbols(definition,[sP138])]) ).
thf(sP139,plain,
( sP139
<=> ( ~ sP82
=> sP116 ) ),
introduced(definition,[new_symbols(definition,[sP139])]) ).
thf(sP140,plain,
( sP140
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP102
=> ~ sP98 )
=> ~ ( p06
=> ~ p16 ) )
=> ~ ( p07
=> ~ p17 ) )
=> ~ ( p10
=> ~ p20 ) )
=> ~ ( p11
=> ~ ( ~ p01
=> p21 ) ) )
=> ~ ( p12
=> ~ ( ~ p02
=> p22 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP140])]) ).
thf(sP141,plain,
( sP141
<=> ( ~ p16
=> p06 ) ),
introduced(definition,[new_symbols(definition,[sP141])]) ).
thf(sP142,plain,
( sP142
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP118
=> ~ ( p17
=> ~ ( ~ q16
=> sP62 ) ) )
=> ~ ( p20
=> ~ sP131 ) )
=> ~ ( p21
=> ~ ( ~ ( ~ ( ~ q21
=> q20 )
=> sP64 )
=> q31 ) ) )
=> ~ ( p22
=> ~ ( ~ ( ~ ( ~ q22
=> q21 )
=> q31 )
=> q32 ) ) )
=> ~ ( sP71
=> ~ ( ~ ( ~ ( ~ sP53
=> q22 )
=> q32 )
=> q33 ) ) )
=> ~ ( p24
=> ~ ( ~ ( ~ ( ~ q24
=> sP53 )
=> q33 )
=> q34 ) ) )
=> ~ ( p25
=> ~ ( ~ ( ~ ( ~ q25
=> q24 )
=> q34 )
=> q35 ) ) )
=> ~ ( p26
=> ~ ( ~ ( ~ ( ~ sP62
=> q25 )
=> q35 )
=> q36 ) ) )
=> ~ ( p27
=> ~ ( ~ sP62
=> q36 ) ) )
=> ~ ( p30
=> ~ ( ~ sP64
=> q40 ) ) )
=> ~ ( p31
=> ~ sP112 ) )
=> ~ ( p32
=> ~ ( ~ ( ~ ( ~ q32
=> q31 )
=> q41 )
=> sP50 ) ) )
=> ~ sP134 ) ),
introduced(definition,[new_symbols(definition,[sP142])]) ).
thf(sP143,plain,
( sP143
<=> ( ~ sP102
=> ~ sP98 ) ),
introduced(definition,[new_symbols(definition,[sP143])]) ).
thf(sP144,plain,
( sP144
<=> ( p10
=> ~ ( ~ q10
=> q20 ) ) ),
introduced(definition,[new_symbols(definition,[sP144])]) ).
thf(sP145,plain,
( sP145
<=> ( ~ ( ~ sP5
=> ~ ( q75
=> ~ q74 ) )
=> ~ ( p01
=> ~ ( ~ ( ~ q01
=> q10 )
=> q11 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP145])]) ).
thf(sP146,plain,
( sP146
<=> ( ~ q54
=> q56 ) ),
introduced(definition,[new_symbols(definition,[sP146])]) ).
thf(sP147,plain,
( sP147
<=> ( ~ q53
=> q52 ) ),
introduced(definition,[new_symbols(definition,[sP147])]) ).
thf(sP148,plain,
( sP148
<=> ( ~ ( ~ sP62
=> q25 )
=> q35 ) ),
introduced(definition,[new_symbols(definition,[sP148])]) ).
thf(sP149,plain,
( sP149
<=> ( ~ sP58
=> q33 ) ),
introduced(definition,[new_symbols(definition,[sP149])]) ).
thf(sP150,plain,
( sP150
<=> ( ~ ( ~ ( ~ sP59
=> ~ ( p22
=> ~ ( ~ p12
=> p32 ) ) )
=> ~ ( sP71
=> ~ ( ~ p13
=> sP120 ) ) )
=> ~ ( p24
=> ~ sP122 ) ) ),
introduced(definition,[new_symbols(definition,[sP150])]) ).
thf(sP151,plain,
( sP151
<=> ( ~ p36
=> p26 ) ),
introduced(definition,[new_symbols(definition,[sP151])]) ).
thf(sP152,plain,
( sP152
<=> ( ~ ( ~ ( ~ q61
=> sP52 )
=> q70 )
=> sP124 ) ),
introduced(definition,[new_symbols(definition,[sP152])]) ).
thf(sP153,plain,
( sP153
<=> ( ~ ( ~ ( ~ p43
=> sP120 )
=> q43 )
=> sP50 ) ),
introduced(definition,[new_symbols(definition,[sP153])]) ).
thf(sP154,plain,
( sP154
<=> ( ~ ( ~ ( ~ ( ~ sP128
=> ~ ( ~ ( ~ ( ~ p52
=> p42 )
=> q52 )
=> q51 ) )
=> ~ ( ~ ( ~ ( ~ sP14
=> p43 )
=> q53 )
=> q52 ) )
=> ~ sP44 )
=> ~ ( ~ ( ~ ( ~ p55
=> sP38 )
=> sP136 )
=> q54 ) ) ),
introduced(definition,[new_symbols(definition,[sP154])]) ).
thf(sP155,plain,
( sP155
<=> ( ~ ( ~ ( ~ q54
=> q53 )
=> sP12 )
=> q64 ) ),
introduced(definition,[new_symbols(definition,[sP155])]) ).
thf(sP156,plain,
( sP156
<=> ( p04
=> ~ sP43 ) ),
introduced(definition,[new_symbols(definition,[sP156])]) ).
thf(sP157,plain,
( sP157
<=> ( ~ ( ~ sP125
=> p04 )
=> sP116 ) ),
introduced(definition,[new_symbols(definition,[sP157])]) ).
thf(sP158,plain,
( sP158
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP118
=> ~ ( p17
=> ~ ( ~ q16
=> sP62 ) ) )
=> ~ ( p20
=> ~ sP131 ) )
=> ~ ( p21
=> ~ ( ~ ( ~ ( ~ q21
=> q20 )
=> sP64 )
=> q31 ) ) )
=> ~ ( p22
=> ~ ( ~ ( ~ ( ~ q22
=> q21 )
=> q31 )
=> q32 ) ) )
=> ~ ( sP71
=> ~ ( ~ ( ~ ( ~ sP53
=> q22 )
=> q32 )
=> q33 ) ) )
=> ~ ( p24
=> ~ ( ~ ( ~ ( ~ q24
=> sP53 )
=> q33 )
=> q34 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP158])]) ).
thf(sP159,plain,
( sP159
<=> ( ~ ( ~ p63
=> sP14 )
=> sP12 ) ),
introduced(definition,[new_symbols(definition,[sP159])]) ).
thf(sP160,plain,
( sP160
<=> ( ~ p60
=> q70 ) ),
introduced(definition,[new_symbols(definition,[sP160])]) ).
thf(sP161,plain,
( sP161
<=> ( sP25
=> ~ sP79 ) ),
introduced(definition,[new_symbols(definition,[sP161])]) ).
thf(sP162,plain,
( sP162
<=> ( ~ sP151
=> q36 ) ),
introduced(definition,[new_symbols(definition,[sP162])]) ).
thf(sP163,plain,
( sP163
<=> ( p30
=> ~ ( ~ sP64
=> q40 ) ) ),
introduced(definition,[new_symbols(definition,[sP163])]) ).
thf(sP164,plain,
( sP164
<=> ( ~ ( ~ ( ~ q25
=> q24 )
=> q34 )
=> q35 ) ),
introduced(definition,[new_symbols(definition,[sP164])]) ).
thf(sP165,plain,
( sP165
<=> q24 ),
introduced(definition,[new_symbols(definition,[sP165])]) ).
thf(sP166,plain,
( sP166
<=> ( ~ sP72
=> ~ ( p15
=> ~ sP36 ) ) ),
introduced(definition,[new_symbols(definition,[sP166])]) ).
thf(sP167,plain,
( sP167
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP145
=> ~ ( p02
=> ~ ( ~ ( ~ ( ~ sP126
=> q01 )
=> q11 )
=> q12 ) ) )
=> ~ ( sP78
=> ~ ( ~ ( ~ ( ~ sP18
=> sP126 )
=> q12 )
=> sP135 ) ) )
=> ~ sP156 )
=> ~ ( p05
=> ~ sP70 ) )
=> ~ ( p06
=> ~ ( ~ sP137
=> q16 ) ) )
=> ~ ( p07
=> ~ ( ~ sP103
=> q16 ) ) )
=> ~ sP144 )
=> ~ ( p11
=> ~ ( ~ sP114
=> q21 ) ) )
=> ~ ( p12
=> ~ ( ~ ( ~ ( ~ q12
=> q11 )
=> q21 )
=> q22 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP167])]) ).
thf(sP168,plain,
( sP168
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP20
=> ~ ( p44
=> ~ sP91 ) )
=> ~ sP19 )
=> ~ ( p46
=> ~ ( ~ p36
=> p56 ) ) )
=> ~ ( p47
=> ~ ( ~ p37
=> p57 ) ) )
=> ~ ( sP110
=> ~ ( ~ p40
=> p60 ) ) )
=> ~ ( p51
=> ~ ( ~ sP25
=> sP26 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP168])]) ).
thf(sP169,plain,
( sP169
<=> ( ~ ( ~ sP41
=> sP50 )
=> q43 ) ),
introduced(definition,[new_symbols(definition,[sP169])]) ).
thf(sP170,plain,
( sP170
<=> ( ~ ( ~ ( ~ ( ~ sP8
=> ~ ( ~ sP22
=> q64 ) )
=> ~ ( ~ ( ~ ( ~ p66
=> p56 )
=> q66 )
=> q65 ) )
=> ~ sP4 )
=> ~ sP160 ) ),
introduced(definition,[new_symbols(definition,[sP170])]) ).
thf(sP171,plain,
( sP171
<=> ( ~ ( ~ sP121
=> ~ ( p35
=> ~ ( ~ ( ~ ( ~ q35
=> q34 )
=> q44 )
=> q45 ) ) )
=> ~ ( p36
=> ~ ( ~ ( ~ ( ~ q36
=> q35 )
=> q45 )
=> sP133 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP171])]) ).
thf(sP172,plain,
( sP172
<=> ( p32
=> ~ ( ~ ( ~ ( ~ q32
=> q31 )
=> q41 )
=> sP50 ) ) ),
introduced(definition,[new_symbols(definition,[sP172])]) ).
thf(sP173,plain,
( sP173
<=> ( ~ ( ~ ( ~ sP7
=> ~ ( p35
=> ~ ( ~ p25
=> sP38 ) ) )
=> ~ ( p36
=> ~ ( ~ p26
=> p46 ) ) )
=> ~ sP81 ) ),
introduced(definition,[new_symbols(definition,[sP173])]) ).
thf(sP174,plain,
( sP174
<=> ( p24
=> ~ sP122 ) ),
introduced(definition,[new_symbols(definition,[sP174])]) ).
thf(sP175,plain,
( sP175
<=> ( ~ ( ~ ( ~ sP119
=> ~ ( ~ ( ~ ( ~ p15
=> p05 )
=> sP82 )
=> sP116 ) )
=> ~ ( ~ ( ~ sP141
=> q16 )
=> sP82 ) )
=> ~ ( ~ ( ~ p17
=> p07 )
=> q16 ) ) ),
introduced(definition,[new_symbols(definition,[sP175])]) ).
thf(sP176,plain,
( sP176
<=> p27 ),
introduced(definition,[new_symbols(definition,[sP176])]) ).
thf(sP177,plain,
( sP177
<=> q22 ),
introduced(definition,[new_symbols(definition,[sP177])]) ).
thf(sP178,plain,
( sP178
<=> q75 ),
introduced(definition,[new_symbols(definition,[sP178])]) ).
thf(sP179,plain,
( sP179
<=> ( ~ ( ~ sP45
=> ~ ( sP124
=> ~ ( ~ q70
=> q72 ) ) )
=> ~ ( q72
=> ~ ( ~ sP124
=> q73 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP179])]) ).
thf(sP180,plain,
( sP180
<=> ( ~ sP41
=> sP50 ) ),
introduced(definition,[new_symbols(definition,[sP180])]) ).
thf(sP181,plain,
( sP181
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP175
=> ~ ( ~ ( ~ p20
=> p10 )
=> q20 ) )
=> ~ ( ~ ( ~ sP15
=> q21 )
=> q20 ) )
=> ~ ( ~ ( ~ ( ~ p22
=> p12 )
=> sP177 )
=> q21 ) )
=> ~ ( ~ sP42
=> sP177 ) )
=> ~ ( ~ ( ~ ( ~ p24
=> sP125 )
=> sP165 )
=> sP53 ) )
=> ~ ( ~ sP77
=> sP165 ) )
=> ~ ( ~ ( ~ ( ~ p26
=> p16 )
=> sP62 )
=> q25 ) )
=> ~ ( ~ ( ~ sP176
=> p17 )
=> sP62 ) )
=> ~ ( ~ sP65
=> sP64 ) )
=> ~ ( ~ ( ~ ( ~ p31
=> p21 )
=> q31 )
=> sP64 ) )
=> ~ ( ~ sP97
=> q31 ) ) ),
introduced(definition,[new_symbols(definition,[sP181])]) ).
thf(sP182,plain,
( sP182
<=> ( ~ ( ~ ( ~ q64
=> sP12 )
=> q73 )
=> q74 ) ),
introduced(definition,[new_symbols(definition,[sP182])]) ).
thf(sP183,plain,
( sP183
<=> ( ~ ( ~ q34
=> q33 )
=> q43 ) ),
introduced(definition,[new_symbols(definition,[sP183])]) ).
thf(sP184,plain,
( sP184
<=> ( ~ ( ~ sP158
=> ~ ( p25
=> ~ sP164 ) )
=> ~ ( p26
=> ~ ( ~ sP148
=> q36 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP184])]) ).
thf(sP185,plain,
( sP185
<=> ( ~ sP7
=> ~ ( p35
=> ~ ( ~ p25
=> sP38 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP185])]) ).
thf(sP186,plain,
( sP186
<=> ( ~ ( ~ ( ~ ( ~ ( ~ sP171
=> ~ ( p37
=> ~ sP11 ) )
=> ~ ( p40
=> ~ ( ~ q40
=> q50 ) ) )
=> ~ sP88 )
=> ~ ( p42
=> ~ ( ~ sP75
=> q52 ) ) )
=> ~ ( p43
=> ~ ( ~ ( ~ ( ~ q43
=> sP50 )
=> q52 )
=> q53 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP186])]) ).
thf(sP187,plain,
( sP187
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP48
=> ~ ( p62
=> ~ ( ~ ( ~ ( ~ q62
=> q61 )
=> sP124 )
=> q72 ) ) )
=> ~ ( p63
=> ~ ( ~ ( ~ ( ~ sP12
=> q62 )
=> q72 )
=> q73 ) ) )
=> ~ sP24 )
=> ~ ( p65
=> ~ ( ~ ( ~ ( ~ q65
=> q64 )
=> q74 )
=> sP178 ) ) )
=> ~ ( p66
=> ~ ( ~ ( ~ q66
=> q65 )
=> sP178 ) ) )
=> ~ sP6 ) ),
introduced(definition,[new_symbols(definition,[sP187])]) ).
thf(sP188,plain,
( sP188
<=> ( ~ sP31
=> ~ sP107 ) ),
introduced(definition,[new_symbols(definition,[sP188])]) ).
thf(sP189,plain,
( sP189
<=> ( p35
=> ~ ( ~ ( ~ ( ~ q35
=> q34 )
=> q44 )
=> q45 ) ) ),
introduced(definition,[new_symbols(definition,[sP189])]) ).
thf(sP190,plain,
( sP190
<=> ( ~ ( ~ sP25
=> p31 )
=> q41 ) ),
introduced(definition,[new_symbols(definition,[sP190])]) ).
thf(sP191,plain,
( sP191
<=> ( p17
=> ~ ( ~ q16
=> sP62 ) ) ),
introduced(definition,[new_symbols(definition,[sP191])]) ).
thf(sP192,plain,
( sP192
<=> p62 ),
introduced(definition,[new_symbols(definition,[sP192])]) ).
thf(sP193,plain,
( sP193
<=> ( ~ sP114
=> q21 ) ),
introduced(definition,[new_symbols(definition,[sP193])]) ).
thf(sP194,plain,
( sP194
<=> p11 ),
introduced(definition,[new_symbols(definition,[sP194])]) ).
thf(sP195,plain,
( sP195
<=> ( sP78
=> ~ ( ~ ( ~ ( ~ sP18
=> sP126 )
=> q12 )
=> sP135 ) ) ),
introduced(definition,[new_symbols(definition,[sP195])]) ).
thf(sP196,plain,
( sP196
<=> ( ~ sP171
=> ~ ( p37
=> ~ sP11 ) ) ),
introduced(definition,[new_symbols(definition,[sP196])]) ).
thf(sP197,plain,
( sP197
<=> p24 ),
introduced(definition,[new_symbols(definition,[sP197])]) ).
thf(sP198,plain,
( sP198
<=> ( ~ ( ~ sP8
=> ~ ( ~ sP22
=> q64 ) )
=> ~ ( ~ ( ~ ( ~ p66
=> p56 )
=> q66 )
=> q65 ) ) ),
introduced(definition,[new_symbols(definition,[sP198])]) ).
thf(sP199,plain,
( sP199
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP175
=> ~ ( ~ ( ~ p20
=> p10 )
=> q20 ) )
=> ~ ( ~ ( ~ sP15
=> q21 )
=> q20 ) )
=> ~ ( ~ ( ~ ( ~ p22
=> p12 )
=> sP177 )
=> q21 ) )
=> ~ ( ~ sP42
=> sP177 ) )
=> ~ ( ~ ( ~ ( ~ sP197
=> sP125 )
=> sP165 )
=> sP53 ) )
=> ~ ( ~ sP77
=> sP165 ) )
=> ~ ( ~ ( ~ ( ~ p26
=> p16 )
=> sP62 )
=> q25 ) )
=> ~ ( ~ ( ~ sP176
=> p17 )
=> sP62 ) ) ),
introduced(definition,[new_symbols(definition,[sP199])]) ).
thf(sP200,plain,
( sP200
<=> ( ~ ( ~ ( ~ sP51
=> ~ ( p16
=> ~ ( ~ p06
=> p26 ) ) )
=> ~ ( p17
=> ~ ( ~ p07
=> sP176 ) ) )
=> ~ ( p20
=> ~ ( ~ p10
=> p30 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP200])]) ).
thf(sP201,plain,
( sP201
<=> ( ~ ( ~ sP89
=> ~ ( sP103
=> ~ q05 ) )
=> ~ ( q10
=> ~ q11 ) ) ),
introduced(definition,[new_symbols(definition,[sP201])]) ).
thf(sP202,plain,
( sP202
<=> ( p47
=> ~ sP90 ) ),
introduced(definition,[new_symbols(definition,[sP202])]) ).
thf(sP203,plain,
( sP203
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP145
=> ~ ( p02
=> ~ ( ~ ( ~ ( ~ sP126
=> q01 )
=> q11 )
=> q12 ) ) )
=> ~ sP195 )
=> ~ sP156 )
=> ~ ( p05
=> ~ sP70 ) )
=> ~ ( p06
=> ~ ( ~ sP137
=> q16 ) ) )
=> ~ ( p07
=> ~ ( ~ sP103
=> q16 ) ) )
=> ~ sP144 )
=> ~ ( sP194
=> ~ sP193 ) ) ),
introduced(definition,[new_symbols(definition,[sP203])]) ).
thf(sP204,plain,
( sP204
<=> ( ~ ( ~ q44
=> q43 )
=> q53 ) ),
introduced(definition,[new_symbols(definition,[sP204])]) ).
thf(sP205,plain,
( sP205
<=> ( ~ sP127
=> ~ ( p55
=> ~ ( ~ sP38
=> p65 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP205])]) ).
thf(sP206,plain,
( sP206
<=> q36 ),
introduced(definition,[new_symbols(definition,[sP206])]) ).
thf(sP207,plain,
( sP207
<=> ( ~ p56
=> p46 ) ),
introduced(definition,[new_symbols(definition,[sP207])]) ).
thf(sP208,plain,
( sP208
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP186
=> ~ ( p44
=> ~ sP94 ) )
=> ~ ( sP38
=> ~ sP101 ) )
=> ~ ( p46
=> ~ ( ~ ( ~ ( ~ sP133
=> q45 )
=> sP136 )
=> q56 ) ) )
=> ~ sP202 )
=> ~ ( sP110
=> ~ sP67 ) )
=> ~ sP16 )
=> ~ ( p52
=> ~ ( ~ ( ~ ( ~ q52
=> q51 )
=> q61 )
=> q62 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP208])]) ).
thf(sP209,plain,
( sP209
<=> ( p55
=> ~ ( ~ ( ~ ( ~ sP136
=> q54 )
=> q64 )
=> q65 ) ) ),
introduced(definition,[new_symbols(definition,[sP209])]) ).
thf(sP210,plain,
( sP210
<=> ( sP194
=> ~ sP193 ) ),
introduced(definition,[new_symbols(definition,[sP210])]) ).
thf(sP211,plain,
( sP211
<=> q66 ),
introduced(definition,[new_symbols(definition,[sP211])]) ).
thf(sP212,plain,
( sP212
<=> ( ~ ( ~ sP175
=> ~ ( ~ ( ~ p20
=> p10 )
=> q20 ) )
=> ~ ( ~ ( ~ sP15
=> q21 )
=> q20 ) ) ),
introduced(definition,[new_symbols(definition,[sP212])]) ).
thf(sP213,plain,
( sP213
<=> ( ~ ( ~ sP119
=> ~ ( ~ ( ~ ( ~ p15
=> p05 )
=> sP82 )
=> sP116 ) )
=> ~ ( ~ ( ~ sP141
=> q16 )
=> sP82 ) ) ),
introduced(definition,[new_symbols(definition,[sP213])]) ).
thf(sP214,plain,
( sP214
<=> ( ~ ( ~ p52
=> p42 )
=> q52 ) ),
introduced(definition,[new_symbols(definition,[sP214])]) ).
thf(sP215,plain,
( sP215
<=> ( ~ ( ~ q35
=> q34 )
=> q44 ) ),
introduced(definition,[new_symbols(definition,[sP215])]) ).
thf(sP216,plain,
( sP216
<=> ( ~ ( ~ sP110
=> p40 )
=> q50 ) ),
introduced(definition,[new_symbols(definition,[sP216])]) ).
thf(sP217,plain,
( sP217
<=> p43 ),
introduced(definition,[new_symbols(definition,[sP217])]) ).
thf(sP218,plain,
( sP218
<=> ( ~ sP17
=> ~ ( ~ ( ~ ( ~ p13
=> sP78 )
=> sP135 )
=> q12 ) ) ),
introduced(definition,[new_symbols(definition,[sP218])]) ).
thf(sP219,plain,
( sP219
<=> p01 ),
introduced(definition,[new_symbols(definition,[sP219])]) ).
thf(sP220,plain,
( sP220
<=> ( ~ sP199
=> ~ ( ~ sP65
=> sP64 ) ) ),
introduced(definition,[new_symbols(definition,[sP220])]) ).
thf(sP221,plain,
( sP221
<=> ( ~ sP51
=> ~ ( p16
=> ~ ( ~ p06
=> p26 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP221])]) ).
thf(sP222,plain,
( sP222
<=> ( ~ sP25
=> p31 ) ),
introduced(definition,[new_symbols(definition,[sP222])]) ).
thf(sP223,plain,
( sP223
<=> ( ~ sP167
=> ~ sP68 ) ),
introduced(definition,[new_symbols(definition,[sP223])]) ).
thf(sP224,plain,
( sP224
<=> ( ~ ( ~ ( ~ sP48
=> ~ ( sP192
=> ~ ( ~ ( ~ ( ~ q62
=> q61 )
=> sP124 )
=> q72 ) ) )
=> ~ ( p63
=> ~ ( ~ ( ~ ( ~ sP12
=> q62 )
=> q72 )
=> q73 ) ) )
=> ~ sP24 ) ),
introduced(definition,[new_symbols(definition,[sP224])]) ).
thf(sP225,plain,
( sP225
<=> ( sP192
=> ~ p52 ) ),
introduced(definition,[new_symbols(definition,[sP225])]) ).
thf(sP226,plain,
( sP226
<=> ( ~ sP80
=> ~ ( q35
=> ~ sP56 ) ) ),
introduced(definition,[new_symbols(definition,[sP226])]) ).
thf(sP227,plain,
( sP227
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP29
=> ~ ( sP116
=> ~ ( ~ sP135
=> sP82 ) ) )
=> ~ sP111 )
=> ~ ( q16
=> ~ sP82 ) )
=> ~ ( q20
=> ~ q21 ) )
=> ~ ( q21
=> ~ ( ~ q20
=> sP177 ) ) )
=> ~ ( sP177
=> ~ ( ~ q21
=> sP53 ) ) )
=> ~ ( sP53
=> ~ ( ~ sP177
=> sP165 ) ) )
=> ~ sP66 ) ),
introduced(definition,[new_symbols(definition,[sP227])]) ).
thf(sP228,plain,
( sP228
<=> ( ~ ( ~ ( ~ ( ~ sP84
=> ~ sP149 )
=> ~ ( ~ ( ~ ( ~ p35
=> p25 )
=> q35 )
=> q34 ) )
=> ~ ( ~ sP162
=> q35 ) )
=> ~ ( ~ ( ~ p37
=> sP176 )
=> sP206 ) ) ),
introduced(definition,[new_symbols(definition,[sP228])]) ).
thf(sP229,plain,
( sP229
<=> ( ~ ( ~ ( ~ sP30
=> ~ ( q44
=> ~ ( ~ q43
=> q45 ) ) )
=> ~ ( q45
=> ~ ( ~ q44
=> sP133 ) ) )
=> ~ ( sP133
=> ~ q45 ) ) ),
introduced(definition,[new_symbols(definition,[sP229])]) ).
thf(sP230,plain,
( sP230
<=> ( q43
=> ~ ( ~ sP50
=> q44 ) ) ),
introduced(definition,[new_symbols(definition,[sP230])]) ).
thf(sP231,plain,
( sP231
<=> ( ~ sP52
=> q70 ) ),
introduced(definition,[new_symbols(definition,[sP231])]) ).
thf(sP232,plain,
( sP232
<=> ( sP62
=> ~ q25 ) ),
introduced(definition,[new_symbols(definition,[sP232])]) ).
thf(sP233,plain,
( sP233
<=> ( ~ ( ~ ( ~ sP93
=> ~ ( p57
=> ~ p47 ) )
=> ~ sP92 )
=> ~ ( sP26
=> ~ p51 ) ) ),
introduced(definition,[new_symbols(definition,[sP233])]) ).
thf(sP234,plain,
( sP234
<=> ( ~ sP95
=> ~ ( q51
=> ~ ( ~ q50
=> q52 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP234])]) ).
thf(sP235,plain,
( sP235
<=> ( ~ sP179
=> ~ ( q73
=> ~ ( ~ q72
=> q74 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP235])]) ).
thf(sP236,plain,
( sP236
<=> q04 ),
introduced(definition,[new_symbols(definition,[sP236])]) ).
thf(sP237,plain,
( sP237
<=> ( ~ p05
=> q05 ) ),
introduced(definition,[new_symbols(definition,[sP237])]) ).
thf(sP238,plain,
( sP238
<=> q72 ),
introduced(definition,[new_symbols(definition,[sP238])]) ).
thf(sP239,plain,
( sP239
<=> q32 ),
introduced(definition,[new_symbols(definition,[sP239])]) ).
thf(sP240,plain,
( sP240
<=> ( sP64
=> ~ q31 ) ),
introduced(definition,[new_symbols(definition,[sP240])]) ).
thf(sP241,plain,
( sP241
<=> ( ~ sP162
=> q35 ) ),
introduced(definition,[new_symbols(definition,[sP241])]) ).
thf(sP242,plain,
( sP242
<=> ( ~ sP69
=> ~ sP28 ) ),
introduced(definition,[new_symbols(definition,[sP242])]) ).
thf(sP243,plain,
( sP243
<=> ( ~ ( ~ ( ~ q43
=> sP50 )
=> q52 )
=> q53 ) ),
introduced(definition,[new_symbols(definition,[sP243])]) ).
thf(sP244,plain,
( sP244
<=> ( ~ sP9
=> ~ ( p60
=> ~ sP231 ) ) ),
introduced(definition,[new_symbols(definition,[sP244])]) ).
thf(sP245,plain,
( sP245
<=> ( p56
=> ~ ( ~ ( ~ ( ~ q56
=> sP136 )
=> q65 )
=> sP211 ) ) ),
introduced(definition,[new_symbols(definition,[sP245])]) ).
thf(sP246,plain,
( sP246
<=> ( ~ sP141
=> q16 ) ),
introduced(definition,[new_symbols(definition,[sP246])]) ).
thf(sP247,plain,
( sP247
<=> ( ~ ( ~ q54
=> q53 )
=> sP12 ) ),
introduced(definition,[new_symbols(definition,[sP247])]) ).
thf(sP248,plain,
( sP248
<=> ( ~ sP32
=> ~ ( sP50
=> ~ ( ~ q41
=> q43 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP248])]) ).
thf(sP249,plain,
( sP249
<=> ( ~ sP103
=> q05 ) ),
introduced(definition,[new_symbols(definition,[sP249])]) ).
thf(sP250,plain,
( sP250
<=> p46 ),
introduced(definition,[new_symbols(definition,[sP250])]) ).
thf(sP251,plain,
( sP251
<=> ( ~ sP185
=> ~ ( p36
=> ~ ( ~ p26
=> sP250 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP251])]) ).
thf(sP252,plain,
( sP252
<=> q34 ),
introduced(definition,[new_symbols(definition,[sP252])]) ).
thf(sP253,plain,
( sP253
<=> ( ~ ( ~ sP187
=> ~ ( ~ ( ~ p02
=> sP126 )
=> q01 ) )
=> ~ ( ~ ( ~ sP78
=> sP18 )
=> sP126 ) ) ),
introduced(definition,[new_symbols(definition,[sP253])]) ).
thf(sP254,plain,
( sP254
<=> ( ~ ( ~ sP145
=> ~ ( p02
=> ~ ( ~ ( ~ ( ~ sP126
=> q01 )
=> q11 )
=> q12 ) ) )
=> ~ sP195 ) ),
introduced(definition,[new_symbols(definition,[sP254])]) ).
thf(sP255,plain,
( sP255
<=> ( ~ ( ~ ( ~ q51
=> q50 )
=> sP52 )
=> q61 ) ),
introduced(definition,[new_symbols(definition,[sP255])]) ).
thf(sP256,plain,
( sP256
<=> ( ~ ( ~ ( ~ sP116
=> sP135 )
=> sP53 )
=> sP165 ) ),
introduced(definition,[new_symbols(definition,[sP256])]) ).
thf(sP257,plain,
( sP257
<=> ( p15
=> ~ sP36 ) ),
introduced(definition,[new_symbols(definition,[sP257])]) ).
thf(sP258,plain,
( sP258
<=> q45 ),
introduced(definition,[new_symbols(definition,[sP258])]) ).
thf(sP259,plain,
( sP259
<=> ( sP38
=> ~ sP101 ) ),
introduced(definition,[new_symbols(definition,[sP259])]) ).
thf(sP260,plain,
( sP260
<=> ( p22
=> ~ ( ~ ( ~ ( ~ sP177
=> q21 )
=> q31 )
=> sP239 ) ) ),
introduced(definition,[new_symbols(definition,[sP260])]) ).
thf(sP261,plain,
( sP261
<=> ( sP250
=> ~ ( ~ p36
=> p56 ) ) ),
introduced(definition,[new_symbols(definition,[sP261])]) ).
thf(sP262,plain,
( sP262
<=> ( ~ sP15
=> q21 ) ),
introduced(definition,[new_symbols(definition,[sP262])]) ).
thf(sP263,plain,
( sP263
<=> ( p44
=> ~ sP91 ) ),
introduced(definition,[new_symbols(definition,[sP263])]) ).
thf(sP264,plain,
( sP264
<=> q10 ),
introduced(definition,[new_symbols(definition,[sP264])]) ).
thf(sP265,plain,
( sP265
<=> ( ~ p20
=> p40 ) ),
introduced(definition,[new_symbols(definition,[sP265])]) ).
thf(sP266,plain,
( sP266
<=> p42 ),
introduced(definition,[new_symbols(definition,[sP266])]) ).
thf(sP267,plain,
( sP267
<=> ( ~ sP22
=> q64 ) ),
introduced(definition,[new_symbols(definition,[sP267])]) ).
thf(sP268,plain,
( sP268
<=> ( ~ ( ~ sP30
=> ~ ( q44
=> ~ ( ~ q43
=> sP258 ) ) )
=> ~ ( sP258
=> ~ ( ~ q44
=> sP133 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP268])]) ).
thf(sP269,plain,
( sP269
<=> ( ~ ( ~ sP233
=> ~ sP225 )
=> ~ ( p63
=> ~ sP14 ) ) ),
introduced(definition,[new_symbols(definition,[sP269])]) ).
thf(sP270,plain,
( sP270
<=> ( ~ ( ~ sP227
=> ~ ( q25
=> ~ ( ~ sP165
=> sP62 ) ) )
=> ~ sP232 ) ),
introduced(definition,[new_symbols(definition,[sP270])]) ).
thf(sP271,plain,
( sP271
<=> ( ~ sP132
=> sP177 ) ),
introduced(definition,[new_symbols(definition,[sP271])]) ).
thf(sP272,plain,
( sP272
<=> ( sP219
=> ~ ( ~ ( ~ q01
=> sP264 )
=> q11 ) ) ),
introduced(definition,[new_symbols(definition,[sP272])]) ).
thf(sP273,plain,
( sP273
<=> ( ~ ( ~ sP93
=> ~ ( p57
=> ~ p47 ) )
=> ~ sP92 ) ),
introduced(definition,[new_symbols(definition,[sP273])]) ).
thf(sP274,plain,
( sP274
<=> ( ~ q40
=> q50 ) ),
introduced(definition,[new_symbols(definition,[sP274])]) ).
thf(sP275,plain,
( sP275
<=> p35 ),
introduced(definition,[new_symbols(definition,[sP275])]) ).
thf(sP276,plain,
( sP276
<=> ( p57
=> ~ p47 ) ),
introduced(definition,[new_symbols(definition,[sP276])]) ).
thf(sP277,plain,
( sP277
<=> ( ~ sP1
=> ~ ( ~ p66
=> sP178 ) ) ),
introduced(definition,[new_symbols(definition,[sP277])]) ).
thf(sP278,plain,
( sP278
<=> ( ~ sP217
=> sP120 ) ),
introduced(definition,[new_symbols(definition,[sP278])]) ).
thf(sP279,plain,
( sP279
<=> ( ~ ( ~ sP258
=> q44 )
=> q54 ) ),
introduced(definition,[new_symbols(definition,[sP279])]) ).
thf(sP280,plain,
( sP280
<=> ( ~ ( ~ sP84
=> ~ sP149 )
=> ~ ( ~ ( ~ ( ~ sP275
=> p25 )
=> q35 )
=> sP252 ) ) ),
introduced(definition,[new_symbols(definition,[sP280])]) ).
thf(sP281,plain,
( sP281
<=> ( p25
=> ~ sP164 ) ),
introduced(definition,[new_symbols(definition,[sP281])]) ).
thf(sP282,plain,
( sP282
<=> ( q50
=> ~ q51 ) ),
introduced(definition,[new_symbols(definition,[sP282])]) ).
thf(sP283,plain,
( sP283
<=> ( ~ sP53
=> q25 ) ),
introduced(definition,[new_symbols(definition,[sP283])]) ).
thf(sP284,plain,
( sP284
<=> ( ~ sP157
=> sP135 ) ),
introduced(definition,[new_symbols(definition,[sP284])]) ).
thf(sP285,plain,
( sP285
<=> ( p07
=> ~ p17 ) ),
introduced(definition,[new_symbols(definition,[sP285])]) ).
thf(sP286,plain,
( sP286
<=> ( ~ sP254
=> ~ sP156 ) ),
introduced(definition,[new_symbols(definition,[sP286])]) ).
thf(sP287,plain,
( sP287
<=> ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ ( ~ sP46
=> ~ ( q53
=> ~ ( ~ q52
=> q54 ) ) )
=> ~ ( q54
=> ~ ( ~ q53
=> sP136 ) ) )
=> ~ ( sP136
=> ~ sP146 ) )
=> ~ ( q56
=> ~ sP136 ) )
=> ~ ( sP52
=> ~ q61 ) )
=> ~ ( q61
=> ~ sP21 ) )
=> ~ ( q62
=> ~ ( ~ q61
=> sP12 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP287])]) ).
thf(sP288,plain,
( sP288
<=> ( ~ ( ~ sP53
=> sP177 )
=> sP239 ) ),
introduced(definition,[new_symbols(definition,[sP288])]) ).
thf(sP289,plain,
( sP289
<=> ( p07
=> ~ ( ~ sP103
=> q16 ) ) ),
introduced(definition,[new_symbols(definition,[sP289])]) ).
thf(sP290,plain,
( sP290
<=> ( ~ ( ~ ( ~ sP29
=> ~ ( sP116
=> ~ ( ~ sP135
=> sP82 ) ) )
=> ~ sP111 )
=> ~ ( q16
=> ~ sP82 ) ) ),
introduced(definition,[new_symbols(definition,[sP290])]) ).
thf(sP291,plain,
( sP291
<=> p37 ),
introduced(definition,[new_symbols(definition,[sP291])]) ).
thf(sP292,plain,
( sP292
<=> ( ~ ( ~ ( ~ sP170
=> ~ ( ~ ( ~ sP26
=> sP124 )
=> q70 ) )
=> ~ ( ~ ( ~ sP192
=> sP238 )
=> sP124 ) )
=> ~ ( ~ ( ~ p63
=> q73 )
=> sP238 ) ) ),
introduced(definition,[new_symbols(definition,[sP292])]) ).
thf(sP293,plain,
( sP293
<=> ( ~ ( ~ sP46
=> ~ ( q53
=> ~ ( ~ q52
=> q54 ) ) )
=> ~ ( q54
=> ~ ( ~ q53
=> sP136 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP293])]) ).
thf(sP294,plain,
( sP294
<=> ( ~ sP125
=> p04 ) ),
introduced(definition,[new_symbols(definition,[sP294])]) ).
thf(sP295,plain,
( sP295
<=> ( ~ sP42
=> sP177 ) ),
introduced(definition,[new_symbols(definition,[sP295])]) ).
thf(sP296,plain,
( sP296
<=> ( ~ sP97
=> q31 ) ),
introduced(definition,[new_symbols(definition,[sP296])]) ).
thf(sP297,plain,
( sP297
<=> ( ~ ( ~ sP150
=> ~ ( p25
=> ~ ( ~ p15
=> sP275 ) ) )
=> ~ ( p26
=> ~ ( ~ p16
=> p36 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP297])]) ).
thf(sP298,plain,
( sP298
<=> p10 ),
introduced(definition,[new_symbols(definition,[sP298])]) ).
thf(sP299,plain,
( sP299
<=> ( ~ ( ~ ( ~ sP293
=> ~ ( sP136
=> ~ sP146 ) )
=> ~ ( q56
=> ~ sP136 ) )
=> ~ ( sP52
=> ~ q61 ) ) ),
introduced(definition,[new_symbols(definition,[sP299])]) ).
thf(sP300,plain,
( sP300
<=> ( q35
=> ~ sP56 ) ),
introduced(definition,[new_symbols(definition,[sP300])]) ).
thf(sP301,plain,
( sP301
<=> ( ~ p16
=> p36 ) ),
introduced(definition,[new_symbols(definition,[sP301])]) ).
thf(sP302,plain,
( sP302
<=> ( ~ sP286
=> ~ ( p05
=> ~ sP70 ) ) ),
introduced(definition,[new_symbols(definition,[sP302])]) ).
thf(sP303,plain,
( sP303
<=> ( ~ q16
=> sP62 ) ),
introduced(definition,[new_symbols(definition,[sP303])]) ).
thf(sP304,plain,
( sP304
<=> p56 ),
introduced(definition,[new_symbols(definition,[sP304])]) ).
thf(sP305,plain,
( sP305
<=> ( ~ p65
=> p55 ) ),
introduced(definition,[new_symbols(definition,[sP305])]) ).
thf(sP306,plain,
( sP306
<=> ( ~ sP299
=> ~ ( q61
=> ~ sP21 ) ) ),
introduced(definition,[new_symbols(definition,[sP306])]) ).
thf(sP307,plain,
( sP307
<=> ( ~ sP12
=> q65 ) ),
introduced(definition,[new_symbols(definition,[sP307])]) ).
thf(sP308,plain,
( sP308
<=> ( ~ sP227
=> ~ ( q25
=> ~ ( ~ sP165
=> sP62 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP308])]) ).
thf(sP309,plain,
( sP309
<=> ( sP71
=> ~ ( ~ sP288
=> q33 ) ) ),
introduced(definition,[new_symbols(definition,[sP309])]) ).
thf(sP310,plain,
( sP310
<=> ( ~ sP30
=> ~ ( q44
=> ~ ( ~ q43
=> sP258 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP310])]) ).
thf(sP311,plain,
( sP311
<=> ( ~ sP59
=> ~ ( p22
=> ~ ( ~ p12
=> p32 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP311])]) ).
thf(sP312,plain,
( sP312
<=> ( ~ ( ~ sP38
=> sP275 )
=> sP258 ) ),
introduced(definition,[new_symbols(definition,[sP312])]) ).
thf(sP313,plain,
( sP313
<=> q16 ),
introduced(definition,[new_symbols(definition,[sP313])]) ).
thf(sP314,plain,
( sP314
<=> ( ~ ( ~ q01
=> sP264 )
=> q11 ) ),
introduced(definition,[new_symbols(definition,[sP314])]) ).
thf(sP315,plain,
( sP315
<=> ( ~ ( ~ ( ~ sP12
=> q62 )
=> sP238 )
=> q73 ) ),
introduced(definition,[new_symbols(definition,[sP315])]) ).
thf(sP316,plain,
( sP316
<=> ( ~ sP292
=> ~ sP104 ) ),
introduced(definition,[new_symbols(definition,[sP316])]) ).
thf(sP317,plain,
( sP317
<=> ( ~ ( ~ q52
=> q51 )
=> q61 ) ),
introduced(definition,[new_symbols(definition,[sP317])]) ).
thf(sP318,plain,
( sP318
<=> ( ~ ( ~ ( ~ sP270
=> ~ sP240 )
=> ~ ( q31
=> ~ ( ~ sP64
=> sP239 ) ) )
=> ~ ( sP239
=> ~ ( ~ q31
=> q33 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP318])]) ).
thf(sP319,plain,
( sP319
<=> ( ~ sP239
=> sP252 ) ),
introduced(definition,[new_symbols(definition,[sP319])]) ).
thf(sP320,plain,
( sP320
<=> ( sP178
=> ~ q74 ) ),
introduced(definition,[new_symbols(definition,[sP320])]) ).
thf(sP321,plain,
( sP321
<=> q44 ),
introduced(definition,[new_symbols(definition,[sP321])]) ).
thf(sP322,plain,
( sP322
<=> ( ~ ( ~ sP186
=> ~ ( p44
=> ~ sP94 ) )
=> ~ sP259 ) ),
introduced(definition,[new_symbols(definition,[sP322])]) ).
thf(sP323,plain,
( sP323
<=> ( ~ sP321
=> q43 ) ),
introduced(definition,[new_symbols(definition,[sP323])]) ).
thf(sP324,plain,
( sP324
<=> q62 ),
introduced(definition,[new_symbols(definition,[sP324])]) ).
thf(sP325,plain,
( sP325
<=> ( ~ ( ~ q31
=> sP64 )
=> q40 ) ),
introduced(definition,[new_symbols(definition,[sP325])]) ).
thf(sP326,plain,
( sP326
<=> ( sP266
=> ~ ( ~ sP75
=> q52 ) ) ),
introduced(definition,[new_symbols(definition,[sP326])]) ).
thf(sP327,plain,
( sP327
<=> ( ~ ( ~ sP61
=> ~ ( q01
=> ~ sP126 ) )
=> ~ ( sP126
=> ~ ( ~ q01
=> sP18 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP327])]) ).
thf(sP328,plain,
( sP328
<=> ( ~ sP147
=> sP324 ) ),
introduced(definition,[new_symbols(definition,[sP328])]) ).
thf(sP329,plain,
( sP329
<=> ( ~ ( ~ sP201
=> ~ ( q11
=> ~ ( ~ sP264
=> q12 ) ) )
=> ~ ( q12
=> ~ ( ~ q11
=> sP135 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP329])]) ).
thf(sP330,plain,
( sP330
<=> ( ~ ( ~ q41
=> q40 )
=> q50 ) ),
introduced(definition,[new_symbols(definition,[sP330])]) ).
thf(sP331,plain,
( sP331
<=> ( ~ ( ~ ( ~ sP206
=> q35 )
=> sP258 )
=> sP133 ) ),
introduced(definition,[new_symbols(definition,[sP331])]) ).
thf(sP332,plain,
( sP332
<=> ( ~ p63
=> sP14 ) ),
introduced(definition,[new_symbols(definition,[sP332])]) ).
thf(sP333,plain,
( sP333
<=> ( ~ ( ~ ( ~ sP128
=> ~ ( ~ sP214
=> q51 ) )
=> ~ ( ~ ( ~ ( ~ sP14
=> sP217 )
=> q53 )
=> q52 ) )
=> ~ sP44 ) ),
introduced(definition,[new_symbols(definition,[sP333])]) ).
thf(sP334,plain,
( sP334
<=> p30 ),
introduced(definition,[new_symbols(definition,[sP334])]) ).
thf(sP335,plain,
( sP335
<=> ( p31
=> ~ ( ~ p21
=> sP25 ) ) ),
introduced(definition,[new_symbols(definition,[sP335])]) ).
thf(sP336,plain,
( sP336
<=> ( ~ sP187
=> ~ ( ~ ( ~ p02
=> sP126 )
=> q01 ) ) ),
introduced(definition,[new_symbols(definition,[sP336])]) ).
thf(sP337,plain,
( sP337
<=> ( ~ sP5
=> ~ sP320 ) ),
introduced(definition,[new_symbols(definition,[sP337])]) ).
thf(sP338,plain,
( sP338
<=> ( ~ ( ( sP219
=> ~ sP194 )
=> ~ ( p02
=> ~ p12 ) )
=> ~ sP33 ) ),
introduced(definition,[new_symbols(definition,[sP338])]) ).
thf(sP339,plain,
( sP339
<=> ( ~ sP75
=> q52 ) ),
introduced(definition,[new_symbols(definition,[sP339])]) ).
thf(sP340,plain,
( sP340
<=> ( q33
=> ~ sP319 ) ),
introduced(definition,[new_symbols(definition,[sP340])]) ).
thf(sP341,plain,
( sP341
<=> ( ~ ( ~ ( ~ ( ~ sP20
=> ~ sP263 )
=> ~ sP19 )
=> ~ sP261 )
=> ~ ( p47
=> ~ ( ~ sP291
=> p57 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP341])]) ).
thf(sP342,plain,
( sP342
<=> p64 ),
introduced(definition,[new_symbols(definition,[sP342])]) ).
thf(sP343,plain,
( sP343
<=> q64 ),
introduced(definition,[new_symbols(definition,[sP343])]) ).
thf(sP344,plain,
( sP344
<=> ( ~ sP65
=> sP64 ) ),
introduced(definition,[new_symbols(definition,[sP344])]) ).
thf(sP345,plain,
( sP345
<=> ( ~ sP270
=> ~ sP240 ) ),
introduced(definition,[new_symbols(definition,[sP345])]) ).
thf(sP346,plain,
( sP346
<=> ( ~ p47
=> sP291 ) ),
introduced(definition,[new_symbols(definition,[sP346])]) ).
thf(sP347,plain,
( sP347
<=> p54 ),
introduced(definition,[new_symbols(definition,[sP347])]) ).
thf(sP348,plain,
( sP348
<=> ( sP217
=> ~ ( ~ sP120
=> sP14 ) ) ),
introduced(definition,[new_symbols(definition,[sP348])]) ).
thf(sP349,plain,
( sP349
<=> ( ~ sP343
=> sP12 ) ),
introduced(definition,[new_symbols(definition,[sP349])]) ).
thf(sP350,plain,
( sP350
<=> ( ~ sP238
=> q74 ) ),
introduced(definition,[new_symbols(definition,[sP350])]) ).
thf(sP351,plain,
( sP351
<=> ( p63
=> ~ sP315 ) ),
introduced(definition,[new_symbols(definition,[sP351])]) ).
thf(sP352,plain,
( sP352
<=> ( ~ sP62
=> sP206 ) ),
introduced(definition,[new_symbols(definition,[sP352])]) ).
thf(sP353,plain,
( sP353
<=> ( ~ sP190
=> q40 ) ),
introduced(definition,[new_symbols(definition,[sP353])]) ).
thf(sP354,plain,
( sP354
<=> ( ~ ( ~ sP212
=> ~ ( ~ ( ~ ( ~ p22
=> p12 )
=> sP177 )
=> q21 ) )
=> ~ sP295 ) ),
introduced(definition,[new_symbols(definition,[sP354])]) ).
thf(sP355,plain,
( sP355
<=> ( ~ ( ~ sP78
=> sP18 )
=> sP126 ) ),
introduced(definition,[new_symbols(definition,[sP355])]) ).
thf(sP356,plain,
( sP356
<=> ( ~ ( ~ ( ~ ( ~ ( ~ sP118
=> ~ sP191 )
=> ~ ( p20
=> ~ sP131 ) )
=> ~ ( p21
=> ~ ( ~ ( ~ ( ~ q21
=> q20 )
=> sP64 )
=> q31 ) ) )
=> ~ sP260 )
=> ~ sP309 ) ),
introduced(definition,[new_symbols(definition,[sP356])]) ).
thf(sP357,plain,
( sP357
<=> ( ~ ( ~ q05
=> sP236 )
=> sP116 ) ),
introduced(definition,[new_symbols(definition,[sP357])]) ).
thf(sP358,plain,
( sP358
<=> q54 ),
introduced(definition,[new_symbols(definition,[sP358])]) ).
thf(sP359,plain,
( sP359
<=> ( ~ sP133
=> sP258 ) ),
introduced(definition,[new_symbols(definition,[sP359])]) ).
thf(sP360,plain,
( sP360
<=> ( ~ p52
=> sP266 ) ),
introduced(definition,[new_symbols(definition,[sP360])]) ).
thf(sP361,plain,
( sP361
<=> q01 ),
introduced(definition,[new_symbols(definition,[sP361])]) ).
thf(sP362,plain,
( sP362
<=> ( ~ sP148
=> sP206 ) ),
introduced(definition,[new_symbols(definition,[sP362])]) ).
thf(sP363,plain,
( sP363
<=> ( ~ ( ~ ( ~ sP165
=> sP53 )
=> q33 )
=> sP252 ) ),
introduced(definition,[new_symbols(definition,[sP363])]) ).
thf(sP364,plain,
( sP364
<=> ( ~ sP361
=> sP264 ) ),
introduced(definition,[new_symbols(definition,[sP364])]) ).
thf(sP365,plain,
( sP365
<=> ( ~ ( ~ sP322
=> ~ ( sP250
=> ~ ( ~ ( ~ sP359
=> sP136 )
=> q56 ) ) )
=> ~ sP202 ) ),
introduced(definition,[new_symbols(definition,[sP365])]) ).
thf(sP366,plain,
( sP366
<=> ( ~ sP27
=> ~ sP161 ) ),
introduced(definition,[new_symbols(definition,[sP366])]) ).
thf(sP367,plain,
( sP367
<=> ( ~ ( ~ ( ~ sP143
=> ~ ( p06
=> ~ p16 ) )
=> ~ sP285 )
=> ~ ( sP298
=> ~ p20 ) ) ),
introduced(definition,[new_symbols(definition,[sP367])]) ).
thf(sP368,plain,
( sP368
<=> q33 ),
introduced(definition,[new_symbols(definition,[sP368])]) ).
thf(sP369,plain,
( sP369
<=> q31 ),
introduced(definition,[new_symbols(definition,[sP369])]) ).
thf(sP370,plain,
( sP370
<=> ( ~ q51
=> q50 ) ),
introduced(definition,[new_symbols(definition,[sP370])]) ).
thf(sP371,plain,
( sP371
<=> ( sP176
=> ~ sP352 ) ),
introduced(definition,[new_symbols(definition,[sP371])]) ).
thf(sP372,plain,
( sP372
<=> ( ~ sP128
=> ~ ( ~ sP214
=> q51 ) ) ),
introduced(definition,[new_symbols(definition,[sP372])]) ).
thf(sP373,plain,
( sP373
<=> q21 ),
introduced(definition,[new_symbols(definition,[sP373])]) ).
thf(sP374,plain,
( sP374
<=> ( ~ sP359
=> sP136 ) ),
introduced(definition,[new_symbols(definition,[sP374])]) ).
thf(sP375,plain,
( sP375
<=> ( q53
=> ~ ( ~ q52
=> sP358 ) ) ),
introduced(definition,[new_symbols(definition,[sP375])]) ).
thf(sP376,plain,
( sP376
<=> ( ~ sP226
=> ~ ( sP206
=> ~ q35 ) ) ),
introduced(definition,[new_symbols(definition,[sP376])]) ).
thf(sP377,plain,
( sP377
<=> ( sP192
=> ~ ( ~ ( ~ ( ~ sP324
=> q61 )
=> sP124 )
=> sP238 ) ) ),
introduced(definition,[new_symbols(definition,[sP377])]) ).
thf(sP378,plain,
( sP378
<=> ( sP197
=> ~ sP363 ) ),
introduced(definition,[new_symbols(definition,[sP378])]) ).
thf(sP379,plain,
( sP379
<=> q65 ),
introduced(definition,[new_symbols(definition,[sP379])]) ).
thf(sP380,plain,
( sP380
<=> ( sP99
=> ~ ( ~ sP183
=> sP321 ) ) ),
introduced(definition,[new_symbols(definition,[sP380])]) ).
thf(sP381,plain,
( sP381
<=> ( ~ sP183
=> sP321 ) ),
introduced(definition,[new_symbols(definition,[sP381])]) ).
thf(sP382,plain,
( sP382
<=> ( ~ sP288
=> sP368 ) ),
introduced(definition,[new_symbols(definition,[sP382])]) ).
thf(sP383,plain,
( sP383
<=> ( ~ sP71
=> sP217 ) ),
introduced(definition,[new_symbols(definition,[sP383])]) ).
thf(sP384,plain,
( sP384
<=> q41 ),
introduced(definition,[new_symbols(definition,[sP384])]) ).
thf(sP385,plain,
( sP385
<=> ( ~ sP61
=> ~ ( sP361
=> ~ sP126 ) ) ),
introduced(definition,[new_symbols(definition,[sP385])]) ).
thf(sP386,plain,
( sP386
<=> ( ~ ( ~ sP354
=> ~ ( ~ ( ~ ( ~ sP197
=> sP125 )
=> sP165 )
=> sP53 ) )
=> ~ ( ~ sP77
=> sP165 ) ) ),
introduced(definition,[new_symbols(definition,[sP386])]) ).
thf(sP387,plain,
( sP387
<=> p66 ),
introduced(definition,[new_symbols(definition,[sP387])]) ).
thf(sP388,plain,
( sP388
<=> ( ~ sP374
=> q56 ) ),
introduced(definition,[new_symbols(definition,[sP388])]) ).
thf(sP389,plain,
( sP389
<=> ( sP217
=> ~ sP243 ) ),
introduced(definition,[new_symbols(definition,[sP389])]) ).
thf(sP390,plain,
( sP390
<=> ( ~ p21
=> sP25 ) ),
introduced(definition,[new_symbols(definition,[sP390])]) ).
thf(sP391,plain,
( sP391
<=> ( ~ sP196
=> ~ ( p40
=> ~ sP274 ) ) ),
introduced(definition,[new_symbols(definition,[sP391])]) ).
thf(sP392,plain,
( sP392
<=> ( ~ sP73
=> ~ ( sP120
=> ~ sP383 ) ) ),
introduced(definition,[new_symbols(definition,[sP392])]) ).
thf(sP393,plain,
( sP393
<=> ( ~ ( ~ sP379
=> sP343 )
=> q74 ) ),
introduced(definition,[new_symbols(definition,[sP393])]) ).
thf(sP394,plain,
( sP394
<=> ( ~ sP99
=> sP197 ) ),
introduced(definition,[new_symbols(definition,[sP394])]) ).
thf(sP395,plain,
( sP395
<=> ( ~ ( ~ ( ~ ( ~ sP184
=> ~ sP371 )
=> ~ sP163 )
=> ~ ( p31
=> ~ sP112 ) )
=> ~ sP172 ) ),
introduced(definition,[new_symbols(definition,[sP395])]) ).
thf(sP396,plain,
( sP396
<=> ( ~ ( ~ q25
=> sP165 )
=> sP252 ) ),
introduced(definition,[new_symbols(definition,[sP396])]) ).
thf(sP397,plain,
( sP397
<=> p36 ),
introduced(definition,[new_symbols(definition,[sP397])]) ).
thf(sP398,plain,
( sP398
<=> ( ~ sP150
=> ~ ( p25
=> ~ ( ~ p15
=> sP275 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP398])]) ).
thf(sP399,plain,
( sP399
<=> ( ( sP219
=> ~ sP194 )
=> ~ ( p02
=> ~ p12 ) ) ),
introduced(definition,[new_symbols(definition,[sP399])]) ).
thf(sP400,plain,
( sP400
<=> ( ~ sP108
=> ~ ( ~ p07
=> sP103 ) ) ),
introduced(definition,[new_symbols(definition,[sP400])]) ).
thf(sP401,plain,
( sP401
<=> ( sP387
=> ~ sP304 ) ),
introduced(definition,[new_symbols(definition,[sP401])]) ).
thf(sP402,plain,
( sP402
<=> ( ~ ( ~ ( ~ sP177
=> sP373 )
=> sP369 )
=> sP239 ) ),
introduced(definition,[new_symbols(definition,[sP402])]) ).
thf(sP403,plain,
( sP403
<=> p40 ),
introduced(definition,[new_symbols(definition,[sP403])]) ).
thf(sP404,plain,
( sP404
<=> ( ~ sP369
=> sP64 ) ),
introduced(definition,[new_symbols(definition,[sP404])]) ).
thf(sP405,plain,
( sP405
<=> p65 ),
introduced(definition,[new_symbols(definition,[sP405])]) ).
thf(sP406,plain,
( sP406
<=> ( q73
=> ~ sP350 ) ),
introduced(definition,[new_symbols(definition,[sP406])]) ).
thf(sP407,plain,
( sP407
<=> ( ~ ( ~ sP239
=> sP369 )
=> sP384 ) ),
introduced(definition,[new_symbols(definition,[sP407])]) ).
thf(sP408,plain,
( sP408
<=> ( p20
=> ~ sP131 ) ),
introduced(definition,[new_symbols(definition,[sP408])]) ).
thf(sP409,plain,
( sP409
<=> ( sP50
=> ~ ( ~ sP384
=> q43 ) ) ),
introduced(definition,[new_symbols(definition,[sP409])]) ).
thf(sP410,plain,
( sP410
<=> p25 ),
introduced(definition,[new_symbols(definition,[sP410])]) ).
thf(sP411,plain,
( sP411
<=> ( ~ sP50
=> sP321 ) ),
introduced(definition,[new_symbols(definition,[sP411])]) ).
thf(sP412,plain,
( sP412
<=> ( ~ sP215
=> sP258 ) ),
introduced(definition,[new_symbols(definition,[sP412])]) ).
thf(sP413,plain,
( sP413
<=> ( ~ sP345
=> ~ ( sP369
=> ~ ( ~ sP64
=> sP239 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP413])]) ).
thf(sP414,plain,
( sP414
<=> q74 ),
introduced(definition,[new_symbols(definition,[sP414])]) ).
thf(sP415,plain,
( sP415
<=> ( ~ sP318
=> ~ sP340 ) ),
introduced(definition,[new_symbols(definition,[sP415])]) ).
thf(sP416,plain,
( sP416
<=> ( ~ sP410
=> sP38 ) ),
introduced(definition,[new_symbols(definition,[sP416])]) ).
thf(sP417,plain,
( sP417
<=> p63 ),
introduced(definition,[new_symbols(definition,[sP417])]) ).
thf(sP418,plain,
( sP418
<=> ( ~ ( ~ sP302
=> ~ ( p06
=> ~ ( ~ sP137
=> sP313 ) ) )
=> ~ sP289 ) ),
introduced(definition,[new_symbols(definition,[sP418])]) ).
thf(sP419,plain,
( sP419
<=> ( ~ sP109
=> q61 ) ),
introduced(definition,[new_symbols(definition,[sP419])]) ).
thf(sP420,plain,
( sP420
<=> ( sP405
=> ~ ( ~ sP393
=> sP178 ) ) ),
introduced(definition,[new_symbols(definition,[sP420])]) ).
thf(sP421,plain,
( sP421
<=> ( ~ sP165
=> sP53 ) ),
introduced(definition,[new_symbols(definition,[sP421])]) ).
thf(sP422,plain,
( sP422
<=> ( ~ sP347
=> p44 ) ),
introduced(definition,[new_symbols(definition,[sP422])]) ).
thf(sP423,plain,
( sP423
<=> ( sP133
=> ~ sP258 ) ),
introduced(definition,[new_symbols(definition,[sP423])]) ).
thf(sP424,plain,
( sP424
<=> ( ~ sP93
=> ~ sP276 ) ),
introduced(definition,[new_symbols(definition,[sP424])]) ).
thf(sP425,plain,
( sP425
<=> p13 ),
introduced(definition,[new_symbols(definition,[sP425])]) ).
thf(sP426,plain,
( sP426
<=> ( ~ sP212
=> ~ ( ~ ( ~ ( ~ p22
=> p12 )
=> sP177 )
=> sP373 ) ) ),
introduced(definition,[new_symbols(definition,[sP426])]) ).
thf(sP427,plain,
( sP427
<=> p15 ),
introduced(definition,[new_symbols(definition,[sP427])]) ).
thf(sP428,plain,
( sP428
<=> ( ~ sP57
=> ~ sP353 ) ),
introduced(definition,[new_symbols(definition,[sP428])]) ).
thf(sP429,plain,
( sP429
<=> ( ~ sP198
=> ~ sP4 ) ),
introduced(definition,[new_symbols(definition,[sP429])]) ).
thf(sP430,plain,
( sP430
<=> p17 ),
introduced(definition,[new_symbols(definition,[sP430])]) ).
thf(sP431,plain,
( sP431
<=> ( ~ sP372
=> ~ ( ~ ( ~ ( ~ sP14
=> sP217 )
=> q53 )
=> q52 ) ) ),
introduced(definition,[new_symbols(definition,[sP431])]) ).
thf(sP432,plain,
( sP432
<=> ( ~ ( ~ sP208
=> ~ sP35 )
=> ~ sP54 ) ),
introduced(definition,[new_symbols(definition,[sP432])]) ).
thf(sP433,plain,
( sP433
<=> ( ~ ( ~ sP365
=> ~ ( sP110
=> ~ sP67 ) )
=> ~ sP16 ) ),
introduced(definition,[new_symbols(definition,[sP433])]) ).
thf(sP434,plain,
( sP434
<=> ( ~ sP84
=> ~ sP149 ) ),
introduced(definition,[new_symbols(definition,[sP434])]) ).
thf(sP435,plain,
( sP435
<=> ( ~ sP407
=> sP50 ) ),
introduced(definition,[new_symbols(definition,[sP435])]) ).
thf(sP436,plain,
( sP436
<=> q52 ),
introduced(definition,[new_symbols(definition,[sP436])]) ).
thf(sP437,plain,
( sP437
<=> ( ~ ( ~ sP140
=> ~ ( sP425
=> ~ ( ~ sP78
=> sP71 ) ) )
=> ~ ( sP125
=> ~ ( ~ p04
=> sP197 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP437])]) ).
thf(sP438,plain,
( sP438
<=> p47 ),
introduced(definition,[new_symbols(definition,[sP438])]) ).
thf(sP439,plain,
( sP439
<=> ( ~ sP397
=> sP304 ) ),
introduced(definition,[new_symbols(definition,[sP439])]) ).
thf(sP440,plain,
( sP440
<=> ( ~ ( ~ sP373
=> q20 )
=> sP64 ) ),
introduced(definition,[new_symbols(definition,[sP440])]) ).
thf(sP441,plain,
( sP441
<=> ( sP275
=> ~ sP416 ) ),
introduced(definition,[new_symbols(definition,[sP441])]) ).
thf(sP442,plain,
( sP442
<=> ( p26
=> ~ sP362 ) ),
introduced(definition,[new_symbols(definition,[sP442])]) ).
thf(sP443,plain,
( sP443
<=> ( ~ ( ~ sP170
=> ~ ( ~ ( ~ sP26
=> sP124 )
=> q70 ) )
=> ~ ( ~ ( ~ sP192
=> sP238 )
=> sP124 ) ) ),
introduced(definition,[new_symbols(definition,[sP443])]) ).
thf(sP444,plain,
( sP444
<=> ( ~ sP140
=> ~ ( sP425
=> ~ ( ~ sP78
=> sP71 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP444])]) ).
thf(sP445,plain,
( sP445
<=> ( ~ sP8
=> ~ sP267 ) ),
introduced(definition,[new_symbols(definition,[sP445])]) ).
thf(sP446,plain,
( sP446
<=> ( ~ ( ~ sP290
=> ~ ( q20
=> ~ sP373 ) )
=> ~ ( sP373
=> ~ ( ~ q20
=> sP177 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP446])]) ).
thf(sP447,plain,
( sP447
<=> ( ~ sP50
=> sP384 ) ),
introduced(definition,[new_symbols(definition,[sP447])]) ).
thf(sP448,plain,
( sP448
<=> ( ~ sP432
=> ~ sP209 ) ),
introduced(definition,[new_symbols(definition,[sP448])]) ).
thf(sP449,plain,
( sP449
<=> ( ~ sP201
=> ~ ( q11
=> ~ ( ~ sP264
=> q12 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP449])]) ).
thf(sP450,plain,
( sP450
<=> ( ~ sP214
=> q51 ) ),
introduced(definition,[new_symbols(definition,[sP450])]) ).
thf(sP451,plain,
( sP451
<=> ( ~ ( ~ sP253
=> ~ ( ~ ( ~ p04
=> sP236 )
=> sP18 ) )
=> ~ ( ~ sP237
=> sP236 ) ) ),
introduced(definition,[new_symbols(definition,[sP451])]) ).
thf(sP452,plain,
( sP452
<=> ( ~ sP60
=> ~ sP96 ) ),
introduced(definition,[new_symbols(definition,[sP452])]) ).
thf(sP453,plain,
( sP453
<=> ( ~ ( ~ sP177
=> sP373 )
=> sP369 ) ),
introduced(definition,[new_symbols(definition,[sP453])]) ).
thf(sP454,plain,
( sP454
<=> p52 ),
introduced(definition,[new_symbols(definition,[sP454])]) ).
thf(sP455,plain,
( sP455
<=> q50 ),
introduced(definition,[new_symbols(definition,[sP455])]) ).
thf(sP456,plain,
( sP456
<=> ( ~ sP3
=> ~ sP216 ) ),
introduced(definition,[new_symbols(definition,[sP456])]) ).
thf(sP457,plain,
( sP457
<=> ( ~ sP293
=> ~ ( sP136
=> ~ sP146 ) ) ),
introduced(definition,[new_symbols(definition,[sP457])]) ).
thf(sP458,plain,
( sP458
<=> ( sP298
=> ~ p20 ) ),
introduced(definition,[new_symbols(definition,[sP458])]) ).
thf(sP459,plain,
( sP459
<=> ( ~ sP208
=> ~ sP35 ) ),
introduced(definition,[new_symbols(definition,[sP459])]) ).
thf(sP460,plain,
( sP460
<=> ( ~ sP446
=> ~ ( sP177
=> ~ ( ~ sP373
=> sP53 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP460])]) ).
thf(sP461,plain,
( sP461
<=> ( ~ sP342
=> sP414 ) ),
introduced(definition,[new_symbols(definition,[sP461])]) ).
thf(sP462,plain,
( sP462
<=> ( ~ sP278
=> q43 ) ),
introduced(definition,[new_symbols(definition,[sP462])]) ).
thf(sP463,plain,
( sP463
<=> ( ~ ( ~ sP12
=> sP324 )
=> sP238 ) ),
introduced(definition,[new_symbols(definition,[sP463])]) ).
thf(sP464,plain,
( sP464
<=> ( ~ sP400
=> ~ ( ~ sP298
=> sP264 ) ) ),
introduced(definition,[new_symbols(definition,[sP464])]) ).
thf(sP465,plain,
( sP465
<=> ( ~ ( ~ ( ~ sP18
=> sP126 )
=> q12 )
=> sP135 ) ),
introduced(definition,[new_symbols(definition,[sP465])]) ).
thf(sP466,plain,
( sP466
<=> p60 ),
introduced(definition,[new_symbols(definition,[sP466])]) ).
thf(sP467,plain,
( sP467
<=> ( ~ sP29
=> ~ ( sP116
=> ~ ( ~ sP135
=> sP82 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP467])]) ).
thf(sP468,plain,
( sP468
<=> ( ~ sP393
=> sP178 ) ),
introduced(definition,[new_symbols(definition,[sP468])]) ).
thf(sP469,plain,
( sP469
<=> ( ~ sP121
=> ~ sP189 ) ),
introduced(definition,[new_symbols(definition,[sP469])]) ).
thf(sP470,plain,
( sP470
<=> ( ~ sP221
=> ~ ( sP430
=> ~ ( ~ p07
=> sP176 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP470])]) ).
thf(sP471,plain,
( sP471
<=> ( ~ sP419
=> sP52 ) ),
introduced(definition,[new_symbols(definition,[sP471])]) ).
thf(sP472,plain,
( sP472
<=> ( ~ sP46
=> ~ sP375 ) ),
introduced(definition,[new_symbols(definition,[sP472])]) ).
thf(sP473,plain,
( sP473
<=> ( ~ ( ~ sP324
=> q61 )
=> sP124 ) ),
introduced(definition,[new_symbols(definition,[sP473])]) ).
thf(sP474,plain,
( sP474
<=> ( p44
=> ~ sP94 ) ),
introduced(definition,[new_symbols(definition,[sP474])]) ).
thf(sP475,plain,
( sP475
<=> p26 ),
introduced(definition,[new_symbols(definition,[sP475])]) ).
thf(sP476,plain,
( sP476
<=> q43 ),
introduced(definition,[new_symbols(definition,[sP476])]) ).
thf(sP477,plain,
( sP477
<=> ( sP110
=> ~ sP67 ) ),
introduced(definition,[new_symbols(definition,[sP477])]) ).
thf(sP478,plain,
( sP478
<=> ( ~ ( ~ sP20
=> ~ sP263 )
=> ~ sP19 ) ),
introduced(definition,[new_symbols(definition,[sP478])]) ).
thf(sP479,plain,
( sP479
<=> ( ~ ( ~ sP476
=> sP50 )
=> sP436 ) ),
introduced(definition,[new_symbols(definition,[sP479])]) ).
thf(sP480,plain,
( sP480
<=> p44 ),
introduced(definition,[new_symbols(definition,[sP480])]) ).
thf(sP481,plain,
( sP481
<=> ( ~ sP18
=> q05 ) ),
introduced(definition,[new_symbols(definition,[sP481])]) ).
thf(sP482,plain,
( sP482
<=> ( ~ sP367
=> ~ ( sP194
=> ~ ( ~ sP219
=> p21 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP482])]) ).
thf(sP483,plain,
( sP483
<=> ( ~ sP62
=> q25 ) ),
introduced(definition,[new_symbols(definition,[sP483])]) ).
thf(sP484,plain,
( sP484
<=> ( sP103
=> ~ q05 ) ),
introduced(definition,[new_symbols(definition,[sP484])]) ).
thf(sP485,plain,
( sP485
<=> ( p16
=> ~ ( ~ ( ~ ( ~ sP313
=> sP82 )
=> q25 )
=> sP62 ) ) ),
introduced(definition,[new_symbols(definition,[sP485])]) ).
thf(sP486,plain,
( sP486
<=> ( sP120
=> ~ sP383 ) ),
introduced(definition,[new_symbols(definition,[sP486])]) ).
thf(sP487,plain,
( sP487
<=> ( ~ sP2
=> ~ ( ~ sP159
=> sP324 ) ) ),
introduced(definition,[new_symbols(definition,[sP487])]) ).
thf(sP488,plain,
( sP488
<=> p22 ),
introduced(definition,[new_symbols(definition,[sP488])]) ).
thf(sP489,plain,
( sP489
<=> ( ~ ( ~ sP176
=> sP430 )
=> sP62 ) ),
introduced(definition,[new_symbols(definition,[sP489])]) ).
thf(sP490,plain,
( sP490
<=> ( ~ ( ~ sP143
=> ~ ( p06
=> ~ p16 ) )
=> ~ sP285 ) ),
introduced(definition,[new_symbols(definition,[sP490])]) ).
thf(sP491,plain,
( sP491
<=> ( ~ sP418
=> ~ sP144 ) ),
introduced(definition,[new_symbols(definition,[sP491])]) ).
thf(sP492,plain,
( sP492
<=> q05 ),
introduced(definition,[new_symbols(definition,[sP492])]) ).
thf(sP493,plain,
( sP493
<=> ( ~ sP23
=> sP135 ) ),
introduced(definition,[new_symbols(definition,[sP493])]) ).
thf(sP494,plain,
( sP494
<=> ( ~ sP110
=> sP403 ) ),
introduced(definition,[new_symbols(definition,[sP494])]) ).
thf(sP495,plain,
( sP495
<=> ( ~ sP120
=> sP14 ) ),
introduced(definition,[new_symbols(definition,[sP495])]) ).
thf(sP496,plain,
( sP496
<=> ( ~ ( ~ sP116
=> sP135 )
=> sP53 ) ),
introduced(definition,[new_symbols(definition,[sP496])]) ).
thf(sP497,plain,
( sP497
<=> ( ~ ( ~ ( ~ q56
=> sP136 )
=> sP379 )
=> sP211 ) ),
introduced(definition,[new_symbols(definition,[sP497])]) ).
thf(sP498,plain,
( sP498
<=> ( ~ sP175
=> ~ ( ~ ( ~ p20
=> sP298 )
=> q20 ) ) ),
introduced(definition,[new_symbols(definition,[sP498])]) ).
thf(sP499,plain,
( sP499
<=> ( ~ sP317
=> sP324 ) ),
introduced(definition,[new_symbols(definition,[sP499])]) ).
thf(sP500,plain,
( sP500
<=> p57 ),
introduced(definition,[new_symbols(definition,[sP500])]) ).
thf(sP501,plain,
( sP501
<=> ( ~ sP242
=> ~ sP335 ) ),
introduced(definition,[new_symbols(definition,[sP501])]) ).
thf(sP502,plain,
( sP502
<=> q25 ),
introduced(definition,[new_symbols(definition,[sP502])]) ).
thf(sP503,plain,
( sP503
<=> ( ~ sP158
=> ~ sP281 ) ),
introduced(definition,[new_symbols(definition,[sP503])]) ).
thf(sP504,plain,
( sP504
<=> ( ~ q35
=> sP252 ) ),
introduced(definition,[new_symbols(definition,[sP504])]) ).
thf(sP505,plain,
( sP505
<=> ( sP361
=> ~ sP126 ) ),
introduced(definition,[new_symbols(definition,[sP505])]) ).
thf(sP506,plain,
( sP506
<=> q40 ),
introduced(definition,[new_symbols(definition,[sP506])]) ).
thf(sP507,plain,
( sP507
<=> ( ~ sP159
=> sP324 ) ),
introduced(definition,[new_symbols(definition,[sP507])]) ).
thf(sP508,plain,
( sP508
<=> ( ~ ( ~ sP313
=> sP82 )
=> sP502 ) ),
introduced(definition,[new_symbols(definition,[sP508])]) ).
thf(sP509,plain,
( sP509
<=> ( ~ sP269
=> ~ sP10 ) ),
introduced(definition,[new_symbols(definition,[sP509])]) ).
thf(sP510,plain,
( sP510
<=> ( ~ ( ~ ( ~ sP136
=> sP358 )
=> sP343 )
=> sP379 ) ),
introduced(definition,[new_symbols(definition,[sP510])]) ).
thf(sP511,plain,
( sP511
<=> q56 ),
introduced(definition,[new_symbols(definition,[sP511])]) ).
thf(sP512,plain,
( sP512
<=> ( q61
=> ~ sP21 ) ),
introduced(definition,[new_symbols(definition,[sP512])]) ).
thf(sP513,plain,
( sP513
<=> ( ~ sP421
=> sP368 ) ),
introduced(definition,[new_symbols(definition,[sP513])]) ).
thf(sP514,plain,
( sP514
<=> p04 ),
introduced(definition,[new_symbols(definition,[sP514])]) ).
thf(sP515,plain,
( sP515
<=> ( ~ p07
=> sP103 ) ),
introduced(definition,[new_symbols(definition,[sP515])]) ).
thf(sP516,plain,
( sP516
<=> ( ~ sP237
=> sP236 ) ),
introduced(definition,[new_symbols(definition,[sP516])]) ).
thf(sP517,plain,
( sP517
<=> ( sP454
=> ~ sP499 ) ),
introduced(definition,[new_symbols(definition,[sP517])]) ).
thf(sP518,plain,
( sP518
<=> ( ~ ( ~ sP206
=> q35 )
=> sP258 ) ),
introduced(definition,[new_symbols(definition,[sP518])]) ).
thf(sP519,plain,
( sP519
<=> p32 ),
introduced(definition,[new_symbols(definition,[sP519])]) ).
thf(sP520,plain,
( sP520
<=> ( ~ sP192
=> sP238 ) ),
introduced(definition,[new_symbols(definition,[sP520])]) ).
thf(sP521,plain,
( sP521
<=> ( ~ sP391
=> ~ sP88 ) ),
introduced(definition,[new_symbols(definition,[sP521])]) ).
thf(sP522,plain,
( sP522
<=> p31 ),
introduced(definition,[new_symbols(definition,[sP522])]) ).
thf(sP523,plain,
( sP523
<=> ( ~ sP224
=> ~ sP420 ) ),
introduced(definition,[new_symbols(definition,[sP523])]) ).
thf(sP524,plain,
( sP524
<=> ( ~ sP48
=> ~ sP377 ) ),
introduced(definition,[new_symbols(definition,[sP524])]) ).
thf(sP525,plain,
( sP525
<=> ( sP291
=> ~ sP11 ) ),
introduced(definition,[new_symbols(definition,[sP525])]) ).
thf(sP526,plain,
( sP526
<=> ( p05
=> ~ sP70 ) ),
introduced(definition,[new_symbols(definition,[sP526])]) ).
thf(sP527,plain,
( sP527
<=> ( ~ sP64
=> sP506 ) ),
introduced(definition,[new_symbols(definition,[sP527])]) ).
thf(sP528,plain,
( sP528
<=> ( ~ sP143
=> ~ ( p06
=> ~ p16 ) ) ),
introduced(definition,[new_symbols(definition,[sP528])]) ).
thf(sP529,plain,
( sP529
<=> ( sP136
=> ~ sP146 ) ),
introduced(definition,[new_symbols(definition,[sP529])]) ).
thf(sP530,plain,
( sP530
<=> p20 ),
introduced(definition,[new_symbols(definition,[sP530])]) ).
thf(sP531,plain,
( sP531
<=> ( ~ sP365
=> ~ sP477 ) ),
introduced(definition,[new_symbols(definition,[sP531])]) ).
thf(sP532,plain,
( sP532
<=> ( sP397
=> ~ sP331 ) ),
introduced(definition,[new_symbols(definition,[sP532])]) ).
thf(sP533,plain,
( sP533
<=> ( ~ sP176
=> sP430 ) ),
introduced(definition,[new_symbols(definition,[sP533])]) ).
thf(sP534,plain,
( sP534
<=> q70 ),
introduced(definition,[new_symbols(definition,[sP534])]) ).
thf(sP535,plain,
( sP535
<=> ( ~ sP275
=> p55 ) ),
introduced(definition,[new_symbols(definition,[sP535])]) ).
thf(sP536,plain,
( sP536
<=> ( ~ sP38
=> sP275 ) ),
introduced(definition,[new_symbols(definition,[sP536])]) ).
thf(sP537,plain,
( sP537
<=> ( ~ sP118
=> ~ sP191 ) ),
introduced(definition,[new_symbols(definition,[sP537])]) ).
thf(sP538,plain,
( sP538
<=> ( ~ sP473
=> sP238 ) ),
introduced(definition,[new_symbols(definition,[sP538])]) ).
thf(sP539,plain,
( sP539
<=> ( ~ sP271
=> sP53 ) ),
introduced(definition,[new_symbols(definition,[sP539])]) ).
thf(sP540,plain,
( sP540
<=> ( ~ sP508
=> sP62 ) ),
introduced(definition,[new_symbols(definition,[sP540])]) ).
thf(sP541,plain,
( sP541
<=> ( ~ ( ~ sP537
=> ~ sP408 )
=> ~ ( p21
=> ~ ( ~ sP440
=> sP369 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP541])]) ).
thf(sP542,plain,
( sP542
<=> ( sP236
=> ~ sP481 ) ),
introduced(definition,[new_symbols(definition,[sP542])]) ).
thf(sP543,plain,
( sP543
<=> ( ~ sP246
=> sP82 ) ),
introduced(definition,[new_symbols(definition,[sP543])]) ).
thf(sP544,plain,
( sP544
<=> ( ~ sP436
=> sP358 ) ),
introduced(definition,[new_symbols(definition,[sP544])]) ).
thf(sP545,plain,
( sP545
<=> ( ~ ( ~ sP184
=> ~ sP371 )
=> ~ sP163 ) ),
introduced(definition,[new_symbols(definition,[sP545])]) ).
thf(sP546,plain,
( sP546
<=> ( ~ ( ~ q61
=> sP52 )
=> sP534 ) ),
introduced(definition,[new_symbols(definition,[sP546])]) ).
thf(sP547,plain,
( sP547
<=> ( ~ sP136
=> sP358 ) ),
introduced(definition,[new_symbols(definition,[sP547])]) ).
thf(sP548,plain,
( sP548
<=> ( ~ sP330
=> q51 ) ),
introduced(definition,[new_symbols(definition,[sP548])]) ).
thf(sP549,plain,
( sP549
<=> p51 ),
introduced(definition,[new_symbols(definition,[sP549])]) ).
thf(sP550,plain,
( sP550
<=> ( sP466
=> ~ sP231 ) ),
introduced(definition,[new_symbols(definition,[sP550])]) ).
thf(sP551,plain,
( sP551
<=> ( ~ sP521
=> ~ sP326 ) ),
introduced(definition,[new_symbols(definition,[sP551])]) ).
thf(sP552,plain,
( sP552
<=> ( ~ sP545
=> ~ ( sP522
=> ~ sP112 ) ) ),
introduced(definition,[new_symbols(definition,[sP552])]) ).
thf(sP553,plain,
( sP553
<=> ( ~ sP20
=> ~ sP263 ) ),
introduced(definition,[new_symbols(definition,[sP553])]) ).
thf(sP554,plain,
( sP554
<=> ( ~ sP137
=> sP313 ) ),
introduced(definition,[new_symbols(definition,[sP554])]) ).
thf(sP555,plain,
( sP555
<=> ( ~ sP520
=> sP124 ) ),
introduced(definition,[new_symbols(definition,[sP555])]) ).
thf(sP556,plain,
( sP556
<=> ( sP475
=> ~ sP301 ) ),
introduced(definition,[new_symbols(definition,[sP556])]) ).
thf(sP557,plain,
( sP557
<=> p21 ),
introduced(definition,[new_symbols(definition,[sP557])]) ).
thf(sP558,plain,
( sP558
<=> ( sP403
=> ~ sP274 ) ),
introduced(definition,[new_symbols(definition,[sP558])]) ).
thf(sP559,plain,
( sP559
<=> ( ~ sP440
=> sP369 ) ),
introduced(definition,[new_symbols(definition,[sP559])]) ).
thf(sP560,plain,
( sP560
<=> ( ~ sP103
=> sP313 ) ),
introduced(definition,[new_symbols(definition,[sP560])]) ).
thf(sP561,plain,
( sP561
<=> ( ~ sP116
=> sP313 ) ),
introduced(definition,[new_symbols(definition,[sP561])]) ).
thf(sP562,plain,
( sP562
<=> ( ~ sP478
=> ~ sP261 ) ),
introduced(definition,[new_symbols(definition,[sP562])]) ).
thf(sP563,plain,
( sP563
<=> ( ~ sP298
=> sP264 ) ),
introduced(definition,[new_symbols(definition,[sP563])]) ).
thf(sP564,plain,
( sP564
<=> ( sP177
=> ~ ( ~ sP373
=> sP53 ) ) ),
introduced(definition,[new_symbols(definition,[sP564])]) ).
thf(sP565,plain,
( sP565
<=> ( ~ sP324
=> q61 ) ),
introduced(definition,[new_symbols(definition,[sP565])]) ).
thf(sP566,plain,
( sP566
<=> p06 ),
introduced(definition,[new_symbols(definition,[sP566])]) ).
thf(sP567,plain,
( sP567
<=> ( ~ sP322
=> ~ ( sP250
=> ~ sP388 ) ) ),
introduced(definition,[new_symbols(definition,[sP567])]) ).
thf(sP568,plain,
( sP568
<=> ( ~ sP262
=> q20 ) ),
introduced(definition,[new_symbols(definition,[sP568])]) ).
thf(sP569,plain,
( sP569
<=> ( ~ sP119
=> ~ ( ~ ( ~ ( ~ sP427
=> p05 )
=> sP82 )
=> sP116 ) ) ),
introduced(definition,[new_symbols(definition,[sP569])]) ).
thf(sP570,plain,
( sP570
<=> ( ~ sP184
=> ~ sP371 ) ),
introduced(definition,[new_symbols(definition,[sP570])]) ).
thf(sP571,plain,
( sP571
<=> ( ~ sP519
=> sP488 ) ),
introduced(definition,[new_symbols(definition,[sP571])]) ).
thf(sP572,plain,
( sP572
<=> ( ~ ( ~ sP207
=> sP511 )
=> sP136 ) ),
introduced(definition,[new_symbols(definition,[sP572])]) ).
thf(sP573,plain,
( sP573
<=> p55 ),
introduced(definition,[new_symbols(definition,[sP573])]) ).
thf(sP574,plain,
( sP574
<=> ( ~ ( ~ sP168
=> ~ ( sP454
=> ~ ( ~ sP266
=> sP192 ) ) )
=> ~ ( sP14
=> ~ ( ~ sP217
=> sP417 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP574])]) ).
thf(sP575,plain,
( sP575
<=> ( ~ sP524
=> ~ sP351 ) ),
introduced(definition,[new_symbols(definition,[sP575])]) ).
thf(sP576,plain,
( sP576
<=> ( ~ sP541
=> ~ sP260 ) ),
introduced(definition,[new_symbols(definition,[sP576])]) ).
thf(sP577,plain,
( sP577
<=> ( sP266
=> ~ ( ~ sP519
=> sP454 ) ) ),
introduced(definition,[new_symbols(definition,[sP577])]) ).
thf(sP578,plain,
( sP578
<=> ( ~ sP428
=> ~ ( ~ ( ~ ( ~ sP266
=> sP519 )
=> sP50 )
=> sP384 ) ) ),
introduced(definition,[new_symbols(definition,[sP578])]) ).
thf(sP579,plain,
( sP579
<=> ( ~ sP376
=> ~ ( sP506
=> ~ sP384 ) ) ),
introduced(definition,[new_symbols(definition,[sP579])]) ).
thf(sP580,plain,
( sP580
<=> ( ~ sP467
=> ~ sP111 ) ),
introduced(definition,[new_symbols(definition,[sP580])]) ).
thf(sP581,plain,
( sP581
<=> q51 ),
introduced(definition,[new_symbols(definition,[sP581])]) ).
thf(sP582,plain,
( sP582
<=> ( ~ sP523
=> ~ ( sP387
=> ~ ( ~ ( ~ sP211
=> sP379 )
=> sP178 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP582])]) ).
thf(sP583,plain,
( sP583
<=> ( ~ sP410
=> sP427 ) ),
introduced(definition,[new_symbols(definition,[sP583])]) ).
thf(sP584,plain,
( sP584
<=> ( ~ sP207
=> sP511 ) ),
introduced(definition,[new_symbols(definition,[sP584])]) ).
thf(sP585,plain,
( sP585
<=> q35 ),
introduced(definition,[new_symbols(definition,[sP585])]) ).
thf(sP586,plain,
( sP586
<=> ( ~ sP384
=> sP476 ) ),
introduced(definition,[new_symbols(definition,[sP586])]) ).
thf(sP587,plain,
( sP587
<=> ( ~ sP457
=> ~ ( sP511
=> ~ sP136 ) ) ),
introduced(definition,[new_symbols(definition,[sP587])]) ).
thf(sP588,plain,
( sP588
<=> ( ~ sP170
=> ~ ( ~ ( ~ sP26
=> sP124 )
=> sP534 ) ) ),
introduced(definition,[new_symbols(definition,[sP588])]) ).
thf(sP589,plain,
( sP589
<=> ( ~ sP387
=> sP178 ) ),
introduced(definition,[new_symbols(definition,[sP589])]) ).
thf(sP590,plain,
( sP590
<=> ( ~ sP349
=> q73 ) ),
introduced(definition,[new_symbols(definition,[sP590])]) ).
thf(sP591,plain,
( sP591
<=> ( ~ sP354
=> ~ ( ~ ( ~ ( ~ sP197
=> sP125 )
=> sP165 )
=> sP53 ) ) ),
introduced(definition,[new_symbols(definition,[sP591])]) ).
thf(sP592,plain,
( sP592
<=> ( sP387
=> ~ ( ~ ( ~ sP211
=> sP379 )
=> sP178 ) ) ),
introduced(definition,[new_symbols(definition,[sP592])]) ).
thf(sP593,plain,
( sP593
<=> q53 ),
introduced(definition,[new_symbols(definition,[sP593])]) ).
thf(sP594,plain,
( sP594
<=> ( ~ sP311
=> ~ ( sP71
=> ~ ( ~ sP425
=> sP120 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP594])]) ).
thf(sP595,plain,
( sP595
<=> ( ~ sP220
=> ~ ( ~ ( ~ ( ~ sP522
=> sP557 )
=> sP369 )
=> sP64 ) ) ),
introduced(definition,[new_symbols(definition,[sP595])]) ).
thf(sP596,plain,
( sP596
<=> ( ~ sP341
=> ~ ( sP110
=> ~ ( ~ sP403
=> sP466 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP596])]) ).
thf(sP597,plain,
( sP597
<=> p16 ),
introduced(definition,[new_symbols(definition,[sP597])]) ).
thf(sP598,plain,
( sP598
<=> ( ~ sP547
=> sP343 ) ),
introduced(definition,[new_symbols(definition,[sP598])]) ).
thf(sP599,plain,
( sP599
<=> ( ~ sP186
=> ~ sP474 ) ),
introduced(definition,[new_symbols(definition,[sP599])]) ).
thf(sP600,plain,
( sP600
<=> ( ~ sP168
=> ~ ( sP454
=> ~ ( ~ sP266
=> sP192 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP600])]) ).
thf(sP601,plain,
( sP601
<=> q61 ),
introduced(definition,[new_symbols(definition,[sP601])]) ).
thf(sP602,plain,
( sP602
<=> ( ~ sP89
=> ~ sP484 ) ),
introduced(definition,[new_symbols(definition,[sP602])]) ).
thf(sP603,plain,
( sP603
<=> p05 ),
introduced(definition,[new_symbols(definition,[sP603])]) ).
thf(sP604,plain,
( sP604
<=> ( sP566
=> ~ sP554 ) ),
introduced(definition,[new_symbols(definition,[sP604])]) ).
thf(sP605,plain,
( sP605
<=> ( ~ sP78
=> sP18 ) ),
introduced(definition,[new_symbols(definition,[sP605])]) ).
thf(sP606,plain,
( sP606
<=> ( ~ ( ~ sP211
=> sP379 )
=> sP178 ) ),
introduced(definition,[new_symbols(definition,[sP606])]) ).
thf(sP607,plain,
( sP607
<=> ( ~ sP77
=> sP165 ) ),
introduced(definition,[new_symbols(definition,[sP607])]) ).
thf(sP608,plain,
( sP608
<=> ( ~ sP386
=> ~ ( ~ ( ~ ( ~ sP475
=> sP597 )
=> sP62 )
=> sP502 ) ) ),
introduced(definition,[new_symbols(definition,[sP608])]) ).
thf(sP609,plain,
( sP609
<=> ( ~ sP537
=> ~ sP408 ) ),
introduced(definition,[new_symbols(definition,[sP609])]) ).
thf(sP610,plain,
( sP610
<=> ( ~ sP460
=> ~ ( sP53
=> ~ ( ~ sP177
=> sP165 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP610])]) ).
thf(sP611,plain,
( sP611
<=> ( sP219
=> ~ sP194 ) ),
introduced(definition,[new_symbols(definition,[sP611])]) ).
thf(sP612,plain,
( sP612
<=> ( ~ sP280
=> ~ sP241 ) ),
introduced(definition,[new_symbols(definition,[sP612])]) ).
thf(sP613,plain,
( sP613
<=> ( ~ sP302
=> ~ sP604 ) ),
introduced(definition,[new_symbols(definition,[sP613])]) ).
thf(sP614,plain,
( sP614
<=> ( ~ sP253
=> ~ ( ~ ( ~ sP514
=> sP236 )
=> sP18 ) ) ),
introduced(definition,[new_symbols(definition,[sP614])]) ).
thf(sP615,plain,
( sP615
<=> ( ~ sP49
=> ~ sP13 ) ),
introduced(definition,[new_symbols(definition,[sP615])]) ).
thf(sP616,plain,
( sP616
<=> q73 ),
introduced(definition,[new_symbols(definition,[sP616])]) ).
thf(sP617,plain,
( sP617
<=> ( ~ sP145
=> ~ ( p02
=> ~ ( ~ ( ~ ( ~ sP126
=> sP361 )
=> q11 )
=> q12 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP617])]) ).
thf(sP618,plain,
( sP618
<=> ( ~ sP233
=> ~ sP225 ) ),
introduced(definition,[new_symbols(definition,[sP618])]) ).
thf(sP619,plain,
( sP619
<=> ( ~ sP373
=> sP53 ) ),
introduced(definition,[new_symbols(definition,[sP619])]) ).
thf(sP620,plain,
( sP620
<=> ( ~ ( ~ sP511
=> sP136 )
=> sP379 ) ),
introduced(definition,[new_symbols(definition,[sP620])]) ).
thf(sP621,plain,
( sP621
<=> ( ~ sP177
=> sP373 ) ),
introduced(definition,[new_symbols(definition,[sP621])]) ).
thf(sP622,plain,
( sP622
<=> ( ~ sP519
=> sP454 ) ),
introduced(definition,[new_symbols(definition,[sP622])]) ).
thf(sP623,plain,
( sP623
<=> ( ~ sP511
=> sP211 ) ),
introduced(definition,[new_symbols(definition,[sP623])]) ).
thf(sP624,plain,
( sP624
<=> ( ~ sP370
=> sP52 ) ),
introduced(definition,[new_symbols(definition,[sP624])]) ).
thf(sP625,plain,
( sP625
<=> ( ~ sP45
=> ~ ( sP124
=> ~ ( ~ sP534
=> sP238 ) ) ) ),
introduced(definition,[new_symbols(definition,[sP625])]) ).
thf(sP626,plain,
( sP626
<=> p07 ),
introduced(definition,[new_symbols(definition,[sP626])]) ).
thf(sP627,plain,
( sP627
<=> ( sP522
=> ~ sP112 ) ),
introduced(definition,[new_symbols(definition,[sP627])]) ).
thf(sP628,plain,
( sP628
<=> ( ~ sP290
=> ~ ( q20
=> ~ sP373 ) ) ),
introduced(definition,[new_symbols(definition,[sP628])]) ).
thf(sP629,plain,
( sP629
<=> ( sP250
=> ~ sP388 ) ),
introduced(definition,[new_symbols(definition,[sP629])]) ).
thf(sP630,plain,
( sP630
<=> ( ~ sP211
=> sP379 ) ),
introduced(definition,[new_symbols(definition,[sP630])]) ).
thf(sP631,plain,
( sP631
<=> q20 ),
introduced(definition,[new_symbols(definition,[sP631])]) ).
thf(sP632,plain,
( sP632
<=> ( ~ sP264
=> sP631 ) ),
introduced(definition,[new_symbols(definition,[sP632])]) ).
thf(sP633,plain,
( sP633
<=> ( sP557
=> ~ sP559 ) ),
introduced(definition,[new_symbols(definition,[sP633])]) ).
thf(cTHM602A,conjecture,
sP277 ).
thf(h0,negated_conjecture,
~ sP277,
inference(assume_negation,[status(cth)],[cTHM602A]) ).
thf(1,plain,
( ~ sP294
| sP125
| sP514 ),
inference(prop_rule,[status(thm)],[]) ).
thf(2,plain,
( ~ sP141
| sP597
| sP566 ),
inference(prop_rule,[status(thm)],[]) ).
thf(3,plain,
( ~ sP15
| sP557
| sP194 ),
inference(prop_rule,[status(thm)],[]) ).
thf(4,plain,
( ~ sP106
| sP71
| sP425 ),
inference(prop_rule,[status(thm)],[]) ).
thf(5,plain,
( ~ sP583
| sP410
| sP427 ),
inference(prop_rule,[status(thm)],[]) ).
thf(6,plain,
( ~ sP571
| sP519
| sP488 ),
inference(prop_rule,[status(thm)],[]) ).
thf(7,plain,
( ~ sP394
| sP99
| sP197 ),
inference(prop_rule,[status(thm)],[]) ).
thf(8,plain,
( ~ sP151
| sP397
| sP475 ),
inference(prop_rule,[status(thm)],[]) ).
thf(9,plain,
( ~ sP222
| sP25
| sP522 ),
inference(prop_rule,[status(thm)],[]) ).
thf(10,plain,
( ~ sP278
| sP217
| sP120 ),
inference(prop_rule,[status(thm)],[]) ).
thf(11,plain,
( ~ sP536
| sP38
| sP275 ),
inference(prop_rule,[status(thm)],[]) ).
thf(12,plain,
( ~ sP360
| sP454
| sP266 ),
inference(prop_rule,[status(thm)],[]) ).
thf(13,plain,
( ~ sP422
| sP347
| sP480 ),
inference(prop_rule,[status(thm)],[]) ).
thf(14,plain,
( ~ sP207
| sP304
| sP250 ),
inference(prop_rule,[status(thm)],[]) ).
thf(15,plain,
( ~ sP109
| sP26
| sP549 ),
inference(prop_rule,[status(thm)],[]) ).
thf(16,plain,
( ~ sP332
| sP417
| sP14 ),
inference(prop_rule,[status(thm)],[]) ).
thf(17,plain,
( ~ sP305
| sP405
| sP573 ),
inference(prop_rule,[status(thm)],[]) ).
thf(18,plain,
( sP122
| ~ sP125 ),
inference(prop_rule,[status(thm)],[]) ).
thf(19,plain,
( sP301
| ~ sP597 ),
inference(prop_rule,[status(thm)],[]) ).
thf(20,plain,
( sP265
| ~ sP403 ),
inference(prop_rule,[status(thm)],[]) ).
thf(21,plain,
( sP390
| ~ sP557 ),
inference(prop_rule,[status(thm)],[]) ).
thf(22,plain,
( sP383
| ~ sP71 ),
inference(prop_rule,[status(thm)],[]) ).
thf(23,plain,
( sP416
| ~ sP410 ),
inference(prop_rule,[status(thm)],[]) ).
thf(24,plain,
( sP115
| ~ sP176 ),
inference(prop_rule,[status(thm)],[]) ).
thf(25,plain,
( sP79
| ~ sP549 ),
inference(prop_rule,[status(thm)],[]) ).
thf(26,plain,
( sP622
| ~ sP519 ),
inference(prop_rule,[status(thm)],[]) ).
thf(27,plain,
( sP495
| ~ sP14 ),
inference(prop_rule,[status(thm)],[]) ).
thf(28,plain,
( sP91
| ~ sP99 ),
inference(prop_rule,[status(thm)],[]) ).
thf(29,plain,
( sP535
| ~ sP573 ),
inference(prop_rule,[status(thm)],[]) ).
thf(30,plain,
( sP439
| ~ sP397 ),
inference(prop_rule,[status(thm)],[]) ).
thf(31,plain,
( sP481
| ~ sP18 ),
inference(prop_rule,[status(thm)],[]) ).
thf(32,plain,
( sP561
| ~ sP116 ),
inference(prop_rule,[status(thm)],[]) ).
thf(33,plain,
( sP619
| ~ sP373 ),
inference(prop_rule,[status(thm)],[]) ).
thf(34,plain,
( sP283
| ~ sP53 ),
inference(prop_rule,[status(thm)],[]) ).
thf(35,plain,
( sP319
| ~ sP239 ),
inference(prop_rule,[status(thm)],[]) ).
thf(36,plain,
( sP56
| ~ sP252 ),
inference(prop_rule,[status(thm)],[]) ).
thf(37,plain,
( sP586
| ~ sP384 ),
inference(prop_rule,[status(thm)],[]) ).
thf(38,plain,
( sP411
| ~ sP321 ),
inference(prop_rule,[status(thm)],[]) ).
thf(39,plain,
( sP544
| ~ sP436 ),
inference(prop_rule,[status(thm)],[]) ).
thf(40,plain,
( sP146
| ~ sP358 ),
inference(prop_rule,[status(thm)],[]) ).
thf(41,plain,
( sP21
| ~ sP324 ),
inference(prop_rule,[status(thm)],[]) ).
thf(42,plain,
( sP307
| ~ sP12 ),
inference(prop_rule,[status(thm)],[]) ).
thf(43,plain,
( sP350
| ~ sP238 ),
inference(prop_rule,[status(thm)],[]) ).
thf(44,plain,
( sP364
| ~ sP264 ),
inference(prop_rule,[status(thm)],[]) ).
thf(45,plain,
( sP314
| ~ sP364 ),
inference(prop_rule,[status(thm)],[]) ).
thf(46,plain,
( sP465
| ~ sP135 ),
inference(prop_rule,[status(thm)],[]) ).
thf(47,plain,
( sP23
| ~ sP18 ),
inference(prop_rule,[status(thm)],[]) ).
thf(48,plain,
( sP23
| ~ sP236 ),
inference(prop_rule,[status(thm)],[]) ).
thf(49,plain,
( sP493
| ~ sP23 ),
inference(prop_rule,[status(thm)],[]) ).
thf(50,plain,
( sP43
| ~ sP493 ),
inference(prop_rule,[status(thm)],[]) ).
thf(51,plain,
( sP357
| ~ sP116 ),
inference(prop_rule,[status(thm)],[]) ).
thf(52,plain,
( sP70
| ~ sP82 ),
inference(prop_rule,[status(thm)],[]) ).
thf(53,plain,
( sP70
| ~ sP357 ),
inference(prop_rule,[status(thm)],[]) ).
thf(54,plain,
( sP249
| ~ sP492 ),
inference(prop_rule,[status(thm)],[]) ).
thf(55,plain,
( sP249
| ~ sP103 ),
inference(prop_rule,[status(thm)],[]) ).
thf(56,plain,
( sP137
| ~ sP249 ),
inference(prop_rule,[status(thm)],[]) ).
thf(57,plain,
( sP554
| ~ sP137 ),
inference(prop_rule,[status(thm)],[]) ).
thf(58,plain,
( sP560
| ~ sP313 ),
inference(prop_rule,[status(thm)],[]) ).
thf(59,plain,
( sP632
| ~ sP631 ),
inference(prop_rule,[status(thm)],[]) ).
thf(60,plain,
( sP129
| ~ sP264 ),
inference(prop_rule,[status(thm)],[]) ).
thf(61,plain,
( sP114
| ~ sP129 ),
inference(prop_rule,[status(thm)],[]) ).
thf(62,plain,
( sP193
| ~ sP114 ),
inference(prop_rule,[status(thm)],[]) ).
thf(63,plain,
( sP132
| ~ sP135 ),
inference(prop_rule,[status(thm)],[]) ).
thf(64,plain,
( sP271
| ~ sP132 ),
inference(prop_rule,[status(thm)],[]) ).
thf(65,plain,
( sP539
| ~ sP271 ),
inference(prop_rule,[status(thm)],[]) ).
thf(66,plain,
( sP496
| ~ sP53 ),
inference(prop_rule,[status(thm)],[]) ).
thf(67,plain,
( sP256
| ~ sP165 ),
inference(prop_rule,[status(thm)],[]) ).
thf(68,plain,
( sP256
| ~ sP496 ),
inference(prop_rule,[status(thm)],[]) ).
thf(69,plain,
( sP139
| ~ sP116 ),
inference(prop_rule,[status(thm)],[]) ).
thf(70,plain,
( sP139
| ~ sP82 ),
inference(prop_rule,[status(thm)],[]) ).
thf(71,plain,
( sP113
| ~ sP139 ),
inference(prop_rule,[status(thm)],[]) ).
thf(72,plain,
( sP36
| ~ sP113 ),
inference(prop_rule,[status(thm)],[]) ).
thf(73,plain,
( sP508
| ~ sP502 ),
inference(prop_rule,[status(thm)],[]) ).
thf(74,plain,
( sP540
| ~ sP62 ),
inference(prop_rule,[status(thm)],[]) ).
thf(75,plain,
( sP540
| ~ sP508 ),
inference(prop_rule,[status(thm)],[]) ).
thf(76,plain,
( sP303
| ~ sP313 ),
inference(prop_rule,[status(thm)],[]) ).
thf(77,plain,
( sP131
| ~ sP631 ),
inference(prop_rule,[status(thm)],[]) ).
thf(78,plain,
( sP440
| ~ sP64 ),
inference(prop_rule,[status(thm)],[]) ).
thf(79,plain,
( sP559
| ~ sP369 ),
inference(prop_rule,[status(thm)],[]) ).
thf(80,plain,
( sP559
| ~ sP440 ),
inference(prop_rule,[status(thm)],[]) ).
thf(81,plain,
( sP621
| ~ sP373 ),
inference(prop_rule,[status(thm)],[]) ).
thf(82,plain,
( sP621
| ~ sP177 ),
inference(prop_rule,[status(thm)],[]) ).
thf(83,plain,
( sP453
| ~ sP621 ),
inference(prop_rule,[status(thm)],[]) ).
thf(84,plain,
( sP402
| ~ sP453 ),
inference(prop_rule,[status(thm)],[]) ).
thf(85,plain,
( sP288
| ~ sP239 ),
inference(prop_rule,[status(thm)],[]) ).
thf(86,plain,
( sP382
| ~ sP368 ),
inference(prop_rule,[status(thm)],[]) ).
thf(87,plain,
( sP382
| ~ sP288 ),
inference(prop_rule,[status(thm)],[]) ).
thf(88,plain,
( sP421
| ~ sP53 ),
inference(prop_rule,[status(thm)],[]) ).
thf(89,plain,
( sP421
| ~ sP165 ),
inference(prop_rule,[status(thm)],[]) ).
thf(90,plain,
( sP513
| ~ sP421 ),
inference(prop_rule,[status(thm)],[]) ).
thf(91,plain,
( sP363
| ~ sP513 ),
inference(prop_rule,[status(thm)],[]) ).
thf(92,plain,
( sP396
| ~ sP252 ),
inference(prop_rule,[status(thm)],[]) ).
thf(93,plain,
( sP164
| ~ sP585 ),
inference(prop_rule,[status(thm)],[]) ).
thf(94,plain,
( sP164
| ~ sP396 ),
inference(prop_rule,[status(thm)],[]) ).
thf(95,plain,
( sP483
| ~ sP502 ),
inference(prop_rule,[status(thm)],[]) ).
thf(96,plain,
( sP483
| ~ sP62 ),
inference(prop_rule,[status(thm)],[]) ).
thf(97,plain,
( sP148
| ~ sP483 ),
inference(prop_rule,[status(thm)],[]) ).
thf(98,plain,
( sP362
| ~ sP148 ),
inference(prop_rule,[status(thm)],[]) ).
thf(99,plain,
( sP352
| ~ sP206 ),
inference(prop_rule,[status(thm)],[]) ).
thf(100,plain,
( sP527
| ~ sP506 ),
inference(prop_rule,[status(thm)],[]) ).
thf(101,plain,
( sP404
| ~ sP64 ),
inference(prop_rule,[status(thm)],[]) ).
thf(102,plain,
( sP404
| ~ sP369 ),
inference(prop_rule,[status(thm)],[]) ).
thf(103,plain,
( sP325
| ~ sP404 ),
inference(prop_rule,[status(thm)],[]) ).
thf(104,plain,
( sP112
| ~ sP325 ),
inference(prop_rule,[status(thm)],[]) ).
thf(105,plain,
( sP407
| ~ sP384 ),
inference(prop_rule,[status(thm)],[]) ).
thf(106,plain,
( sP435
| ~ sP50 ),
inference(prop_rule,[status(thm)],[]) ).
thf(107,plain,
( sP435
| ~ sP407 ),
inference(prop_rule,[status(thm)],[]) ).
thf(108,plain,
( sP41
| ~ sP239 ),
inference(prop_rule,[status(thm)],[]) ).
thf(109,plain,
( sP41
| ~ sP368 ),
inference(prop_rule,[status(thm)],[]) ).
thf(110,plain,
( sP180
| ~ sP41 ),
inference(prop_rule,[status(thm)],[]) ).
thf(111,plain,
( sP169
| ~ sP180 ),
inference(prop_rule,[status(thm)],[]) ).
thf(112,plain,
( sP183
| ~ sP476 ),
inference(prop_rule,[status(thm)],[]) ).
thf(113,plain,
( sP381
| ~ sP321 ),
inference(prop_rule,[status(thm)],[]) ).
thf(114,plain,
( sP381
| ~ sP183 ),
inference(prop_rule,[status(thm)],[]) ).
thf(115,plain,
( sP504
| ~ sP252 ),
inference(prop_rule,[status(thm)],[]) ).
thf(116,plain,
( sP504
| ~ sP585 ),
inference(prop_rule,[status(thm)],[]) ).
thf(117,plain,
( sP215
| ~ sP504 ),
inference(prop_rule,[status(thm)],[]) ).
thf(118,plain,
( sP412
| ~ sP215 ),
inference(prop_rule,[status(thm)],[]) ).
thf(119,plain,
( sP518
| ~ sP258 ),
inference(prop_rule,[status(thm)],[]) ).
thf(120,plain,
( sP331
| ~ sP133 ),
inference(prop_rule,[status(thm)],[]) ).
thf(121,plain,
( sP331
| ~ sP518 ),
inference(prop_rule,[status(thm)],[]) ).
thf(122,plain,
( sP11
| ~ sP206 ),
inference(prop_rule,[status(thm)],[]) ).
thf(123,plain,
( sP274
| ~ sP506 ),
inference(prop_rule,[status(thm)],[]) ).
thf(124,plain,
( sP330
| ~ sP455 ),
inference(prop_rule,[status(thm)],[]) ).
thf(125,plain,
( sP548
| ~ sP581 ),
inference(prop_rule,[status(thm)],[]) ).
thf(126,plain,
( sP548
| ~ sP330 ),
inference(prop_rule,[status(thm)],[]) ).
thf(127,plain,
( sP447
| ~ sP384 ),
inference(prop_rule,[status(thm)],[]) ).
thf(128,plain,
( sP447
| ~ sP50 ),
inference(prop_rule,[status(thm)],[]) ).
thf(129,plain,
( sP75
| ~ sP447 ),
inference(prop_rule,[status(thm)],[]) ).
thf(130,plain,
( sP339
| ~ sP75 ),
inference(prop_rule,[status(thm)],[]) ).
thf(131,plain,
( sP479
| ~ sP436 ),
inference(prop_rule,[status(thm)],[]) ).
thf(132,plain,
( sP243
| ~ sP593 ),
inference(prop_rule,[status(thm)],[]) ).
thf(133,plain,
( sP243
| ~ sP479 ),
inference(prop_rule,[status(thm)],[]) ).
thf(134,plain,
( sP323
| ~ sP476 ),
inference(prop_rule,[status(thm)],[]) ).
thf(135,plain,
( sP323
| ~ sP321 ),
inference(prop_rule,[status(thm)],[]) ).
thf(136,plain,
( sP204
| ~ sP323 ),
inference(prop_rule,[status(thm)],[]) ).
thf(137,plain,
( sP94
| ~ sP204 ),
inference(prop_rule,[status(thm)],[]) ).
thf(138,plain,
( sP279
| ~ sP358 ),
inference(prop_rule,[status(thm)],[]) ).
thf(139,plain,
( sP101
| ~ sP136 ),
inference(prop_rule,[status(thm)],[]) ).
thf(140,plain,
( sP101
| ~ sP279 ),
inference(prop_rule,[status(thm)],[]) ).
thf(141,plain,
( sP359
| ~ sP258 ),
inference(prop_rule,[status(thm)],[]) ).
thf(142,plain,
( sP359
| ~ sP133 ),
inference(prop_rule,[status(thm)],[]) ).
thf(143,plain,
( sP374
| ~ sP359 ),
inference(prop_rule,[status(thm)],[]) ).
thf(144,plain,
( sP388
| ~ sP374 ),
inference(prop_rule,[status(thm)],[]) ).
thf(145,plain,
( sP90
| ~ sP511 ),
inference(prop_rule,[status(thm)],[]) ).
thf(146,plain,
( sP67
| ~ sP52 ),
inference(prop_rule,[status(thm)],[]) ).
thf(147,plain,
( sP370
| ~ sP455 ),
inference(prop_rule,[status(thm)],[]) ).
thf(148,plain,
( sP370
| ~ sP581 ),
inference(prop_rule,[status(thm)],[]) ).
thf(149,plain,
( sP624
| ~ sP370 ),
inference(prop_rule,[status(thm)],[]) ).
thf(150,plain,
( sP255
| ~ sP624 ),
inference(prop_rule,[status(thm)],[]) ).
thf(151,plain,
( sP317
| ~ sP601 ),
inference(prop_rule,[status(thm)],[]) ).
thf(152,plain,
( sP499
| ~ sP324 ),
inference(prop_rule,[status(thm)],[]) ).
thf(153,plain,
( sP499
| ~ sP317 ),
inference(prop_rule,[status(thm)],[]) ).
thf(154,plain,
( sP147
| ~ sP436 ),
inference(prop_rule,[status(thm)],[]) ).
thf(155,plain,
( sP147
| ~ sP593 ),
inference(prop_rule,[status(thm)],[]) ).
thf(156,plain,
( sP328
| ~ sP147 ),
inference(prop_rule,[status(thm)],[]) ).
thf(157,plain,
( sP130
| ~ sP328 ),
inference(prop_rule,[status(thm)],[]) ).
thf(158,plain,
( sP247
| ~ sP12 ),
inference(prop_rule,[status(thm)],[]) ).
thf(159,plain,
( sP155
| ~ sP343 ),
inference(prop_rule,[status(thm)],[]) ).
thf(160,plain,
( sP155
| ~ sP247 ),
inference(prop_rule,[status(thm)],[]) ).
thf(161,plain,
( sP547
| ~ sP358 ),
inference(prop_rule,[status(thm)],[]) ).
thf(162,plain,
( sP547
| ~ sP136 ),
inference(prop_rule,[status(thm)],[]) ).
thf(163,plain,
( sP598
| ~ sP547 ),
inference(prop_rule,[status(thm)],[]) ).
thf(164,plain,
( sP510
| ~ sP598 ),
inference(prop_rule,[status(thm)],[]) ).
thf(165,plain,
( sP620
| ~ sP379 ),
inference(prop_rule,[status(thm)],[]) ).
thf(166,plain,
( sP497
| ~ sP211 ),
inference(prop_rule,[status(thm)],[]) ).
thf(167,plain,
( sP497
| ~ sP620 ),
inference(prop_rule,[status(thm)],[]) ).
thf(168,plain,
( sP623
| ~ sP511 ),
inference(prop_rule,[status(thm)],[]) ).
thf(169,plain,
( sP231
| ~ sP52 ),
inference(prop_rule,[status(thm)],[]) ).
thf(170,plain,
( sP546
| ~ sP534 ),
inference(prop_rule,[status(thm)],[]) ).
thf(171,plain,
( sP152
| ~ sP124 ),
inference(prop_rule,[status(thm)],[]) ).
thf(172,plain,
( sP152
| ~ sP546 ),
inference(prop_rule,[status(thm)],[]) ).
thf(173,plain,
( sP565
| ~ sP601 ),
inference(prop_rule,[status(thm)],[]) ).
thf(174,plain,
( sP565
| ~ sP324 ),
inference(prop_rule,[status(thm)],[]) ).
thf(175,plain,
( sP473
| ~ sP565 ),
inference(prop_rule,[status(thm)],[]) ).
thf(176,plain,
( sP538
| ~ sP473 ),
inference(prop_rule,[status(thm)],[]) ).
thf(177,plain,
( sP463
| ~ sP238 ),
inference(prop_rule,[status(thm)],[]) ).
thf(178,plain,
( sP315
| ~ sP616 ),
inference(prop_rule,[status(thm)],[]) ).
thf(179,plain,
( sP315
| ~ sP463 ),
inference(prop_rule,[status(thm)],[]) ).
thf(180,plain,
( sP349
| ~ sP12 ),
inference(prop_rule,[status(thm)],[]) ).
thf(181,plain,
( sP349
| ~ sP343 ),
inference(prop_rule,[status(thm)],[]) ).
thf(182,plain,
( sP590
| ~ sP349 ),
inference(prop_rule,[status(thm)],[]) ).
thf(183,plain,
( sP182
| ~ sP590 ),
inference(prop_rule,[status(thm)],[]) ).
thf(184,plain,
( sP393
| ~ sP414 ),
inference(prop_rule,[status(thm)],[]) ).
thf(185,plain,
( sP468
| ~ sP178 ),
inference(prop_rule,[status(thm)],[]) ).
thf(186,plain,
( sP468
| ~ sP393 ),
inference(prop_rule,[status(thm)],[]) ).
thf(187,plain,
( sP630
| ~ sP379 ),
inference(prop_rule,[status(thm)],[]) ).
thf(188,plain,
( sP630
| ~ sP211 ),
inference(prop_rule,[status(thm)],[]) ).
thf(189,plain,
( sP606
| ~ sP630 ),
inference(prop_rule,[status(thm)],[]) ).
thf(190,plain,
( ~ sP605
| sP78
| sP18 ),
inference(prop_rule,[status(thm)],[]) ).
thf(191,plain,
( ~ sP237
| sP603
| sP492 ),
inference(prop_rule,[status(thm)],[]) ).
thf(192,plain,
( ~ sP157
| sP294
| sP116 ),
inference(prop_rule,[status(thm)],[]) ).
thf(193,plain,
( ~ sP246
| sP141
| sP313 ),
inference(prop_rule,[status(thm)],[]) ).
thf(194,plain,
( ~ sP262
| sP15
| sP373 ),
inference(prop_rule,[status(thm)],[]) ).
thf(195,plain,
( ~ sP42
| sP106
| sP53 ),
inference(prop_rule,[status(thm)],[]) ).
thf(196,plain,
( ~ sP77
| sP583
| sP502 ),
inference(prop_rule,[status(thm)],[]) ).
thf(197,plain,
( ~ sP533
| sP176
| sP430 ),
inference(prop_rule,[status(thm)],[]) ).
thf(198,plain,
( ~ sP65
| sP334
| sP530 ),
inference(prop_rule,[status(thm)],[]) ).
thf(199,plain,
( ~ sP97
| sP571
| sP239 ),
inference(prop_rule,[status(thm)],[]) ).
thf(200,plain,
( ~ sP58
| sP394
| sP252 ),
inference(prop_rule,[status(thm)],[]) ).
thf(201,plain,
( ~ sP162
| sP151
| sP206 ),
inference(prop_rule,[status(thm)],[]) ).
thf(202,plain,
( ~ sP190
| sP222
| sP384 ),
inference(prop_rule,[status(thm)],[]) ).
thf(203,plain,
( ~ sP462
| sP278
| sP476 ),
inference(prop_rule,[status(thm)],[]) ).
thf(204,plain,
( ~ sP312
| sP536
| sP258 ),
inference(prop_rule,[status(thm)],[]) ).
thf(205,plain,
( ~ sP346
| sP438
| sP291 ),
inference(prop_rule,[status(thm)],[]) ).
thf(206,plain,
( ~ sP494
| sP110
| sP403 ),
inference(prop_rule,[status(thm)],[]) ).
thf(207,plain,
( ~ sP214
| sP360
| sP436 ),
inference(prop_rule,[status(thm)],[]) ).
thf(208,plain,
( ~ sP117
| sP422
| sP358 ),
inference(prop_rule,[status(thm)],[]) ).
thf(209,plain,
( ~ sP584
| sP207
| sP511 ),
inference(prop_rule,[status(thm)],[]) ).
thf(210,plain,
( ~ sP419
| sP109
| sP601 ),
inference(prop_rule,[status(thm)],[]) ).
thf(211,plain,
( ~ sP159
| sP332
| sP12 ),
inference(prop_rule,[status(thm)],[]) ).
thf(212,plain,
( ~ sP22
| sP305
| sP379 ),
inference(prop_rule,[status(thm)],[]) ).
thf(213,plain,
( ~ sP520
| sP192
| sP238 ),
inference(prop_rule,[status(thm)],[]) ).
thf(214,plain,
( ~ sP461
| sP342
| sP414 ),
inference(prop_rule,[status(thm)],[]) ).
thf(215,plain,
( ~ sP611
| ~ sP219
| ~ sP194 ),
inference(prop_rule,[status(thm)],[]) ).
thf(216,plain,
( ~ sP33
| ~ sP78
| ~ sP425 ),
inference(prop_rule,[status(thm)],[]) ).
thf(217,plain,
( sP399
| sP611 ),
inference(prop_rule,[status(thm)],[]) ).
thf(218,plain,
( sP338
| sP33 ),
inference(prop_rule,[status(thm)],[]) ).
thf(219,plain,
( sP338
| ~ sP399 ),
inference(prop_rule,[status(thm)],[]) ).
thf(220,plain,
( ~ sP98
| ~ sP603
| ~ sP427 ),
inference(prop_rule,[status(thm)],[]) ).
thf(221,plain,
( sP102
| ~ sP338 ),
inference(prop_rule,[status(thm)],[]) ).
thf(222,plain,
( sP143
| sP98 ),
inference(prop_rule,[status(thm)],[]) ).
thf(223,plain,
( sP143
| ~ sP102 ),
inference(prop_rule,[status(thm)],[]) ).
thf(224,plain,
( ~ sP285
| ~ sP626
| ~ sP430 ),
inference(prop_rule,[status(thm)],[]) ).
thf(225,plain,
( sP528
| ~ sP143 ),
inference(prop_rule,[status(thm)],[]) ).
thf(226,plain,
( ~ sP458
| ~ sP298
| ~ sP530 ),
inference(prop_rule,[status(thm)],[]) ).
thf(227,plain,
( sP490
| sP285 ),
inference(prop_rule,[status(thm)],[]) ).
thf(228,plain,
( sP490
| ~ sP528 ),
inference(prop_rule,[status(thm)],[]) ).
thf(229,plain,
( sP367
| sP458 ),
inference(prop_rule,[status(thm)],[]) ).
thf(230,plain,
( sP367
| ~ sP490 ),
inference(prop_rule,[status(thm)],[]) ).
thf(231,plain,
( sP482
| ~ sP367 ),
inference(prop_rule,[status(thm)],[]) ).
thf(232,plain,
( sP140
| ~ sP482 ),
inference(prop_rule,[status(thm)],[]) ).
thf(233,plain,
( sP444
| ~ sP140 ),
inference(prop_rule,[status(thm)],[]) ).
thf(234,plain,
( sP437
| ~ sP444 ),
inference(prop_rule,[status(thm)],[]) ).
thf(235,plain,
( sP51
| ~ sP437 ),
inference(prop_rule,[status(thm)],[]) ).
thf(236,plain,
( sP221
| ~ sP51 ),
inference(prop_rule,[status(thm)],[]) ).
thf(237,plain,
( sP470
| ~ sP221 ),
inference(prop_rule,[status(thm)],[]) ).
thf(238,plain,
( sP200
| ~ sP470 ),
inference(prop_rule,[status(thm)],[]) ).
thf(239,plain,
( sP59
| ~ sP200 ),
inference(prop_rule,[status(thm)],[]) ).
thf(240,plain,
( sP311
| ~ sP59 ),
inference(prop_rule,[status(thm)],[]) ).
thf(241,plain,
( ~ sP174
| ~ sP197
| ~ sP122 ),
inference(prop_rule,[status(thm)],[]) ).
thf(242,plain,
( sP594
| ~ sP311 ),
inference(prop_rule,[status(thm)],[]) ).
thf(243,plain,
( sP150
| sP174 ),
inference(prop_rule,[status(thm)],[]) ).
thf(244,plain,
( sP150
| ~ sP594 ),
inference(prop_rule,[status(thm)],[]) ).
thf(245,plain,
( ~ sP556
| ~ sP475
| ~ sP301 ),
inference(prop_rule,[status(thm)],[]) ).
thf(246,plain,
( sP398
| ~ sP150 ),
inference(prop_rule,[status(thm)],[]) ).
thf(247,plain,
( sP297
| sP556 ),
inference(prop_rule,[status(thm)],[]) ).
thf(248,plain,
( sP297
| ~ sP398 ),
inference(prop_rule,[status(thm)],[]) ).
thf(249,plain,
( ~ sP28
| ~ sP334
| ~ sP265 ),
inference(prop_rule,[status(thm)],[]) ).
thf(250,plain,
( sP69
| ~ sP297 ),
inference(prop_rule,[status(thm)],[]) ).
thf(251,plain,
( ~ sP335
| ~ sP522
| ~ sP390 ),
inference(prop_rule,[status(thm)],[]) ).
thf(252,plain,
( sP242
| sP28 ),
inference(prop_rule,[status(thm)],[]) ).
thf(253,plain,
( sP242
| ~ sP69 ),
inference(prop_rule,[status(thm)],[]) ).
thf(254,plain,
( sP501
| sP335 ),
inference(prop_rule,[status(thm)],[]) ).
thf(255,plain,
( sP501
| ~ sP242 ),
inference(prop_rule,[status(thm)],[]) ).
thf(256,plain,
( ~ sP486
| ~ sP120
| ~ sP383 ),
inference(prop_rule,[status(thm)],[]) ).
thf(257,plain,
( sP73
| ~ sP501 ),
inference(prop_rule,[status(thm)],[]) ).
thf(258,plain,
( sP392
| sP486 ),
inference(prop_rule,[status(thm)],[]) ).
thf(259,plain,
( sP392
| ~ sP73 ),
inference(prop_rule,[status(thm)],[]) ).
thf(260,plain,
( ~ sP441
| ~ sP275
| ~ sP416 ),
inference(prop_rule,[status(thm)],[]) ).
thf(261,plain,
( sP7
| ~ sP392 ),
inference(prop_rule,[status(thm)],[]) ).
thf(262,plain,
( sP185
| sP441 ),
inference(prop_rule,[status(thm)],[]) ).
thf(263,plain,
( sP185
| ~ sP7 ),
inference(prop_rule,[status(thm)],[]) ).
thf(264,plain,
( ~ sP81
| ~ sP291
| ~ sP115 ),
inference(prop_rule,[status(thm)],[]) ).
thf(265,plain,
( sP251
| ~ sP185 ),
inference(prop_rule,[status(thm)],[]) ).
thf(266,plain,
( sP173
| sP81 ),
inference(prop_rule,[status(thm)],[]) ).
thf(267,plain,
( sP173
| ~ sP251 ),
inference(prop_rule,[status(thm)],[]) ).
thf(268,plain,
( ~ sP161
| ~ sP25
| ~ sP79 ),
inference(prop_rule,[status(thm)],[]) ).
thf(269,plain,
( sP27
| ~ sP173 ),
inference(prop_rule,[status(thm)],[]) ).
thf(270,plain,
( ~ sP577
| ~ sP266
| ~ sP622 ),
inference(prop_rule,[status(thm)],[]) ).
thf(271,plain,
( sP366
| sP161 ),
inference(prop_rule,[status(thm)],[]) ).
thf(272,plain,
( sP366
| ~ sP27 ),
inference(prop_rule,[status(thm)],[]) ).
thf(273,plain,
( ~ sP348
| ~ sP217
| ~ sP495 ),
inference(prop_rule,[status(thm)],[]) ).
thf(274,plain,
( sP123
| sP577 ),
inference(prop_rule,[status(thm)],[]) ).
thf(275,plain,
( sP123
| ~ sP366 ),
inference(prop_rule,[status(thm)],[]) ).
thf(276,plain,
( ~ sP263
| ~ sP480
| ~ sP91 ),
inference(prop_rule,[status(thm)],[]) ).
thf(277,plain,
( sP20
| sP348 ),
inference(prop_rule,[status(thm)],[]) ).
thf(278,plain,
( sP20
| ~ sP123 ),
inference(prop_rule,[status(thm)],[]) ).
thf(279,plain,
( ~ sP19
| ~ sP38
| ~ sP535 ),
inference(prop_rule,[status(thm)],[]) ).
thf(280,plain,
( sP553
| sP263 ),
inference(prop_rule,[status(thm)],[]) ).
thf(281,plain,
( sP553
| ~ sP20 ),
inference(prop_rule,[status(thm)],[]) ).
thf(282,plain,
( ~ sP261
| ~ sP250
| ~ sP439 ),
inference(prop_rule,[status(thm)],[]) ).
thf(283,plain,
( sP478
| sP19 ),
inference(prop_rule,[status(thm)],[]) ).
thf(284,plain,
( sP478
| ~ sP553 ),
inference(prop_rule,[status(thm)],[]) ).
thf(285,plain,
( sP562
| sP261 ),
inference(prop_rule,[status(thm)],[]) ).
thf(286,plain,
( sP562
| ~ sP478 ),
inference(prop_rule,[status(thm)],[]) ).
thf(287,plain,
( sP341
| ~ sP562 ),
inference(prop_rule,[status(thm)],[]) ).
thf(288,plain,
( sP596
| ~ sP341 ),
inference(prop_rule,[status(thm)],[]) ).
thf(289,plain,
( sP168
| ~ sP596 ),
inference(prop_rule,[status(thm)],[]) ).
thf(290,plain,
( sP600
| ~ sP168 ),
inference(prop_rule,[status(thm)],[]) ).
thf(291,plain,
( sP574
| ~ sP600 ),
inference(prop_rule,[status(thm)],[]) ).
thf(292,plain,
( sP127
| ~ sP574 ),
inference(prop_rule,[status(thm)],[]) ).
thf(293,plain,
( sP205
| ~ sP127 ),
inference(prop_rule,[status(thm)],[]) ).
thf(294,plain,
( ~ sP276
| ~ sP500
| ~ sP438 ),
inference(prop_rule,[status(thm)],[]) ).
thf(295,plain,
( sP93
| ~ sP205 ),
inference(prop_rule,[status(thm)],[]) ).
thf(296,plain,
( ~ sP92
| ~ sP466
| ~ sP110 ),
inference(prop_rule,[status(thm)],[]) ).
thf(297,plain,
( sP424
| sP276 ),
inference(prop_rule,[status(thm)],[]) ).
thf(298,plain,
( sP424
| ~ sP93 ),
inference(prop_rule,[status(thm)],[]) ).
thf(299,plain,
( sP273
| sP92 ),
inference(prop_rule,[status(thm)],[]) ).
thf(300,plain,
( sP273
| ~ sP424 ),
inference(prop_rule,[status(thm)],[]) ).
thf(301,plain,
( ~ sP225
| ~ sP192
| ~ sP454 ),
inference(prop_rule,[status(thm)],[]) ).
thf(302,plain,
( sP233
| ~ sP273 ),
inference(prop_rule,[status(thm)],[]) ).
thf(303,plain,
( sP618
| sP225 ),
inference(prop_rule,[status(thm)],[]) ).
thf(304,plain,
( sP618
| ~ sP233 ),
inference(prop_rule,[status(thm)],[]) ).
thf(305,plain,
( ~ sP10
| ~ sP342
| ~ sP347 ),
inference(prop_rule,[status(thm)],[]) ).
thf(306,plain,
( sP269
| ~ sP618 ),
inference(prop_rule,[status(thm)],[]) ).
thf(307,plain,
( sP509
| sP10 ),
inference(prop_rule,[status(thm)],[]) ).
thf(308,plain,
( sP509
| ~ sP269 ),
inference(prop_rule,[status(thm)],[]) ).
thf(309,plain,
( ~ sP401
| ~ sP387
| ~ sP304 ),
inference(prop_rule,[status(thm)],[]) ).
thf(310,plain,
( sP85
| ~ sP509 ),
inference(prop_rule,[status(thm)],[]) ).
thf(311,plain,
( ~ sP505
| ~ sP361
| ~ sP126 ),
inference(prop_rule,[status(thm)],[]) ).
thf(312,plain,
( sP61
| sP401 ),
inference(prop_rule,[status(thm)],[]) ).
thf(313,plain,
( sP61
| ~ sP85 ),
inference(prop_rule,[status(thm)],[]) ).
thf(314,plain,
( sP385
| sP505 ),
inference(prop_rule,[status(thm)],[]) ).
thf(315,plain,
( sP385
| ~ sP61 ),
inference(prop_rule,[status(thm)],[]) ).
thf(316,plain,
( sP327
| ~ sP385 ),
inference(prop_rule,[status(thm)],[]) ).
thf(317,plain,
( ~ sP542
| ~ sP236
| ~ sP481 ),
inference(prop_rule,[status(thm)],[]) ).
thf(318,plain,
( sP39
| ~ sP327 ),
inference(prop_rule,[status(thm)],[]) ).
thf(319,plain,
( sP55
| sP542 ),
inference(prop_rule,[status(thm)],[]) ).
thf(320,plain,
( sP55
| ~ sP39 ),
inference(prop_rule,[status(thm)],[]) ).
thf(321,plain,
( ~ sP484
| ~ sP103
| ~ sP492 ),
inference(prop_rule,[status(thm)],[]) ).
thf(322,plain,
( sP89
| ~ sP55 ),
inference(prop_rule,[status(thm)],[]) ).
thf(323,plain,
( sP602
| sP484 ),
inference(prop_rule,[status(thm)],[]) ).
thf(324,plain,
( sP602
| ~ sP89 ),
inference(prop_rule,[status(thm)],[]) ).
thf(325,plain,
( sP201
| ~ sP602 ),
inference(prop_rule,[status(thm)],[]) ).
thf(326,plain,
( sP449
| ~ sP201 ),
inference(prop_rule,[status(thm)],[]) ).
thf(327,plain,
( sP329
| ~ sP449 ),
inference(prop_rule,[status(thm)],[]) ).
thf(328,plain,
( sP29
| ~ sP329 ),
inference(prop_rule,[status(thm)],[]) ).
thf(329,plain,
( ~ sP111
| ~ sP82
| ~ sP561 ),
inference(prop_rule,[status(thm)],[]) ).
thf(330,plain,
( sP467
| ~ sP29 ),
inference(prop_rule,[status(thm)],[]) ).
thf(331,plain,
( sP580
| sP111 ),
inference(prop_rule,[status(thm)],[]) ).
thf(332,plain,
( sP580
| ~ sP467 ),
inference(prop_rule,[status(thm)],[]) ).
thf(333,plain,
( sP290
| ~ sP580 ),
inference(prop_rule,[status(thm)],[]) ).
thf(334,plain,
( sP628
| ~ sP290 ),
inference(prop_rule,[status(thm)],[]) ).
thf(335,plain,
( ~ sP564
| ~ sP177
| ~ sP619 ),
inference(prop_rule,[status(thm)],[]) ).
thf(336,plain,
( sP446
| ~ sP628 ),
inference(prop_rule,[status(thm)],[]) ).
thf(337,plain,
( sP460
| sP564 ),
inference(prop_rule,[status(thm)],[]) ).
thf(338,plain,
( sP460
| ~ sP446 ),
inference(prop_rule,[status(thm)],[]) ).
thf(339,plain,
( ~ sP66
| ~ sP165
| ~ sP283 ),
inference(prop_rule,[status(thm)],[]) ).
thf(340,plain,
( sP610
| ~ sP460 ),
inference(prop_rule,[status(thm)],[]) ).
thf(341,plain,
( sP227
| sP66 ),
inference(prop_rule,[status(thm)],[]) ).
thf(342,plain,
( sP227
| ~ sP610 ),
inference(prop_rule,[status(thm)],[]) ).
thf(343,plain,
( ~ sP232
| ~ sP62
| ~ sP502 ),
inference(prop_rule,[status(thm)],[]) ).
thf(344,plain,
( sP308
| ~ sP227 ),
inference(prop_rule,[status(thm)],[]) ).
thf(345,plain,
( ~ sP240
| ~ sP64
| ~ sP369 ),
inference(prop_rule,[status(thm)],[]) ).
thf(346,plain,
( sP270
| sP232 ),
inference(prop_rule,[status(thm)],[]) ).
thf(347,plain,
( sP270
| ~ sP308 ),
inference(prop_rule,[status(thm)],[]) ).
thf(348,plain,
( sP345
| sP240 ),
inference(prop_rule,[status(thm)],[]) ).
thf(349,plain,
( sP345
| ~ sP270 ),
inference(prop_rule,[status(thm)],[]) ).
thf(350,plain,
( sP413
| ~ sP345 ),
inference(prop_rule,[status(thm)],[]) ).
thf(351,plain,
( ~ sP340
| ~ sP368
| ~ sP319 ),
inference(prop_rule,[status(thm)],[]) ).
thf(352,plain,
( sP318
| ~ sP413 ),
inference(prop_rule,[status(thm)],[]) ).
thf(353,plain,
( sP415
| sP340 ),
inference(prop_rule,[status(thm)],[]) ).
thf(354,plain,
( sP415
| ~ sP318 ),
inference(prop_rule,[status(thm)],[]) ).
thf(355,plain,
( ~ sP300
| ~ sP585
| ~ sP56 ),
inference(prop_rule,[status(thm)],[]) ).
thf(356,plain,
( sP80
| ~ sP415 ),
inference(prop_rule,[status(thm)],[]) ).
thf(357,plain,
( sP226
| sP300 ),
inference(prop_rule,[status(thm)],[]) ).
thf(358,plain,
( sP226
| ~ sP80 ),
inference(prop_rule,[status(thm)],[]) ).
thf(359,plain,
( sP376
| ~ sP226 ),
inference(prop_rule,[status(thm)],[]) ).
thf(360,plain,
( sP579
| ~ sP376 ),
inference(prop_rule,[status(thm)],[]) ).
thf(361,plain,
( ~ sP409
| ~ sP50
| ~ sP586 ),
inference(prop_rule,[status(thm)],[]) ).
thf(362,plain,
( sP32
| ~ sP579 ),
inference(prop_rule,[status(thm)],[]) ).
thf(363,plain,
( ~ sP230
| ~ sP476
| ~ sP411 ),
inference(prop_rule,[status(thm)],[]) ).
thf(364,plain,
( sP248
| sP409 ),
inference(prop_rule,[status(thm)],[]) ).
thf(365,plain,
( sP248
| ~ sP32 ),
inference(prop_rule,[status(thm)],[]) ).
thf(366,plain,
( sP30
| sP230 ),
inference(prop_rule,[status(thm)],[]) ).
thf(367,plain,
( sP30
| ~ sP248 ),
inference(prop_rule,[status(thm)],[]) ).
thf(368,plain,
( sP310
| ~ sP30 ),
inference(prop_rule,[status(thm)],[]) ).
thf(369,plain,
( ~ sP423
| ~ sP133
| ~ sP258 ),
inference(prop_rule,[status(thm)],[]) ).
thf(370,plain,
( sP268
| ~ sP310 ),
inference(prop_rule,[status(thm)],[]) ).
thf(371,plain,
( ~ sP282
| ~ sP455
| ~ sP581 ),
inference(prop_rule,[status(thm)],[]) ).
thf(372,plain,
( sP229
| sP423 ),
inference(prop_rule,[status(thm)],[]) ).
thf(373,plain,
( sP229
| ~ sP268 ),
inference(prop_rule,[status(thm)],[]) ).
thf(374,plain,
( sP95
| sP282 ),
inference(prop_rule,[status(thm)],[]) ).
thf(375,plain,
( sP95
| ~ sP229 ),
inference(prop_rule,[status(thm)],[]) ).
thf(376,plain,
( sP234
| ~ sP95 ),
inference(prop_rule,[status(thm)],[]) ).
thf(377,plain,
( ~ sP375
| ~ sP593
| ~ sP544 ),
inference(prop_rule,[status(thm)],[]) ).
thf(378,plain,
( sP46
| ~ sP234 ),
inference(prop_rule,[status(thm)],[]) ).
thf(379,plain,
( sP472
| sP375 ),
inference(prop_rule,[status(thm)],[]) ).
thf(380,plain,
( sP472
| ~ sP46 ),
inference(prop_rule,[status(thm)],[]) ).
thf(381,plain,
( ~ sP529
| ~ sP136
| ~ sP146 ),
inference(prop_rule,[status(thm)],[]) ).
thf(382,plain,
( sP293
| ~ sP472 ),
inference(prop_rule,[status(thm)],[]) ).
thf(383,plain,
( sP457
| sP529 ),
inference(prop_rule,[status(thm)],[]) ).
thf(384,plain,
( sP457
| ~ sP293 ),
inference(prop_rule,[status(thm)],[]) ).
thf(385,plain,
( sP587
| ~ sP457 ),
inference(prop_rule,[status(thm)],[]) ).
thf(386,plain,
( ~ sP512
| ~ sP601
| ~ sP21 ),
inference(prop_rule,[status(thm)],[]) ).
thf(387,plain,
( sP299
| ~ sP587 ),
inference(prop_rule,[status(thm)],[]) ).
thf(388,plain,
( sP306
| sP512 ),
inference(prop_rule,[status(thm)],[]) ).
thf(389,plain,
( sP306
| ~ sP299 ),
inference(prop_rule,[status(thm)],[]) ).
thf(390,plain,
( sP287
| ~ sP306 ),
inference(prop_rule,[status(thm)],[]) ).
thf(391,plain,
( ~ sP96
| ~ sP343
| ~ sP307 ),
inference(prop_rule,[status(thm)],[]) ).
thf(392,plain,
( sP60
| ~ sP287 ),
inference(prop_rule,[status(thm)],[]) ).
thf(393,plain,
( sP452
| sP96 ),
inference(prop_rule,[status(thm)],[]) ).
thf(394,plain,
( sP452
| ~ sP60 ),
inference(prop_rule,[status(thm)],[]) ).
thf(395,plain,
( ~ sP13
| ~ sP211
| ~ sP379 ),
inference(prop_rule,[status(thm)],[]) ).
thf(396,plain,
( sP49
| ~ sP452 ),
inference(prop_rule,[status(thm)],[]) ).
thf(397,plain,
( ~ sP74
| ~ sP534
| ~ sP124 ),
inference(prop_rule,[status(thm)],[]) ).
thf(398,plain,
( sP615
| sP13 ),
inference(prop_rule,[status(thm)],[]) ).
thf(399,plain,
( sP615
| ~ sP49 ),
inference(prop_rule,[status(thm)],[]) ).
thf(400,plain,
( sP45
| sP74 ),
inference(prop_rule,[status(thm)],[]) ).
thf(401,plain,
( sP45
| ~ sP615 ),
inference(prop_rule,[status(thm)],[]) ).
thf(402,plain,
( sP625
| ~ sP45 ),
inference(prop_rule,[status(thm)],[]) ).
thf(403,plain,
( ~ sP406
| ~ sP616
| ~ sP350 ),
inference(prop_rule,[status(thm)],[]) ).
thf(404,plain,
( sP179
| ~ sP625 ),
inference(prop_rule,[status(thm)],[]) ).
thf(405,plain,
( sP235
| sP406 ),
inference(prop_rule,[status(thm)],[]) ).
thf(406,plain,
( sP235
| ~ sP179 ),
inference(prop_rule,[status(thm)],[]) ).
thf(407,plain,
( ~ sP320
| ~ sP178
| ~ sP414 ),
inference(prop_rule,[status(thm)],[]) ).
thf(408,plain,
( sP5
| ~ sP235 ),
inference(prop_rule,[status(thm)],[]) ).
thf(409,plain,
( ~ sP272
| ~ sP219
| ~ sP314 ),
inference(prop_rule,[status(thm)],[]) ).
thf(410,plain,
( sP337
| sP320 ),
inference(prop_rule,[status(thm)],[]) ).
thf(411,plain,
( sP337
| ~ sP5 ),
inference(prop_rule,[status(thm)],[]) ).
thf(412,plain,
( sP145
| sP272 ),
inference(prop_rule,[status(thm)],[]) ).
thf(413,plain,
( sP145
| ~ sP337 ),
inference(prop_rule,[status(thm)],[]) ).
thf(414,plain,
( ~ sP195
| ~ sP78
| ~ sP465 ),
inference(prop_rule,[status(thm)],[]) ).
thf(415,plain,
( sP617
| ~ sP145 ),
inference(prop_rule,[status(thm)],[]) ).
thf(416,plain,
( ~ sP156
| ~ sP514
| ~ sP43 ),
inference(prop_rule,[status(thm)],[]) ).
thf(417,plain,
( sP254
| sP195 ),
inference(prop_rule,[status(thm)],[]) ).
thf(418,plain,
( sP254
| ~ sP617 ),
inference(prop_rule,[status(thm)],[]) ).
thf(419,plain,
( ~ sP526
| ~ sP603
| ~ sP70 ),
inference(prop_rule,[status(thm)],[]) ).
thf(420,plain,
( sP286
| sP156 ),
inference(prop_rule,[status(thm)],[]) ).
thf(421,plain,
( sP286
| ~ sP254 ),
inference(prop_rule,[status(thm)],[]) ).
thf(422,plain,
( ~ sP604
| ~ sP566
| ~ sP554 ),
inference(prop_rule,[status(thm)],[]) ).
thf(423,plain,
( sP302
| sP526 ),
inference(prop_rule,[status(thm)],[]) ).
thf(424,plain,
( sP302
| ~ sP286 ),
inference(prop_rule,[status(thm)],[]) ).
thf(425,plain,
( ~ sP289
| ~ sP626
| ~ sP560 ),
inference(prop_rule,[status(thm)],[]) ).
thf(426,plain,
( sP613
| sP604 ),
inference(prop_rule,[status(thm)],[]) ).
thf(427,plain,
( sP613
| ~ sP302 ),
inference(prop_rule,[status(thm)],[]) ).
thf(428,plain,
( ~ sP144
| ~ sP298
| ~ sP632 ),
inference(prop_rule,[status(thm)],[]) ).
thf(429,plain,
( sP418
| sP289 ),
inference(prop_rule,[status(thm)],[]) ).
thf(430,plain,
( sP418
| ~ sP613 ),
inference(prop_rule,[status(thm)],[]) ).
thf(431,plain,
( ~ sP210
| ~ sP194
| ~ sP193 ),
inference(prop_rule,[status(thm)],[]) ).
thf(432,plain,
( sP491
| sP144 ),
inference(prop_rule,[status(thm)],[]) ).
thf(433,plain,
( sP491
| ~ sP418 ),
inference(prop_rule,[status(thm)],[]) ).
thf(434,plain,
( sP203
| sP210 ),
inference(prop_rule,[status(thm)],[]) ).
thf(435,plain,
( sP203
| ~ sP491 ),
inference(prop_rule,[status(thm)],[]) ).
thf(436,plain,
( ~ sP68
| ~ sP425
| ~ sP539 ),
inference(prop_rule,[status(thm)],[]) ).
thf(437,plain,
( sP167
| ~ sP203 ),
inference(prop_rule,[status(thm)],[]) ).
thf(438,plain,
( ~ sP63
| ~ sP125
| ~ sP256 ),
inference(prop_rule,[status(thm)],[]) ).
thf(439,plain,
( sP223
| sP68 ),
inference(prop_rule,[status(thm)],[]) ).
thf(440,plain,
( sP223
| ~ sP167 ),
inference(prop_rule,[status(thm)],[]) ).
thf(441,plain,
( ~ sP257
| ~ sP427
| ~ sP36 ),
inference(prop_rule,[status(thm)],[]) ).
thf(442,plain,
( sP72
| sP63 ),
inference(prop_rule,[status(thm)],[]) ).
thf(443,plain,
( sP72
| ~ sP223 ),
inference(prop_rule,[status(thm)],[]) ).
thf(444,plain,
( ~ sP485
| ~ sP597
| ~ sP540 ),
inference(prop_rule,[status(thm)],[]) ).
thf(445,plain,
( sP166
| sP257 ),
inference(prop_rule,[status(thm)],[]) ).
thf(446,plain,
( sP166
| ~ sP72 ),
inference(prop_rule,[status(thm)],[]) ).
thf(447,plain,
( ~ sP191
| ~ sP430
| ~ sP303 ),
inference(prop_rule,[status(thm)],[]) ).
thf(448,plain,
( sP118
| sP485 ),
inference(prop_rule,[status(thm)],[]) ).
thf(449,plain,
( sP118
| ~ sP166 ),
inference(prop_rule,[status(thm)],[]) ).
thf(450,plain,
( ~ sP408
| ~ sP530
| ~ sP131 ),
inference(prop_rule,[status(thm)],[]) ).
thf(451,plain,
( sP537
| sP191 ),
inference(prop_rule,[status(thm)],[]) ).
thf(452,plain,
( sP537
| ~ sP118 ),
inference(prop_rule,[status(thm)],[]) ).
thf(453,plain,
( ~ sP633
| ~ sP557
| ~ sP559 ),
inference(prop_rule,[status(thm)],[]) ).
thf(454,plain,
( sP609
| sP408 ),
inference(prop_rule,[status(thm)],[]) ).
thf(455,plain,
( sP609
| ~ sP537 ),
inference(prop_rule,[status(thm)],[]) ).
thf(456,plain,
( ~ sP260
| ~ sP488
| ~ sP402 ),
inference(prop_rule,[status(thm)],[]) ).
thf(457,plain,
( sP541
| sP633 ),
inference(prop_rule,[status(thm)],[]) ).
thf(458,plain,
( sP541
| ~ sP609 ),
inference(prop_rule,[status(thm)],[]) ).
thf(459,plain,
( ~ sP309
| ~ sP71
| ~ sP382 ),
inference(prop_rule,[status(thm)],[]) ).
thf(460,plain,
( sP576
| sP260 ),
inference(prop_rule,[status(thm)],[]) ).
thf(461,plain,
( sP576
| ~ sP541 ),
inference(prop_rule,[status(thm)],[]) ).
thf(462,plain,
( ~ sP378
| ~ sP197
| ~ sP363 ),
inference(prop_rule,[status(thm)],[]) ).
thf(463,plain,
( sP356
| sP309 ),
inference(prop_rule,[status(thm)],[]) ).
thf(464,plain,
( sP356
| ~ sP576 ),
inference(prop_rule,[status(thm)],[]) ).
thf(465,plain,
( ~ sP281
| ~ sP410
| ~ sP164 ),
inference(prop_rule,[status(thm)],[]) ).
thf(466,plain,
( sP158
| sP378 ),
inference(prop_rule,[status(thm)],[]) ).
thf(467,plain,
( sP158
| ~ sP356 ),
inference(prop_rule,[status(thm)],[]) ).
thf(468,plain,
( ~ sP442
| ~ sP475
| ~ sP362 ),
inference(prop_rule,[status(thm)],[]) ).
thf(469,plain,
( sP503
| sP281 ),
inference(prop_rule,[status(thm)],[]) ).
thf(470,plain,
( sP503
| ~ sP158 ),
inference(prop_rule,[status(thm)],[]) ).
thf(471,plain,
( ~ sP371
| ~ sP176
| ~ sP352 ),
inference(prop_rule,[status(thm)],[]) ).
thf(472,plain,
( sP184
| sP442 ),
inference(prop_rule,[status(thm)],[]) ).
thf(473,plain,
( sP184
| ~ sP503 ),
inference(prop_rule,[status(thm)],[]) ).
thf(474,plain,
( ~ sP163
| ~ sP334
| ~ sP527 ),
inference(prop_rule,[status(thm)],[]) ).
thf(475,plain,
( sP570
| sP371 ),
inference(prop_rule,[status(thm)],[]) ).
thf(476,plain,
( sP570
| ~ sP184 ),
inference(prop_rule,[status(thm)],[]) ).
thf(477,plain,
( ~ sP627
| ~ sP522
| ~ sP112 ),
inference(prop_rule,[status(thm)],[]) ).
thf(478,plain,
( sP545
| sP163 ),
inference(prop_rule,[status(thm)],[]) ).
thf(479,plain,
( sP545
| ~ sP570 ),
inference(prop_rule,[status(thm)],[]) ).
thf(480,plain,
( ~ sP172
| ~ sP519
| ~ sP435 ),
inference(prop_rule,[status(thm)],[]) ).
thf(481,plain,
( sP552
| sP627 ),
inference(prop_rule,[status(thm)],[]) ).
thf(482,plain,
( sP552
| ~ sP545 ),
inference(prop_rule,[status(thm)],[]) ).
thf(483,plain,
( ~ sP134
| ~ sP120
| ~ sP169 ),
inference(prop_rule,[status(thm)],[]) ).
thf(484,plain,
( sP395
| sP172 ),
inference(prop_rule,[status(thm)],[]) ).
thf(485,plain,
( sP395
| ~ sP552 ),
inference(prop_rule,[status(thm)],[]) ).
thf(486,plain,
( ~ sP380
| ~ sP99
| ~ sP381 ),
inference(prop_rule,[status(thm)],[]) ).
thf(487,plain,
( sP142
| sP134 ),
inference(prop_rule,[status(thm)],[]) ).
thf(488,plain,
( sP142
| ~ sP395 ),
inference(prop_rule,[status(thm)],[]) ).
thf(489,plain,
( ~ sP189
| ~ sP275
| ~ sP412 ),
inference(prop_rule,[status(thm)],[]) ).
thf(490,plain,
( sP121
| sP380 ),
inference(prop_rule,[status(thm)],[]) ).
thf(491,plain,
( sP121
| ~ sP142 ),
inference(prop_rule,[status(thm)],[]) ).
thf(492,plain,
( ~ sP532
| ~ sP397
| ~ sP331 ),
inference(prop_rule,[status(thm)],[]) ).
thf(493,plain,
( sP469
| sP189 ),
inference(prop_rule,[status(thm)],[]) ).
thf(494,plain,
( sP469
| ~ sP121 ),
inference(prop_rule,[status(thm)],[]) ).
thf(495,plain,
( ~ sP525
| ~ sP291
| ~ sP11 ),
inference(prop_rule,[status(thm)],[]) ).
thf(496,plain,
( sP171
| sP532 ),
inference(prop_rule,[status(thm)],[]) ).
thf(497,plain,
( sP171
| ~ sP469 ),
inference(prop_rule,[status(thm)],[]) ).
thf(498,plain,
( ~ sP558
| ~ sP403
| ~ sP274 ),
inference(prop_rule,[status(thm)],[]) ).
thf(499,plain,
( sP196
| sP525 ),
inference(prop_rule,[status(thm)],[]) ).
thf(500,plain,
( sP196
| ~ sP171 ),
inference(prop_rule,[status(thm)],[]) ).
thf(501,plain,
( ~ sP88
| ~ sP25
| ~ sP548 ),
inference(prop_rule,[status(thm)],[]) ).
thf(502,plain,
( sP391
| sP558 ),
inference(prop_rule,[status(thm)],[]) ).
thf(503,plain,
( sP391
| ~ sP196 ),
inference(prop_rule,[status(thm)],[]) ).
thf(504,plain,
( ~ sP326
| ~ sP266
| ~ sP339 ),
inference(prop_rule,[status(thm)],[]) ).
thf(505,plain,
( sP521
| sP88 ),
inference(prop_rule,[status(thm)],[]) ).
thf(506,plain,
( sP521
| ~ sP391 ),
inference(prop_rule,[status(thm)],[]) ).
thf(507,plain,
( ~ sP389
| ~ sP217
| ~ sP243 ),
inference(prop_rule,[status(thm)],[]) ).
thf(508,plain,
( sP551
| sP326 ),
inference(prop_rule,[status(thm)],[]) ).
thf(509,plain,
( sP551
| ~ sP521 ),
inference(prop_rule,[status(thm)],[]) ).
thf(510,plain,
( ~ sP474
| ~ sP480
| ~ sP94 ),
inference(prop_rule,[status(thm)],[]) ).
thf(511,plain,
( sP186
| sP389 ),
inference(prop_rule,[status(thm)],[]) ).
thf(512,plain,
( sP186
| ~ sP551 ),
inference(prop_rule,[status(thm)],[]) ).
thf(513,plain,
( ~ sP259
| ~ sP38
| ~ sP101 ),
inference(prop_rule,[status(thm)],[]) ).
thf(514,plain,
( sP599
| sP474 ),
inference(prop_rule,[status(thm)],[]) ).
thf(515,plain,
( sP599
| ~ sP186 ),
inference(prop_rule,[status(thm)],[]) ).
thf(516,plain,
( ~ sP629
| ~ sP250
| ~ sP388 ),
inference(prop_rule,[status(thm)],[]) ).
thf(517,plain,
( sP322
| sP259 ),
inference(prop_rule,[status(thm)],[]) ).
thf(518,plain,
( sP322
| ~ sP599 ),
inference(prop_rule,[status(thm)],[]) ).
thf(519,plain,
( ~ sP202
| ~ sP438
| ~ sP90 ),
inference(prop_rule,[status(thm)],[]) ).
thf(520,plain,
( sP567
| sP629 ),
inference(prop_rule,[status(thm)],[]) ).
thf(521,plain,
( sP567
| ~ sP322 ),
inference(prop_rule,[status(thm)],[]) ).
thf(522,plain,
( ~ sP477
| ~ sP110
| ~ sP67 ),
inference(prop_rule,[status(thm)],[]) ).
thf(523,plain,
( sP365
| sP202 ),
inference(prop_rule,[status(thm)],[]) ).
thf(524,plain,
( sP365
| ~ sP567 ),
inference(prop_rule,[status(thm)],[]) ).
thf(525,plain,
( ~ sP16
| ~ sP549
| ~ sP255 ),
inference(prop_rule,[status(thm)],[]) ).
thf(526,plain,
( sP531
| sP477 ),
inference(prop_rule,[status(thm)],[]) ).
thf(527,plain,
( sP531
| ~ sP365 ),
inference(prop_rule,[status(thm)],[]) ).
thf(528,plain,
( ~ sP517
| ~ sP454
| ~ sP499 ),
inference(prop_rule,[status(thm)],[]) ).
thf(529,plain,
( sP433
| sP16 ),
inference(prop_rule,[status(thm)],[]) ).
thf(530,plain,
( sP433
| ~ sP531 ),
inference(prop_rule,[status(thm)],[]) ).
thf(531,plain,
( ~ sP35
| ~ sP14
| ~ sP130 ),
inference(prop_rule,[status(thm)],[]) ).
thf(532,plain,
( sP208
| sP517 ),
inference(prop_rule,[status(thm)],[]) ).
thf(533,plain,
( sP208
| ~ sP433 ),
inference(prop_rule,[status(thm)],[]) ).
thf(534,plain,
( ~ sP54
| ~ sP347
| ~ sP155 ),
inference(prop_rule,[status(thm)],[]) ).
thf(535,plain,
( sP459
| sP35 ),
inference(prop_rule,[status(thm)],[]) ).
thf(536,plain,
( sP459
| ~ sP208 ),
inference(prop_rule,[status(thm)],[]) ).
thf(537,plain,
( ~ sP209
| ~ sP573
| ~ sP510 ),
inference(prop_rule,[status(thm)],[]) ).
thf(538,plain,
( sP432
| sP54 ),
inference(prop_rule,[status(thm)],[]) ).
thf(539,plain,
( sP432
| ~ sP459 ),
inference(prop_rule,[status(thm)],[]) ).
thf(540,plain,
( ~ sP245
| ~ sP304
| ~ sP497 ),
inference(prop_rule,[status(thm)],[]) ).
thf(541,plain,
( sP448
| sP209 ),
inference(prop_rule,[status(thm)],[]) ).
thf(542,plain,
( sP448
| ~ sP432 ),
inference(prop_rule,[status(thm)],[]) ).
thf(543,plain,
( ~ sP86
| ~ sP500
| ~ sP623 ),
inference(prop_rule,[status(thm)],[]) ).
thf(544,plain,
( sP47
| sP245 ),
inference(prop_rule,[status(thm)],[]) ).
thf(545,plain,
( sP47
| ~ sP448 ),
inference(prop_rule,[status(thm)],[]) ).
thf(546,plain,
( ~ sP550
| ~ sP466
| ~ sP231 ),
inference(prop_rule,[status(thm)],[]) ).
thf(547,plain,
( sP9
| sP86 ),
inference(prop_rule,[status(thm)],[]) ).
thf(548,plain,
( sP9
| ~ sP47 ),
inference(prop_rule,[status(thm)],[]) ).
thf(549,plain,
( ~ sP40
| ~ sP26
| ~ sP152 ),
inference(prop_rule,[status(thm)],[]) ).
thf(550,plain,
( sP244
| sP550 ),
inference(prop_rule,[status(thm)],[]) ).
thf(551,plain,
( sP244
| ~ sP9 ),
inference(prop_rule,[status(thm)],[]) ).
thf(552,plain,
( ~ sP377
| ~ sP192
| ~ sP538 ),
inference(prop_rule,[status(thm)],[]) ).
thf(553,plain,
( sP48
| sP40 ),
inference(prop_rule,[status(thm)],[]) ).
thf(554,plain,
( sP48
| ~ sP244 ),
inference(prop_rule,[status(thm)],[]) ).
thf(555,plain,
( ~ sP351
| ~ sP417
| ~ sP315 ),
inference(prop_rule,[status(thm)],[]) ).
thf(556,plain,
( sP524
| sP377 ),
inference(prop_rule,[status(thm)],[]) ).
thf(557,plain,
( sP524
| ~ sP48 ),
inference(prop_rule,[status(thm)],[]) ).
thf(558,plain,
( ~ sP24
| ~ sP342
| ~ sP182 ),
inference(prop_rule,[status(thm)],[]) ).
thf(559,plain,
( sP575
| sP351 ),
inference(prop_rule,[status(thm)],[]) ).
thf(560,plain,
( sP575
| ~ sP524 ),
inference(prop_rule,[status(thm)],[]) ).
thf(561,plain,
( ~ sP420
| ~ sP405
| ~ sP468 ),
inference(prop_rule,[status(thm)],[]) ).
thf(562,plain,
( sP224
| sP24 ),
inference(prop_rule,[status(thm)],[]) ).
thf(563,plain,
( sP224
| ~ sP575 ),
inference(prop_rule,[status(thm)],[]) ).
thf(564,plain,
( ~ sP592
| ~ sP387
| ~ sP606 ),
inference(prop_rule,[status(thm)],[]) ).
thf(565,plain,
( sP523
| sP420 ),
inference(prop_rule,[status(thm)],[]) ).
thf(566,plain,
( sP523
| ~ sP224 ),
inference(prop_rule,[status(thm)],[]) ).
thf(567,plain,
( ~ sP6
| sP219
| sP361 ),
inference(prop_rule,[status(thm)],[]) ).
thf(568,plain,
( sP582
| sP592 ),
inference(prop_rule,[status(thm)],[]) ).
thf(569,plain,
( sP582
| ~ sP523 ),
inference(prop_rule,[status(thm)],[]) ).
thf(570,plain,
( sP187
| sP6 ),
inference(prop_rule,[status(thm)],[]) ).
thf(571,plain,
( sP187
| ~ sP582 ),
inference(prop_rule,[status(thm)],[]) ).
thf(572,plain,
( ~ sP355
| sP605
| sP126 ),
inference(prop_rule,[status(thm)],[]) ).
thf(573,plain,
( sP336
| ~ sP187 ),
inference(prop_rule,[status(thm)],[]) ).
thf(574,plain,
( sP253
| sP355 ),
inference(prop_rule,[status(thm)],[]) ).
thf(575,plain,
( sP253
| ~ sP336 ),
inference(prop_rule,[status(thm)],[]) ).
thf(576,plain,
( ~ sP516
| sP237
| sP236 ),
inference(prop_rule,[status(thm)],[]) ).
thf(577,plain,
( sP614
| ~ sP253 ),
inference(prop_rule,[status(thm)],[]) ).
thf(578,plain,
( sP451
| sP516 ),
inference(prop_rule,[status(thm)],[]) ).
thf(579,plain,
( sP451
| ~ sP614 ),
inference(prop_rule,[status(thm)],[]) ).
thf(580,plain,
( ~ sP515
| sP626
| sP103 ),
inference(prop_rule,[status(thm)],[]) ).
thf(581,plain,
( sP108
| ~ sP451 ),
inference(prop_rule,[status(thm)],[]) ).
thf(582,plain,
( ~ sP563
| sP298
| sP264 ),
inference(prop_rule,[status(thm)],[]) ).
thf(583,plain,
( sP400
| sP515 ),
inference(prop_rule,[status(thm)],[]) ).
thf(584,plain,
( sP400
| ~ sP108 ),
inference(prop_rule,[status(thm)],[]) ).
thf(585,plain,
( sP464
| sP563 ),
inference(prop_rule,[status(thm)],[]) ).
thf(586,plain,
( sP464
| ~ sP400 ),
inference(prop_rule,[status(thm)],[]) ).
thf(587,plain,
( sP105
| ~ sP464 ),
inference(prop_rule,[status(thm)],[]) ).
thf(588,plain,
( sP17
| ~ sP105 ),
inference(prop_rule,[status(thm)],[]) ).
thf(589,plain,
( ~ sP284
| sP157
| sP135 ),
inference(prop_rule,[status(thm)],[]) ).
thf(590,plain,
( sP218
| ~ sP17 ),
inference(prop_rule,[status(thm)],[]) ).
thf(591,plain,
( sP119
| sP284 ),
inference(prop_rule,[status(thm)],[]) ).
thf(592,plain,
( sP119
| ~ sP218 ),
inference(prop_rule,[status(thm)],[]) ).
thf(593,plain,
( ~ sP543
| sP246
| sP82 ),
inference(prop_rule,[status(thm)],[]) ).
thf(594,plain,
( sP569
| ~ sP119 ),
inference(prop_rule,[status(thm)],[]) ).
thf(595,plain,
( sP213
| sP543 ),
inference(prop_rule,[status(thm)],[]) ).
thf(596,plain,
( sP213
| ~ sP569 ),
inference(prop_rule,[status(thm)],[]) ).
thf(597,plain,
( sP175
| ~ sP213 ),
inference(prop_rule,[status(thm)],[]) ).
thf(598,plain,
( ~ sP568
| sP262
| sP631 ),
inference(prop_rule,[status(thm)],[]) ).
thf(599,plain,
( sP498
| ~ sP175 ),
inference(prop_rule,[status(thm)],[]) ).
thf(600,plain,
( sP212
| sP568 ),
inference(prop_rule,[status(thm)],[]) ).
thf(601,plain,
( sP212
| ~ sP498 ),
inference(prop_rule,[status(thm)],[]) ).
thf(602,plain,
( ~ sP295
| sP42
| sP177 ),
inference(prop_rule,[status(thm)],[]) ).
thf(603,plain,
( sP426
| ~ sP212 ),
inference(prop_rule,[status(thm)],[]) ).
thf(604,plain,
( sP354
| sP295 ),
inference(prop_rule,[status(thm)],[]) ).
thf(605,plain,
( sP354
| ~ sP426 ),
inference(prop_rule,[status(thm)],[]) ).
thf(606,plain,
( ~ sP607
| sP77
| sP165 ),
inference(prop_rule,[status(thm)],[]) ).
thf(607,plain,
( sP591
| ~ sP354 ),
inference(prop_rule,[status(thm)],[]) ).
thf(608,plain,
( sP386
| sP607 ),
inference(prop_rule,[status(thm)],[]) ).
thf(609,plain,
( sP386
| ~ sP591 ),
inference(prop_rule,[status(thm)],[]) ).
thf(610,plain,
( ~ sP489
| sP533
| sP62 ),
inference(prop_rule,[status(thm)],[]) ).
thf(611,plain,
( sP608
| ~ sP386 ),
inference(prop_rule,[status(thm)],[]) ).
thf(612,plain,
( ~ sP344
| sP65
| sP64 ),
inference(prop_rule,[status(thm)],[]) ).
thf(613,plain,
( sP199
| sP489 ),
inference(prop_rule,[status(thm)],[]) ).
thf(614,plain,
( sP199
| ~ sP608 ),
inference(prop_rule,[status(thm)],[]) ).
thf(615,plain,
( sP220
| sP344 ),
inference(prop_rule,[status(thm)],[]) ).
thf(616,plain,
( sP220
| ~ sP199 ),
inference(prop_rule,[status(thm)],[]) ).
thf(617,plain,
( ~ sP296
| sP97
| sP369 ),
inference(prop_rule,[status(thm)],[]) ).
thf(618,plain,
( sP595
| ~ sP220 ),
inference(prop_rule,[status(thm)],[]) ).
thf(619,plain,
( sP181
| sP296 ),
inference(prop_rule,[status(thm)],[]) ).
thf(620,plain,
( sP181
| ~ sP595 ),
inference(prop_rule,[status(thm)],[]) ).
thf(621,plain,
( ~ sP149
| sP58
| sP368 ),
inference(prop_rule,[status(thm)],[]) ).
thf(622,plain,
( sP84
| ~ sP181 ),
inference(prop_rule,[status(thm)],[]) ).
thf(623,plain,
( sP434
| sP149 ),
inference(prop_rule,[status(thm)],[]) ).
thf(624,plain,
( sP434
| ~ sP84 ),
inference(prop_rule,[status(thm)],[]) ).
thf(625,plain,
( ~ sP241
| sP162
| sP585 ),
inference(prop_rule,[status(thm)],[]) ).
thf(626,plain,
( sP280
| ~ sP434 ),
inference(prop_rule,[status(thm)],[]) ).
thf(627,plain,
( sP612
| sP241 ),
inference(prop_rule,[status(thm)],[]) ).
thf(628,plain,
( sP612
| ~ sP280 ),
inference(prop_rule,[status(thm)],[]) ).
thf(629,plain,
( sP228
| ~ sP612 ),
inference(prop_rule,[status(thm)],[]) ).
thf(630,plain,
( ~ sP353
| sP190
| sP506 ),
inference(prop_rule,[status(thm)],[]) ).
thf(631,plain,
( sP57
| ~ sP228 ),
inference(prop_rule,[status(thm)],[]) ).
thf(632,plain,
( sP428
| sP353 ),
inference(prop_rule,[status(thm)],[]) ).
thf(633,plain,
( sP428
| ~ sP57 ),
inference(prop_rule,[status(thm)],[]) ).
thf(634,plain,
( ~ sP153
| sP462
| sP50 ),
inference(prop_rule,[status(thm)],[]) ).
thf(635,plain,
( sP578
| ~ sP428 ),
inference(prop_rule,[status(thm)],[]) ).
thf(636,plain,
( sP138
| sP153 ),
inference(prop_rule,[status(thm)],[]) ).
thf(637,plain,
( sP138
| ~ sP578 ),
inference(prop_rule,[status(thm)],[]) ).
thf(638,plain,
( ~ sP107
| sP312
| sP321 ),
inference(prop_rule,[status(thm)],[]) ).
thf(639,plain,
( sP31
| ~ sP138 ),
inference(prop_rule,[status(thm)],[]) ).
thf(640,plain,
( sP188
| sP107 ),
inference(prop_rule,[status(thm)],[]) ).
thf(641,plain,
( sP188
| ~ sP31 ),
inference(prop_rule,[status(thm)],[]) ).
thf(642,plain,
( ~ sP34
| sP346
| sP133 ),
inference(prop_rule,[status(thm)],[]) ).
thf(643,plain,
( sP87
| ~ sP188 ),
inference(prop_rule,[status(thm)],[]) ).
thf(644,plain,
( ~ sP216
| sP494
| sP455 ),
inference(prop_rule,[status(thm)],[]) ).
thf(645,plain,
( sP3
| sP34 ),
inference(prop_rule,[status(thm)],[]) ).
thf(646,plain,
( sP3
| ~ sP87 ),
inference(prop_rule,[status(thm)],[]) ).
thf(647,plain,
( sP456
| sP216 ),
inference(prop_rule,[status(thm)],[]) ).
thf(648,plain,
( sP456
| ~ sP3 ),
inference(prop_rule,[status(thm)],[]) ).
thf(649,plain,
( ~ sP450
| sP214
| sP581 ),
inference(prop_rule,[status(thm)],[]) ).
thf(650,plain,
( sP128
| ~ sP456 ),
inference(prop_rule,[status(thm)],[]) ).
thf(651,plain,
( sP372
| sP450 ),
inference(prop_rule,[status(thm)],[]) ).
thf(652,plain,
( sP372
| ~ sP128 ),
inference(prop_rule,[status(thm)],[]) ).
thf(653,plain,
( ~ sP44
| sP117
| sP593 ),
inference(prop_rule,[status(thm)],[]) ).
thf(654,plain,
( sP431
| ~ sP372 ),
inference(prop_rule,[status(thm)],[]) ).
thf(655,plain,
( sP333
| sP44 ),
inference(prop_rule,[status(thm)],[]) ).
thf(656,plain,
( sP333
| ~ sP431 ),
inference(prop_rule,[status(thm)],[]) ).
thf(657,plain,
( ~ sP572
| sP584
| sP136 ),
inference(prop_rule,[status(thm)],[]) ).
thf(658,plain,
( sP154
| ~ sP333 ),
inference(prop_rule,[status(thm)],[]) ).
thf(659,plain,
( sP76
| sP572 ),
inference(prop_rule,[status(thm)],[]) ).
thf(660,plain,
( sP76
| ~ sP154 ),
inference(prop_rule,[status(thm)],[]) ).
thf(661,plain,
( sP83
| ~ sP76 ),
inference(prop_rule,[status(thm)],[]) ).
thf(662,plain,
( ~ sP471
| sP419
| sP52 ),
inference(prop_rule,[status(thm)],[]) ).
thf(663,plain,
( sP100
| ~ sP83 ),
inference(prop_rule,[status(thm)],[]) ).
thf(664,plain,
( sP37
| sP471 ),
inference(prop_rule,[status(thm)],[]) ).
thf(665,plain,
( sP37
| ~ sP100 ),
inference(prop_rule,[status(thm)],[]) ).
thf(666,plain,
( ~ sP507
| sP159
| sP324 ),
inference(prop_rule,[status(thm)],[]) ).
thf(667,plain,
( sP2
| ~ sP37 ),
inference(prop_rule,[status(thm)],[]) ).
thf(668,plain,
( sP487
| sP507 ),
inference(prop_rule,[status(thm)],[]) ).
thf(669,plain,
( sP487
| ~ sP2 ),
inference(prop_rule,[status(thm)],[]) ).
thf(670,plain,
( ~ sP267
| sP22
| sP343 ),
inference(prop_rule,[status(thm)],[]) ).
thf(671,plain,
( sP8
| ~ sP487 ),
inference(prop_rule,[status(thm)],[]) ).
thf(672,plain,
( sP445
| sP267 ),
inference(prop_rule,[status(thm)],[]) ).
thf(673,plain,
( sP445
| ~ sP8 ),
inference(prop_rule,[status(thm)],[]) ).
thf(674,plain,
( ~ sP4
| sP500
| sP211 ),
inference(prop_rule,[status(thm)],[]) ).
thf(675,plain,
( sP198
| ~ sP445 ),
inference(prop_rule,[status(thm)],[]) ).
thf(676,plain,
( ~ sP160
| sP466
| sP534 ),
inference(prop_rule,[status(thm)],[]) ).
thf(677,plain,
( sP429
| sP4 ),
inference(prop_rule,[status(thm)],[]) ).
thf(678,plain,
( sP429
| ~ sP198 ),
inference(prop_rule,[status(thm)],[]) ).
thf(679,plain,
( sP170
| sP160 ),
inference(prop_rule,[status(thm)],[]) ).
thf(680,plain,
( sP170
| ~ sP429 ),
inference(prop_rule,[status(thm)],[]) ).
thf(681,plain,
( ~ sP555
| sP520
| sP124 ),
inference(prop_rule,[status(thm)],[]) ).
thf(682,plain,
( sP588
| ~ sP170 ),
inference(prop_rule,[status(thm)],[]) ).
thf(683,plain,
( sP443
| sP555 ),
inference(prop_rule,[status(thm)],[]) ).
thf(684,plain,
( sP443
| ~ sP588 ),
inference(prop_rule,[status(thm)],[]) ).
thf(685,plain,
( ~ sP104
| sP461
| sP616 ),
inference(prop_rule,[status(thm)],[]) ).
thf(686,plain,
( sP292
| ~ sP443 ),
inference(prop_rule,[status(thm)],[]) ).
thf(687,plain,
( sP316
| sP104 ),
inference(prop_rule,[status(thm)],[]) ).
thf(688,plain,
( sP316
| ~ sP292 ),
inference(prop_rule,[status(thm)],[]) ).
thf(689,plain,
( ~ sP589
| sP387
| sP178 ),
inference(prop_rule,[status(thm)],[]) ).
thf(690,plain,
( sP1
| ~ sP316 ),
inference(prop_rule,[status(thm)],[]) ).
thf(691,plain,
( sP277
| sP589 ),
inference(prop_rule,[status(thm)],[]) ).
thf(692,plain,
( sP277
| ~ sP1 ),
inference(prop_rule,[status(thm)],[]) ).
thf(693,plain,
$false,
inference(prop_unsat,[status(thm),assumptions([h0])],[1,2,3,4,5,6,7,8,9,10,11,12,13,14,15,16,17,18,19,20,21,22,23,24,25,26,27,28,29,30,31,32,33,34,35,36,37,38,39,40,41,42,43,44,45,46,47,48,49,50,51,52,53,54,55,56,57,58,59,60,61,62,63,64,65,66,67,68,69,70,71,72,73,74,75,76,77,78,79,80,81,82,83,84,85,86,87,88,89,90,91,92,93,94,95,96,97,98,99,100,101,102,103,104,105,106,107,108,109,110,111,112,113,114,115,116,117,118,119,120,121,122,123,124,125,126,127,128,129,130,131,132,133,134,135,136,137,138,139,140,141,142,143,144,145,146,147,148,149,150,151,152,153,154,155,156,157,158,159,160,161,162,163,164,165,166,167,168,169,170,171,172,173,174,175,176,177,178,179,180,181,182,183,184,185,186,187,188,189,190,191,192,193,194,195,196,197,198,199,200,201,202,203,204,205,206,207,208,209,210,211,212,213,214,215,216,217,218,219,220,221,222,223,224,225,226,227,228,229,230,231,232,233,234,235,236,237,238,239,240,241,242,243,244,245,246,247,248,249,250,251,252,253,254,255,256,257,258,259,260,261,262,263,264,265,266,267,268,269,270,271,272,273,274,275,276,277,278,279,280,281,282,283,284,285,286,287,288,289,290,291,292,293,294,295,296,297,298,299,300,301,302,303,304,305,306,307,308,309,310,311,312,313,314,315,316,317,318,319,320,321,322,323,324,325,326,327,328,329,330,331,332,333,334,335,336,337,338,339,340,341,342,343,344,345,346,347,348,349,350,351,352,353,354,355,356,357,358,359,360,361,362,363,364,365,366,367,368,369,370,371,372,373,374,375,376,377,378,379,380,381,382,383,384,385,386,387,388,389,390,391,392,393,394,395,396,397,398,399,400,401,402,403,404,405,406,407,408,409,410,411,412,413,414,415,416,417,418,419,420,421,422,423,424,425,426,427,428,429,430,431,432,433,434,435,436,437,438,439,440,441,442,443,444,445,446,447,448,449,450,451,452,453,454,455,456,457,458,459,460,461,462,463,464,465,466,467,468,469,470,471,472,473,474,475,476,477,478,479,480,481,482,483,484,485,486,487,488,489,490,491,492,493,494,495,496,497,498,499,500,501,502,503,504,505,506,507,508,509,510,511,512,513,514,515,516,517,518,519,520,521,522,523,524,525,526,527,528,529,530,531,532,533,534,535,536,537,538,539,540,541,542,543,544,545,546,547,548,549,550,551,552,553,554,555,556,557,558,559,560,561,562,563,564,565,566,567,568,569,570,571,572,573,574,575,576,577,578,579,580,581,582,583,584,585,586,587,588,589,590,591,592,593,594,595,596,597,598,599,600,601,602,603,604,605,606,607,608,609,610,611,612,613,614,615,616,617,618,619,620,621,622,623,624,625,626,627,628,629,630,631,632,633,634,635,636,637,638,639,640,641,642,643,644,645,646,647,648,649,650,651,652,653,654,655,656,657,658,659,660,661,662,663,664,665,666,667,668,669,670,671,672,673,674,675,676,677,678,679,680,681,682,683,684,685,686,687,688,689,690,691,692,h0]) ).
thf(0,theorem,
sP277,
inference(contra,[status(thm),contra(discharge,[h0])],[693,h0]) ).
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.04/0.12 % Problem : SYO181^5 : TPTP v9.2.0. Released v4.0.0.
% 0.04/0.13 % Command : satallax -E eprover-ho -P picomus -M modes -p tstp -t %d %s
% 0.13/0.34 % Computer : n006.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 : Thu Oct 9 01:05:38 EDT 2025
% 0.13/0.34 % CPUTime :
% 14.03/14.24 % SZS status Theorem
% 14.03/14.24 % Mode: mode454
% 14.03/14.24 % Inferences: 1414
% 14.03/14.24 % SZS output start Proof
% See solution above
%------------------------------------------------------------------------------