%------------------------------------------------------------------------------
% File : Bliksem---1.12
% Problem : SET677+3 : TPTP v8.1.0. Released v2.2.0.
% Transfm : none
% Format : tptp:raw
% Command : bliksem %s
% Computer : n028.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 : 0s
% DateTime : Mon Jul 18 22:51:20 EDT 2022
% Result : Theorem 23.19s 23.64s
% Output : Refutation 23.19s
% Verified :
% SZS Type : -
% Comments :
%------------------------------------------------------------------------------
%----WARNING: Could not form TPTP format derivation
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.08/0.13 % Problem : SET677+3 : TPTP v8.1.0. Released v2.2.0.
% 0.08/0.13 % Command : bliksem %s
% 0.13/0.35 % Computer : n028.cluster.edu
% 0.13/0.35 % Model : x86_64 x86_64
% 0.13/0.35 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.13/0.35 % Memory : 8042.1875MB
% 0.13/0.35 % OS : Linux 3.10.0-693.el7.x86_64
% 0.13/0.35 % CPULimit : 300
% 0.13/0.35 % DateTime : Sun Jul 10 01:35:27 EDT 2022
% 0.13/0.35 % CPUTime :
% 0.72/1.11 *** allocated 10000 integers for termspace/termends
% 0.72/1.11 *** allocated 10000 integers for clauses
% 0.72/1.11 *** allocated 10000 integers for justifications
% 0.72/1.11 Bliksem 1.12
% 0.72/1.11
% 0.72/1.11
% 0.72/1.11 Automatic Strategy Selection
% 0.72/1.11
% 0.72/1.11
% 0.72/1.11 Clauses:
% 0.72/1.11
% 0.72/1.11 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ! ilf_type( Z,
% 0.72/1.11 relation_type( Y, X ) ), ! subset( identity_relation_of( Y ), Z ), Y =
% 0.72/1.11 domain( Y, X, Z ) }.
% 0.72/1.11 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ! ilf_type( Z,
% 0.72/1.11 relation_type( Y, X ) ), ! subset( identity_relation_of( Y ), Z ), subset
% 0.72/1.11 ( Y, range( Y, X, Z ) ) }.
% 0.72/1.11 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ! ilf_type( Z,
% 0.72/1.11 relation_type( X, Y ) ), ! subset( identity_relation_of( Y ), Z ), subset
% 0.72/1.11 ( Y, domain( X, Y, Z ) ) }.
% 0.72/1.11 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ! ilf_type( Z,
% 0.72/1.11 relation_type( X, Y ) ), ! subset( identity_relation_of( Y ), Z ), Y =
% 0.72/1.11 range( X, Y, Z ) }.
% 0.72/1.11 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ! ilf_type( Z,
% 0.72/1.11 set_type ), ! member( ordered_pair( Y, Z ), identity_relation_of( X ) ),
% 0.72/1.11 member( Y, X ) }.
% 0.72/1.11 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ! ilf_type( Z,
% 0.72/1.11 set_type ), ! member( ordered_pair( Y, Z ), identity_relation_of( X ) ),
% 0.72/1.11 Y = Z }.
% 0.72/1.11 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ! ilf_type( Z,
% 0.72/1.11 set_type ), ! member( Y, X ), ! Y = Z, member( ordered_pair( Y, Z ),
% 0.72/1.11 identity_relation_of( X ) ) }.
% 0.72/1.11 { ! ilf_type( X, set_type ), ilf_type( identity_relation_of( X ),
% 0.72/1.11 binary_relation_type ) }.
% 0.72/1.11 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ! ilf_type( Y,
% 0.72/1.11 identity_relation_of_type( X ) ), ilf_type( Y, relation_type( X, X ) ) }
% 0.72/1.11 .
% 0.72/1.11 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ! ilf_type( Y,
% 0.72/1.11 relation_type( X, X ) ), ilf_type( Y, identity_relation_of_type( X ) ) }
% 0.72/1.11 .
% 0.72/1.11 { ! ilf_type( X, set_type ), ilf_type( skol1( X ),
% 0.72/1.11 identity_relation_of_type( X ) ) }.
% 0.72/1.11 { ! ilf_type( X, binary_relation_type ), ! ilf_type( Y,
% 0.72/1.11 binary_relation_type ), ! subset( X, Y ), ! ilf_type( Z, set_type ),
% 0.72/1.11 alpha1( X, Y, Z ) }.
% 0.72/1.11 { ! ilf_type( X, binary_relation_type ), ! ilf_type( Y,
% 0.72/1.11 binary_relation_type ), ilf_type( skol2( Z, T ), set_type ), subset( X, Y
% 0.72/1.11 ) }.
% 0.72/1.11 { ! ilf_type( X, binary_relation_type ), ! ilf_type( Y,
% 0.72/1.11 binary_relation_type ), ! alpha1( X, Y, skol2( X, Y ) ), subset( X, Y ) }
% 0.72/1.11 .
% 0.72/1.11 { ! alpha1( X, Y, Z ), ! ilf_type( T, set_type ), alpha5( X, Y, Z, T ) }.
% 0.72/1.11 { ilf_type( skol3( T, U, W ), set_type ), alpha1( X, Y, Z ) }.
% 0.72/1.11 { ! alpha5( X, Y, Z, skol3( X, Y, Z ) ), alpha1( X, Y, Z ) }.
% 0.72/1.11 { ! alpha5( X, Y, Z, T ), ! member( ordered_pair( Z, T ), X ), member(
% 0.72/1.11 ordered_pair( Z, T ), Y ) }.
% 0.72/1.11 { member( ordered_pair( Z, T ), X ), alpha5( X, Y, Z, T ) }.
% 0.72/1.11 { ! member( ordered_pair( Z, T ), Y ), alpha5( X, Y, Z, T ) }.
% 0.72/1.11 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ! X = Y, subset( X
% 0.72/1.11 , Y ) }.
% 0.72/1.11 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ! X = Y, subset( Y
% 0.72/1.11 , X ) }.
% 0.72/1.11 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ! subset( X, Y ), !
% 0.72/1.11 subset( Y, X ), X = Y }.
% 0.72/1.11 { ! ilf_type( X, binary_relation_type ), ilf_type( domain_of( X ), set_type
% 0.72/1.11 ) }.
% 0.72/1.11 { ! ilf_type( X, binary_relation_type ), ilf_type( range_of( X ), set_type
% 0.72/1.11 ) }.
% 0.72/1.11 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ilf_type(
% 0.72/1.11 ordered_pair( X, Y ), set_type ) }.
% 0.72/1.11 { ! ilf_type( X, set_type ), ! ilf_type( X, binary_relation_type ),
% 0.72/1.11 relation_like( X ) }.
% 0.72/1.11 { ! ilf_type( X, set_type ), ! ilf_type( X, binary_relation_type ),
% 0.72/1.11 ilf_type( X, set_type ) }.
% 0.72/1.11 { ! ilf_type( X, set_type ), ! relation_like( X ), ! ilf_type( X, set_type
% 0.72/1.11 ), ilf_type( X, binary_relation_type ) }.
% 0.72/1.11 { ilf_type( skol4, binary_relation_type ) }.
% 0.72/1.11 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ! ilf_type( Z,
% 0.72/1.11 subset_type( cross_product( X, Y ) ) ), ilf_type( Z, relation_type( X, Y
% 0.72/1.11 ) ) }.
% 0.72/1.11 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ! ilf_type( Z,
% 0.72/1.11 relation_type( X, Y ) ), ilf_type( Z, subset_type( cross_product( X, Y )
% 0.72/1.11 ) ) }.
% 0.72/1.11 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ilf_type( skol5( X
% 0.72/1.11 , Y ), relation_type( Y, X ) ) }.
% 0.72/1.11 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ! ilf_type( Y,
% 0.75/1.20 subset_type( X ) ), ilf_type( Y, member_type( power_set( X ) ) ) }.
% 0.75/1.20 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ! ilf_type( Y,
% 0.75/1.20 member_type( power_set( X ) ) ), ilf_type( Y, subset_type( X ) ) }.
% 0.75/1.20 { ! ilf_type( X, set_type ), ilf_type( skol6( X ), subset_type( X ) ) }.
% 0.75/1.20 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ! subset( X, Y ), !
% 0.75/1.20 ilf_type( Z, set_type ), alpha2( X, Y, Z ) }.
% 0.75/1.20 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ilf_type( skol7( Z
% 0.75/1.20 , T ), set_type ), subset( X, Y ) }.
% 0.75/1.20 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ! alpha2( X, Y,
% 0.75/1.20 skol7( X, Y ) ), subset( X, Y ) }.
% 0.75/1.20 { ! alpha2( X, Y, Z ), ! member( Z, X ), member( Z, Y ) }.
% 0.75/1.20 { member( Z, X ), alpha2( X, Y, Z ) }.
% 0.75/1.20 { ! member( Z, Y ), alpha2( X, Y, Z ) }.
% 0.75/1.20 { ! ilf_type( X, set_type ), subset( X, X ) }.
% 0.75/1.20 { ! ilf_type( X, binary_relation_type ), subset( X, X ) }.
% 0.75/1.20 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ilf_type(
% 0.75/1.20 cross_product( X, Y ), set_type ) }.
% 0.75/1.20 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ! member( X,
% 0.75/1.20 power_set( Y ) ), ! ilf_type( Z, set_type ), alpha3( X, Y, Z ) }.
% 0.75/1.20 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ilf_type( skol8( Z
% 0.75/1.20 , T ), set_type ), member( X, power_set( Y ) ) }.
% 0.75/1.20 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ! alpha3( X, Y,
% 0.75/1.20 skol8( X, Y ) ), member( X, power_set( Y ) ) }.
% 0.75/1.20 { ! alpha3( X, Y, Z ), ! member( Z, X ), member( Z, Y ) }.
% 0.75/1.20 { member( Z, X ), alpha3( X, Y, Z ) }.
% 0.75/1.20 { ! member( Z, Y ), alpha3( X, Y, Z ) }.
% 0.75/1.20 { ! ilf_type( X, set_type ), ! empty( power_set( X ) ) }.
% 0.75/1.20 { ! ilf_type( X, set_type ), ilf_type( power_set( X ), set_type ) }.
% 0.75/1.20 { ! ilf_type( X, set_type ), empty( Y ), ! ilf_type( Y, set_type ), !
% 0.75/1.20 ilf_type( X, member_type( Y ) ), member( X, Y ) }.
% 0.75/1.20 { ! ilf_type( X, set_type ), empty( Y ), ! ilf_type( Y, set_type ), !
% 0.75/1.20 member( X, Y ), ilf_type( X, member_type( Y ) ) }.
% 0.75/1.20 { empty( X ), ! ilf_type( X, set_type ), ilf_type( skol9( X ), member_type
% 0.75/1.20 ( X ) ) }.
% 0.75/1.20 { ! ilf_type( X, set_type ), ! relation_like( X ), ! ilf_type( Y, set_type
% 0.75/1.20 ), alpha6( X, Y ) }.
% 0.75/1.20 { ! ilf_type( X, set_type ), ilf_type( skol10( Y ), set_type ),
% 0.75/1.20 relation_like( X ) }.
% 0.75/1.20 { ! ilf_type( X, set_type ), ! alpha6( X, skol10( X ) ), relation_like( X )
% 0.75/1.20 }.
% 0.75/1.20 { ! alpha6( X, Y ), ! member( Y, X ), alpha4( Y ) }.
% 0.75/1.20 { member( Y, X ), alpha6( X, Y ) }.
% 0.75/1.20 { ! alpha4( Y ), alpha6( X, Y ) }.
% 0.75/1.20 { ! alpha4( X ), ilf_type( skol11( Y ), set_type ) }.
% 0.75/1.20 { ! alpha4( X ), alpha7( X, skol11( X ) ) }.
% 0.75/1.20 { ! ilf_type( Y, set_type ), ! alpha7( X, Y ), alpha4( X ) }.
% 0.75/1.20 { ! alpha7( X, Y ), ilf_type( skol12( Z, T ), set_type ) }.
% 0.75/1.20 { ! alpha7( X, Y ), X = ordered_pair( Y, skol12( X, Y ) ) }.
% 0.75/1.20 { ! ilf_type( Z, set_type ), ! X = ordered_pair( Y, Z ), alpha7( X, Y ) }.
% 0.75/1.20 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ! ilf_type( Z,
% 0.75/1.20 subset_type( cross_product( X, Y ) ) ), relation_like( Z ) }.
% 0.75/1.20 { ! ilf_type( X, set_type ), ! empty( X ), ! ilf_type( Y, set_type ), !
% 0.75/1.20 member( Y, X ) }.
% 0.75/1.20 { ! ilf_type( X, set_type ), ilf_type( skol13( Y ), set_type ), empty( X )
% 0.75/1.20 }.
% 0.75/1.20 { ! ilf_type( X, set_type ), member( skol13( X ), X ), empty( X ) }.
% 0.75/1.20 { ! empty( X ), ! ilf_type( X, set_type ), relation_like( X ) }.
% 0.75/1.20 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ! ilf_type( Z,
% 0.75/1.20 relation_type( X, Y ) ), domain( X, Y, Z ) = domain_of( Z ) }.
% 0.75/1.20 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ! ilf_type( Z,
% 0.75/1.20 relation_type( X, Y ) ), ilf_type( domain( X, Y, Z ), subset_type( X ) )
% 0.75/1.20 }.
% 0.75/1.20 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ! ilf_type( Z,
% 0.75/1.20 relation_type( X, Y ) ), range( X, Y, Z ) = range_of( Z ) }.
% 0.75/1.20 { ! ilf_type( X, set_type ), ! ilf_type( Y, set_type ), ! ilf_type( Z,
% 0.75/1.20 relation_type( X, Y ) ), ilf_type( range( X, Y, Z ), subset_type( Y ) ) }
% 0.75/1.20 .
% 0.75/1.20 { ilf_type( X, set_type ) }.
% 0.75/1.20 { ilf_type( skol14, set_type ) }.
% 0.75/1.20 { ilf_type( skol15, identity_relation_of_type( skol14 ) ) }.
% 0.75/1.20 { subset( identity_relation_of( skol14 ), skol15 ) }.
% 0.75/1.20 { ! skol14 = domain( skol14, skol14, skol15 ), ! skol14 = range( skol14,
% 0.75/1.20 skol14, skol15 ) }.
% 0.75/1.20
% 0.75/1.20 percentage equality = 0.050388, percentage horn = 0.827160
% 8.56/8.95 This is a problem with some equality
% 8.56/8.95
% 8.56/8.95
% 8.56/8.95
% 8.56/8.95 Options Used:
% 8.56/8.95
% 8.56/8.95 useres = 1
% 8.56/8.95 useparamod = 1
% 8.56/8.95 useeqrefl = 1
% 8.56/8.95 useeqfact = 1
% 8.56/8.95 usefactor = 1
% 8.56/8.95 usesimpsplitting = 0
% 8.56/8.95 usesimpdemod = 5
% 8.56/8.95 usesimpres = 3
% 8.56/8.95
% 8.56/8.95 resimpinuse = 1000
% 8.56/8.95 resimpclauses = 20000
% 8.56/8.95 substype = eqrewr
% 8.56/8.95 backwardsubs = 1
% 8.56/8.95 selectoldest = 5
% 8.56/8.95
% 8.56/8.95 litorderings [0] = split
% 8.56/8.95 litorderings [1] = extend the termordering, first sorting on arguments
% 8.56/8.95
% 8.56/8.95 termordering = kbo
% 8.56/8.95
% 8.56/8.95 litapriori = 0
% 8.56/8.95 termapriori = 1
% 8.56/8.95 litaposteriori = 0
% 8.56/8.95 termaposteriori = 0
% 8.56/8.95 demodaposteriori = 0
% 8.56/8.95 ordereqreflfact = 0
% 8.56/8.95
% 8.56/8.95 litselect = negord
% 8.56/8.95
% 8.56/8.95 maxweight = 15
% 8.56/8.95 maxdepth = 30000
% 8.56/8.95 maxlength = 115
% 8.56/8.95 maxnrvars = 195
% 8.56/8.95 excuselevel = 1
% 8.56/8.95 increasemaxweight = 1
% 8.56/8.95
% 8.56/8.95 maxselected = 10000000
% 8.56/8.95 maxnrclauses = 10000000
% 8.56/8.95
% 8.56/8.95 showgenerated = 0
% 8.56/8.95 showkept = 0
% 8.56/8.95 showselected = 0
% 8.56/8.95 showdeleted = 0
% 8.56/8.95 showresimp = 1
% 8.56/8.95 showstatus = 2000
% 8.56/8.95
% 8.56/8.95 prologoutput = 0
% 8.56/8.95 nrgoals = 5000000
% 8.56/8.95 totalproof = 1
% 8.56/8.95
% 8.56/8.95 Symbols occurring in the translation:
% 8.56/8.95
% 8.56/8.95 {} [0, 0] (w:1, o:2, a:1, s:1, b:0),
% 8.56/8.95 . [1, 2] (w:1, o:36, a:1, s:1, b:0),
% 8.56/8.95 ! [4, 1] (w:0, o:15, a:1, s:1, b:0),
% 8.56/8.95 = [13, 2] (w:1, o:0, a:0, s:1, b:0),
% 8.56/8.95 ==> [14, 2] (w:1, o:0, a:0, s:1, b:0),
% 8.56/8.95 set_type [36, 0] (w:1, o:7, a:1, s:1, b:0),
% 8.56/8.95 ilf_type [37, 2] (w:1, o:60, a:1, s:1, b:0),
% 8.56/8.95 relation_type [40, 2] (w:1, o:61, a:1, s:1, b:0),
% 8.56/8.95 identity_relation_of [41, 1] (w:1, o:20, a:1, s:1, b:0),
% 8.56/8.95 subset [42, 2] (w:1, o:62, a:1, s:1, b:0),
% 8.56/8.95 domain [43, 3] (w:1, o:73, a:1, s:1, b:0),
% 8.56/8.95 range [44, 3] (w:1, o:74, a:1, s:1, b:0),
% 8.56/8.95 ordered_pair [45, 2] (w:1, o:63, a:1, s:1, b:0),
% 8.56/8.95 member [46, 2] (w:1, o:64, a:1, s:1, b:0),
% 8.56/8.95 binary_relation_type [47, 0] (w:1, o:10, a:1, s:1, b:0),
% 8.56/8.95 identity_relation_of_type [48, 1] (w:1, o:21, a:1, s:1, b:0),
% 8.56/8.95 domain_of [50, 1] (w:1, o:22, a:1, s:1, b:0),
% 8.56/8.95 range_of [51, 1] (w:1, o:23, a:1, s:1, b:0),
% 8.56/8.95 relation_like [52, 1] (w:1, o:24, a:1, s:1, b:0),
% 8.56/8.95 cross_product [53, 2] (w:1, o:65, a:1, s:1, b:0),
% 8.56/8.95 subset_type [54, 1] (w:1, o:25, a:1, s:1, b:0),
% 8.56/8.95 power_set [55, 1] (w:1, o:26, a:1, s:1, b:0),
% 8.56/8.95 member_type [56, 1] (w:1, o:27, a:1, s:1, b:0),
% 8.56/8.95 empty [57, 1] (w:1, o:28, a:1, s:1, b:0),
% 8.56/8.95 alpha1 [58, 3] (w:1, o:75, a:1, s:1, b:1),
% 8.56/8.95 alpha2 [59, 3] (w:1, o:76, a:1, s:1, b:1),
% 8.56/8.95 alpha3 [60, 3] (w:1, o:77, a:1, s:1, b:1),
% 8.56/8.95 alpha4 [61, 1] (w:1, o:29, a:1, s:1, b:1),
% 8.56/8.95 alpha5 [62, 4] (w:1, o:79, a:1, s:1, b:1),
% 8.56/8.95 alpha6 [63, 2] (w:1, o:66, a:1, s:1, b:1),
% 8.56/8.95 alpha7 [64, 2] (w:1, o:67, a:1, s:1, b:1),
% 8.56/8.95 skol1 [65, 1] (w:1, o:30, a:1, s:1, b:1),
% 8.56/8.95 skol2 [66, 2] (w:1, o:69, a:1, s:1, b:1),
% 8.56/8.95 skol3 [67, 3] (w:1, o:78, a:1, s:1, b:1),
% 8.56/8.95 skol4 [68, 0] (w:1, o:12, a:1, s:1, b:1),
% 8.56/8.95 skol5 [69, 2] (w:1, o:70, a:1, s:1, b:1),
% 8.56/8.95 skol6 [70, 1] (w:1, o:31, a:1, s:1, b:1),
% 8.56/8.95 skol7 [71, 2] (w:1, o:71, a:1, s:1, b:1),
% 8.56/8.95 skol8 [72, 2] (w:1, o:72, a:1, s:1, b:1),
% 8.56/8.95 skol9 [73, 1] (w:1, o:32, a:1, s:1, b:1),
% 8.56/8.95 skol10 [74, 1] (w:1, o:33, a:1, s:1, b:1),
% 8.56/8.95 skol11 [75, 1] (w:1, o:34, a:1, s:1, b:1),
% 8.56/8.95 skol12 [76, 2] (w:1, o:68, a:1, s:1, b:1),
% 8.56/8.95 skol13 [77, 1] (w:1, o:35, a:1, s:1, b:1),
% 8.56/8.95 skol14 [78, 0] (w:1, o:13, a:1, s:1, b:1),
% 8.56/8.95 skol15 [79, 0] (w:1, o:14, a:1, s:1, b:1).
% 8.56/8.95
% 8.56/8.95
% 8.56/8.95 Starting Search:
% 8.56/8.95
% 8.56/8.95 *** allocated 15000 integers for clauses
% 8.56/8.95 *** allocated 22500 integers for clauses
% 8.56/8.95 *** allocated 33750 integers for clauses
% 8.56/8.95 *** allocated 15000 integers for termspace/termends
% 8.56/8.95 *** allocated 50625 integers for clauses
% 8.56/8.95 Resimplifying inuse:
% 8.56/8.95 Done
% 8.56/8.95
% 8.56/8.95 *** allocated 22500 integers for termspace/termends
% 8.56/8.95 *** allocated 75937 integers for clauses
% 8.56/8.95 *** allocated 33750 integers for termspace/termends
% 8.56/8.95 *** allocated 113905 integers for clauses
% 8.56/8.95
% 8.56/8.95 Intermediate Status:
% 8.56/8.95 Generated: 5917
% 8.56/8.95 Kept: 2007
% 8.56/8.95 Inuse: 265
% 8.56/8.95 Deleted: 123
% 8.56/8.95 Deletedinuse: 53
% 8.56/8.95
% 8.56/8.95 Resimplifying inuse:
% 8.56/8.95 Done
% 8.56/8.95
% 8.56/8.95 *** allocated 50625 integers for termspace/termends
% 23.19/23.57 *** allocated 170857 integers for clauses
% 23.19/23.57 Resimplifying inuse:
% 23.19/23.57 Done
% 23.19/23.57
% 23.19/23.57 *** allocated 75937 integers for termspace/termends
% 23.19/23.57
% 23.19/23.57 Intermediate Status:
% 23.19/23.57 Generated: 11752
% 23.19/23.57 Kept: 4261
% 23.19/23.57 Inuse: 359
% 23.19/23.57 Deleted: 171
% 23.19/23.57 Deletedinuse: 64
% 23.19/23.57
% 23.19/23.57 Resimplifying inuse:
% 23.19/23.57 Done
% 23.19/23.57
% 23.19/23.57 *** allocated 256285 integers for clauses
% 23.19/23.57 Resimplifying inuse:
% 23.19/23.57 Done
% 23.19/23.57
% 23.19/23.57 *** allocated 113905 integers for termspace/termends
% 23.19/23.57
% 23.19/23.57 Intermediate Status:
% 23.19/23.57 Generated: 17256
% 23.19/23.57 Kept: 6263
% 23.19/23.57 Inuse: 439
% 23.19/23.57 Deleted: 185
% 23.19/23.57 Deletedinuse: 72
% 23.19/23.57
% 23.19/23.57 Resimplifying inuse:
% 23.19/23.57 Done
% 23.19/23.57
% 23.19/23.57 *** allocated 384427 integers for clauses
% 23.19/23.57 Resimplifying inuse:
% 23.19/23.57 Done
% 23.19/23.57
% 23.19/23.57
% 23.19/23.57 Intermediate Status:
% 23.19/23.57 Generated: 23947
% 23.19/23.57 Kept: 8273
% 23.19/23.57 Inuse: 536
% 23.19/23.57 Deleted: 207
% 23.19/23.57 Deletedinuse: 79
% 23.19/23.57
% 23.19/23.57 Resimplifying inuse:
% 23.19/23.57 Done
% 23.19/23.57
% 23.19/23.57 *** allocated 170857 integers for termspace/termends
% 23.19/23.57 Resimplifying inuse:
% 23.19/23.57 Done
% 23.19/23.57
% 23.19/23.57 *** allocated 576640 integers for clauses
% 23.19/23.57
% 23.19/23.57 Intermediate Status:
% 23.19/23.57 Generated: 32089
% 23.19/23.57 Kept: 10276
% 23.19/23.57 Inuse: 637
% 23.19/23.57 Deleted: 220
% 23.19/23.57 Deletedinuse: 79
% 23.19/23.57
% 23.19/23.57 Resimplifying inuse:
% 23.19/23.57 Done
% 23.19/23.57
% 23.19/23.57 Resimplifying inuse:
% 23.19/23.57 Done
% 23.19/23.57
% 23.19/23.57
% 23.19/23.57 Intermediate Status:
% 23.19/23.57 Generated: 39673
% 23.19/23.57 Kept: 12286
% 23.19/23.57 Inuse: 685
% 23.19/23.57 Deleted: 225
% 23.19/23.57 Deletedinuse: 81
% 23.19/23.57
% 23.19/23.57 *** allocated 256285 integers for termspace/termends
% 23.19/23.57 Resimplifying inuse:
% 23.19/23.57 Done
% 23.19/23.57
% 23.19/23.57 Resimplifying inuse:
% 23.19/23.57 Done
% 23.19/23.57
% 23.19/23.57
% 23.19/23.57 Intermediate Status:
% 23.19/23.57 Generated: 47773
% 23.19/23.57 Kept: 14365
% 23.19/23.57 Inuse: 718
% 23.19/23.57 Deleted: 229
% 23.19/23.57 Deletedinuse: 81
% 23.19/23.57
% 23.19/23.57 *** allocated 864960 integers for clauses
% 23.19/23.57 Resimplifying inuse:
% 23.19/23.57 Done
% 23.19/23.57
% 23.19/23.57 Resimplifying inuse:
% 23.19/23.57 Done
% 23.19/23.57
% 23.19/23.57
% 23.19/23.57 Intermediate Status:
% 23.19/23.57 Generated: 54248
% 23.19/23.57 Kept: 16367
% 23.19/23.57 Inuse: 757
% 23.19/23.57 Deleted: 234
% 23.19/23.57 Deletedinuse: 81
% 23.19/23.57
% 23.19/23.57 Resimplifying inuse:
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% 23.19/23.57 Resimplifying inuse:
% 23.19/23.57 Done
% 23.19/23.57
% 23.19/23.57
% 23.19/23.57 Intermediate Status:
% 23.19/23.57 Generated: 61477
% 23.19/23.57 Kept: 18384
% 23.19/23.57 Inuse: 792
% 23.19/23.57 Deleted: 242
% 23.19/23.57 Deletedinuse: 81
% 23.19/23.57
% 23.19/23.57 *** allocated 384427 integers for termspace/termends
% 23.19/23.57 Resimplifying inuse:
% 23.19/23.57 Done
% 23.19/23.57
% 23.19/23.57 Resimplifying clauses:
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% 23.19/23.57 Resimplifying inuse:
% 23.19/23.57 Done
% 23.19/23.57
% 23.19/23.57
% 23.19/23.57 Intermediate Status:
% 23.19/23.57 Generated: 68031
% 23.19/23.57 Kept: 20384
% 23.19/23.57 Inuse: 854
% 23.19/23.57 Deleted: 1320
% 23.19/23.57 Deletedinuse: 99
% 23.19/23.57
% 23.19/23.57 Resimplifying inuse:
% 23.19/23.57 Done
% 23.19/23.57
% 23.19/23.57
% 23.19/23.57 Intermediate Status:
% 23.19/23.57 Generated: 75061
% 23.19/23.57 Kept: 22393
% 23.19/23.57 Inuse: 908
% 23.19/23.57 Deleted: 1340
% 23.19/23.57 Deletedinuse: 101
% 23.19/23.57
% 23.19/23.57 Resimplifying inuse:
% 23.19/23.57 Done
% 23.19/23.57
% 23.19/23.57 *** allocated 1297440 integers for clauses
% 23.19/23.57 Resimplifying inuse:
% 23.19/23.57 Done
% 23.19/23.57
% 23.19/23.57
% 23.19/23.57 Intermediate Status:
% 23.19/23.57 Generated: 82998
% 23.19/23.57 Kept: 24397
% 23.19/23.57 Inuse: 992
% 23.19/23.57 Deleted: 1413
% 23.19/23.57 Deletedinuse: 172
% 23.19/23.57
% 23.19/23.57 Resimplifying inuse:
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% 23.19/23.57 Resimplifying inuse:
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% 23.19/23.57
% 23.19/23.57
% 23.19/23.57 Intermediate Status:
% 23.19/23.57 Generated: 92361
% 23.19/23.57 Kept: 26566
% 23.19/23.57 Inuse: 1051
% 23.19/23.57 Deleted: 1416
% 23.19/23.57 Deletedinuse: 172
% 23.19/23.57
% 23.19/23.57 Resimplifying inuse:
% 23.19/23.57 Done
% 23.19/23.57
% 23.19/23.57 Resimplifying inuse:
% 23.19/23.57 Done
% 23.19/23.57
% 23.19/23.57 *** allocated 576640 integers for termspace/termends
% 23.19/23.57
% 23.19/23.57 Intermediate Status:
% 23.19/23.57 Generated: 105539
% 23.19/23.57 Kept: 28608
% 23.19/23.57 Inuse: 1089
% 23.19/23.57 Deleted: 1425
% 23.19/23.57 Deletedinuse: 173
% 23.19/23.57
% 23.19/23.57 Resimplifying inuse:
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% 23.19/23.57 Resimplifying inuse:
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% 23.19/23.57
% 23.19/23.57 Intermediate Status:
% 23.19/23.57 Generated: 117013
% 23.19/23.57 Kept: 30648
% 23.19/23.57 Inuse: 1166
% 23.19/23.57 Deleted: 1426
% 23.19/23.57 Deletedinuse: 174
% 23.19/23.57
% 23.19/23.57 Resimplifying inuse:
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% 23.19/23.57 Resimplifying inuse:
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% 23.19/23.57
% 23.19/23.57
% 23.19/23.57 Intermediate Status:
% 23.19/23.57 Generated: 127086
% 23.19/23.57 Kept: 32708
% 23.19/23.57 Inuse: 1223
% 23.19/23.57 Deleted: 1429
% 23.19/23.57 Deletedinuse: 174
% 23.19/23.57
% 23.19/23.57 Resimplifying inuse:
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% 23.19/23.57 Resimplifying inuse:
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% 23.19/23.57
% 23.19/23.57 Intermediate Status:
% 23.19/23.57 Generated: 137369
% 23.19/23.57 Kept: 34721
% 23.19/23.57 Inuse: 1252
% 23.19/23.57 Deleted: 1430
% 23.19/23.57 Deletedinuse: 174
% 23.19/23.57
% 23.19/23.57 Resimplifying inuse:
% 23.19/23.57 Done
% 23.19/23.57
% 23.19/23.57 *** allocated 1946160 integers for clauses
% 23.19/23.57 Resimplifying inuse:
% 23.19/23.57 Done
% 23.19/23.57
% 23.19/23.57
% 23.19/23.57 Intermediate Status:
% 23.19/23.57 Generated: 143876
% 23.19/23.57 Kept: 36723
% 23.19/23.57 Inuse: 1293
% 23.19/23.57 Deleted: 1441
% 23.19/23.57 Deletedinuse: 174
% 23.19/23.57
% 23.19/23.57 Resimplifying inuse:
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% 23.19/23.57 Resimplifying inuse:
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% 23.19/23.57
% 23.19/23.57 Intermediate Status:
% 23.19/23.57 Generated: 152046
% 23.19/23.57 Kept: 38730
% 23.19/23.57 Inuse: 1347
% 23.19/23.57 Deleted: 1547
% 23.19/23.57 Deletedinuse: 272
% 23.19/23.57
% 23.19/23.57 Resimplifying inuse:
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% 23.19/23.57 Resimplifying inuse:
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% 23.19/23.57 Resimplifying clauses:
% 23.19/23.57 Done
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% 23.19/23.57
% 23.19/23.57 Intermediate Status:
% 23.19/23.57 Generated: 158095
% 23.19/23.57 Kept: 40742
% 23.19/23.57 Inuse: 1373
% 23.19/23.57 Deleted: 11985
% 23.19/23.57 Deletedinuse: 314
% 23.19/23.57
% 23.19/23.57 Resimplifying inuse:
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% 23.19/23.57
% 23.19/23.57 *** allocated 864960 integers for termspace/termends
% 23.19/23.57 Resimplifying inuse:
% 23.19/23.57 Done
% 23.19/23.57
% 23.19/23.57
% 23.19/23.57 Intermediate Status:
% 23.19/23.57 Generated: 165876
% 23.19/23.57 Kept: 42758
% 23.19/23.57 Inuse: 1416
% 23.19/23.57 Deleted: 11999
% 23.19/23.64 Deletedinuse: 328
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
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% 23.19/23.64 Resimplifying inuse:
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% 23.19/23.64
% 23.19/23.64
% 23.19/23.64 Intermediate Status:
% 23.19/23.64 Generated: 178997
% 23.19/23.64 Kept: 45383
% 23.19/23.64 Inuse: 1466
% 23.19/23.64 Deleted: 12013
% 23.19/23.64 Deletedinuse: 339
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
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% 23.19/23.64 Resimplifying inuse:
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% 23.19/23.64
% 23.19/23.64
% 23.19/23.64 Intermediate Status:
% 23.19/23.64 Generated: 188243
% 23.19/23.64 Kept: 47425
% 23.19/23.64 Inuse: 1515
% 23.19/23.64 Deleted: 12027
% 23.19/23.64 Deletedinuse: 350
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
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% 23.19/23.64 Resimplifying inuse:
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% 23.19/23.64
% 23.19/23.64 Intermediate Status:
% 23.19/23.64 Generated: 194854
% 23.19/23.64 Kept: 49441
% 23.19/23.64 Inuse: 1560
% 23.19/23.64 Deleted: 12101
% 23.19/23.64 Deletedinuse: 424
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
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% 23.19/23.64 Resimplifying inuse:
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% 23.19/23.64
% 23.19/23.64 Intermediate Status:
% 23.19/23.64 Generated: 202415
% 23.19/23.64 Kept: 51460
% 23.19/23.64 Inuse: 1607
% 23.19/23.64 Deleted: 12103
% 23.19/23.64 Deletedinuse: 424
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
% 23.19/23.64 Done
% 23.19/23.64
% 23.19/23.64 *** allocated 2919240 integers for clauses
% 23.19/23.64 Resimplifying inuse:
% 23.19/23.64 Done
% 23.19/23.64
% 23.19/23.64
% 23.19/23.64 Intermediate Status:
% 23.19/23.64 Generated: 208983
% 23.19/23.64 Kept: 53485
% 23.19/23.64 Inuse: 1658
% 23.19/23.64 Deleted: 12107
% 23.19/23.64 Deletedinuse: 428
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
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% 23.19/23.64 Resimplifying inuse:
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% 23.19/23.64
% 23.19/23.64
% 23.19/23.64 Intermediate Status:
% 23.19/23.64 Generated: 214705
% 23.19/23.64 Kept: 55589
% 23.19/23.64 Inuse: 1708
% 23.19/23.64 Deleted: 12108
% 23.19/23.64 Deletedinuse: 429
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
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% 23.19/23.64 Resimplifying inuse:
% 23.19/23.64 Done
% 23.19/23.64
% 23.19/23.64
% 23.19/23.64 Intermediate Status:
% 23.19/23.64 Generated: 220616
% 23.19/23.64 Kept: 57596
% 23.19/23.64 Inuse: 1760
% 23.19/23.64 Deleted: 12108
% 23.19/23.64 Deletedinuse: 429
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
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% 23.19/23.64 Resimplifying inuse:
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% 23.19/23.64
% 23.19/23.64
% 23.19/23.64 Intermediate Status:
% 23.19/23.64 Generated: 227522
% 23.19/23.64 Kept: 59623
% 23.19/23.64 Inuse: 1808
% 23.19/23.64 Deleted: 12118
% 23.19/23.64 Deletedinuse: 433
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
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% 23.19/23.64 Resimplifying clauses:
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% 23.19/23.64 Resimplifying inuse:
% 23.19/23.64 Done
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% 23.19/23.64
% 23.19/23.64 Intermediate Status:
% 23.19/23.64 Generated: 233541
% 23.19/23.64 Kept: 61866
% 23.19/23.64 Inuse: 1850
% 23.19/23.64 Deleted: 19974
% 23.19/23.64 Deletedinuse: 433
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
% 23.19/23.64 Done
% 23.19/23.64
% 23.19/23.64 *** allocated 1297440 integers for termspace/termends
% 23.19/23.64 Resimplifying inuse:
% 23.19/23.64 Done
% 23.19/23.64
% 23.19/23.64
% 23.19/23.64 Intermediate Status:
% 23.19/23.64 Generated: 239230
% 23.19/23.64 Kept: 63962
% 23.19/23.64 Inuse: 1875
% 23.19/23.64 Deleted: 19974
% 23.19/23.64 Deletedinuse: 433
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
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% 23.19/23.64 Resimplifying inuse:
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% 23.19/23.64
% 23.19/23.64
% 23.19/23.64 Intermediate Status:
% 23.19/23.64 Generated: 245791
% 23.19/23.64 Kept: 65966
% 23.19/23.64 Inuse: 1943
% 23.19/23.64 Deleted: 19975
% 23.19/23.64 Deletedinuse: 434
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
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% 23.19/23.64 Resimplifying inuse:
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% 23.19/23.64
% 23.19/23.64
% 23.19/23.64 Intermediate Status:
% 23.19/23.64 Generated: 253231
% 23.19/23.64 Kept: 67968
% 23.19/23.64 Inuse: 1996
% 23.19/23.64 Deleted: 19979
% 23.19/23.64 Deletedinuse: 438
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
% 23.19/23.64 Done
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% 23.19/23.64 Resimplifying inuse:
% 23.19/23.64 Done
% 23.19/23.64
% 23.19/23.64
% 23.19/23.64 Intermediate Status:
% 23.19/23.64 Generated: 260910
% 23.19/23.64 Kept: 69982
% 23.19/23.64 Inuse: 2039
% 23.19/23.64 Deleted: 19979
% 23.19/23.64 Deletedinuse: 438
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
% 23.19/23.64 Done
% 23.19/23.64
% 23.19/23.64
% 23.19/23.64 Intermediate Status:
% 23.19/23.64 Generated: 273307
% 23.19/23.64 Kept: 72276
% 23.19/23.64 Inuse: 2089
% 23.19/23.64 Deleted: 19979
% 23.19/23.64 Deletedinuse: 438
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
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% 23.19/23.64 Resimplifying inuse:
% 23.19/23.64 Done
% 23.19/23.64
% 23.19/23.64
% 23.19/23.64 Intermediate Status:
% 23.19/23.64 Generated: 278525
% 23.19/23.64 Kept: 74349
% 23.19/23.64 Inuse: 2132
% 23.19/23.64 Deleted: 19979
% 23.19/23.64 Deletedinuse: 438
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
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% 23.19/23.64 Resimplifying inuse:
% 23.19/23.64 Done
% 23.19/23.64
% 23.19/23.64
% 23.19/23.64 Intermediate Status:
% 23.19/23.64 Generated: 285715
% 23.19/23.64 Kept: 76357
% 23.19/23.64 Inuse: 2172
% 23.19/23.64 Deleted: 19983
% 23.19/23.64 Deletedinuse: 440
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
% 23.19/23.64 Done
% 23.19/23.64
% 23.19/23.64 *** allocated 4378860 integers for clauses
% 23.19/23.64 Resimplifying inuse:
% 23.19/23.64 Done
% 23.19/23.64
% 23.19/23.64
% 23.19/23.64 Intermediate Status:
% 23.19/23.64 Generated: 292143
% 23.19/23.64 Kept: 78424
% 23.19/23.64 Inuse: 2208
% 23.19/23.64 Deleted: 19998
% 23.19/23.64 Deletedinuse: 453
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
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% 23.19/23.64 Resimplifying inuse:
% 23.19/23.64 Done
% 23.19/23.64
% 23.19/23.64
% 23.19/23.64 Intermediate Status:
% 23.19/23.64 Generated: 297971
% 23.19/23.64 Kept: 80435
% 23.19/23.64 Inuse: 2235
% 23.19/23.64 Deleted: 20000
% 23.19/23.64 Deletedinuse: 453
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
% 23.19/23.64 Done
% 23.19/23.64
% 23.19/23.64 Resimplifying clauses:
% 23.19/23.64 Done
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% 23.19/23.64 Resimplifying inuse:
% 23.19/23.64 Done
% 23.19/23.64
% 23.19/23.64
% 23.19/23.64 Intermediate Status:
% 23.19/23.64 Generated: 304452
% 23.19/23.64 Kept: 82497
% 23.19/23.64 Inuse: 2272
% 23.19/23.64 Deleted: 22371
% 23.19/23.64 Deletedinuse: 456
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
% 23.19/23.64 Done
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
% 23.19/23.64 Done
% 23.19/23.64
% 23.19/23.64
% 23.19/23.64 Intermediate Status:
% 23.19/23.64 Generated: 310438
% 23.19/23.64 Kept: 84531
% 23.19/23.64 Inuse: 2300
% 23.19/23.64 Deleted: 22371
% 23.19/23.64 Deletedinuse: 456
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
% 23.19/23.64 Done
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% 23.19/23.64 Resimplifying inuse:
% 23.19/23.64 Done
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% 23.19/23.64
% 23.19/23.64 Intermediate Status:
% 23.19/23.64 Generated: 316909
% 23.19/23.64 Kept: 86725
% 23.19/23.64 Inuse: 2344
% 23.19/23.64 Deleted: 22371
% 23.19/23.64 Deletedinuse: 456
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
% 23.19/23.64 Done
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
% 23.19/23.64 Done
% 23.19/23.64
% 23.19/23.64
% 23.19/23.64 Intermediate Status:
% 23.19/23.64 Generated: 322253
% 23.19/23.64 Kept: 89057
% 23.19/23.64 Inuse: 2370
% 23.19/23.64 Deleted: 22371
% 23.19/23.64 Deletedinuse: 456
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
% 23.19/23.64 Done
% 23.19/23.64
% 23.19/23.64 Resimplifying inuse:
% 23.19/23.64 Done
% 23.19/23.64
% 23.19/23.64
% 23.19/23.64 Intermediate Status:
% 23.19/23.64 Generated: 329212
% 23.19/23.64 Kept: 91059
% 23.19/23.64 Inuse: 2417
% 23.19/23.64 Deleted: 22372
% 23.19/23.64 Deletedinuse: 457
% 23.19/23.64
% 23.19/23.64
% 23.19/23.64 Bliksems!, er is een bewijs:
% 23.19/23.64 % SZS status Theorem
% 23.19/23.64 % SZS output start Refutation
% 23.19/23.64
% 23.19/23.64 (0) {G0,W21,D3,L5,V3,M5} I { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! ilf_type( Z, relation_type( Y, X ) ), ! subset(
% 23.19/23.64 identity_relation_of( Y ), Z ), domain( Y, X, Z ) ==> Y }.
% 23.19/23.64 (3) {G0,W21,D3,L5,V3,M5} I { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! ilf_type( Z, relation_type( X, Y ) ), ! subset(
% 23.19/23.64 identity_relation_of( Y ), Z ), range( X, Y, Z ) ==> Y }.
% 23.19/23.64 (8) {G0,W15,D3,L4,V2,M4} I { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! ilf_type( Y, identity_relation_of_type( X ) ), ilf_type( Y
% 23.19/23.64 , relation_type( X, X ) ) }.
% 23.19/23.64 (71) {G0,W18,D3,L4,V3,M4} I { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! ilf_type( Z, relation_type( X, Y ) ), domain( X, Y, Z ) ==>
% 23.19/23.64 domain_of( Z ) }.
% 23.19/23.64 (73) {G0,W18,D3,L4,V3,M4} I { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! ilf_type( Z, relation_type( X, Y ) ), range( X, Y, Z ) ==>
% 23.19/23.64 range_of( Z ) }.
% 23.19/23.64 (75) {G0,W3,D2,L1,V1,M1} I { ilf_type( X, set_type ) }.
% 23.19/23.64 (76) {G0,W4,D3,L1,V0,M1} I { ilf_type( skol15, identity_relation_of_type(
% 23.19/23.64 skol14 ) ) }.
% 23.19/23.64 (77) {G0,W4,D3,L1,V0,M1} I { subset( identity_relation_of( skol14 ), skol15
% 23.19/23.64 ) }.
% 23.19/23.64 (78) {G0,W12,D3,L2,V0,M2} I { ! domain( skol14, skol14, skol15 ) ==> skol14
% 23.19/23.64 , ! range( skol14, skol14, skol15 ) ==> skol14 }.
% 23.19/23.64 (79) {G1,W13,D3,L3,V2,M3} F(0);d(71);r(75) { ! ilf_type( Y, relation_type(
% 23.19/23.64 X, X ) ), ! subset( identity_relation_of( X ), Y ), domain_of( Y ) = X
% 23.19/23.64 }.
% 23.19/23.64 (82) {G1,W13,D3,L3,V2,M3} F(3);d(73);r(75) { ! ilf_type( Y, relation_type(
% 23.19/23.64 X, X ) ), ! subset( identity_relation_of( X ), Y ), range_of( Y ) = X }.
% 23.19/23.64 (140) {G1,W9,D3,L2,V2,M2} S(8);r(75);r(75) { ! ilf_type( Y,
% 23.19/23.64 identity_relation_of_type( X ) ), ilf_type( Y, relation_type( X, X ) )
% 23.19/23.64 }.
% 23.19/23.64 (1098) {G1,W12,D3,L2,V3,M2} S(71);r(75);r(75) { ! ilf_type( Z,
% 23.19/23.64 relation_type( X, Y ) ), domain( X, Y, Z ) ==> domain_of( Z ) }.
% 23.19/23.64 (1146) {G1,W12,D3,L2,V3,M2} S(73);r(75);r(75) { ! ilf_type( Z,
% 23.19/23.64 relation_type( X, Y ) ), range( X, Y, Z ) ==> range_of( Z ) }.
% 23.19/23.64 (1258) {G2,W9,D3,L2,V0,M2} R(79,77) { ! ilf_type( skol15, relation_type(
% 23.19/23.64 skol14, skol14 ) ), domain_of( skol15 ) ==> skol14 }.
% 23.19/23.64 (1393) {G2,W9,D3,L2,V0,M2} R(82,77) { ! ilf_type( skol15, relation_type(
% 23.19/23.64 skol14, skol14 ) ), range_of( skol15 ) ==> skol14 }.
% 23.19/23.64 (4592) {G2,W5,D3,L1,V0,M1} R(140,76) { ilf_type( skol15, relation_type(
% 23.19/23.64 skol14, skol14 ) ) }.
% 23.19/23.64 (20113) {G3,W4,D3,L1,V0,M1} S(1393);r(4592) { range_of( skol15 ) ==> skol14
% 23.19/23.64 }.
% 23.19/23.64 (20120) {G3,W4,D3,L1,V0,M1} S(1258);r(4592) { domain_of( skol15 ) ==>
% 23.19/23.64 skol14 }.
% 23.19/23.64 (91334) {G4,W0,D0,L0,V0,M0} P(1098,78);d(20120);d(1146);d(20113);q;q;r(4592
% 23.19/23.64 ) { }.
% 23.19/23.64
% 23.19/23.64
% 23.19/23.64 % SZS output end Refutation
% 23.19/23.64 found a proof!
% 23.19/23.64
% 23.19/23.64
% 23.19/23.64 Unprocessed initial clauses:
% 23.19/23.64
% 23.19/23.64 (91336) {G0,W21,D3,L5,V3,M5} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! ilf_type( Z, relation_type( Y, X ) ), ! subset(
% 23.19/23.64 identity_relation_of( Y ), Z ), Y = domain( Y, X, Z ) }.
% 23.19/23.64 (91337) {G0,W21,D3,L5,V3,M5} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! ilf_type( Z, relation_type( Y, X ) ), ! subset(
% 23.19/23.64 identity_relation_of( Y ), Z ), subset( Y, range( Y, X, Z ) ) }.
% 23.19/23.64 (91338) {G0,W21,D3,L5,V3,M5} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! ilf_type( Z, relation_type( X, Y ) ), ! subset(
% 23.19/23.64 identity_relation_of( Y ), Z ), subset( Y, domain( X, Y, Z ) ) }.
% 23.19/23.64 (91339) {G0,W21,D3,L5,V3,M5} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! ilf_type( Z, relation_type( X, Y ) ), ! subset(
% 23.19/23.64 identity_relation_of( Y ), Z ), Y = range( X, Y, Z ) }.
% 23.19/23.64 (91340) {G0,W18,D3,L5,V3,M5} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! ilf_type( Z, set_type ), ! member( ordered_pair( Y, Z ),
% 23.19/23.64 identity_relation_of( X ) ), member( Y, X ) }.
% 23.19/23.64 (91341) {G0,W18,D3,L5,V3,M5} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! ilf_type( Z, set_type ), ! member( ordered_pair( Y, Z ),
% 23.19/23.64 identity_relation_of( X ) ), Y = Z }.
% 23.19/23.64 (91342) {G0,W21,D3,L6,V3,M6} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! ilf_type( Z, set_type ), ! member( Y, X ), ! Y = Z, member
% 23.19/23.64 ( ordered_pair( Y, Z ), identity_relation_of( X ) ) }.
% 23.19/23.64 (91343) {G0,W7,D3,L2,V1,M2} { ! ilf_type( X, set_type ), ilf_type(
% 23.19/23.64 identity_relation_of( X ), binary_relation_type ) }.
% 23.19/23.64 (91344) {G0,W15,D3,L4,V2,M4} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! ilf_type( Y, identity_relation_of_type( X ) ), ilf_type( Y
% 23.19/23.64 , relation_type( X, X ) ) }.
% 23.19/23.64 (91345) {G0,W15,D3,L4,V2,M4} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! ilf_type( Y, relation_type( X, X ) ), ilf_type( Y,
% 23.19/23.64 identity_relation_of_type( X ) ) }.
% 23.19/23.64 (91346) {G0,W8,D3,L2,V1,M2} { ! ilf_type( X, set_type ), ilf_type( skol1(
% 23.19/23.64 X ), identity_relation_of_type( X ) ) }.
% 23.19/23.64 (91347) {G0,W16,D2,L5,V3,M5} { ! ilf_type( X, binary_relation_type ), !
% 23.19/23.64 ilf_type( Y, binary_relation_type ), ! subset( X, Y ), ! ilf_type( Z,
% 23.19/23.64 set_type ), alpha1( X, Y, Z ) }.
% 23.19/23.64 (91348) {G0,W14,D3,L4,V4,M4} { ! ilf_type( X, binary_relation_type ), !
% 23.19/23.64 ilf_type( Y, binary_relation_type ), ilf_type( skol2( Z, T ), set_type )
% 23.19/23.64 , subset( X, Y ) }.
% 23.19/23.64 (91349) {G0,W15,D3,L4,V2,M4} { ! ilf_type( X, binary_relation_type ), !
% 23.19/23.64 ilf_type( Y, binary_relation_type ), ! alpha1( X, Y, skol2( X, Y ) ),
% 23.19/23.64 subset( X, Y ) }.
% 23.19/23.64 (91350) {G0,W12,D2,L3,V4,M3} { ! alpha1( X, Y, Z ), ! ilf_type( T,
% 23.19/23.64 set_type ), alpha5( X, Y, Z, T ) }.
% 23.19/23.64 (91351) {G0,W10,D3,L2,V6,M2} { ilf_type( skol3( T, U, W ), set_type ),
% 23.19/23.64 alpha1( X, Y, Z ) }.
% 23.19/23.64 (91352) {G0,W12,D3,L2,V3,M2} { ! alpha5( X, Y, Z, skol3( X, Y, Z ) ),
% 23.19/23.64 alpha1( X, Y, Z ) }.
% 23.19/23.64 (91353) {G0,W15,D3,L3,V4,M3} { ! alpha5( X, Y, Z, T ), ! member(
% 23.19/23.64 ordered_pair( Z, T ), X ), member( ordered_pair( Z, T ), Y ) }.
% 23.19/23.64 (91354) {G0,W10,D3,L2,V4,M2} { member( ordered_pair( Z, T ), X ), alpha5(
% 23.19/23.64 X, Y, Z, T ) }.
% 23.19/23.64 (91355) {G0,W10,D3,L2,V4,M2} { ! member( ordered_pair( Z, T ), Y ), alpha5
% 23.19/23.64 ( X, Y, Z, T ) }.
% 23.19/23.64 (91356) {G0,W12,D2,L4,V2,M4} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! X = Y, subset( X, Y ) }.
% 23.19/23.64 (91357) {G0,W12,D2,L4,V2,M4} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! X = Y, subset( Y, X ) }.
% 23.19/23.64 (91358) {G0,W15,D2,L5,V2,M5} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! subset( X, Y ), ! subset( Y, X ), X = Y }.
% 23.19/23.64 (91359) {G0,W7,D3,L2,V1,M2} { ! ilf_type( X, binary_relation_type ),
% 23.19/23.64 ilf_type( domain_of( X ), set_type ) }.
% 23.19/23.64 (91360) {G0,W7,D3,L2,V1,M2} { ! ilf_type( X, binary_relation_type ),
% 23.19/23.64 ilf_type( range_of( X ), set_type ) }.
% 23.19/23.64 (91361) {G0,W11,D3,L3,V2,M3} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ilf_type( ordered_pair( X, Y ), set_type ) }.
% 23.19/23.64 (91362) {G0,W8,D2,L3,V1,M3} { ! ilf_type( X, set_type ), ! ilf_type( X,
% 23.19/23.64 binary_relation_type ), relation_like( X ) }.
% 23.19/23.64 (91363) {G0,W9,D2,L3,V1,M3} { ! ilf_type( X, set_type ), ! ilf_type( X,
% 23.19/23.64 binary_relation_type ), ilf_type( X, set_type ) }.
% 23.19/23.64 (91364) {G0,W11,D2,L4,V1,M4} { ! ilf_type( X, set_type ), ! relation_like
% 23.19/23.64 ( X ), ! ilf_type( X, set_type ), ilf_type( X, binary_relation_type ) }.
% 23.19/23.64 (91365) {G0,W3,D2,L1,V0,M1} { ilf_type( skol4, binary_relation_type ) }.
% 23.19/23.64 (91366) {G0,W17,D4,L4,V3,M4} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! ilf_type( Z, subset_type( cross_product( X, Y ) ) ),
% 23.19/23.64 ilf_type( Z, relation_type( X, Y ) ) }.
% 23.19/23.64 (91367) {G0,W17,D4,L4,V3,M4} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! ilf_type( Z, relation_type( X, Y ) ), ilf_type( Z,
% 23.19/23.64 subset_type( cross_product( X, Y ) ) ) }.
% 23.19/23.64 (91368) {G0,W13,D3,L3,V2,M3} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ilf_type( skol5( X, Y ), relation_type( Y, X ) ) }.
% 23.19/23.64 (91369) {G0,W15,D4,L4,V2,M4} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! ilf_type( Y, subset_type( X ) ), ilf_type( Y, member_type(
% 23.19/23.64 power_set( X ) ) ) }.
% 23.19/23.64 (91370) {G0,W15,D4,L4,V2,M4} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! ilf_type( Y, member_type( power_set( X ) ) ), ilf_type( Y,
% 23.19/23.64 subset_type( X ) ) }.
% 23.19/23.64 (91371) {G0,W8,D3,L2,V1,M2} { ! ilf_type( X, set_type ), ilf_type( skol6(
% 23.19/23.64 X ), subset_type( X ) ) }.
% 23.19/23.64 (91372) {G0,W16,D2,L5,V3,M5} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! subset( X, Y ), ! ilf_type( Z, set_type ), alpha2( X, Y, Z
% 23.19/23.64 ) }.
% 23.19/23.64 (91373) {G0,W14,D3,L4,V4,M4} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ilf_type( skol7( Z, T ), set_type ), subset( X, Y ) }.
% 23.19/23.64 (91374) {G0,W15,D3,L4,V2,M4} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! alpha2( X, Y, skol7( X, Y ) ), subset( X, Y ) }.
% 23.19/23.64 (91375) {G0,W10,D2,L3,V3,M3} { ! alpha2( X, Y, Z ), ! member( Z, X ),
% 23.19/23.64 member( Z, Y ) }.
% 23.19/23.64 (91376) {G0,W7,D2,L2,V3,M2} { member( Z, X ), alpha2( X, Y, Z ) }.
% 23.19/23.64 (91377) {G0,W7,D2,L2,V3,M2} { ! member( Z, Y ), alpha2( X, Y, Z ) }.
% 23.19/23.64 (91378) {G0,W6,D2,L2,V1,M2} { ! ilf_type( X, set_type ), subset( X, X )
% 23.19/23.64 }.
% 23.19/23.64 (91379) {G0,W6,D2,L2,V1,M2} { ! ilf_type( X, binary_relation_type ),
% 23.19/23.64 subset( X, X ) }.
% 23.19/23.64 (91380) {G0,W11,D3,L3,V2,M3} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ilf_type( cross_product( X, Y ), set_type ) }.
% 23.19/23.64 (91381) {G0,W17,D3,L5,V3,M5} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! member( X, power_set( Y ) ), ! ilf_type( Z, set_type ),
% 23.19/23.64 alpha3( X, Y, Z ) }.
% 23.19/23.64 (91382) {G0,W15,D3,L4,V4,M4} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ilf_type( skol8( Z, T ), set_type ), member( X, power_set( Y
% 23.19/23.64 ) ) }.
% 23.19/23.64 (91383) {G0,W16,D3,L4,V2,M4} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! alpha3( X, Y, skol8( X, Y ) ), member( X, power_set( Y ) )
% 23.19/23.64 }.
% 23.19/23.64 (91384) {G0,W10,D2,L3,V3,M3} { ! alpha3( X, Y, Z ), ! member( Z, X ),
% 23.19/23.64 member( Z, Y ) }.
% 23.19/23.64 (91385) {G0,W7,D2,L2,V3,M2} { member( Z, X ), alpha3( X, Y, Z ) }.
% 23.19/23.64 (91386) {G0,W7,D2,L2,V3,M2} { ! member( Z, Y ), alpha3( X, Y, Z ) }.
% 23.19/23.64 (91387) {G0,W6,D3,L2,V1,M2} { ! ilf_type( X, set_type ), ! empty(
% 23.19/23.64 power_set( X ) ) }.
% 23.19/23.64 (91388) {G0,W7,D3,L2,V1,M2} { ! ilf_type( X, set_type ), ilf_type(
% 23.19/23.64 power_set( X ), set_type ) }.
% 23.19/23.64 (91389) {G0,W15,D3,L5,V2,M5} { ! ilf_type( X, set_type ), empty( Y ), !
% 23.19/23.64 ilf_type( Y, set_type ), ! ilf_type( X, member_type( Y ) ), member( X, Y
% 23.19/23.64 ) }.
% 23.19/23.64 (91390) {G0,W15,D3,L5,V2,M5} { ! ilf_type( X, set_type ), empty( Y ), !
% 23.19/23.64 ilf_type( Y, set_type ), ! member( X, Y ), ilf_type( X, member_type( Y )
% 23.19/23.64 ) }.
% 23.19/23.64 (91391) {G0,W10,D3,L3,V1,M3} { empty( X ), ! ilf_type( X, set_type ),
% 23.19/23.64 ilf_type( skol9( X ), member_type( X ) ) }.
% 23.19/23.64 (91392) {G0,W11,D2,L4,V2,M4} { ! ilf_type( X, set_type ), ! relation_like
% 23.19/23.64 ( X ), ! ilf_type( Y, set_type ), alpha6( X, Y ) }.
% 23.19/23.64 (91393) {G0,W9,D3,L3,V2,M3} { ! ilf_type( X, set_type ), ilf_type( skol10
% 23.19/23.64 ( Y ), set_type ), relation_like( X ) }.
% 23.19/23.64 (91394) {G0,W9,D3,L3,V1,M3} { ! ilf_type( X, set_type ), ! alpha6( X,
% 23.19/23.64 skol10( X ) ), relation_like( X ) }.
% 23.19/23.64 (91395) {G0,W8,D2,L3,V2,M3} { ! alpha6( X, Y ), ! member( Y, X ), alpha4(
% 23.19/23.64 Y ) }.
% 23.19/23.64 (91396) {G0,W6,D2,L2,V2,M2} { member( Y, X ), alpha6( X, Y ) }.
% 23.19/23.64 (91397) {G0,W5,D2,L2,V2,M2} { ! alpha4( Y ), alpha6( X, Y ) }.
% 23.19/23.64 (91398) {G0,W6,D3,L2,V2,M2} { ! alpha4( X ), ilf_type( skol11( Y ),
% 23.19/23.64 set_type ) }.
% 23.19/23.64 (91399) {G0,W6,D3,L2,V1,M2} { ! alpha4( X ), alpha7( X, skol11( X ) ) }.
% 23.19/23.64 (91400) {G0,W8,D2,L3,V2,M3} { ! ilf_type( Y, set_type ), ! alpha7( X, Y )
% 23.19/23.64 , alpha4( X ) }.
% 23.19/23.64 (91401) {G0,W8,D3,L2,V4,M2} { ! alpha7( X, Y ), ilf_type( skol12( Z, T ),
% 23.19/23.64 set_type ) }.
% 23.19/23.64 (91402) {G0,W10,D4,L2,V2,M2} { ! alpha7( X, Y ), X = ordered_pair( Y,
% 23.19/23.64 skol12( X, Y ) ) }.
% 23.19/23.64 (91403) {G0,W11,D3,L3,V3,M3} { ! ilf_type( Z, set_type ), ! X =
% 23.19/23.64 ordered_pair( Y, Z ), alpha7( X, Y ) }.
% 23.19/23.64 (91404) {G0,W14,D4,L4,V3,M4} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! ilf_type( Z, subset_type( cross_product( X, Y ) ) ),
% 23.19/23.64 relation_like( Z ) }.
% 23.19/23.64 (91405) {G0,W11,D2,L4,V2,M4} { ! ilf_type( X, set_type ), ! empty( X ), !
% 23.19/23.64 ilf_type( Y, set_type ), ! member( Y, X ) }.
% 23.19/23.64 (91406) {G0,W9,D3,L3,V2,M3} { ! ilf_type( X, set_type ), ilf_type( skol13
% 23.19/23.64 ( Y ), set_type ), empty( X ) }.
% 23.19/23.64 (91407) {G0,W9,D3,L3,V1,M3} { ! ilf_type( X, set_type ), member( skol13( X
% 23.19/23.64 ), X ), empty( X ) }.
% 23.19/23.64 (91408) {G0,W7,D2,L3,V1,M3} { ! empty( X ), ! ilf_type( X, set_type ),
% 23.19/23.64 relation_like( X ) }.
% 23.19/23.64 (91409) {G0,W18,D3,L4,V3,M4} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! ilf_type( Z, relation_type( X, Y ) ), domain( X, Y, Z ) =
% 23.19/23.64 domain_of( Z ) }.
% 23.19/23.64 (91410) {G0,W18,D3,L4,V3,M4} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! ilf_type( Z, relation_type( X, Y ) ), ilf_type( domain( X,
% 23.19/23.64 Y, Z ), subset_type( X ) ) }.
% 23.19/23.64 (91411) {G0,W18,D3,L4,V3,M4} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! ilf_type( Z, relation_type( X, Y ) ), range( X, Y, Z ) =
% 23.19/23.64 range_of( Z ) }.
% 23.19/23.64 (91412) {G0,W18,D3,L4,V3,M4} { ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! ilf_type( Z, relation_type( X, Y ) ), ilf_type( range( X, Y
% 23.19/23.64 , Z ), subset_type( Y ) ) }.
% 23.19/23.64 (91413) {G0,W3,D2,L1,V1,M1} { ilf_type( X, set_type ) }.
% 23.19/23.64 (91414) {G0,W3,D2,L1,V0,M1} { ilf_type( skol14, set_type ) }.
% 23.19/23.64 (91415) {G0,W4,D3,L1,V0,M1} { ilf_type( skol15, identity_relation_of_type
% 23.19/23.64 ( skol14 ) ) }.
% 23.19/23.64 (91416) {G0,W4,D3,L1,V0,M1} { subset( identity_relation_of( skol14 ),
% 23.19/23.64 skol15 ) }.
% 23.19/23.64 (91417) {G0,W12,D3,L2,V0,M2} { ! skol14 = domain( skol14, skol14, skol15 )
% 23.19/23.64 , ! skol14 = range( skol14, skol14, skol15 ) }.
% 23.19/23.64
% 23.19/23.64
% 23.19/23.64 Total Proof:
% 23.19/23.64
% 23.19/23.64 eqswap: (91418) {G0,W21,D3,L5,V3,M5} { domain( X, Y, Z ) = X, ! ilf_type(
% 23.19/23.64 Y, set_type ), ! ilf_type( X, set_type ), ! ilf_type( Z, relation_type( X
% 23.19/23.64 , Y ) ), ! subset( identity_relation_of( X ), Z ) }.
% 23.19/23.64 parent0[4]: (91336) {G0,W21,D3,L5,V3,M5} { ! ilf_type( X, set_type ), !
% 23.19/23.64 ilf_type( Y, set_type ), ! ilf_type( Z, relation_type( Y, X ) ), ! subset
% 23.19/23.64 ( identity_relation_of( Y ), Z ), Y = domain( Y, X, Z ) }.
% 23.19/23.64 substitution0:
% 23.19/23.64 X := Y
% 23.19/23.64 Y := X
% 23.19/23.64 Z := Z
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 subsumption: (0) {G0,W21,D3,L5,V3,M5} I { ! ilf_type( X, set_type ), !
% 23.19/23.64 ilf_type( Y, set_type ), ! ilf_type( Z, relation_type( Y, X ) ), ! subset
% 23.19/23.64 ( identity_relation_of( Y ), Z ), domain( Y, X, Z ) ==> Y }.
% 23.19/23.64 parent0: (91418) {G0,W21,D3,L5,V3,M5} { domain( X, Y, Z ) = X, ! ilf_type
% 23.19/23.64 ( Y, set_type ), ! ilf_type( X, set_type ), ! ilf_type( Z, relation_type
% 23.19/23.64 ( X, Y ) ), ! subset( identity_relation_of( X ), Z ) }.
% 23.19/23.64 substitution0:
% 23.19/23.64 X := Y
% 23.19/23.64 Y := X
% 23.19/23.64 Z := Z
% 23.19/23.64 end
% 23.19/23.64 permutation0:
% 23.19/23.64 0 ==> 4
% 23.19/23.64 1 ==> 0
% 23.19/23.64 2 ==> 1
% 23.19/23.64 3 ==> 2
% 23.19/23.64 4 ==> 3
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 eqswap: (91426) {G0,W21,D3,L5,V3,M5} { range( Y, X, Z ) = X, ! ilf_type( Y
% 23.19/23.64 , set_type ), ! ilf_type( X, set_type ), ! ilf_type( Z, relation_type( Y
% 23.19/23.64 , X ) ), ! subset( identity_relation_of( X ), Z ) }.
% 23.19/23.64 parent0[4]: (91339) {G0,W21,D3,L5,V3,M5} { ! ilf_type( X, set_type ), !
% 23.19/23.64 ilf_type( Y, set_type ), ! ilf_type( Z, relation_type( X, Y ) ), ! subset
% 23.19/23.64 ( identity_relation_of( Y ), Z ), Y = range( X, Y, Z ) }.
% 23.19/23.64 substitution0:
% 23.19/23.64 X := Y
% 23.19/23.64 Y := X
% 23.19/23.64 Z := Z
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 subsumption: (3) {G0,W21,D3,L5,V3,M5} I { ! ilf_type( X, set_type ), !
% 23.19/23.64 ilf_type( Y, set_type ), ! ilf_type( Z, relation_type( X, Y ) ), ! subset
% 23.19/23.64 ( identity_relation_of( Y ), Z ), range( X, Y, Z ) ==> Y }.
% 23.19/23.64 parent0: (91426) {G0,W21,D3,L5,V3,M5} { range( Y, X, Z ) = X, ! ilf_type(
% 23.19/23.64 Y, set_type ), ! ilf_type( X, set_type ), ! ilf_type( Z, relation_type( Y
% 23.19/23.64 , X ) ), ! subset( identity_relation_of( X ), Z ) }.
% 23.19/23.64 substitution0:
% 23.19/23.64 X := Y
% 23.19/23.64 Y := X
% 23.19/23.64 Z := Z
% 23.19/23.64 end
% 23.19/23.64 permutation0:
% 23.19/23.64 0 ==> 4
% 23.19/23.64 1 ==> 0
% 23.19/23.64 2 ==> 1
% 23.19/23.64 3 ==> 2
% 23.19/23.64 4 ==> 3
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 subsumption: (8) {G0,W15,D3,L4,V2,M4} I { ! ilf_type( X, set_type ), !
% 23.19/23.64 ilf_type( Y, set_type ), ! ilf_type( Y, identity_relation_of_type( X ) )
% 23.19/23.64 , ilf_type( Y, relation_type( X, X ) ) }.
% 23.19/23.64 parent0: (91344) {G0,W15,D3,L4,V2,M4} { ! ilf_type( X, set_type ), !
% 23.19/23.64 ilf_type( Y, set_type ), ! ilf_type( Y, identity_relation_of_type( X ) )
% 23.19/23.64 , ilf_type( Y, relation_type( X, X ) ) }.
% 23.19/23.64 substitution0:
% 23.19/23.64 X := X
% 23.19/23.64 Y := Y
% 23.19/23.64 end
% 23.19/23.64 permutation0:
% 23.19/23.64 0 ==> 0
% 23.19/23.64 1 ==> 1
% 23.19/23.64 2 ==> 2
% 23.19/23.64 3 ==> 3
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 subsumption: (71) {G0,W18,D3,L4,V3,M4} I { ! ilf_type( X, set_type ), !
% 23.19/23.64 ilf_type( Y, set_type ), ! ilf_type( Z, relation_type( X, Y ) ), domain(
% 23.19/23.64 X, Y, Z ) ==> domain_of( Z ) }.
% 23.19/23.64 parent0: (91409) {G0,W18,D3,L4,V3,M4} { ! ilf_type( X, set_type ), !
% 23.19/23.64 ilf_type( Y, set_type ), ! ilf_type( Z, relation_type( X, Y ) ), domain(
% 23.19/23.64 X, Y, Z ) = domain_of( Z ) }.
% 23.19/23.64 substitution0:
% 23.19/23.64 X := X
% 23.19/23.64 Y := Y
% 23.19/23.64 Z := Z
% 23.19/23.64 end
% 23.19/23.64 permutation0:
% 23.19/23.64 0 ==> 0
% 23.19/23.64 1 ==> 1
% 23.19/23.64 2 ==> 2
% 23.19/23.64 3 ==> 3
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 subsumption: (73) {G0,W18,D3,L4,V3,M4} I { ! ilf_type( X, set_type ), !
% 23.19/23.64 ilf_type( Y, set_type ), ! ilf_type( Z, relation_type( X, Y ) ), range( X
% 23.19/23.64 , Y, Z ) ==> range_of( Z ) }.
% 23.19/23.64 parent0: (91411) {G0,W18,D3,L4,V3,M4} { ! ilf_type( X, set_type ), !
% 23.19/23.64 ilf_type( Y, set_type ), ! ilf_type( Z, relation_type( X, Y ) ), range( X
% 23.19/23.64 , Y, Z ) = range_of( Z ) }.
% 23.19/23.64 substitution0:
% 23.19/23.64 X := X
% 23.19/23.64 Y := Y
% 23.19/23.64 Z := Z
% 23.19/23.64 end
% 23.19/23.64 permutation0:
% 23.19/23.64 0 ==> 0
% 23.19/23.64 1 ==> 1
% 23.19/23.64 2 ==> 2
% 23.19/23.64 3 ==> 3
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 subsumption: (75) {G0,W3,D2,L1,V1,M1} I { ilf_type( X, set_type ) }.
% 23.19/23.64 parent0: (91413) {G0,W3,D2,L1,V1,M1} { ilf_type( X, set_type ) }.
% 23.19/23.64 substitution0:
% 23.19/23.64 X := X
% 23.19/23.64 end
% 23.19/23.64 permutation0:
% 23.19/23.64 0 ==> 0
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 subsumption: (76) {G0,W4,D3,L1,V0,M1} I { ilf_type( skol15,
% 23.19/23.64 identity_relation_of_type( skol14 ) ) }.
% 23.19/23.64 parent0: (91415) {G0,W4,D3,L1,V0,M1} { ilf_type( skol15,
% 23.19/23.64 identity_relation_of_type( skol14 ) ) }.
% 23.19/23.64 substitution0:
% 23.19/23.64 end
% 23.19/23.64 permutation0:
% 23.19/23.64 0 ==> 0
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 subsumption: (77) {G0,W4,D3,L1,V0,M1} I { subset( identity_relation_of(
% 23.19/23.64 skol14 ), skol15 ) }.
% 23.19/23.64 parent0: (91416) {G0,W4,D3,L1,V0,M1} { subset( identity_relation_of(
% 23.19/23.64 skol14 ), skol15 ) }.
% 23.19/23.64 substitution0:
% 23.19/23.64 end
% 23.19/23.64 permutation0:
% 23.19/23.64 0 ==> 0
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 eqswap: (91883) {G0,W12,D3,L2,V0,M2} { ! range( skol14, skol14, skol15 ) =
% 23.19/23.64 skol14, ! skol14 = domain( skol14, skol14, skol15 ) }.
% 23.19/23.64 parent0[1]: (91417) {G0,W12,D3,L2,V0,M2} { ! skol14 = domain( skol14,
% 23.19/23.64 skol14, skol15 ), ! skol14 = range( skol14, skol14, skol15 ) }.
% 23.19/23.64 substitution0:
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 eqswap: (91884) {G0,W12,D3,L2,V0,M2} { ! domain( skol14, skol14, skol15 )
% 23.19/23.64 = skol14, ! range( skol14, skol14, skol15 ) = skol14 }.
% 23.19/23.64 parent0[1]: (91883) {G0,W12,D3,L2,V0,M2} { ! range( skol14, skol14, skol15
% 23.19/23.64 ) = skol14, ! skol14 = domain( skol14, skol14, skol15 ) }.
% 23.19/23.64 substitution0:
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 subsumption: (78) {G0,W12,D3,L2,V0,M2} I { ! domain( skol14, skol14, skol15
% 23.19/23.64 ) ==> skol14, ! range( skol14, skol14, skol15 ) ==> skol14 }.
% 23.19/23.64 parent0: (91884) {G0,W12,D3,L2,V0,M2} { ! domain( skol14, skol14, skol15 )
% 23.19/23.64 = skol14, ! range( skol14, skol14, skol15 ) = skol14 }.
% 23.19/23.64 substitution0:
% 23.19/23.64 end
% 23.19/23.64 permutation0:
% 23.19/23.64 0 ==> 0
% 23.19/23.64 1 ==> 1
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 factor: (91888) {G0,W18,D3,L4,V2,M4} { ! ilf_type( X, set_type ), !
% 23.19/23.64 ilf_type( Y, relation_type( X, X ) ), ! subset( identity_relation_of( X )
% 23.19/23.64 , Y ), domain( X, X, Y ) ==> X }.
% 23.19/23.64 parent0[0, 1]: (0) {G0,W21,D3,L5,V3,M5} I { ! ilf_type( X, set_type ), !
% 23.19/23.64 ilf_type( Y, set_type ), ! ilf_type( Z, relation_type( Y, X ) ), ! subset
% 23.19/23.64 ( identity_relation_of( Y ), Z ), domain( Y, X, Z ) ==> Y }.
% 23.19/23.64 substitution0:
% 23.19/23.64 X := X
% 23.19/23.64 Y := X
% 23.19/23.64 Z := Y
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 paramod: (91889) {G1,W27,D3,L7,V2,M7} { domain_of( Y ) ==> X, ! ilf_type(
% 23.19/23.64 X, set_type ), ! ilf_type( X, set_type ), ! ilf_type( Y, relation_type( X
% 23.19/23.64 , X ) ), ! ilf_type( X, set_type ), ! ilf_type( Y, relation_type( X, X )
% 23.19/23.64 ), ! subset( identity_relation_of( X ), Y ) }.
% 23.19/23.64 parent0[3]: (71) {G0,W18,D3,L4,V3,M4} I { ! ilf_type( X, set_type ), !
% 23.19/23.64 ilf_type( Y, set_type ), ! ilf_type( Z, relation_type( X, Y ) ), domain(
% 23.19/23.64 X, Y, Z ) ==> domain_of( Z ) }.
% 23.19/23.64 parent1[3; 1]: (91888) {G0,W18,D3,L4,V2,M4} { ! ilf_type( X, set_type ), !
% 23.19/23.64 ilf_type( Y, relation_type( X, X ) ), ! subset( identity_relation_of( X
% 23.19/23.64 ), Y ), domain( X, X, Y ) ==> X }.
% 23.19/23.64 substitution0:
% 23.19/23.64 X := X
% 23.19/23.64 Y := X
% 23.19/23.64 Z := Y
% 23.19/23.64 end
% 23.19/23.64 substitution1:
% 23.19/23.64 X := X
% 23.19/23.64 Y := Y
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 factor: (91891) {G1,W22,D3,L6,V2,M6} { domain_of( X ) ==> Y, ! ilf_type( Y
% 23.19/23.64 , set_type ), ! ilf_type( Y, set_type ), ! ilf_type( X, relation_type( Y
% 23.19/23.64 , Y ) ), ! ilf_type( Y, set_type ), ! subset( identity_relation_of( Y ),
% 23.19/23.64 X ) }.
% 23.19/23.64 parent0[3, 5]: (91889) {G1,W27,D3,L7,V2,M7} { domain_of( Y ) ==> X, !
% 23.19/23.64 ilf_type( X, set_type ), ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 relation_type( X, X ) ), ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 relation_type( X, X ) ), ! subset( identity_relation_of( X ), Y ) }.
% 23.19/23.64 substitution0:
% 23.19/23.64 X := Y
% 23.19/23.64 Y := X
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 factor: (91892) {G1,W19,D3,L5,V2,M5} { domain_of( X ) ==> Y, ! ilf_type( Y
% 23.19/23.64 , set_type ), ! ilf_type( X, relation_type( Y, Y ) ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! subset( identity_relation_of( Y ), X ) }.
% 23.19/23.64 parent0[1, 2]: (91891) {G1,W22,D3,L6,V2,M6} { domain_of( X ) ==> Y, !
% 23.19/23.64 ilf_type( Y, set_type ), ! ilf_type( Y, set_type ), ! ilf_type( X,
% 23.19/23.64 relation_type( Y, Y ) ), ! ilf_type( Y, set_type ), ! subset(
% 23.19/23.64 identity_relation_of( Y ), X ) }.
% 23.19/23.64 substitution0:
% 23.19/23.64 X := X
% 23.19/23.64 Y := Y
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 factor: (91893) {G1,W16,D3,L4,V2,M4} { domain_of( X ) ==> Y, ! ilf_type( Y
% 23.19/23.64 , set_type ), ! ilf_type( X, relation_type( Y, Y ) ), ! subset(
% 23.19/23.64 identity_relation_of( Y ), X ) }.
% 23.19/23.64 parent0[1, 3]: (91892) {G1,W19,D3,L5,V2,M5} { domain_of( X ) ==> Y, !
% 23.19/23.64 ilf_type( Y, set_type ), ! ilf_type( X, relation_type( Y, Y ) ), !
% 23.19/23.64 ilf_type( Y, set_type ), ! subset( identity_relation_of( Y ), X ) }.
% 23.19/23.64 substitution0:
% 23.19/23.64 X := X
% 23.19/23.64 Y := Y
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 resolution: (91898) {G1,W13,D3,L3,V2,M3} { domain_of( X ) ==> Y, !
% 23.19/23.64 ilf_type( X, relation_type( Y, Y ) ), ! subset( identity_relation_of( Y )
% 23.19/23.64 , X ) }.
% 23.19/23.64 parent0[1]: (91893) {G1,W16,D3,L4,V2,M4} { domain_of( X ) ==> Y, !
% 23.19/23.64 ilf_type( Y, set_type ), ! ilf_type( X, relation_type( Y, Y ) ), ! subset
% 23.19/23.64 ( identity_relation_of( Y ), X ) }.
% 23.19/23.64 parent1[0]: (75) {G0,W3,D2,L1,V1,M1} I { ilf_type( X, set_type ) }.
% 23.19/23.64 substitution0:
% 23.19/23.64 X := X
% 23.19/23.64 Y := Y
% 23.19/23.64 end
% 23.19/23.64 substitution1:
% 23.19/23.64 X := Y
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 subsumption: (79) {G1,W13,D3,L3,V2,M3} F(0);d(71);r(75) { ! ilf_type( Y,
% 23.19/23.64 relation_type( X, X ) ), ! subset( identity_relation_of( X ), Y ),
% 23.19/23.64 domain_of( Y ) = X }.
% 23.19/23.64 parent0: (91898) {G1,W13,D3,L3,V2,M3} { domain_of( X ) ==> Y, ! ilf_type(
% 23.19/23.64 X, relation_type( Y, Y ) ), ! subset( identity_relation_of( Y ), X ) }.
% 23.19/23.64 substitution0:
% 23.19/23.64 X := Y
% 23.19/23.64 Y := X
% 23.19/23.64 end
% 23.19/23.64 permutation0:
% 23.19/23.64 0 ==> 2
% 23.19/23.64 1 ==> 0
% 23.19/23.64 2 ==> 1
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 factor: (91903) {G0,W18,D3,L4,V2,M4} { ! ilf_type( X, set_type ), !
% 23.19/23.64 ilf_type( Y, relation_type( X, X ) ), ! subset( identity_relation_of( X )
% 23.19/23.64 , Y ), range( X, X, Y ) ==> X }.
% 23.19/23.64 parent0[0, 1]: (3) {G0,W21,D3,L5,V3,M5} I { ! ilf_type( X, set_type ), !
% 23.19/23.64 ilf_type( Y, set_type ), ! ilf_type( Z, relation_type( X, Y ) ), ! subset
% 23.19/23.64 ( identity_relation_of( Y ), Z ), range( X, Y, Z ) ==> Y }.
% 23.19/23.64 substitution0:
% 23.19/23.64 X := X
% 23.19/23.64 Y := X
% 23.19/23.64 Z := Y
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 paramod: (91904) {G1,W27,D3,L7,V2,M7} { range_of( Y ) ==> X, ! ilf_type( X
% 23.19/23.64 , set_type ), ! ilf_type( X, set_type ), ! ilf_type( Y, relation_type( X
% 23.19/23.64 , X ) ), ! ilf_type( X, set_type ), ! ilf_type( Y, relation_type( X, X )
% 23.19/23.64 ), ! subset( identity_relation_of( X ), Y ) }.
% 23.19/23.64 parent0[3]: (73) {G0,W18,D3,L4,V3,M4} I { ! ilf_type( X, set_type ), !
% 23.19/23.64 ilf_type( Y, set_type ), ! ilf_type( Z, relation_type( X, Y ) ), range( X
% 23.19/23.64 , Y, Z ) ==> range_of( Z ) }.
% 23.19/23.64 parent1[3; 1]: (91903) {G0,W18,D3,L4,V2,M4} { ! ilf_type( X, set_type ), !
% 23.19/23.64 ilf_type( Y, relation_type( X, X ) ), ! subset( identity_relation_of( X
% 23.19/23.64 ), Y ), range( X, X, Y ) ==> X }.
% 23.19/23.64 substitution0:
% 23.19/23.64 X := X
% 23.19/23.64 Y := X
% 23.19/23.64 Z := Y
% 23.19/23.64 end
% 23.19/23.64 substitution1:
% 23.19/23.64 X := X
% 23.19/23.64 Y := Y
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 factor: (91906) {G1,W22,D3,L6,V2,M6} { range_of( X ) ==> Y, ! ilf_type( Y
% 23.19/23.64 , set_type ), ! ilf_type( Y, set_type ), ! ilf_type( X, relation_type( Y
% 23.19/23.64 , Y ) ), ! ilf_type( Y, set_type ), ! subset( identity_relation_of( Y ),
% 23.19/23.64 X ) }.
% 23.19/23.64 parent0[3, 5]: (91904) {G1,W27,D3,L7,V2,M7} { range_of( Y ) ==> X, !
% 23.19/23.64 ilf_type( X, set_type ), ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 relation_type( X, X ) ), ! ilf_type( X, set_type ), ! ilf_type( Y,
% 23.19/23.64 relation_type( X, X ) ), ! subset( identity_relation_of( X ), Y ) }.
% 23.19/23.64 substitution0:
% 23.19/23.64 X := Y
% 23.19/23.64 Y := X
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 factor: (91907) {G1,W19,D3,L5,V2,M5} { range_of( X ) ==> Y, ! ilf_type( Y
% 23.19/23.64 , set_type ), ! ilf_type( X, relation_type( Y, Y ) ), ! ilf_type( Y,
% 23.19/23.64 set_type ), ! subset( identity_relation_of( Y ), X ) }.
% 23.19/23.64 parent0[1, 2]: (91906) {G1,W22,D3,L6,V2,M6} { range_of( X ) ==> Y, !
% 23.19/23.64 ilf_type( Y, set_type ), ! ilf_type( Y, set_type ), ! ilf_type( X,
% 23.19/23.64 relation_type( Y, Y ) ), ! ilf_type( Y, set_type ), ! subset(
% 23.19/23.64 identity_relation_of( Y ), X ) }.
% 23.19/23.64 substitution0:
% 23.19/23.64 X := X
% 23.19/23.64 Y := Y
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 factor: (91908) {G1,W16,D3,L4,V2,M4} { range_of( X ) ==> Y, ! ilf_type( Y
% 23.19/23.64 , set_type ), ! ilf_type( X, relation_type( Y, Y ) ), ! subset(
% 23.19/23.64 identity_relation_of( Y ), X ) }.
% 23.19/23.64 parent0[1, 3]: (91907) {G1,W19,D3,L5,V2,M5} { range_of( X ) ==> Y, !
% 23.19/23.64 ilf_type( Y, set_type ), ! ilf_type( X, relation_type( Y, Y ) ), !
% 23.19/23.64 ilf_type( Y, set_type ), ! subset( identity_relation_of( Y ), X ) }.
% 23.19/23.64 substitution0:
% 23.19/23.64 X := X
% 23.19/23.64 Y := Y
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 resolution: (91913) {G1,W13,D3,L3,V2,M3} { range_of( X ) ==> Y, ! ilf_type
% 23.19/23.64 ( X, relation_type( Y, Y ) ), ! subset( identity_relation_of( Y ), X )
% 23.19/23.64 }.
% 23.19/23.64 parent0[1]: (91908) {G1,W16,D3,L4,V2,M4} { range_of( X ) ==> Y, ! ilf_type
% 23.19/23.64 ( Y, set_type ), ! ilf_type( X, relation_type( Y, Y ) ), ! subset(
% 23.19/23.64 identity_relation_of( Y ), X ) }.
% 23.19/23.64 parent1[0]: (75) {G0,W3,D2,L1,V1,M1} I { ilf_type( X, set_type ) }.
% 23.19/23.64 substitution0:
% 23.19/23.64 X := X
% 23.19/23.64 Y := Y
% 23.19/23.64 end
% 23.19/23.64 substitution1:
% 23.19/23.64 X := Y
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 subsumption: (82) {G1,W13,D3,L3,V2,M3} F(3);d(73);r(75) { ! ilf_type( Y,
% 23.19/23.64 relation_type( X, X ) ), ! subset( identity_relation_of( X ), Y ),
% 23.19/23.64 range_of( Y ) = X }.
% 23.19/23.64 parent0: (91913) {G1,W13,D3,L3,V2,M3} { range_of( X ) ==> Y, ! ilf_type( X
% 23.19/23.64 , relation_type( Y, Y ) ), ! subset( identity_relation_of( Y ), X ) }.
% 23.19/23.64 substitution0:
% 23.19/23.64 X := Y
% 23.19/23.64 Y := X
% 23.19/23.64 end
% 23.19/23.64 permutation0:
% 23.19/23.64 0 ==> 2
% 23.19/23.64 1 ==> 0
% 23.19/23.64 2 ==> 1
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 resolution: (91917) {G1,W12,D3,L3,V2,M3} { ! ilf_type( Y, set_type ), !
% 23.19/23.64 ilf_type( Y, identity_relation_of_type( X ) ), ilf_type( Y, relation_type
% 23.19/23.64 ( X, X ) ) }.
% 23.19/23.64 parent0[0]: (8) {G0,W15,D3,L4,V2,M4} I { ! ilf_type( X, set_type ), !
% 23.19/23.64 ilf_type( Y, set_type ), ! ilf_type( Y, identity_relation_of_type( X ) )
% 23.19/23.64 , ilf_type( Y, relation_type( X, X ) ) }.
% 23.19/23.64 parent1[0]: (75) {G0,W3,D2,L1,V1,M1} I { ilf_type( X, set_type ) }.
% 23.19/23.64 substitution0:
% 23.19/23.64 X := X
% 23.19/23.64 Y := Y
% 23.19/23.64 end
% 23.19/23.64 substitution1:
% 23.19/23.64 X := X
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 resolution: (91919) {G1,W9,D3,L2,V2,M2} { ! ilf_type( X,
% 23.19/23.64 identity_relation_of_type( Y ) ), ilf_type( X, relation_type( Y, Y ) )
% 23.19/23.64 }.
% 23.19/23.64 parent0[0]: (91917) {G1,W12,D3,L3,V2,M3} { ! ilf_type( Y, set_type ), !
% 23.19/23.64 ilf_type( Y, identity_relation_of_type( X ) ), ilf_type( Y, relation_type
% 23.19/23.64 ( X, X ) ) }.
% 23.19/23.64 parent1[0]: (75) {G0,W3,D2,L1,V1,M1} I { ilf_type( X, set_type ) }.
% 23.19/23.64 substitution0:
% 23.19/23.64 X := Y
% 23.19/23.64 Y := X
% 23.19/23.64 end
% 23.19/23.64 substitution1:
% 23.19/23.64 X := X
% 23.19/23.64 end
% 23.19/23.64
% 23.19/23.64 subsumption: (140) {G1,W9,D3,L2,V2,M2} S(8);r(75);r(75) { ! ilf_type( Y,
% 23.19/23.64 identity_relation_of_type( X ) ), ilf_type( Y, relation_type( X, X ) )
% 23.19/23.64 }.
% 23.19/23.64 parent0: (91919) {G1,W9,D3,L2,V2,M2} { ! ilf_type( X,
% 23.19/23.65 identity_relation_of_type( Y ) ), ilf_type( X, relation_type( Y, Y ) )
% 23.19/23.65 }.
% 23.19/23.65 substitution0:
% 23.19/23.65 X := Y
% 23.19/23.65 Y := X
% 23.19/23.65 end
% 23.19/23.65 permutation0:
% 23.19/23.65 0 ==> 0
% 23.19/23.65 1 ==> 1
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 resolution: (91924) {G1,W15,D3,L3,V3,M3} { ! ilf_type( Y, set_type ), !
% 23.19/23.65 ilf_type( Z, relation_type( X, Y ) ), domain( X, Y, Z ) ==> domain_of( Z
% 23.19/23.65 ) }.
% 23.19/23.65 parent0[0]: (71) {G0,W18,D3,L4,V3,M4} I { ! ilf_type( X, set_type ), !
% 23.19/23.65 ilf_type( Y, set_type ), ! ilf_type( Z, relation_type( X, Y ) ), domain(
% 23.19/23.65 X, Y, Z ) ==> domain_of( Z ) }.
% 23.19/23.65 parent1[0]: (75) {G0,W3,D2,L1,V1,M1} I { ilf_type( X, set_type ) }.
% 23.19/23.65 substitution0:
% 23.19/23.65 X := X
% 23.19/23.65 Y := Y
% 23.19/23.65 Z := Z
% 23.19/23.65 end
% 23.19/23.65 substitution1:
% 23.19/23.65 X := X
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 resolution: (91926) {G1,W12,D3,L2,V3,M2} { ! ilf_type( Y, relation_type( Z
% 23.19/23.65 , X ) ), domain( Z, X, Y ) ==> domain_of( Y ) }.
% 23.19/23.65 parent0[0]: (91924) {G1,W15,D3,L3,V3,M3} { ! ilf_type( Y, set_type ), !
% 23.19/23.65 ilf_type( Z, relation_type( X, Y ) ), domain( X, Y, Z ) ==> domain_of( Z
% 23.19/23.65 ) }.
% 23.19/23.65 parent1[0]: (75) {G0,W3,D2,L1,V1,M1} I { ilf_type( X, set_type ) }.
% 23.19/23.65 substitution0:
% 23.19/23.65 X := Z
% 23.19/23.65 Y := X
% 23.19/23.65 Z := Y
% 23.19/23.65 end
% 23.19/23.65 substitution1:
% 23.19/23.65 X := X
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 subsumption: (1098) {G1,W12,D3,L2,V3,M2} S(71);r(75);r(75) { ! ilf_type( Z
% 23.19/23.65 , relation_type( X, Y ) ), domain( X, Y, Z ) ==> domain_of( Z ) }.
% 23.19/23.65 parent0: (91926) {G1,W12,D3,L2,V3,M2} { ! ilf_type( Y, relation_type( Z, X
% 23.19/23.65 ) ), domain( Z, X, Y ) ==> domain_of( Y ) }.
% 23.19/23.65 substitution0:
% 23.19/23.65 X := Y
% 23.19/23.65 Y := Z
% 23.19/23.65 Z := X
% 23.19/23.65 end
% 23.19/23.65 permutation0:
% 23.19/23.65 0 ==> 0
% 23.19/23.65 1 ==> 1
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 resolution: (91932) {G1,W15,D3,L3,V3,M3} { ! ilf_type( Y, set_type ), !
% 23.19/23.65 ilf_type( Z, relation_type( X, Y ) ), range( X, Y, Z ) ==> range_of( Z )
% 23.19/23.65 }.
% 23.19/23.65 parent0[0]: (73) {G0,W18,D3,L4,V3,M4} I { ! ilf_type( X, set_type ), !
% 23.19/23.65 ilf_type( Y, set_type ), ! ilf_type( Z, relation_type( X, Y ) ), range( X
% 23.19/23.65 , Y, Z ) ==> range_of( Z ) }.
% 23.19/23.65 parent1[0]: (75) {G0,W3,D2,L1,V1,M1} I { ilf_type( X, set_type ) }.
% 23.19/23.65 substitution0:
% 23.19/23.65 X := X
% 23.19/23.65 Y := Y
% 23.19/23.65 Z := Z
% 23.19/23.65 end
% 23.19/23.65 substitution1:
% 23.19/23.65 X := X
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 resolution: (91934) {G1,W12,D3,L2,V3,M2} { ! ilf_type( Y, relation_type( Z
% 23.19/23.65 , X ) ), range( Z, X, Y ) ==> range_of( Y ) }.
% 23.19/23.65 parent0[0]: (91932) {G1,W15,D3,L3,V3,M3} { ! ilf_type( Y, set_type ), !
% 23.19/23.65 ilf_type( Z, relation_type( X, Y ) ), range( X, Y, Z ) ==> range_of( Z )
% 23.19/23.65 }.
% 23.19/23.65 parent1[0]: (75) {G0,W3,D2,L1,V1,M1} I { ilf_type( X, set_type ) }.
% 23.19/23.65 substitution0:
% 23.19/23.65 X := Z
% 23.19/23.65 Y := X
% 23.19/23.65 Z := Y
% 23.19/23.65 end
% 23.19/23.65 substitution1:
% 23.19/23.65 X := X
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 subsumption: (1146) {G1,W12,D3,L2,V3,M2} S(73);r(75);r(75) { ! ilf_type( Z
% 23.19/23.65 , relation_type( X, Y ) ), range( X, Y, Z ) ==> range_of( Z ) }.
% 23.19/23.65 parent0: (91934) {G1,W12,D3,L2,V3,M2} { ! ilf_type( Y, relation_type( Z, X
% 23.19/23.65 ) ), range( Z, X, Y ) ==> range_of( Y ) }.
% 23.19/23.65 substitution0:
% 23.19/23.65 X := Y
% 23.19/23.65 Y := Z
% 23.19/23.65 Z := X
% 23.19/23.65 end
% 23.19/23.65 permutation0:
% 23.19/23.65 0 ==> 0
% 23.19/23.65 1 ==> 1
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 eqswap: (91936) {G1,W13,D3,L3,V2,M3} { Y = domain_of( X ), ! ilf_type( X,
% 23.19/23.65 relation_type( Y, Y ) ), ! subset( identity_relation_of( Y ), X ) }.
% 23.19/23.65 parent0[2]: (79) {G1,W13,D3,L3,V2,M3} F(0);d(71);r(75) { ! ilf_type( Y,
% 23.19/23.65 relation_type( X, X ) ), ! subset( identity_relation_of( X ), Y ),
% 23.19/23.65 domain_of( Y ) = X }.
% 23.19/23.65 substitution0:
% 23.19/23.65 X := Y
% 23.19/23.65 Y := X
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 resolution: (91937) {G1,W9,D3,L2,V0,M2} { skol14 = domain_of( skol15 ), !
% 23.19/23.65 ilf_type( skol15, relation_type( skol14, skol14 ) ) }.
% 23.19/23.65 parent0[2]: (91936) {G1,W13,D3,L3,V2,M3} { Y = domain_of( X ), ! ilf_type
% 23.19/23.65 ( X, relation_type( Y, Y ) ), ! subset( identity_relation_of( Y ), X )
% 23.19/23.65 }.
% 23.19/23.65 parent1[0]: (77) {G0,W4,D3,L1,V0,M1} I { subset( identity_relation_of(
% 23.19/23.65 skol14 ), skol15 ) }.
% 23.19/23.65 substitution0:
% 23.19/23.65 X := skol15
% 23.19/23.65 Y := skol14
% 23.19/23.65 end
% 23.19/23.65 substitution1:
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 eqswap: (91938) {G1,W9,D3,L2,V0,M2} { domain_of( skol15 ) = skol14, !
% 23.19/23.65 ilf_type( skol15, relation_type( skol14, skol14 ) ) }.
% 23.19/23.65 parent0[0]: (91937) {G1,W9,D3,L2,V0,M2} { skol14 = domain_of( skol15 ), !
% 23.19/23.65 ilf_type( skol15, relation_type( skol14, skol14 ) ) }.
% 23.19/23.65 substitution0:
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 subsumption: (1258) {G2,W9,D3,L2,V0,M2} R(79,77) { ! ilf_type( skol15,
% 23.19/23.65 relation_type( skol14, skol14 ) ), domain_of( skol15 ) ==> skol14 }.
% 23.19/23.65 parent0: (91938) {G1,W9,D3,L2,V0,M2} { domain_of( skol15 ) = skol14, !
% 23.19/23.65 ilf_type( skol15, relation_type( skol14, skol14 ) ) }.
% 23.19/23.65 substitution0:
% 23.19/23.65 end
% 23.19/23.65 permutation0:
% 23.19/23.65 0 ==> 1
% 23.19/23.65 1 ==> 0
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 eqswap: (91939) {G1,W13,D3,L3,V2,M3} { Y = range_of( X ), ! ilf_type( X,
% 23.19/23.65 relation_type( Y, Y ) ), ! subset( identity_relation_of( Y ), X ) }.
% 23.19/23.65 parent0[2]: (82) {G1,W13,D3,L3,V2,M3} F(3);d(73);r(75) { ! ilf_type( Y,
% 23.19/23.65 relation_type( X, X ) ), ! subset( identity_relation_of( X ), Y ),
% 23.19/23.65 range_of( Y ) = X }.
% 23.19/23.65 substitution0:
% 23.19/23.65 X := Y
% 23.19/23.65 Y := X
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 resolution: (91940) {G1,W9,D3,L2,V0,M2} { skol14 = range_of( skol15 ), !
% 23.19/23.65 ilf_type( skol15, relation_type( skol14, skol14 ) ) }.
% 23.19/23.65 parent0[2]: (91939) {G1,W13,D3,L3,V2,M3} { Y = range_of( X ), ! ilf_type(
% 23.19/23.65 X, relation_type( Y, Y ) ), ! subset( identity_relation_of( Y ), X ) }.
% 23.19/23.65 parent1[0]: (77) {G0,W4,D3,L1,V0,M1} I { subset( identity_relation_of(
% 23.19/23.65 skol14 ), skol15 ) }.
% 23.19/23.65 substitution0:
% 23.19/23.65 X := skol15
% 23.19/23.65 Y := skol14
% 23.19/23.65 end
% 23.19/23.65 substitution1:
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 eqswap: (91941) {G1,W9,D3,L2,V0,M2} { range_of( skol15 ) = skol14, !
% 23.19/23.65 ilf_type( skol15, relation_type( skol14, skol14 ) ) }.
% 23.19/23.65 parent0[0]: (91940) {G1,W9,D3,L2,V0,M2} { skol14 = range_of( skol15 ), !
% 23.19/23.65 ilf_type( skol15, relation_type( skol14, skol14 ) ) }.
% 23.19/23.65 substitution0:
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 subsumption: (1393) {G2,W9,D3,L2,V0,M2} R(82,77) { ! ilf_type( skol15,
% 23.19/23.65 relation_type( skol14, skol14 ) ), range_of( skol15 ) ==> skol14 }.
% 23.19/23.65 parent0: (91941) {G1,W9,D3,L2,V0,M2} { range_of( skol15 ) = skol14, !
% 23.19/23.65 ilf_type( skol15, relation_type( skol14, skol14 ) ) }.
% 23.19/23.65 substitution0:
% 23.19/23.65 end
% 23.19/23.65 permutation0:
% 23.19/23.65 0 ==> 1
% 23.19/23.65 1 ==> 0
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 resolution: (91942) {G1,W5,D3,L1,V0,M1} { ilf_type( skol15, relation_type
% 23.19/23.65 ( skol14, skol14 ) ) }.
% 23.19/23.65 parent0[0]: (140) {G1,W9,D3,L2,V2,M2} S(8);r(75);r(75) { ! ilf_type( Y,
% 23.19/23.65 identity_relation_of_type( X ) ), ilf_type( Y, relation_type( X, X ) )
% 23.19/23.65 }.
% 23.19/23.65 parent1[0]: (76) {G0,W4,D3,L1,V0,M1} I { ilf_type( skol15,
% 23.19/23.65 identity_relation_of_type( skol14 ) ) }.
% 23.19/23.65 substitution0:
% 23.19/23.65 X := skol14
% 23.19/23.65 Y := skol15
% 23.19/23.65 end
% 23.19/23.65 substitution1:
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 subsumption: (4592) {G2,W5,D3,L1,V0,M1} R(140,76) { ilf_type( skol15,
% 23.19/23.65 relation_type( skol14, skol14 ) ) }.
% 23.19/23.65 parent0: (91942) {G1,W5,D3,L1,V0,M1} { ilf_type( skol15, relation_type(
% 23.19/23.65 skol14, skol14 ) ) }.
% 23.19/23.65 substitution0:
% 23.19/23.65 end
% 23.19/23.65 permutation0:
% 23.19/23.65 0 ==> 0
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 resolution: (91944) {G3,W4,D3,L1,V0,M1} { range_of( skol15 ) ==> skol14
% 23.19/23.65 }.
% 23.19/23.65 parent0[0]: (1393) {G2,W9,D3,L2,V0,M2} R(82,77) { ! ilf_type( skol15,
% 23.19/23.65 relation_type( skol14, skol14 ) ), range_of( skol15 ) ==> skol14 }.
% 23.19/23.65 parent1[0]: (4592) {G2,W5,D3,L1,V0,M1} R(140,76) { ilf_type( skol15,
% 23.19/23.65 relation_type( skol14, skol14 ) ) }.
% 23.19/23.65 substitution0:
% 23.19/23.65 end
% 23.19/23.65 substitution1:
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 subsumption: (20113) {G3,W4,D3,L1,V0,M1} S(1393);r(4592) { range_of( skol15
% 23.19/23.65 ) ==> skol14 }.
% 23.19/23.65 parent0: (91944) {G3,W4,D3,L1,V0,M1} { range_of( skol15 ) ==> skol14 }.
% 23.19/23.65 substitution0:
% 23.19/23.65 end
% 23.19/23.65 permutation0:
% 23.19/23.65 0 ==> 0
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 resolution: (91947) {G3,W4,D3,L1,V0,M1} { domain_of( skol15 ) ==> skol14
% 23.19/23.65 }.
% 23.19/23.65 parent0[0]: (1258) {G2,W9,D3,L2,V0,M2} R(79,77) { ! ilf_type( skol15,
% 23.19/23.65 relation_type( skol14, skol14 ) ), domain_of( skol15 ) ==> skol14 }.
% 23.19/23.65 parent1[0]: (4592) {G2,W5,D3,L1,V0,M1} R(140,76) { ilf_type( skol15,
% 23.19/23.65 relation_type( skol14, skol14 ) ) }.
% 23.19/23.65 substitution0:
% 23.19/23.65 end
% 23.19/23.65 substitution1:
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 subsumption: (20120) {G3,W4,D3,L1,V0,M1} S(1258);r(4592) { domain_of(
% 23.19/23.65 skol15 ) ==> skol14 }.
% 23.19/23.65 parent0: (91947) {G3,W4,D3,L1,V0,M1} { domain_of( skol15 ) ==> skol14 }.
% 23.19/23.65 substitution0:
% 23.19/23.65 end
% 23.19/23.65 permutation0:
% 23.19/23.65 0 ==> 0
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 eqswap: (91950) {G0,W12,D3,L2,V0,M2} { ! skol14 ==> domain( skol14, skol14
% 23.19/23.65 , skol15 ), ! range( skol14, skol14, skol15 ) ==> skol14 }.
% 23.19/23.65 parent0[0]: (78) {G0,W12,D3,L2,V0,M2} I { ! domain( skol14, skol14, skol15
% 23.19/23.65 ) ==> skol14, ! range( skol14, skol14, skol15 ) ==> skol14 }.
% 23.19/23.65 substitution0:
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 paramod: (91956) {G1,W15,D3,L3,V0,M3} { ! skol14 ==> domain_of( skol15 ),
% 23.19/23.65 ! ilf_type( skol15, relation_type( skol14, skol14 ) ), ! range( skol14,
% 23.19/23.65 skol14, skol15 ) ==> skol14 }.
% 23.19/23.65 parent0[1]: (1098) {G1,W12,D3,L2,V3,M2} S(71);r(75);r(75) { ! ilf_type( Z,
% 23.19/23.65 relation_type( X, Y ) ), domain( X, Y, Z ) ==> domain_of( Z ) }.
% 23.19/23.65 parent1[0; 3]: (91950) {G0,W12,D3,L2,V0,M2} { ! skol14 ==> domain( skol14
% 23.19/23.65 , skol14, skol15 ), ! range( skol14, skol14, skol15 ) ==> skol14 }.
% 23.19/23.65 substitution0:
% 23.19/23.65 X := skol14
% 23.19/23.65 Y := skol14
% 23.19/23.65 Z := skol15
% 23.19/23.65 end
% 23.19/23.65 substitution1:
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 paramod: (91957) {G2,W14,D3,L3,V0,M3} { ! skol14 ==> skol14, ! ilf_type(
% 23.19/23.65 skol15, relation_type( skol14, skol14 ) ), ! range( skol14, skol14,
% 23.19/23.65 skol15 ) ==> skol14 }.
% 23.19/23.65 parent0[0]: (20120) {G3,W4,D3,L1,V0,M1} S(1258);r(4592) { domain_of( skol15
% 23.19/23.65 ) ==> skol14 }.
% 23.19/23.65 parent1[0; 3]: (91956) {G1,W15,D3,L3,V0,M3} { ! skol14 ==> domain_of(
% 23.19/23.65 skol15 ), ! ilf_type( skol15, relation_type( skol14, skol14 ) ), ! range
% 23.19/23.65 ( skol14, skol14, skol15 ) ==> skol14 }.
% 23.19/23.65 substitution0:
% 23.19/23.65 end
% 23.19/23.65 substitution1:
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 paramod: (91958) {G2,W17,D3,L4,V0,M4} { ! range_of( skol15 ) ==> skol14, !
% 23.19/23.65 ilf_type( skol15, relation_type( skol14, skol14 ) ), ! skol14 ==> skol14
% 23.19/23.65 , ! ilf_type( skol15, relation_type( skol14, skol14 ) ) }.
% 23.19/23.65 parent0[1]: (1146) {G1,W12,D3,L2,V3,M2} S(73);r(75);r(75) { ! ilf_type( Z,
% 23.19/23.65 relation_type( X, Y ) ), range( X, Y, Z ) ==> range_of( Z ) }.
% 23.19/23.65 parent1[2; 2]: (91957) {G2,W14,D3,L3,V0,M3} { ! skol14 ==> skol14, !
% 23.19/23.65 ilf_type( skol15, relation_type( skol14, skol14 ) ), ! range( skol14,
% 23.19/23.65 skol14, skol15 ) ==> skol14 }.
% 23.19/23.65 substitution0:
% 23.19/23.65 X := skol14
% 23.19/23.65 Y := skol14
% 23.19/23.65 Z := skol15
% 23.19/23.65 end
% 23.19/23.65 substitution1:
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 factor: (91959) {G2,W12,D3,L3,V0,M3} { ! range_of( skol15 ) ==> skol14, !
% 23.19/23.65 ilf_type( skol15, relation_type( skol14, skol14 ) ), ! skol14 ==> skol14
% 23.19/23.65 }.
% 23.19/23.65 parent0[1, 3]: (91958) {G2,W17,D3,L4,V0,M4} { ! range_of( skol15 ) ==>
% 23.19/23.65 skol14, ! ilf_type( skol15, relation_type( skol14, skol14 ) ), ! skol14
% 23.19/23.65 ==> skol14, ! ilf_type( skol15, relation_type( skol14, skol14 ) ) }.
% 23.19/23.65 substitution0:
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 paramod: (91960) {G3,W11,D3,L3,V0,M3} { ! skol14 ==> skol14, ! ilf_type(
% 23.19/23.65 skol15, relation_type( skol14, skol14 ) ), ! skol14 ==> skol14 }.
% 23.19/23.65 parent0[0]: (20113) {G3,W4,D3,L1,V0,M1} S(1393);r(4592) { range_of( skol15
% 23.19/23.65 ) ==> skol14 }.
% 23.19/23.65 parent1[0; 2]: (91959) {G2,W12,D3,L3,V0,M3} { ! range_of( skol15 ) ==>
% 23.19/23.65 skol14, ! ilf_type( skol15, relation_type( skol14, skol14 ) ), ! skol14
% 23.19/23.65 ==> skol14 }.
% 23.19/23.65 substitution0:
% 23.19/23.65 end
% 23.19/23.65 substitution1:
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 eqrefl: (91963) {G0,W8,D3,L2,V0,M2} { ! ilf_type( skol15, relation_type(
% 23.19/23.65 skol14, skol14 ) ), ! skol14 ==> skol14 }.
% 23.19/23.65 parent0[0]: (91960) {G3,W11,D3,L3,V0,M3} { ! skol14 ==> skol14, ! ilf_type
% 23.19/23.65 ( skol15, relation_type( skol14, skol14 ) ), ! skol14 ==> skol14 }.
% 23.19/23.65 substitution0:
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 eqrefl: (91964) {G0,W5,D3,L1,V0,M1} { ! ilf_type( skol15, relation_type(
% 23.19/23.65 skol14, skol14 ) ) }.
% 23.19/23.65 parent0[1]: (91963) {G0,W8,D3,L2,V0,M2} { ! ilf_type( skol15,
% 23.19/23.65 relation_type( skol14, skol14 ) ), ! skol14 ==> skol14 }.
% 23.19/23.65 substitution0:
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 resolution: (91965) {G1,W0,D0,L0,V0,M0} { }.
% 23.19/23.65 parent0[0]: (91964) {G0,W5,D3,L1,V0,M1} { ! ilf_type( skol15,
% 23.19/23.65 relation_type( skol14, skol14 ) ) }.
% 23.19/23.65 parent1[0]: (4592) {G2,W5,D3,L1,V0,M1} R(140,76) { ilf_type( skol15,
% 23.19/23.65 relation_type( skol14, skol14 ) ) }.
% 23.19/23.65 substitution0:
% 23.19/23.65 end
% 23.19/23.65 substitution1:
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 subsumption: (91334) {G4,W0,D0,L0,V0,M0} P(1098,78);d(20120);d(1146);d(
% 23.19/23.65 20113);q;q;r(4592) { }.
% 23.19/23.65 parent0: (91965) {G1,W0,D0,L0,V0,M0} { }.
% 23.19/23.65 substitution0:
% 23.19/23.65 end
% 23.19/23.65 permutation0:
% 23.19/23.65 end
% 23.19/23.65
% 23.19/23.65 Proof check complete!
% 23.19/23.65
% 23.19/23.65 Memory use:
% 23.19/23.65
% 23.19/23.65 space for terms: 1238795
% 23.19/23.65 space for clauses: 3470699
% 23.19/23.65
% 23.19/23.65
% 23.19/23.65 clauses generated: 330456
% 23.19/23.65 clauses kept: 91335
% 23.19/23.65 clauses selected: 2430
% 23.19/23.65 clauses deleted: 22372
% 23.19/23.65 clauses inuse deleted: 457
% 23.19/23.65
% 23.19/23.65 subsentry: 2673464
% 23.19/23.65 literals s-matched: 1785446
% 23.19/23.65 literals matched: 1684503
% 23.19/23.65 full subsumption: 614250
% 23.19/23.65
% 23.19/23.65 checksum: -546060707
% 23.19/23.65
% 23.19/23.65
% 23.19/23.65 Bliksem ended
%------------------------------------------------------------------------------