%------------------------------------------------------------------------------
% File : Vampire---5.0.1
% Problem : NUM377+1.025 : TPTP v9.3.1. Released v3.2.0.
% Transfm : none
% Format : tptp:raw
% Command : run_vampire /export/starexec/sandbox/benchmark/theBenchmark.p 300 THM
% Computer : n004.cluster.edu
% Model : x86_64 x86_64
% CPU : Intel(R) Xeon(R) CPU E5-2620 v4 2.10GHz
% Memory : 8046.5625MB
% OS : Linux 6.8.0-71-generic
% CPULimit : 300s
% WCLimit : 300s
% DateTime : Tue Sep 29 12:12:35 PM UTC 2026
% Result : Unsatisfiable 29.83s 5.12s
% Output : Refutation 30.58s
% Verified :
% SZS Type : Refutation
% Derivation depth : 13
% Number of leaves : 1582
% Syntax : Number of formulae : 4735 (2390 unt; 855 def)
% Number of atoms : 30501 (15948 equ)
% Maximal formula atoms : 1180 ( 6 avg)
% Number of connectives : 48923 (23157 ~;22701 |;2210 &)
% ( 855 <=>; 0 =>; 0 <=; 0 <~>)
% Maximal formula depth : 1158 ( 7 avg)
% Maximal term depth : 4 ( 2 avg)
% Number of predicates : 857 ( 855 usr; 856 prp; 0-2 aty)
% Number of functors : 81 ( 81 usr; 78 con; 0-2 aty)
% Number of variables : 52 ( 0 sgn 0 !; 52 ?)
% Comments :
%------------------------------------------------------------------------------
fof(f1,axiom,
? [X0,X1,X2,X3,X4,X5,X6,X7,X8,X9,X10,X11,X12,X13,X14,X15,X16,X17,X18,X19,X20,X21,X22,X23,X24,X25,X26,X27,X28,X29,X30,X31,X32,X33,X34,X35,X36,X37,X38,X39,X40,X41,X42,X43,X44,X45,X46,X47,X48,X49,X50,X51] :
( succ(n0) = n1
& succ(n1) = n2
& succ(n2) = n3
& succ(n3) = n4
& succ(n4) = n5
& succ(n5) = n6
& succ(n6) = n7
& succ(n7) = n8
& succ(n8) = n9
& succ(n9) = n10
& succ(n10) = n11
& succ(n11) = n12
& succ(n12) = n13
& succ(n13) = n14
& succ(n14) = n15
& succ(n15) = n16
& succ(n16) = n17
& succ(n17) = n18
& succ(n18) = n19
& succ(n19) = n20
& succ(n20) = n21
& succ(n21) = n22
& succ(n22) = n23
& succ(n23) = n24
& succ(n24) = n25
& succ(n25) = n0
& pred(n0) = n25
& pred(n1) = n0
& pred(n2) = n1
& pred(n3) = n2
& pred(n4) = n3
& pred(n5) = n4
& pred(n6) = n5
& pred(n7) = n6
& pred(n8) = n7
& pred(n9) = n8
& pred(n10) = n9
& pred(n11) = n10
& pred(n12) = n11
& pred(n13) = n12
& pred(n14) = n13
& pred(n15) = n14
& pred(n16) = n15
& pred(n17) = n16
& pred(n18) = n17
& pred(n19) = n18
& pred(n20) = n19
& pred(n21) = n20
& pred(n22) = n21
& pred(n23) = n22
& pred(n24) = n23
& pred(n25) = n24
& sum(n0,n0) = n0
& sum(n0,n1) = n1
& sum(n0,n2) = n2
& sum(n0,n3) = n3
& sum(n0,n4) = n4
& sum(n0,n5) = n5
& sum(n0,n6) = n6
& sum(n0,n7) = n7
& sum(n0,n8) = n8
& sum(n0,n9) = n9
& sum(n0,n10) = n10
& sum(n0,n11) = n11
& sum(n0,n12) = n12
& sum(n0,n13) = n13
& sum(n0,n14) = n14
& sum(n0,n15) = n15
& sum(n0,n16) = n16
& sum(n0,n17) = n17
& sum(n0,n18) = n18
& sum(n0,n19) = n19
& sum(n0,n20) = n20
& sum(n0,n21) = n21
& sum(n0,n22) = n22
& sum(n0,n23) = n23
& sum(n0,n24) = n24
& sum(n0,n25) = n25
& sum(n1,n0) = n1
& sum(n1,n1) = n2
& sum(n1,n2) = n3
& sum(n1,n3) = n4
& sum(n1,n4) = n5
& sum(n1,n5) = n6
& sum(n1,n6) = n7
& sum(n1,n7) = n8
& sum(n1,n8) = n9
& sum(n1,n9) = n10
& sum(n1,n10) = n11
& sum(n1,n11) = n12
& sum(n1,n12) = n13
& sum(n1,n13) = n14
& sum(n1,n14) = n15
& sum(n1,n15) = n16
& sum(n1,n16) = n17
& sum(n1,n17) = n18
& sum(n1,n18) = n19
& sum(n1,n19) = n20
& sum(n1,n20) = n21
& sum(n1,n21) = n22
& sum(n1,n22) = n23
& sum(n1,n23) = n24
& sum(n1,n24) = n25
& sum(n1,n25) = n0
& sum(n2,n0) = n2
& sum(n2,n1) = n3
& sum(n2,n2) = n4
& sum(n2,n3) = n5
& sum(n2,n4) = n6
& sum(n2,n5) = n7
& sum(n2,n6) = n8
& sum(n2,n7) = n9
& sum(n2,n8) = n10
& sum(n2,n9) = n11
& sum(n2,n10) = n12
& sum(n2,n11) = n13
& sum(n2,n12) = n14
& sum(n2,n13) = n15
& sum(n2,n14) = n16
& sum(n2,n15) = n17
& sum(n2,n16) = n18
& sum(n2,n17) = n19
& sum(n2,n18) = n20
& sum(n2,n19) = n21
& sum(n2,n20) = n22
& sum(n2,n21) = n23
& sum(n2,n22) = n24
& sum(n2,n23) = n25
& sum(n2,n24) = n0
& sum(n2,n25) = n1
& sum(n3,n0) = n3
& sum(n3,n1) = n4
& sum(n3,n2) = n5
& sum(n3,n3) = n6
& sum(n3,n4) = n7
& sum(n3,n5) = n8
& sum(n3,n6) = n9
& sum(n3,n7) = n10
& sum(n3,n8) = n11
& sum(n3,n9) = n12
& sum(n3,n10) = n13
& sum(n3,n11) = n14
& sum(n3,n12) = n15
& sum(n3,n13) = n16
& sum(n3,n14) = n17
& sum(n3,n15) = n18
& sum(n3,n16) = n19
& sum(n3,n17) = n20
& sum(n3,n18) = n21
& sum(n3,n19) = n22
& sum(n3,n20) = n23
& sum(n3,n21) = n24
& sum(n3,n22) = n25
& sum(n3,n23) = n0
& sum(n3,n24) = n1
& sum(n3,n25) = n2
& sum(n4,n0) = n4
& sum(n4,n1) = n5
& sum(n4,n2) = n6
& sum(n4,n3) = n7
& sum(n4,n4) = n8
& sum(n4,n5) = n9
& sum(n4,n6) = n10
& sum(n4,n7) = n11
& sum(n4,n8) = n12
& sum(n4,n9) = n13
& sum(n4,n10) = n14
& sum(n4,n11) = n15
& sum(n4,n12) = n16
& sum(n4,n13) = n17
& sum(n4,n14) = n18
& sum(n4,n15) = n19
& sum(n4,n16) = n20
& sum(n4,n17) = n21
& sum(n4,n18) = n22
& sum(n4,n19) = n23
& sum(n4,n20) = n24
& sum(n4,n21) = n25
& sum(n4,n22) = n0
& sum(n4,n23) = n1
& sum(n4,n24) = n2
& sum(n4,n25) = n3
& sum(n5,n0) = n5
& sum(n5,n1) = n6
& sum(n5,n2) = n7
& sum(n5,n3) = n8
& sum(n5,n4) = n9
& sum(n5,n5) = n10
& sum(n5,n6) = n11
& sum(n5,n7) = n12
& sum(n5,n8) = n13
& sum(n5,n9) = n14
& sum(n5,n10) = n15
& sum(n5,n11) = n16
& sum(n5,n12) = n17
& sum(n5,n13) = n18
& sum(n5,n14) = n19
& sum(n5,n15) = n20
& sum(n5,n16) = n21
& sum(n5,n17) = n22
& sum(n5,n18) = n23
& sum(n5,n19) = n24
& sum(n5,n20) = n25
& sum(n5,n21) = n0
& sum(n5,n22) = n1
& sum(n5,n23) = n2
& sum(n5,n24) = n3
& sum(n5,n25) = n4
& sum(n6,n0) = n6
& sum(n6,n1) = n7
& sum(n6,n2) = n8
& sum(n6,n3) = n9
& sum(n6,n4) = n10
& sum(n6,n5) = n11
& sum(n6,n6) = n12
& sum(n6,n7) = n13
& sum(n6,n8) = n14
& sum(n6,n9) = n15
& sum(n6,n10) = n16
& sum(n6,n11) = n17
& sum(n6,n12) = n18
& sum(n6,n13) = n19
& sum(n6,n14) = n20
& sum(n6,n15) = n21
& sum(n6,n16) = n22
& sum(n6,n17) = n23
& sum(n6,n18) = n24
& sum(n6,n19) = n25
& sum(n6,n20) = n0
& sum(n6,n21) = n1
& sum(n6,n22) = n2
& sum(n6,n23) = n3
& sum(n6,n24) = n4
& sum(n6,n25) = n5
& sum(n7,n0) = n7
& sum(n7,n1) = n8
& sum(n7,n2) = n9
& sum(n7,n3) = n10
& sum(n7,n4) = n11
& sum(n7,n5) = n12
& sum(n7,n6) = n13
& sum(n7,n7) = n14
& sum(n7,n8) = n15
& sum(n7,n9) = n16
& sum(n7,n10) = n17
& sum(n7,n11) = n18
& sum(n7,n12) = n19
& sum(n7,n13) = n20
& sum(n7,n14) = n21
& sum(n7,n15) = n22
& sum(n7,n16) = n23
& sum(n7,n17) = n24
& sum(n7,n18) = n25
& sum(n7,n19) = n0
& sum(n7,n20) = n1
& sum(n7,n21) = n2
& sum(n7,n22) = n3
& sum(n7,n23) = n4
& sum(n7,n24) = n5
& sum(n7,n25) = n6
& sum(n8,n0) = n8
& sum(n8,n1) = n9
& sum(n8,n2) = n10
& sum(n8,n3) = n11
& sum(n8,n4) = n12
& sum(n8,n5) = n13
& sum(n8,n6) = n14
& sum(n8,n7) = n15
& sum(n8,n8) = n16
& sum(n8,n9) = n17
& sum(n8,n10) = n18
& sum(n8,n11) = n19
& sum(n8,n12) = n20
& sum(n8,n13) = n21
& sum(n8,n14) = n22
& sum(n8,n15) = n23
& sum(n8,n16) = n24
& sum(n8,n17) = n25
& sum(n8,n18) = n0
& sum(n8,n19) = n1
& sum(n8,n20) = n2
& sum(n8,n21) = n3
& sum(n8,n22) = n4
& sum(n8,n23) = n5
& sum(n8,n24) = n6
& sum(n8,n25) = n7
& sum(n9,n0) = n9
& sum(n9,n1) = n10
& sum(n9,n2) = n11
& sum(n9,n3) = n12
& sum(n9,n4) = n13
& sum(n9,n5) = n14
& sum(n9,n6) = n15
& sum(n9,n7) = n16
& sum(n9,n8) = n17
& sum(n9,n9) = n18
& sum(n9,n10) = n19
& sum(n9,n11) = n20
& sum(n9,n12) = n21
& sum(n9,n13) = n22
& sum(n9,n14) = n23
& sum(n9,n15) = n24
& sum(n9,n16) = n25
& sum(n9,n17) = n0
& sum(n9,n18) = n1
& sum(n9,n19) = n2
& sum(n9,n20) = n3
& sum(n9,n21) = n4
& sum(n9,n22) = n5
& sum(n9,n23) = n6
& sum(n9,n24) = n7
& sum(n9,n25) = n8
& sum(n10,n0) = n10
& sum(n10,n1) = n11
& sum(n10,n2) = n12
& sum(n10,n3) = n13
& sum(n10,n4) = n14
& sum(n10,n5) = n15
& sum(n10,n6) = n16
& sum(n10,n7) = n17
& sum(n10,n8) = n18
& sum(n10,n9) = n19
& sum(n10,n10) = n20
& sum(n10,n11) = n21
& sum(n10,n12) = n22
& sum(n10,n13) = n23
& sum(n10,n14) = n24
& sum(n10,n15) = n25
& sum(n10,n16) = n0
& sum(n10,n17) = n1
& sum(n10,n18) = n2
& sum(n10,n19) = n3
& sum(n10,n20) = n4
& sum(n10,n21) = n5
& sum(n10,n22) = n6
& sum(n10,n23) = n7
& sum(n10,n24) = n8
& sum(n10,n25) = n9
& sum(n11,n0) = n11
& sum(n11,n1) = n12
& sum(n11,n2) = n13
& sum(n11,n3) = n14
& sum(n11,n4) = n15
& sum(n11,n5) = n16
& sum(n11,n6) = n17
& sum(n11,n7) = n18
& sum(n11,n8) = n19
& sum(n11,n9) = n20
& sum(n11,n10) = n21
& sum(n11,n11) = n22
& sum(n11,n12) = n23
& sum(n11,n13) = n24
& sum(n11,n14) = n25
& sum(n11,n15) = n0
& sum(n11,n16) = n1
& sum(n11,n17) = n2
& sum(n11,n18) = n3
& sum(n11,n19) = n4
& sum(n11,n20) = n5
& sum(n11,n21) = n6
& sum(n11,n22) = n7
& sum(n11,n23) = n8
& sum(n11,n24) = n9
& sum(n11,n25) = n10
& sum(n12,n0) = n12
& sum(n12,n1) = n13
& sum(n12,n2) = n14
& sum(n12,n3) = n15
& sum(n12,n4) = n16
& sum(n12,n5) = n17
& sum(n12,n6) = n18
& sum(n12,n7) = n19
& sum(n12,n8) = n20
& sum(n12,n9) = n21
& sum(n12,n10) = n22
& sum(n12,n11) = n23
& sum(n12,n12) = n24
& sum(n12,n13) = n25
& sum(n12,n14) = n0
& sum(n12,n15) = n1
& sum(n12,n16) = n2
& sum(n12,n17) = n3
& sum(n12,n18) = n4
& sum(n12,n19) = n5
& sum(n12,n20) = n6
& sum(n12,n21) = n7
& sum(n12,n22) = n8
& sum(n12,n23) = n9
& sum(n12,n24) = n10
& sum(n12,n25) = n11
& sum(n13,n0) = n13
& sum(n13,n1) = n14
& sum(n13,n2) = n15
& sum(n13,n3) = n16
& sum(n13,n4) = n17
& sum(n13,n5) = n18
& sum(n13,n6) = n19
& sum(n13,n7) = n20
& sum(n13,n8) = n21
& sum(n13,n9) = n22
& sum(n13,n10) = n23
& sum(n13,n11) = n24
& sum(n13,n12) = n25
& sum(n13,n13) = n0
& sum(n13,n14) = n1
& sum(n13,n15) = n2
& sum(n13,n16) = n3
& sum(n13,n17) = n4
& sum(n13,n18) = n5
& sum(n13,n19) = n6
& sum(n13,n20) = n7
& sum(n13,n21) = n8
& sum(n13,n22) = n9
& sum(n13,n23) = n10
& sum(n13,n24) = n11
& sum(n13,n25) = n12
& sum(n14,n0) = n14
& sum(n14,n1) = n15
& sum(n14,n2) = n16
& sum(n14,n3) = n17
& sum(n14,n4) = n18
& sum(n14,n5) = n19
& sum(n14,n6) = n20
& sum(n14,n7) = n21
& sum(n14,n8) = n22
& sum(n14,n9) = n23
& sum(n14,n10) = n24
& sum(n14,n11) = n25
& sum(n14,n12) = n0
& sum(n14,n13) = n1
& sum(n14,n14) = n2
& sum(n14,n15) = n3
& sum(n14,n16) = n4
& sum(n14,n17) = n5
& sum(n14,n18) = n6
& sum(n14,n19) = n7
& sum(n14,n20) = n8
& sum(n14,n21) = n9
& sum(n14,n22) = n10
& sum(n14,n23) = n11
& sum(n14,n24) = n12
& sum(n14,n25) = n13
& sum(n15,n0) = n15
& sum(n15,n1) = n16
& sum(n15,n2) = n17
& sum(n15,n3) = n18
& sum(n15,n4) = n19
& sum(n15,n5) = n20
& sum(n15,n6) = n21
& sum(n15,n7) = n22
& sum(n15,n8) = n23
& sum(n15,n9) = n24
& sum(n15,n10) = n25
& sum(n15,n11) = n0
& sum(n15,n12) = n1
& sum(n15,n13) = n2
& sum(n15,n14) = n3
& sum(n15,n15) = n4
& sum(n15,n16) = n5
& sum(n15,n17) = n6
& sum(n15,n18) = n7
& sum(n15,n19) = n8
& sum(n15,n20) = n9
& sum(n15,n21) = n10
& sum(n15,n22) = n11
& sum(n15,n23) = n12
& sum(n15,n24) = n13
& sum(n15,n25) = n14
& sum(n16,n0) = n16
& sum(n16,n1) = n17
& sum(n16,n2) = n18
& sum(n16,n3) = n19
& sum(n16,n4) = n20
& sum(n16,n5) = n21
& sum(n16,n6) = n22
& sum(n16,n7) = n23
& sum(n16,n8) = n24
& sum(n16,n9) = n25
& sum(n16,n10) = n0
& sum(n16,n11) = n1
& sum(n16,n12) = n2
& sum(n16,n13) = n3
& sum(n16,n14) = n4
& sum(n16,n15) = n5
& sum(n16,n16) = n6
& sum(n16,n17) = n7
& sum(n16,n18) = n8
& sum(n16,n19) = n9
& sum(n16,n20) = n10
& sum(n16,n21) = n11
& sum(n16,n22) = n12
& sum(n16,n23) = n13
& sum(n16,n24) = n14
& sum(n16,n25) = n15
& sum(n17,n0) = n17
& sum(n17,n1) = n18
& sum(n17,n2) = n19
& sum(n17,n3) = n20
& sum(n17,n4) = n21
& sum(n17,n5) = n22
& sum(n17,n6) = n23
& sum(n17,n7) = n24
& sum(n17,n8) = n25
& sum(n17,n9) = n0
& sum(n17,n10) = n1
& sum(n17,n11) = n2
& sum(n17,n12) = n3
& sum(n17,n13) = n4
& sum(n17,n14) = n5
& sum(n17,n15) = n6
& sum(n17,n16) = n7
& sum(n17,n17) = n8
& sum(n17,n18) = n9
& sum(n17,n19) = n10
& sum(n17,n20) = n11
& sum(n17,n21) = n12
& sum(n17,n22) = n13
& sum(n17,n23) = n14
& sum(n17,n24) = n15
& sum(n17,n25) = n16
& sum(n18,n0) = n18
& sum(n18,n1) = n19
& sum(n18,n2) = n20
& sum(n18,n3) = n21
& sum(n18,n4) = n22
& sum(n18,n5) = n23
& sum(n18,n6) = n24
& sum(n18,n7) = n25
& sum(n18,n8) = n0
& sum(n18,n9) = n1
& sum(n18,n10) = n2
& sum(n18,n11) = n3
& sum(n18,n12) = n4
& sum(n18,n13) = n5
& sum(n18,n14) = n6
& sum(n18,n15) = n7
& sum(n18,n16) = n8
& sum(n18,n17) = n9
& sum(n18,n18) = n10
& sum(n18,n19) = n11
& sum(n18,n20) = n12
& sum(n18,n21) = n13
& sum(n18,n22) = n14
& sum(n18,n23) = n15
& sum(n18,n24) = n16
& sum(n18,n25) = n17
& sum(n19,n0) = n19
& sum(n19,n1) = n20
& sum(n19,n2) = n21
& sum(n19,n3) = n22
& sum(n19,n4) = n23
& sum(n19,n5) = n24
& sum(n19,n6) = n25
& sum(n19,n7) = n0
& sum(n19,n8) = n1
& sum(n19,n9) = n2
& sum(n19,n10) = n3
& sum(n19,n11) = n4
& sum(n19,n12) = n5
& sum(n19,n13) = n6
& sum(n19,n14) = n7
& sum(n19,n15) = n8
& sum(n19,n16) = n9
& sum(n19,n17) = n10
& sum(n19,n18) = n11
& sum(n19,n19) = n12
& sum(n19,n20) = n13
& sum(n19,n21) = n14
& sum(n19,n22) = n15
& sum(n19,n23) = n16
& sum(n19,n24) = n17
& sum(n19,n25) = n18
& sum(n20,n0) = n20
& sum(n20,n1) = n21
& sum(n20,n2) = n22
& sum(n20,n3) = n23
& sum(n20,n4) = n24
& sum(n20,n5) = n25
& sum(n20,n6) = n0
& sum(n20,n7) = n1
& sum(n20,n8) = n2
& sum(n20,n9) = n3
& sum(n20,n10) = n4
& sum(n20,n11) = n5
& sum(n20,n12) = n6
& sum(n20,n13) = n7
& sum(n20,n14) = n8
& sum(n20,n15) = n9
& sum(n20,n16) = n10
& sum(n20,n17) = n11
& sum(n20,n18) = n12
& sum(n20,n19) = n13
& sum(n20,n20) = n14
& sum(n20,n21) = n15
& sum(n20,n22) = n16
& sum(n20,n23) = n17
& sum(n20,n24) = n18
& sum(n20,n25) = n19
& sum(n21,n0) = n21
& sum(n21,n1) = n22
& sum(n21,n2) = n23
& sum(n21,n3) = n24
& sum(n21,n4) = n25
& sum(n21,n5) = n0
& sum(n21,n6) = n1
& sum(n21,n7) = n2
& sum(n21,n8) = n3
& sum(n21,n9) = n4
& sum(n21,n10) = n5
& sum(n21,n11) = n6
& sum(n21,n12) = n7
& sum(n21,n13) = n8
& sum(n21,n14) = n9
& sum(n21,n15) = n10
& sum(n21,n16) = n11
& sum(n21,n17) = n12
& sum(n21,n18) = n13
& sum(n21,n19) = n14
& sum(n21,n20) = n15
& sum(n21,n21) = n16
& sum(n21,n22) = n17
& sum(n21,n23) = n18
& sum(n21,n24) = n19
& sum(n21,n25) = n20
& sum(n22,n0) = n22
& sum(n22,n1) = n23
& sum(n22,n2) = n24
& sum(n22,n3) = n25
& sum(n22,n4) = n0
& sum(n22,n5) = n1
& sum(n22,n6) = n2
& sum(n22,n7) = n3
& sum(n22,n8) = n4
& sum(n22,n9) = n5
& sum(n22,n10) = n6
& sum(n22,n11) = n7
& sum(n22,n12) = n8
& sum(n22,n13) = n9
& sum(n22,n14) = n10
& sum(n22,n15) = n11
& sum(n22,n16) = n12
& sum(n22,n17) = n13
& sum(n22,n18) = n14
& sum(n22,n19) = n15
& sum(n22,n20) = n16
& sum(n22,n21) = n17
& sum(n22,n22) = n18
& sum(n22,n23) = n19
& sum(n22,n24) = n20
& sum(n22,n25) = n21
& sum(n23,n0) = n23
& sum(n23,n1) = n24
& sum(n23,n2) = n25
& sum(n23,n3) = n0
& sum(n23,n4) = n1
& sum(n23,n5) = n2
& sum(n23,n6) = n3
& sum(n23,n7) = n4
& sum(n23,n8) = n5
& sum(n23,n9) = n6
& sum(n23,n10) = n7
& sum(n23,n11) = n8
& sum(n23,n12) = n9
& sum(n23,n13) = n10
& sum(n23,n14) = n11
& sum(n23,n15) = n12
& sum(n23,n16) = n13
& sum(n23,n17) = n14
& sum(n23,n18) = n15
& sum(n23,n19) = n16
& sum(n23,n20) = n17
& sum(n23,n21) = n18
& sum(n23,n22) = n19
& sum(n23,n23) = n20
& sum(n23,n24) = n21
& sum(n23,n25) = n22
& sum(n24,n0) = n24
& sum(n24,n1) = n25
& sum(n24,n2) = n0
& sum(n24,n3) = n1
& sum(n24,n4) = n2
& sum(n24,n5) = n3
& sum(n24,n6) = n4
& sum(n24,n7) = n5
& sum(n24,n8) = n6
& sum(n24,n9) = n7
& sum(n24,n10) = n8
& sum(n24,n11) = n9
& sum(n24,n12) = n10
& sum(n24,n13) = n11
& sum(n24,n14) = n12
& sum(n24,n15) = n13
& sum(n24,n16) = n14
& sum(n24,n17) = n15
& sum(n24,n18) = n16
& sum(n24,n19) = n17
& sum(n24,n20) = n18
& sum(n24,n21) = n19
& sum(n24,n22) = n20
& sum(n24,n23) = n21
& sum(n24,n24) = n22
& sum(n24,n25) = n23
& sum(n25,n0) = n25
& sum(n25,n1) = n0
& sum(n25,n2) = n1
& sum(n25,n3) = n2
& sum(n25,n4) = n3
& sum(n25,n5) = n4
& sum(n25,n6) = n5
& sum(n25,n7) = n6
& sum(n25,n8) = n7
& sum(n25,n9) = n8
& sum(n25,n10) = n9
& sum(n25,n11) = n10
& sum(n25,n12) = n11
& sum(n25,n13) = n12
& sum(n25,n14) = n13
& sum(n25,n15) = n14
& sum(n25,n16) = n15
& sum(n25,n17) = n16
& sum(n25,n18) = n17
& sum(n25,n19) = n18
& sum(n25,n20) = n19
& sum(n25,n21) = n20
& sum(n25,n22) = n21
& sum(n25,n23) = n22
& sum(n25,n24) = n23
& sum(n25,n25) = n24
& ( X0 = n0
| X0 = n1
| X0 = n2
| X0 = n3
| X0 = n4
| X0 = n5
| X0 = n6
| X0 = n7
| X0 = n8
| X0 = n9
| X0 = n10
| X0 = n11
| X0 = n12
| X0 = n13
| X0 = n14
| X0 = n15
| X0 = n16
| X0 = n17
| X0 = n18
| X0 = n19
| X0 = n20
| X0 = n21
| X0 = n22
| X0 = n23
| X0 = n24
| X0 = n25 )
& ( X1 = n0
| X1 = n1
| X1 = n2
| X1 = n3
| X1 = n4
| X1 = n5
| X1 = n6
| X1 = n7
| X1 = n8
| X1 = n9
| X1 = n10
| X1 = n11
| X1 = n12
| X1 = n13
| X1 = n14
| X1 = n15
| X1 = n16
| X1 = n17
| X1 = n18
| X1 = n19
| X1 = n20
| X1 = n21
| X1 = n22
| X1 = n23
| X1 = n24
| X1 = n25 )
& X2 = sum(sum(pred(X0),succ(X1)),sum(pred(X1),succ(X0)))
& X3 = sum(sum(pred(X0),succ(X0)),sum(pred(X1),succ(X1)))
& X4 = sum(sum(pred(X2),succ(X3)),sum(pred(X3),succ(X2)))
& X5 = sum(sum(pred(X2),succ(X2)),sum(pred(X3),succ(X3)))
& X6 = sum(sum(pred(X4),succ(X5)),sum(pred(X5),succ(X4)))
& X7 = sum(sum(pred(X4),succ(X4)),sum(pred(X5),succ(X5)))
& X8 = sum(sum(pred(X6),succ(X7)),sum(pred(X7),succ(X6)))
& X9 = sum(sum(pred(X6),succ(X6)),sum(pred(X7),succ(X7)))
& X10 = sum(sum(pred(X8),succ(X9)),sum(pred(X9),succ(X8)))
& X11 = sum(sum(pred(X8),succ(X8)),sum(pred(X9),succ(X9)))
& X12 = sum(sum(pred(X10),succ(X11)),sum(pred(X11),succ(X10)))
& X13 = sum(sum(pred(X10),succ(X10)),sum(pred(X11),succ(X11)))
& X14 = sum(sum(pred(X12),succ(X13)),sum(pred(X13),succ(X12)))
& X15 = sum(sum(pred(X12),succ(X12)),sum(pred(X13),succ(X13)))
& X16 = sum(sum(pred(X14),succ(X15)),sum(pred(X15),succ(X14)))
& X17 = sum(sum(pred(X14),succ(X14)),sum(pred(X15),succ(X15)))
& X18 = sum(sum(pred(X16),succ(X17)),sum(pred(X17),succ(X16)))
& X19 = sum(sum(pred(X16),succ(X16)),sum(pred(X17),succ(X17)))
& X20 = sum(sum(pred(X18),succ(X19)),sum(pred(X19),succ(X18)))
& X21 = sum(sum(pred(X18),succ(X18)),sum(pred(X19),succ(X19)))
& X22 = sum(sum(pred(X20),succ(X21)),sum(pred(X21),succ(X20)))
& X23 = sum(sum(pred(X20),succ(X20)),sum(pred(X21),succ(X21)))
& X24 = sum(sum(pred(X22),succ(X23)),sum(pred(X23),succ(X22)))
& X25 = sum(sum(pred(X22),succ(X22)),sum(pred(X23),succ(X23)))
& X26 = sum(sum(pred(X24),succ(X25)),sum(pred(X25),succ(X24)))
& X27 = sum(sum(pred(X24),succ(X24)),sum(pred(X25),succ(X25)))
& X28 = sum(sum(pred(X26),succ(X27)),sum(pred(X27),succ(X26)))
& X29 = sum(sum(pred(X26),succ(X26)),sum(pred(X27),succ(X27)))
& X30 = sum(sum(pred(X28),succ(X29)),sum(pred(X29),succ(X28)))
& X31 = sum(sum(pred(X28),succ(X28)),sum(pred(X29),succ(X29)))
& X32 = sum(sum(pred(X30),succ(X31)),sum(pred(X31),succ(X30)))
& X33 = sum(sum(pred(X30),succ(X30)),sum(pred(X31),succ(X31)))
& X34 = sum(sum(pred(X32),succ(X33)),sum(pred(X33),succ(X32)))
& X35 = sum(sum(pred(X32),succ(X32)),sum(pred(X33),succ(X33)))
& X36 = sum(sum(pred(X34),succ(X35)),sum(pred(X35),succ(X34)))
& X37 = sum(sum(pred(X34),succ(X34)),sum(pred(X35),succ(X35)))
& X38 = sum(sum(pred(X36),succ(X37)),sum(pred(X37),succ(X36)))
& X39 = sum(sum(pred(X36),succ(X36)),sum(pred(X37),succ(X37)))
& X40 = sum(sum(pred(X38),succ(X39)),sum(pred(X39),succ(X38)))
& X41 = sum(sum(pred(X38),succ(X38)),sum(pred(X39),succ(X39)))
& X42 = sum(sum(pred(X40),succ(X41)),sum(pred(X41),succ(X40)))
& X43 = sum(sum(pred(X40),succ(X40)),sum(pred(X41),succ(X41)))
& X44 = sum(sum(pred(X42),succ(X43)),sum(pred(X43),succ(X42)))
& X45 = sum(sum(pred(X42),succ(X42)),sum(pred(X43),succ(X43)))
& X46 = sum(sum(pred(X44),succ(X45)),sum(pred(X45),succ(X44)))
& X47 = sum(sum(pred(X44),succ(X44)),sum(pred(X45),succ(X45)))
& X48 = sum(sum(pred(X46),succ(X47)),sum(pred(X47),succ(X46)))
& X49 = sum(sum(pred(X46),succ(X46)),sum(pred(X47),succ(X47)))
& X50 = sum(sum(pred(X48),succ(X49)),sum(pred(X49),succ(X48)))
& X51 = sum(sum(pred(X48),succ(X48)),sum(pred(X49),succ(X49)))
& ( X2 != X3
| X4 != X5
| X6 != X7
| X8 != X9
| X10 != X11
| X12 != X13
| X14 != X15
| X16 != X17
| X18 != X19
| X20 != X21
| X22 != X23
| X24 != X25
| X26 != X27
| X28 != X29
| X30 != X31
| X32 != X33
| X34 != X35
| X36 != X37
| X38 != X39
| X40 != X41
| X42 != X43
| X44 != X45
| X46 != X47
| X48 != X49
| X50 != X51 )
& n0 != n1
& n0 != n2
& n0 != n3
& n0 != n4
& n0 != n5
& n0 != n6
& n0 != n7
& n0 != n8
& n0 != n9
& n0 != n10
& n0 != n11
& n0 != n12
& n0 != n13
& n0 != n14
& n0 != n15
& n0 != n16
& n0 != n17
& n0 != n18
& n0 != n19
& n0 != n20
& n0 != n21
& n0 != n22
& n0 != n23
& n0 != n24
& n0 != n25
& n1 != n2
& n1 != n3
& n1 != n4
& n1 != n5
& n1 != n6
& n1 != n7
& n1 != n8
& n1 != n9
& n1 != n10
& n1 != n11
& n1 != n12
& n1 != n13
& n1 != n14
& n1 != n15
& n1 != n16
& n1 != n17
& n1 != n18
& n1 != n19
& n1 != n20
& n1 != n21
& n1 != n22
& n1 != n23
& n1 != n24
& n1 != n25
& n2 != n3
& n2 != n4
& n2 != n5
& n2 != n6
& n2 != n7
& n2 != n8
& n2 != n9
& n2 != n10
& n2 != n11
& n2 != n12
& n2 != n13
& n2 != n14
& n2 != n15
& n2 != n16
& n2 != n17
& n2 != n18
& n2 != n19
& n2 != n20
& n2 != n21
& n2 != n22
& n2 != n23
& n2 != n24
& n2 != n25
& n3 != n4
& n3 != n5
& n3 != n6
& n3 != n7
& n3 != n8
& n3 != n9
& n3 != n10
& n3 != n11
& n3 != n12
& n3 != n13
& n3 != n14
& n3 != n15
& n3 != n16
& n3 != n17
& n3 != n18
& n3 != n19
& n3 != n20
& n3 != n21
& n3 != n22
& n3 != n23
& n3 != n24
& n3 != n25
& n4 != n5
& n4 != n6
& n4 != n7
& n4 != n8
& n4 != n9
& n4 != n10
& n4 != n11
& n4 != n12
& n4 != n13
& n4 != n14
& n4 != n15
& n4 != n16
& n4 != n17
& n4 != n18
& n4 != n19
& n4 != n20
& n4 != n21
& n4 != n22
& n4 != n23
& n4 != n24
& n4 != n25
& n5 != n6
& n5 != n7
& n5 != n8
& n5 != n9
& n5 != n10
& n5 != n11
& n5 != n12
& n5 != n13
& n5 != n14
& n5 != n15
& n5 != n16
& n5 != n17
& n5 != n18
& n5 != n19
& n5 != n20
& n5 != n21
& n5 != n22
& n5 != n23
& n5 != n24
& n5 != n25
& n6 != n7
& n6 != n8
& n6 != n9
& n6 != n10
& n6 != n11
& n6 != n12
& n6 != n13
& n6 != n14
& n6 != n15
& n6 != n16
& n6 != n17
& n6 != n18
& n6 != n19
& n6 != n20
& n6 != n21
& n6 != n22
& n6 != n23
& n6 != n24
& n6 != n25
& n7 != n8
& n7 != n9
& n7 != n10
& n7 != n11
& n7 != n12
& n7 != n13
& n7 != n14
& n7 != n15
& n7 != n16
& n7 != n17
& n7 != n18
& n7 != n19
& n7 != n20
& n7 != n21
& n7 != n22
& n7 != n23
& n7 != n24
& n7 != n25
& n8 != n9
& n8 != n10
& n8 != n11
& n8 != n12
& n8 != n13
& n8 != n14
& n8 != n15
& n8 != n16
& n8 != n17
& n8 != n18
& n8 != n19
& n8 != n20
& n8 != n21
& n8 != n22
& n8 != n23
& n8 != n24
& n8 != n25
& n9 != n10
& n9 != n11
& n9 != n12
& n9 != n13
& n9 != n14
& n9 != n15
& n9 != n16
& n9 != n17
& n9 != n18
& n9 != n19
& n9 != n20
& n9 != n21
& n9 != n22
& n9 != n23
& n9 != n24
& n9 != n25
& n10 != n11
& n10 != n12
& n10 != n13
& n10 != n14
& n10 != n15
& n10 != n16
& n10 != n17
& n10 != n18
& n10 != n19
& n10 != n20
& n10 != n21
& n10 != n22
& n10 != n23
& n10 != n24
& n10 != n25
& n11 != n12
& n11 != n13
& n11 != n14
& n11 != n15
& n11 != n16
& n11 != n17
& n11 != n18
& n11 != n19
& n11 != n20
& n11 != n21
& n11 != n22
& n11 != n23
& n11 != n24
& n11 != n25
& n12 != n13
& n12 != n14
& n12 != n15
& n12 != n16
& n12 != n17
& n12 != n18
& n12 != n19
& n12 != n20
& n12 != n21
& n12 != n22
& n12 != n23
& n12 != n24
& n12 != n25
& n13 != n14
& n13 != n15
& n13 != n16
& n13 != n17
& n13 != n18
& n13 != n19
& n13 != n20
& n13 != n21
& n13 != n22
& n13 != n23
& n13 != n24
& n13 != n25
& n14 != n15
& n14 != n16
& n14 != n17
& n14 != n18
& n14 != n19
& n14 != n20
& n14 != n21
& n14 != n22
& n14 != n23
& n14 != n24
& n14 != n25
& n15 != n16
& n15 != n17
& n15 != n18
& n15 != n19
& n15 != n20
& n15 != n21
& n15 != n22
& n15 != n23
& n15 != n24
& n15 != n25
& n16 != n17
& n16 != n18
& n16 != n19
& n16 != n20
& n16 != n21
& n16 != n22
& n16 != n23
& n16 != n24
& n16 != n25
& n17 != n18
& n17 != n19
& n17 != n20
& n17 != n21
& n17 != n22
& n17 != n23
& n17 != n24
& n17 != n25
& n18 != n19
& n18 != n20
& n18 != n21
& n18 != n22
& n18 != n23
& n18 != n24
& n18 != n25
& n19 != n20
& n19 != n21
& n19 != n22
& n19 != n23
& n19 != n24
& n19 != n25
& n20 != n21
& n20 != n22
& n20 != n23
& n20 != n24
& n20 != n25
& n21 != n22
& n21 != n23
& n21 != n24
& n21 != n25
& n22 != n23
& n22 != n24
& n22 != n25
& n23 != n24
& n23 != n25
& n24 != n25 ),
file('/export/starexec/sandbox/benchmark/theBenchmark.p',try_satisfy_this) ).
fof(f2,plain,
( succ(n0) = n1
& succ(n1) = n2
& succ(n2) = n3
& succ(n3) = n4
& succ(n4) = n5
& succ(n5) = n6
& succ(n6) = n7
& succ(n7) = n8
& succ(n8) = n9
& succ(n9) = n10
& succ(n10) = n11
& succ(n11) = n12
& succ(n12) = n13
& succ(n13) = n14
& succ(n14) = n15
& succ(n15) = n16
& succ(n16) = n17
& succ(n17) = n18
& succ(n18) = n19
& succ(n19) = n20
& succ(n20) = n21
& succ(n21) = n22
& succ(n22) = n23
& succ(n23) = n24
& succ(n24) = n25
& succ(n25) = n0
& pred(n0) = n25
& pred(n1) = n0
& pred(n2) = n1
& pred(n3) = n2
& pred(n4) = n3
& pred(n5) = n4
& pred(n6) = n5
& pred(n7) = n6
& pred(n8) = n7
& pred(n9) = n8
& pred(n10) = n9
& pred(n11) = n10
& pred(n12) = n11
& pred(n13) = n12
& pred(n14) = n13
& pred(n15) = n14
& pred(n16) = n15
& pred(n17) = n16
& pred(n18) = n17
& pred(n19) = n18
& pred(n20) = n19
& pred(n21) = n20
& pred(n22) = n21
& pred(n23) = n22
& pred(n24) = n23
& pred(n25) = n24
& sum(n0,n0) = n0
& sum(n0,n1) = n1
& sum(n0,n2) = n2
& sum(n0,n3) = n3
& sum(n0,n4) = n4
& sum(n0,n5) = n5
& sum(n0,n6) = n6
& sum(n0,n7) = n7
& sum(n0,n8) = n8
& sum(n0,n9) = n9
& sum(n0,n10) = n10
& sum(n0,n11) = n11
& sum(n0,n12) = n12
& sum(n0,n13) = n13
& sum(n0,n14) = n14
& sum(n0,n15) = n15
& sum(n0,n16) = n16
& sum(n0,n17) = n17
& sum(n0,n18) = n18
& sum(n0,n19) = n19
& sum(n0,n20) = n20
& sum(n0,n21) = n21
& sum(n0,n22) = n22
& sum(n0,n23) = n23
& sum(n0,n24) = n24
& sum(n0,n25) = n25
& sum(n1,n0) = n1
& sum(n1,n1) = n2
& sum(n1,n2) = n3
& sum(n1,n3) = n4
& sum(n1,n4) = n5
& sum(n1,n5) = n6
& sum(n1,n6) = n7
& sum(n1,n7) = n8
& sum(n1,n8) = n9
& sum(n1,n9) = n10
& sum(n1,n10) = n11
& sum(n1,n11) = n12
& sum(n1,n12) = n13
& sum(n1,n13) = n14
& sum(n1,n14) = n15
& sum(n1,n15) = n16
& sum(n1,n16) = n17
& sum(n1,n17) = n18
& sum(n1,n18) = n19
& sum(n1,n19) = n20
& sum(n1,n20) = n21
& sum(n1,n21) = n22
& sum(n1,n22) = n23
& sum(n1,n23) = n24
& sum(n1,n24) = n25
& sum(n1,n25) = n0
& sum(n2,n0) = n2
& sum(n2,n1) = n3
& sum(n2,n2) = n4
& sum(n2,n3) = n5
& sum(n2,n4) = n6
& sum(n2,n5) = n7
& sum(n2,n6) = n8
& sum(n2,n7) = n9
& sum(n2,n8) = n10
& sum(n2,n9) = n11
& sum(n2,n10) = n12
& sum(n2,n11) = n13
& sum(n2,n12) = n14
& sum(n2,n13) = n15
& sum(n2,n14) = n16
& sum(n2,n15) = n17
& sum(n2,n16) = n18
& sum(n2,n17) = n19
& sum(n2,n18) = n20
& sum(n2,n19) = n21
& sum(n2,n20) = n22
& sum(n2,n21) = n23
& sum(n2,n22) = n24
& sum(n2,n23) = n25
& sum(n2,n24) = n0
& sum(n2,n25) = n1
& sum(n3,n0) = n3
& sum(n3,n1) = n4
& sum(n3,n2) = n5
& sum(n3,n3) = n6
& sum(n3,n4) = n7
& sum(n3,n5) = n8
& sum(n3,n6) = n9
& sum(n3,n7) = n10
& sum(n3,n8) = n11
& sum(n3,n9) = n12
& sum(n3,n10) = n13
& sum(n3,n11) = n14
& sum(n3,n12) = n15
& sum(n3,n13) = n16
& sum(n3,n14) = n17
& sum(n3,n15) = n18
& sum(n3,n16) = n19
& sum(n3,n17) = n20
& sum(n3,n18) = n21
& sum(n3,n19) = n22
& sum(n3,n20) = n23
& sum(n3,n21) = n24
& sum(n3,n22) = n25
& sum(n3,n23) = n0
& sum(n3,n24) = n1
& sum(n3,n25) = n2
& sum(n4,n0) = n4
& sum(n4,n1) = n5
& sum(n4,n2) = n6
& sum(n4,n3) = n7
& sum(n4,n4) = n8
& sum(n4,n5) = n9
& sum(n4,n6) = n10
& sum(n4,n7) = n11
& sum(n4,n8) = n12
& sum(n4,n9) = n13
& sum(n4,n10) = n14
& sum(n4,n11) = n15
& sum(n4,n12) = n16
& sum(n4,n13) = n17
& sum(n4,n14) = n18
& sum(n4,n15) = n19
& sum(n4,n16) = n20
& sum(n4,n17) = n21
& sum(n4,n18) = n22
& sum(n4,n19) = n23
& sum(n4,n20) = n24
& sum(n4,n21) = n25
& sum(n4,n22) = n0
& sum(n4,n23) = n1
& sum(n4,n24) = n2
& sum(n4,n25) = n3
& sum(n5,n0) = n5
& sum(n5,n1) = n6
& sum(n5,n2) = n7
& sum(n5,n3) = n8
& sum(n5,n4) = n9
& sum(n5,n5) = n10
& sum(n5,n6) = n11
& sum(n5,n7) = n12
& sum(n5,n8) = n13
& sum(n5,n9) = n14
& sum(n5,n10) = n15
& sum(n5,n11) = n16
& sum(n5,n12) = n17
& sum(n5,n13) = n18
& sum(n5,n14) = n19
& sum(n5,n15) = n20
& sum(n5,n16) = n21
& sum(n5,n17) = n22
& sum(n5,n18) = n23
& sum(n5,n19) = n24
& sum(n5,n20) = n25
& sum(n5,n21) = n0
& sum(n5,n22) = n1
& sum(n5,n23) = n2
& sum(n5,n24) = n3
& sum(n5,n25) = n4
& sum(n6,n0) = n6
& sum(n6,n1) = n7
& sum(n6,n2) = n8
& sum(n6,n3) = n9
& sum(n6,n4) = n10
& sum(n6,n5) = n11
& sum(n6,n6) = n12
& sum(n6,n7) = n13
& sum(n6,n8) = n14
& sum(n6,n9) = n15
& sum(n6,n10) = n16
& sum(n6,n11) = n17
& sum(n6,n12) = n18
& sum(n6,n13) = n19
& sum(n6,n14) = n20
& sum(n6,n15) = n21
& sum(n6,n16) = n22
& sum(n6,n17) = n23
& sum(n6,n18) = n24
& sum(n6,n19) = n25
& sum(n6,n20) = n0
& sum(n6,n21) = n1
& sum(n6,n22) = n2
& sum(n6,n23) = n3
& sum(n6,n24) = n4
& sum(n6,n25) = n5
& sum(n7,n0) = n7
& sum(n7,n1) = n8
& sum(n7,n2) = n9
& sum(n7,n3) = n10
& sum(n7,n4) = n11
& sum(n7,n5) = n12
& sum(n7,n6) = n13
& sum(n7,n7) = n14
& sum(n7,n8) = n15
& sum(n7,n9) = n16
& sum(n7,n10) = n17
& sum(n7,n11) = n18
& sum(n7,n12) = n19
& sum(n7,n13) = n20
& sum(n7,n14) = n21
& sum(n7,n15) = n22
& sum(n7,n16) = n23
& sum(n7,n17) = n24
& sum(n7,n18) = n25
& sum(n7,n19) = n0
& sum(n7,n20) = n1
& sum(n7,n21) = n2
& sum(n7,n22) = n3
& sum(n7,n23) = n4
& sum(n7,n24) = n5
& sum(n7,n25) = n6
& sum(n8,n0) = n8
& sum(n8,n1) = n9
& sum(n8,n2) = n10
& sum(n8,n3) = n11
& sum(n8,n4) = n12
& sum(n8,n5) = n13
& sum(n8,n6) = n14
& sum(n8,n7) = n15
& sum(n8,n8) = n16
& sum(n8,n9) = n17
& sum(n8,n10) = n18
& sum(n8,n11) = n19
& sum(n8,n12) = n20
& sum(n8,n13) = n21
& sum(n8,n14) = n22
& sum(n8,n15) = n23
& sum(n8,n16) = n24
& sum(n8,n17) = n25
& sum(n8,n18) = n0
& sum(n8,n19) = n1
& sum(n8,n20) = n2
& sum(n8,n21) = n3
& sum(n8,n22) = n4
& sum(n8,n23) = n5
& sum(n8,n24) = n6
& sum(n8,n25) = n7
& sum(n9,n0) = n9
& sum(n9,n1) = n10
& sum(n9,n2) = n11
& sum(n9,n3) = n12
& sum(n9,n4) = n13
& sum(n9,n5) = n14
& sum(n9,n6) = n15
& sum(n9,n7) = n16
& sum(n9,n8) = n17
& sum(n9,n9) = n18
& sum(n9,n10) = n19
& sum(n9,n11) = n20
& sum(n9,n12) = n21
& sum(n9,n13) = n22
& sum(n9,n14) = n23
& sum(n9,n15) = n24
& sum(n9,n16) = n25
& sum(n9,n17) = n0
& sum(n9,n18) = n1
& sum(n9,n19) = n2
& sum(n9,n20) = n3
& sum(n9,n21) = n4
& sum(n9,n22) = n5
& sum(n9,n23) = n6
& sum(n9,n24) = n7
& sum(n9,n25) = n8
& sum(n10,n0) = n10
& sum(n10,n1) = n11
& sum(n10,n2) = n12
& sum(n10,n3) = n13
& sum(n10,n4) = n14
& sum(n10,n5) = n15
& sum(n10,n6) = n16
& sum(n10,n7) = n17
& sum(n10,n8) = n18
& sum(n10,n9) = n19
& sum(n10,n10) = n20
& sum(n10,n11) = n21
& sum(n10,n12) = n22
& sum(n10,n13) = n23
& sum(n10,n14) = n24
& sum(n10,n15) = n25
& sum(n10,n16) = n0
& sum(n10,n17) = n1
& sum(n10,n18) = n2
& sum(n10,n19) = n3
& sum(n10,n20) = n4
& sum(n10,n21) = n5
& sum(n10,n22) = n6
& sum(n10,n23) = n7
& sum(n10,n24) = n8
& sum(n10,n25) = n9
& sum(n11,n0) = n11
& sum(n11,n1) = n12
& sum(n11,n2) = n13
& sum(n11,n3) = n14
& sum(n11,n4) = n15
& sum(n11,n5) = n16
& sum(n11,n6) = n17
& sum(n11,n7) = n18
& sum(n11,n8) = n19
& sum(n11,n9) = n20
& sum(n11,n10) = n21
& sum(n11,n11) = n22
& sum(n11,n12) = n23
& sum(n11,n13) = n24
& sum(n11,n14) = n25
& sum(n11,n15) = n0
& sum(n11,n16) = n1
& sum(n11,n17) = n2
& sum(n11,n18) = n3
& sum(n11,n19) = n4
& sum(n11,n20) = n5
& sum(n11,n21) = n6
& sum(n11,n22) = n7
& sum(n11,n23) = n8
& sum(n11,n24) = n9
& sum(n11,n25) = n10
& sum(n12,n0) = n12
& sum(n12,n1) = n13
& sum(n12,n2) = n14
& sum(n12,n3) = n15
& sum(n12,n4) = n16
& sum(n12,n5) = n17
& sum(n12,n6) = n18
& sum(n12,n7) = n19
& sum(n12,n8) = n20
& sum(n12,n9) = n21
& sum(n12,n10) = n22
& sum(n12,n11) = n23
& sum(n12,n12) = n24
& sum(n12,n13) = n25
& sum(n12,n14) = n0
& sum(n12,n15) = n1
& sum(n12,n16) = n2
& sum(n12,n17) = n3
& sum(n12,n18) = n4
& sum(n12,n19) = n5
& sum(n12,n20) = n6
& sum(n12,n21) = n7
& sum(n12,n22) = n8
& sum(n12,n23) = n9
& sum(n12,n24) = n10
& sum(n12,n25) = n11
& sum(n13,n0) = n13
& sum(n13,n1) = n14
& sum(n13,n2) = n15
& sum(n13,n3) = n16
& sum(n13,n4) = n17
& sum(n13,n5) = n18
& sum(n13,n6) = n19
& sum(n13,n7) = n20
& sum(n13,n8) = n21
& sum(n13,n9) = n22
& sum(n13,n10) = n23
& sum(n13,n11) = n24
& sum(n13,n12) = n25
& sum(n13,n13) = n0
& sum(n13,n14) = n1
& sum(n13,n15) = n2
& sum(n13,n16) = n3
& sum(n13,n17) = n4
& sum(n13,n18) = n5
& sum(n13,n19) = n6
& sum(n13,n20) = n7
& sum(n13,n21) = n8
& sum(n13,n22) = n9
& sum(n13,n23) = n10
& sum(n13,n24) = n11
& sum(n13,n25) = n12
& sum(n14,n0) = n14
& sum(n14,n1) = n15
& sum(n14,n2) = n16
& sum(n14,n3) = n17
& sum(n14,n4) = n18
& sum(n14,n5) = n19
& sum(n14,n6) = n20
& sum(n14,n7) = n21
& sum(n14,n8) = n22
& sum(n14,n9) = n23
& sum(n14,n10) = n24
& sum(n14,n11) = n25
& sum(n14,n12) = n0
& sum(n14,n13) = n1
& sum(n14,n14) = n2
& sum(n14,n15) = n3
& sum(n14,n16) = n4
& sum(n14,n17) = n5
& sum(n14,n18) = n6
& sum(n14,n19) = n7
& sum(n14,n20) = n8
& sum(n14,n21) = n9
& sum(n14,n22) = n10
& sum(n14,n23) = n11
& sum(n14,n24) = n12
& sum(n14,n25) = n13
& sum(n15,n0) = n15
& sum(n15,n1) = n16
& sum(n15,n2) = n17
& sum(n15,n3) = n18
& sum(n15,n4) = n19
& sum(n15,n5) = n20
& sum(n15,n6) = n21
& sum(n15,n7) = n22
& sum(n15,n8) = n23
& sum(n15,n9) = n24
& sum(n15,n10) = n25
& sum(n15,n11) = n0
& sum(n15,n12) = n1
& sum(n15,n13) = n2
& sum(n15,n14) = n3
& sum(n15,n15) = n4
& sum(n15,n16) = n5
& sum(n15,n17) = n6
& sum(n15,n18) = n7
& sum(n15,n19) = n8
& sum(n15,n20) = n9
& sum(n15,n21) = n10
& sum(n15,n22) = n11
& sum(n15,n23) = n12
& sum(n15,n24) = n13
& sum(n15,n25) = n14
& sum(n16,n0) = n16
& sum(n16,n1) = n17
& sum(n16,n2) = n18
& sum(n16,n3) = n19
& sum(n16,n4) = n20
& sum(n16,n5) = n21
& sum(n16,n6) = n22
& sum(n16,n7) = n23
& sum(n16,n8) = n24
& sum(n16,n9) = n25
& sum(n16,n10) = n0
& sum(n16,n11) = n1
& sum(n16,n12) = n2
& sum(n16,n13) = n3
& sum(n16,n14) = n4
& sum(n16,n15) = n5
& sum(n16,n16) = n6
& sum(n16,n17) = n7
& sum(n16,n18) = n8
& sum(n16,n19) = n9
& sum(n16,n20) = n10
& sum(n16,n21) = n11
& sum(n16,n22) = n12
& sum(n16,n23) = n13
& sum(n16,n24) = n14
& sum(n16,n25) = n15
& sum(n17,n0) = n17
& sum(n17,n1) = n18
& sum(n17,n2) = n19
& sum(n17,n3) = n20
& sum(n17,n4) = n21
& sum(n17,n5) = n22
& sum(n17,n6) = n23
& sum(n17,n7) = n24
& sum(n17,n8) = n25
& sum(n17,n9) = n0
& sum(n17,n10) = n1
& sum(n17,n11) = n2
& sum(n17,n12) = n3
& sum(n17,n13) = n4
& sum(n17,n14) = n5
& sum(n17,n15) = n6
& sum(n17,n16) = n7
& sum(n17,n17) = n8
& sum(n17,n18) = n9
& sum(n17,n19) = n10
& sum(n17,n20) = n11
& sum(n17,n21) = n12
& sum(n17,n22) = n13
& sum(n17,n23) = n14
& sum(n17,n24) = n15
& sum(n17,n25) = n16
& sum(n18,n0) = n18
& sum(n18,n1) = n19
& sum(n18,n2) = n20
& sum(n18,n3) = n21
& sum(n18,n4) = n22
& sum(n18,n5) = n23
& sum(n18,n6) = n24
& sum(n18,n7) = n25
& sum(n18,n8) = n0
& sum(n18,n9) = n1
& sum(n18,n10) = n2
& sum(n18,n11) = n3
& sum(n18,n12) = n4
& sum(n18,n13) = n5
& sum(n18,n14) = n6
& sum(n18,n15) = n7
& sum(n18,n16) = n8
& sum(n18,n17) = n9
& sum(n18,n18) = n10
& sum(n18,n19) = n11
& sum(n18,n20) = n12
& sum(n18,n21) = n13
& sum(n18,n22) = n14
& sum(n18,n23) = n15
& sum(n18,n24) = n16
& sum(n18,n25) = n17
& sum(n19,n0) = n19
& sum(n19,n1) = n20
& sum(n19,n2) = n21
& sum(n19,n3) = n22
& sum(n19,n4) = n23
& sum(n19,n5) = n24
& sum(n19,n6) = n25
& sum(n19,n7) = n0
& sum(n19,n8) = n1
& sum(n19,n9) = n2
& sum(n19,n10) = n3
& sum(n19,n11) = n4
& sum(n19,n12) = n5
& sum(n19,n13) = n6
& sum(n19,n14) = n7
& sum(n19,n15) = n8
& sum(n19,n16) = n9
& sum(n19,n17) = n10
& sum(n19,n18) = n11
& sum(n19,n19) = n12
& sum(n19,n20) = n13
& sum(n19,n21) = n14
& sum(n19,n22) = n15
& sum(n19,n23) = n16
& sum(n19,n24) = n17
& sum(n19,n25) = n18
& sum(n20,n0) = n20
& sum(n20,n1) = n21
& sum(n20,n2) = n22
& sum(n20,n3) = n23
& sum(n20,n4) = n24
& sum(n20,n5) = n25
& sum(n20,n6) = n0
& sum(n20,n7) = n1
& sum(n20,n8) = n2
& sum(n20,n9) = n3
& sum(n20,n10) = n4
& sum(n20,n11) = n5
& sum(n20,n12) = n6
& sum(n20,n13) = n7
& sum(n20,n14) = n8
& sum(n20,n15) = n9
& sum(n20,n16) = n10
& sum(n20,n17) = n11
& sum(n20,n18) = n12
& sum(n20,n19) = n13
& sum(n20,n20) = n14
& sum(n20,n21) = n15
& sum(n20,n22) = n16
& sum(n20,n23) = n17
& sum(n20,n24) = n18
& sum(n20,n25) = n19
& sum(n21,n0) = n21
& sum(n21,n1) = n22
& sum(n21,n2) = n23
& sum(n21,n3) = n24
& sum(n21,n4) = n25
& sum(n21,n5) = n0
& sum(n21,n6) = n1
& sum(n21,n7) = n2
& sum(n21,n8) = n3
& sum(n21,n9) = n4
& sum(n21,n10) = n5
& sum(n21,n11) = n6
& sum(n21,n12) = n7
& sum(n21,n13) = n8
& sum(n21,n14) = n9
& sum(n21,n15) = n10
& sum(n21,n16) = n11
& sum(n21,n17) = n12
& sum(n21,n18) = n13
& sum(n21,n19) = n14
& sum(n21,n20) = n15
& sum(n21,n21) = n16
& sum(n21,n22) = n17
& sum(n21,n23) = n18
& sum(n21,n24) = n19
& sum(n21,n25) = n20
& sum(n22,n0) = n22
& sum(n22,n1) = n23
& sum(n22,n2) = n24
& sum(n22,n3) = n25
& sum(n22,n4) = n0
& sum(n22,n5) = n1
& sum(n22,n6) = n2
& sum(n22,n7) = n3
& sum(n22,n8) = n4
& sum(n22,n9) = n5
& sum(n22,n10) = n6
& sum(n22,n11) = n7
& sum(n22,n12) = n8
& sum(n22,n13) = n9
& sum(n22,n14) = n10
& sum(n22,n15) = n11
& sum(n22,n16) = n12
& sum(n22,n17) = n13
& sum(n22,n18) = n14
& sum(n22,n19) = n15
& sum(n22,n20) = n16
& sum(n22,n21) = n17
& sum(n22,n22) = n18
& sum(n22,n23) = n19
& sum(n22,n24) = n20
& sum(n22,n25) = n21
& sum(n23,n0) = n23
& sum(n23,n1) = n24
& sum(n23,n2) = n25
& sum(n23,n3) = n0
& sum(n23,n4) = n1
& sum(n23,n5) = n2
& sum(n23,n6) = n3
& sum(n23,n7) = n4
& sum(n23,n8) = n5
& sum(n23,n9) = n6
& sum(n23,n10) = n7
& sum(n23,n11) = n8
& sum(n23,n12) = n9
& sum(n23,n13) = n10
& sum(n23,n14) = n11
& sum(n23,n15) = n12
& sum(n23,n16) = n13
& sum(n23,n17) = n14
& sum(n23,n18) = n15
& sum(n23,n19) = n16
& sum(n23,n20) = n17
& sum(n23,n21) = n18
& sum(n23,n22) = n19
& sum(n23,n23) = n20
& sum(n23,n24) = n21
& sum(n23,n25) = n22
& sum(n24,n0) = n24
& sum(n24,n1) = n25
& sum(n24,n2) = n0
& sum(n24,n3) = n1
& sum(n24,n4) = n2
& sum(n24,n5) = n3
& sum(n24,n6) = n4
& sum(n24,n7) = n5
& sum(n24,n8) = n6
& sum(n24,n9) = n7
& sum(n24,n10) = n8
& sum(n24,n11) = n9
& sum(n24,n12) = n10
& sum(n24,n13) = n11
& sum(n24,n14) = n12
& sum(n24,n15) = n13
& sum(n24,n16) = n14
& sum(n24,n17) = n15
& sum(n24,n18) = n16
& sum(n24,n19) = n17
& sum(n24,n20) = n18
& sum(n24,n21) = n19
& sum(n24,n22) = n20
& sum(n24,n23) = n21
& sum(n24,n24) = n22
& sum(n24,n25) = n23
& sum(n25,n0) = n25
& sum(n25,n1) = n0
& sum(n25,n2) = n1
& sum(n25,n3) = n2
& sum(n25,n4) = n3
& sum(n25,n5) = n4
& sum(n25,n6) = n5
& sum(n25,n7) = n6
& sum(n25,n8) = n7
& sum(n25,n9) = n8
& sum(n25,n10) = n9
& sum(n25,n11) = n10
& sum(n25,n12) = n11
& sum(n25,n13) = n12
& sum(n25,n14) = n13
& sum(n25,n15) = n14
& sum(n25,n16) = n15
& sum(n25,n17) = n16
& sum(n25,n18) = n17
& sum(n25,n19) = n18
& sum(n25,n20) = n19
& sum(n25,n21) = n20
& sum(n25,n22) = n21
& sum(n25,n23) = n22
& sum(n25,n24) = n23
& sum(n25,n25) = n24
& ( n0 = sK0
| n1 = sK0
| n2 = sK0
| n3 = sK0
| n4 = sK0
| n5 = sK0
| n6 = sK0
| n7 = sK0
| n8 = sK0
| n9 = sK0
| n10 = sK0
| n11 = sK0
| n12 = sK0
| n13 = sK0
| n14 = sK0
| n15 = sK0
| n16 = sK0
| n17 = sK0
| n18 = sK0
| n19 = sK0
| n20 = sK0
| n21 = sK0
| n22 = sK0
| n23 = sK0
| n24 = sK0
| n25 = sK0 )
& ( n0 = sK1
| n1 = sK1
| n2 = sK1
| n3 = sK1
| n4 = sK1
| n5 = sK1
| n6 = sK1
| n7 = sK1
| n8 = sK1
| n9 = sK1
| n10 = sK1
| n11 = sK1
| n12 = sK1
| n13 = sK1
| n14 = sK1
| n15 = sK1
| n16 = sK1
| n17 = sK1
| n18 = sK1
| n19 = sK1
| n20 = sK1
| n21 = sK1
| n22 = sK1
| n23 = sK1
| n24 = sK1
| n25 = sK1 )
& sK2 = sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
& sK3 = sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
& sK4 = sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
& sK5 = sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
& sK6 = sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
& sK7 = sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
& sK8 = sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
& sK9 = sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
& sK10 = sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
& sK11 = sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
& sK12 = sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
& sK13 = sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
& sK14 = sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
& sK15 = sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
& sK16 = sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
& sK17 = sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
& sK18 = sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
& sK19 = sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
& sK20 = sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
& sK21 = sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
& sK22 = sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
& sK23 = sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
& sK24 = sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
& sK25 = sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
& sK26 = sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
& sK27 = sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
& sK28 = sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
& sK29 = sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
& sK30 = sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
& sK31 = sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
& sK32 = sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
& sK33 = sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
& sK34 = sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
& sK35 = sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
& sK36 = sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
& sK37 = sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
& sK38 = sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
& sK39 = sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
& sK40 = sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
& sK41 = sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
& sK42 = sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
& sK43 = sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
& sK44 = sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
& sK45 = sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
& sK46 = sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
& sK47 = sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
& sK48 = sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
& sK49 = sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
& sK50 = sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
& sK51 = sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
& ( sK2 != sK3
| sK4 != sK5
| sK6 != sK7
| sK8 != sK9
| sK10 != sK11
| sK12 != sK13
| sK14 != sK15
| sK16 != sK17
| sK18 != sK19
| sK20 != sK21
| sK22 != sK23
| sK24 != sK25
| sK26 != sK27
| sK28 != sK29
| sK30 != sK31
| sK32 != sK33
| sK34 != sK35
| sK36 != sK37
| sK38 != sK39
| sK40 != sK41
| sK42 != sK43
| sK44 != sK45
| sK46 != sK47
| sK48 != sK49
| sK50 != sK51 )
& n0 != n1
& n0 != n2
& n0 != n3
& n0 != n4
& n0 != n5
& n0 != n6
& n0 != n7
& n0 != n8
& n0 != n9
& n0 != n10
& n0 != n11
& n0 != n12
& n0 != n13
& n0 != n14
& n0 != n15
& n0 != n16
& n0 != n17
& n0 != n18
& n0 != n19
& n0 != n20
& n0 != n21
& n0 != n22
& n0 != n23
& n0 != n24
& n0 != n25
& n1 != n2
& n1 != n3
& n1 != n4
& n1 != n5
& n1 != n6
& n1 != n7
& n1 != n8
& n1 != n9
& n1 != n10
& n1 != n11
& n1 != n12
& n1 != n13
& n1 != n14
& n1 != n15
& n1 != n16
& n1 != n17
& n1 != n18
& n1 != n19
& n1 != n20
& n1 != n21
& n1 != n22
& n1 != n23
& n1 != n24
& n1 != n25
& n2 != n3
& n2 != n4
& n2 != n5
& n2 != n6
& n2 != n7
& n2 != n8
& n2 != n9
& n2 != n10
& n2 != n11
& n2 != n12
& n2 != n13
& n2 != n14
& n2 != n15
& n2 != n16
& n2 != n17
& n2 != n18
& n2 != n19
& n2 != n20
& n2 != n21
& n2 != n22
& n2 != n23
& n2 != n24
& n2 != n25
& n3 != n4
& n3 != n5
& n3 != n6
& n3 != n7
& n3 != n8
& n3 != n9
& n3 != n10
& n3 != n11
& n3 != n12
& n3 != n13
& n3 != n14
& n3 != n15
& n3 != n16
& n3 != n17
& n3 != n18
& n3 != n19
& n3 != n20
& n3 != n21
& n3 != n22
& n3 != n23
& n3 != n24
& n3 != n25
& n4 != n5
& n4 != n6
& n4 != n7
& n4 != n8
& n4 != n9
& n4 != n10
& n4 != n11
& n4 != n12
& n4 != n13
& n4 != n14
& n4 != n15
& n4 != n16
& n4 != n17
& n4 != n18
& n4 != n19
& n4 != n20
& n4 != n21
& n4 != n22
& n4 != n23
& n4 != n24
& n4 != n25
& n5 != n6
& n5 != n7
& n5 != n8
& n5 != n9
& n5 != n10
& n5 != n11
& n5 != n12
& n5 != n13
& n5 != n14
& n5 != n15
& n5 != n16
& n5 != n17
& n5 != n18
& n5 != n19
& n5 != n20
& n5 != n21
& n5 != n22
& n5 != n23
& n5 != n24
& n5 != n25
& n6 != n7
& n6 != n8
& n6 != n9
& n6 != n10
& n6 != n11
& n6 != n12
& n6 != n13
& n6 != n14
& n6 != n15
& n6 != n16
& n6 != n17
& n6 != n18
& n6 != n19
& n6 != n20
& n6 != n21
& n6 != n22
& n6 != n23
& n6 != n24
& n6 != n25
& n7 != n8
& n7 != n9
& n7 != n10
& n7 != n11
& n7 != n12
& n7 != n13
& n7 != n14
& n7 != n15
& n7 != n16
& n7 != n17
& n7 != n18
& n7 != n19
& n7 != n20
& n7 != n21
& n7 != n22
& n7 != n23
& n7 != n24
& n7 != n25
& n8 != n9
& n8 != n10
& n8 != n11
& n8 != n12
& n8 != n13
& n8 != n14
& n8 != n15
& n8 != n16
& n8 != n17
& n8 != n18
& n8 != n19
& n8 != n20
& n8 != n21
& n8 != n22
& n8 != n23
& n8 != n24
& n8 != n25
& n9 != n10
& n9 != n11
& n9 != n12
& n9 != n13
& n9 != n14
& n9 != n15
& n9 != n16
& n9 != n17
& n9 != n18
& n9 != n19
& n9 != n20
& n9 != n21
& n9 != n22
& n9 != n23
& n9 != n24
& n9 != n25
& n10 != n11
& n10 != n12
& n10 != n13
& n10 != n14
& n10 != n15
& n10 != n16
& n10 != n17
& n10 != n18
& n10 != n19
& n10 != n20
& n10 != n21
& n10 != n22
& n10 != n23
& n10 != n24
& n10 != n25
& n11 != n12
& n11 != n13
& n11 != n14
& n11 != n15
& n11 != n16
& n11 != n17
& n11 != n18
& n11 != n19
& n11 != n20
& n11 != n21
& n11 != n22
& n11 != n23
& n11 != n24
& n11 != n25
& n12 != n13
& n12 != n14
& n12 != n15
& n12 != n16
& n12 != n17
& n12 != n18
& n12 != n19
& n12 != n20
& n12 != n21
& n12 != n22
& n12 != n23
& n12 != n24
& n12 != n25
& n13 != n14
& n13 != n15
& n13 != n16
& n13 != n17
& n13 != n18
& n13 != n19
& n13 != n20
& n13 != n21
& n13 != n22
& n13 != n23
& n13 != n24
& n13 != n25
& n14 != n15
& n14 != n16
& n14 != n17
& n14 != n18
& n14 != n19
& n14 != n20
& n14 != n21
& n14 != n22
& n14 != n23
& n14 != n24
& n14 != n25
& n15 != n16
& n15 != n17
& n15 != n18
& n15 != n19
& n15 != n20
& n15 != n21
& n15 != n22
& n15 != n23
& n15 != n24
& n15 != n25
& n16 != n17
& n16 != n18
& n16 != n19
& n16 != n20
& n16 != n21
& n16 != n22
& n16 != n23
& n16 != n24
& n16 != n25
& n17 != n18
& n17 != n19
& n17 != n20
& n17 != n21
& n17 != n22
& n17 != n23
& n17 != n24
& n17 != n25
& n18 != n19
& n18 != n20
& n18 != n21
& n18 != n22
& n18 != n23
& n18 != n24
& n18 != n25
& n19 != n20
& n19 != n21
& n19 != n22
& n19 != n23
& n19 != n24
& n19 != n25
& n20 != n21
& n20 != n22
& n20 != n23
& n20 != n24
& n20 != n25
& n21 != n22
& n21 != n23
& n21 != n24
& n21 != n25
& n22 != n23
& n22 != n24
& n22 != n25
& n23 != n24
& n23 != n25
& n24 != n25 ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK0,sK1,sK2,sK3,sK4,sK5,sK6,sK7,sK8,sK9,sK10,sK11,sK12,sK13,sK14,sK15,sK16,sK17,sK18,sK19,sK20,sK21,sK22,sK23,sK24,sK25,sK26,sK27,sK28,sK29,sK30,sK31,sK32,sK33,sK34,sK35,sK36,sK37,sK38,sK39,sK40,sK41,sK42,sK43,sK44,sK45,sK46,sK47,sK48,sK49,sK50,sK51]),skolemize(X0,sK0),skolemize(X1,sK1),skolemize(X2,sK2),skolemize(X3,sK3),skolemize(X4,sK4),skolemize(X5,sK5),skolemize(X6,sK6),skolemize(X7,sK7),skolemize(X8,sK8),skolemize(X9,sK9),skolemize(X10,sK10),skolemize(X11,sK11),skolemize(X12,sK12),skolemize(X13,sK13),skolemize(X14,sK14),skolemize(X15,sK15),skolemize(X16,sK16),skolemize(X17,sK17),skolemize(X18,sK18),skolemize(X19,sK19),skolemize(X20,sK20),skolemize(X21,sK21),skolemize(X22,sK22),skolemize(X23,sK23),skolemize(X24,sK24),skolemize(X25,sK25),skolemize(X26,sK26),skolemize(X27,sK27),skolemize(X28,sK28),skolemize(X29,sK29),skolemize(X30,sK30),skolemize(X31,sK31),skolemize(X32,sK32),skolemize(X33,sK33),skolemize(X34,sK34),skolemize(X35,sK35),skolemize(X36,sK36),skolemize(X37,sK37),skolemize(X38,sK38),skolemize(X39,sK39),skolemize(X40,sK40),skolemize(X41,sK41),skolemize(X42,sK42),skolemize(X43,sK43),skolemize(X44,sK44),skolemize(X45,sK45),skolemize(X46,sK46),skolemize(X47,sK47),skolemize(X48,sK48),skolemize(X49,sK49),skolemize(X50,sK50),skolemize(X51,sK51)],[f1]) ).
fof(f328,plain,
( sK2 != sK3
| sK4 != sK5
| sK6 != sK7
| sK8 != sK9
| sK10 != sK11
| sK12 != sK13
| sK14 != sK15
| sK16 != sK17
| sK18 != sK19
| sK20 != sK21
| sK22 != sK23
| sK24 != sK25
| sK26 != sK27
| sK28 != sK29
| sK30 != sK31
| sK32 != sK33
| sK34 != sK35
| sK36 != sK37
| sK38 != sK39
| sK40 != sK41
| sK42 != sK43
| sK44 != sK45
| sK46 != sK47
| sK48 != sK49
| sK50 != sK51 ),
inference(cnf_transformation,[],[f2]) ).
fof(f329,plain,
sK51 = sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49))),
inference(cnf_transformation,[],[f2]) ).
fof(f330,plain,
sK50 = sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48))),
inference(cnf_transformation,[],[f2]) ).
fof(f331,plain,
sK49 = sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47))),
inference(cnf_transformation,[],[f2]) ).
fof(f332,plain,
sK48 = sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46))),
inference(cnf_transformation,[],[f2]) ).
fof(f333,plain,
sK47 = sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45))),
inference(cnf_transformation,[],[f2]) ).
fof(f334,plain,
sK46 = sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44))),
inference(cnf_transformation,[],[f2]) ).
fof(f335,plain,
sK45 = sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43))),
inference(cnf_transformation,[],[f2]) ).
fof(f336,plain,
sK44 = sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42))),
inference(cnf_transformation,[],[f2]) ).
fof(f337,plain,
sK43 = sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41))),
inference(cnf_transformation,[],[f2]) ).
fof(f338,plain,
sK42 = sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40))),
inference(cnf_transformation,[],[f2]) ).
fof(f339,plain,
sK41 = sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39))),
inference(cnf_transformation,[],[f2]) ).
fof(f340,plain,
sK40 = sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38))),
inference(cnf_transformation,[],[f2]) ).
fof(f341,plain,
sK39 = sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37))),
inference(cnf_transformation,[],[f2]) ).
fof(f342,plain,
sK38 = sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36))),
inference(cnf_transformation,[],[f2]) ).
fof(f343,plain,
sK37 = sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35))),
inference(cnf_transformation,[],[f2]) ).
fof(f344,plain,
sK36 = sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34))),
inference(cnf_transformation,[],[f2]) ).
fof(f345,plain,
sK35 = sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33))),
inference(cnf_transformation,[],[f2]) ).
fof(f346,plain,
sK34 = sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32))),
inference(cnf_transformation,[],[f2]) ).
fof(f347,plain,
sK33 = sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31))),
inference(cnf_transformation,[],[f2]) ).
fof(f348,plain,
sK32 = sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30))),
inference(cnf_transformation,[],[f2]) ).
fof(f349,plain,
sK31 = sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29))),
inference(cnf_transformation,[],[f2]) ).
fof(f350,plain,
sK30 = sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28))),
inference(cnf_transformation,[],[f2]) ).
fof(f351,plain,
sK29 = sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27))),
inference(cnf_transformation,[],[f2]) ).
fof(f352,plain,
sK28 = sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26))),
inference(cnf_transformation,[],[f2]) ).
fof(f353,plain,
sK27 = sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25))),
inference(cnf_transformation,[],[f2]) ).
fof(f354,plain,
sK26 = sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24))),
inference(cnf_transformation,[],[f2]) ).
fof(f355,plain,
sK25 = sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23))),
inference(cnf_transformation,[],[f2]) ).
fof(f356,plain,
sK24 = sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22))),
inference(cnf_transformation,[],[f2]) ).
fof(f357,plain,
sK23 = sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21))),
inference(cnf_transformation,[],[f2]) ).
fof(f358,plain,
sK22 = sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20))),
inference(cnf_transformation,[],[f2]) ).
fof(f359,plain,
sK21 = sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19))),
inference(cnf_transformation,[],[f2]) ).
fof(f360,plain,
sK20 = sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18))),
inference(cnf_transformation,[],[f2]) ).
fof(f361,plain,
sK19 = sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17))),
inference(cnf_transformation,[],[f2]) ).
fof(f362,plain,
sK18 = sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16))),
inference(cnf_transformation,[],[f2]) ).
fof(f363,plain,
sK17 = sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15))),
inference(cnf_transformation,[],[f2]) ).
fof(f364,plain,
sK16 = sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14))),
inference(cnf_transformation,[],[f2]) ).
fof(f365,plain,
sK15 = sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13))),
inference(cnf_transformation,[],[f2]) ).
fof(f366,plain,
sK14 = sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12))),
inference(cnf_transformation,[],[f2]) ).
fof(f367,plain,
sK13 = sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11))),
inference(cnf_transformation,[],[f2]) ).
fof(f368,plain,
sK12 = sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10))),
inference(cnf_transformation,[],[f2]) ).
fof(f369,plain,
sK11 = sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9))),
inference(cnf_transformation,[],[f2]) ).
fof(f370,plain,
sK10 = sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8))),
inference(cnf_transformation,[],[f2]) ).
fof(f371,plain,
sK9 = sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7))),
inference(cnf_transformation,[],[f2]) ).
fof(f372,plain,
sK8 = sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6))),
inference(cnf_transformation,[],[f2]) ).
fof(f373,plain,
sK7 = sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5))),
inference(cnf_transformation,[],[f2]) ).
fof(f374,plain,
sK6 = sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4))),
inference(cnf_transformation,[],[f2]) ).
fof(f375,plain,
sK5 = sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3))),
inference(cnf_transformation,[],[f2]) ).
fof(f376,plain,
sK4 = sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2))),
inference(cnf_transformation,[],[f2]) ).
fof(f377,plain,
sK3 = sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1))),
inference(cnf_transformation,[],[f2]) ).
fof(f378,plain,
sK2 = sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0))),
inference(cnf_transformation,[],[f2]) ).
fof(f379,plain,
( n0 = sK1
| n1 = sK1
| n2 = sK1
| n3 = sK1
| n4 = sK1
| n5 = sK1
| n6 = sK1
| n7 = sK1
| n8 = sK1
| n9 = sK1
| n10 = sK1
| n11 = sK1
| n12 = sK1
| n13 = sK1
| n14 = sK1
| n15 = sK1
| n16 = sK1
| n17 = sK1
| n18 = sK1
| n19 = sK1
| n20 = sK1
| n21 = sK1
| n22 = sK1
| n23 = sK1
| n24 = sK1
| n25 = sK1 ),
inference(cnf_transformation,[],[f2]) ).
fof(f380,plain,
( n0 = sK0
| n1 = sK0
| n2 = sK0
| n3 = sK0
| n4 = sK0
| n5 = sK0
| n6 = sK0
| n7 = sK0
| n8 = sK0
| n9 = sK0
| n10 = sK0
| n11 = sK0
| n12 = sK0
| n13 = sK0
| n14 = sK0
| n15 = sK0
| n16 = sK0
| n17 = sK0
| n18 = sK0
| n19 = sK0
| n20 = sK0
| n21 = sK0
| n22 = sK0
| n23 = sK0
| n24 = sK0
| n25 = sK0 ),
inference(cnf_transformation,[],[f2]) ).
fof(f381,plain,
n24 = sum(n25,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f382,plain,
n23 = sum(n25,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f383,plain,
n22 = sum(n25,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f384,plain,
n21 = sum(n25,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f385,plain,
n20 = sum(n25,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f386,plain,
n19 = sum(n25,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f387,plain,
n18 = sum(n25,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f388,plain,
n17 = sum(n25,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f389,plain,
n16 = sum(n25,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f390,plain,
n15 = sum(n25,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f391,plain,
n14 = sum(n25,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f392,plain,
n13 = sum(n25,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f393,plain,
n12 = sum(n25,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f394,plain,
n11 = sum(n25,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f395,plain,
n10 = sum(n25,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f396,plain,
n9 = sum(n25,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f397,plain,
n8 = sum(n25,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f398,plain,
n7 = sum(n25,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f399,plain,
n6 = sum(n25,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f400,plain,
n5 = sum(n25,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f401,plain,
n4 = sum(n25,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f402,plain,
n3 = sum(n25,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f403,plain,
n2 = sum(n25,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f404,plain,
n1 = sum(n25,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f405,plain,
n0 = sum(n25,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f406,plain,
n25 = sum(n25,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f407,plain,
n23 = sum(n24,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f408,plain,
n22 = sum(n24,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f409,plain,
n21 = sum(n24,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f410,plain,
n20 = sum(n24,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f411,plain,
n19 = sum(n24,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f412,plain,
n18 = sum(n24,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f413,plain,
n17 = sum(n24,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f414,plain,
n16 = sum(n24,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f415,plain,
n15 = sum(n24,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f416,plain,
n14 = sum(n24,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f417,plain,
n13 = sum(n24,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f418,plain,
n12 = sum(n24,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f419,plain,
n11 = sum(n24,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f420,plain,
n10 = sum(n24,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f421,plain,
n9 = sum(n24,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f422,plain,
n8 = sum(n24,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f423,plain,
n7 = sum(n24,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f424,plain,
n6 = sum(n24,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f425,plain,
n5 = sum(n24,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f426,plain,
n4 = sum(n24,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f427,plain,
n3 = sum(n24,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f428,plain,
n2 = sum(n24,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f429,plain,
n1 = sum(n24,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f430,plain,
n0 = sum(n24,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f431,plain,
n25 = sum(n24,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f432,plain,
n24 = sum(n24,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f433,plain,
n22 = sum(n23,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f434,plain,
n21 = sum(n23,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f435,plain,
n20 = sum(n23,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f436,plain,
n19 = sum(n23,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f437,plain,
n18 = sum(n23,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f438,plain,
n17 = sum(n23,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f439,plain,
n16 = sum(n23,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f440,plain,
n15 = sum(n23,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f441,plain,
n14 = sum(n23,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f442,plain,
n13 = sum(n23,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f443,plain,
n12 = sum(n23,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f444,plain,
n11 = sum(n23,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f445,plain,
n10 = sum(n23,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f446,plain,
n9 = sum(n23,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f447,plain,
n8 = sum(n23,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f448,plain,
n7 = sum(n23,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f449,plain,
n6 = sum(n23,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f450,plain,
n5 = sum(n23,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f451,plain,
n4 = sum(n23,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f452,plain,
n3 = sum(n23,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f453,plain,
n2 = sum(n23,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f454,plain,
n1 = sum(n23,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f455,plain,
n0 = sum(n23,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f456,plain,
n25 = sum(n23,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f457,plain,
n24 = sum(n23,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f458,plain,
n23 = sum(n23,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f459,plain,
n21 = sum(n22,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f460,plain,
n20 = sum(n22,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f461,plain,
n19 = sum(n22,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f462,plain,
n18 = sum(n22,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f463,plain,
n17 = sum(n22,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f464,plain,
n16 = sum(n22,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f465,plain,
n15 = sum(n22,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f466,plain,
n14 = sum(n22,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f467,plain,
n13 = sum(n22,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f468,plain,
n12 = sum(n22,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f469,plain,
n11 = sum(n22,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f470,plain,
n10 = sum(n22,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f471,plain,
n9 = sum(n22,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f472,plain,
n8 = sum(n22,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f473,plain,
n7 = sum(n22,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f474,plain,
n6 = sum(n22,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f475,plain,
n5 = sum(n22,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f476,plain,
n4 = sum(n22,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f477,plain,
n3 = sum(n22,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f478,plain,
n2 = sum(n22,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f479,plain,
n1 = sum(n22,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f480,plain,
n0 = sum(n22,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f481,plain,
n25 = sum(n22,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f482,plain,
n24 = sum(n22,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f483,plain,
n23 = sum(n22,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f484,plain,
n22 = sum(n22,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f485,plain,
n20 = sum(n21,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f486,plain,
n19 = sum(n21,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f487,plain,
n18 = sum(n21,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f488,plain,
n17 = sum(n21,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f489,plain,
n16 = sum(n21,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f490,plain,
n15 = sum(n21,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f491,plain,
n14 = sum(n21,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f492,plain,
n13 = sum(n21,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f493,plain,
n12 = sum(n21,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f494,plain,
n11 = sum(n21,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f495,plain,
n10 = sum(n21,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f496,plain,
n9 = sum(n21,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f497,plain,
n8 = sum(n21,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f498,plain,
n7 = sum(n21,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f499,plain,
n6 = sum(n21,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f500,plain,
n5 = sum(n21,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f501,plain,
n4 = sum(n21,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f502,plain,
n3 = sum(n21,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f503,plain,
n2 = sum(n21,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f504,plain,
n1 = sum(n21,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f505,plain,
n0 = sum(n21,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f506,plain,
n25 = sum(n21,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f507,plain,
n24 = sum(n21,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f508,plain,
n23 = sum(n21,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f509,plain,
n22 = sum(n21,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f510,plain,
n21 = sum(n21,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f511,plain,
n19 = sum(n20,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f512,plain,
n18 = sum(n20,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f513,plain,
n17 = sum(n20,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f514,plain,
n16 = sum(n20,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f515,plain,
n15 = sum(n20,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f516,plain,
n14 = sum(n20,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f517,plain,
n13 = sum(n20,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f518,plain,
n12 = sum(n20,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f519,plain,
n11 = sum(n20,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f520,plain,
n10 = sum(n20,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f521,plain,
n9 = sum(n20,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f522,plain,
n8 = sum(n20,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f523,plain,
n7 = sum(n20,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f524,plain,
n6 = sum(n20,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f525,plain,
n5 = sum(n20,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f526,plain,
n4 = sum(n20,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f527,plain,
n3 = sum(n20,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f528,plain,
n2 = sum(n20,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f529,plain,
n1 = sum(n20,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f530,plain,
n0 = sum(n20,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f531,plain,
n25 = sum(n20,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f532,plain,
n24 = sum(n20,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f533,plain,
n23 = sum(n20,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f534,plain,
n22 = sum(n20,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f535,plain,
n21 = sum(n20,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f536,plain,
n20 = sum(n20,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f537,plain,
n18 = sum(n19,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f538,plain,
n17 = sum(n19,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f539,plain,
n16 = sum(n19,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f540,plain,
n15 = sum(n19,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f541,plain,
n14 = sum(n19,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f542,plain,
n13 = sum(n19,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f543,plain,
n12 = sum(n19,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f544,plain,
n11 = sum(n19,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f545,plain,
n10 = sum(n19,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f546,plain,
n9 = sum(n19,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f547,plain,
n8 = sum(n19,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f548,plain,
n7 = sum(n19,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f549,plain,
n6 = sum(n19,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f550,plain,
n5 = sum(n19,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f551,plain,
n4 = sum(n19,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f552,plain,
n3 = sum(n19,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f553,plain,
n2 = sum(n19,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f554,plain,
n1 = sum(n19,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f555,plain,
n0 = sum(n19,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f556,plain,
n25 = sum(n19,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f557,plain,
n24 = sum(n19,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f558,plain,
n23 = sum(n19,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f559,plain,
n22 = sum(n19,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f560,plain,
n21 = sum(n19,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f561,plain,
n20 = sum(n19,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f562,plain,
n19 = sum(n19,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f563,plain,
n17 = sum(n18,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f564,plain,
n16 = sum(n18,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f565,plain,
n15 = sum(n18,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f566,plain,
n14 = sum(n18,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f567,plain,
n13 = sum(n18,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f568,plain,
n12 = sum(n18,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f569,plain,
n11 = sum(n18,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f570,plain,
n10 = sum(n18,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f571,plain,
n9 = sum(n18,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f572,plain,
n8 = sum(n18,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f573,plain,
n7 = sum(n18,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f574,plain,
n6 = sum(n18,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f575,plain,
n5 = sum(n18,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f576,plain,
n4 = sum(n18,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f577,plain,
n3 = sum(n18,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f578,plain,
n2 = sum(n18,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f579,plain,
n1 = sum(n18,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f580,plain,
n0 = sum(n18,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f581,plain,
n25 = sum(n18,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f582,plain,
n24 = sum(n18,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f583,plain,
n23 = sum(n18,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f584,plain,
n22 = sum(n18,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f585,plain,
n21 = sum(n18,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f586,plain,
n20 = sum(n18,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f587,plain,
n19 = sum(n18,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f588,plain,
n18 = sum(n18,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f589,plain,
n16 = sum(n17,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f590,plain,
n15 = sum(n17,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f591,plain,
n14 = sum(n17,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f592,plain,
n13 = sum(n17,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f593,plain,
n12 = sum(n17,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f594,plain,
n11 = sum(n17,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f595,plain,
n10 = sum(n17,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f596,plain,
n9 = sum(n17,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f597,plain,
n8 = sum(n17,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f598,plain,
n7 = sum(n17,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f599,plain,
n6 = sum(n17,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f600,plain,
n5 = sum(n17,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f601,plain,
n4 = sum(n17,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f602,plain,
n3 = sum(n17,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f603,plain,
n2 = sum(n17,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f604,plain,
n1 = sum(n17,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f605,plain,
n0 = sum(n17,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f606,plain,
n25 = sum(n17,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f607,plain,
n24 = sum(n17,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f608,plain,
n23 = sum(n17,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f609,plain,
n22 = sum(n17,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f610,plain,
n21 = sum(n17,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f611,plain,
n20 = sum(n17,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f612,plain,
n19 = sum(n17,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f613,plain,
n18 = sum(n17,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f614,plain,
n17 = sum(n17,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f615,plain,
n15 = sum(n16,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f616,plain,
n14 = sum(n16,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f617,plain,
n13 = sum(n16,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f618,plain,
n12 = sum(n16,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f619,plain,
n11 = sum(n16,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f620,plain,
n10 = sum(n16,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f621,plain,
n9 = sum(n16,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f622,plain,
n8 = sum(n16,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f623,plain,
n7 = sum(n16,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f624,plain,
n6 = sum(n16,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f625,plain,
n5 = sum(n16,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f626,plain,
n4 = sum(n16,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f627,plain,
n3 = sum(n16,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f628,plain,
n2 = sum(n16,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f629,plain,
n1 = sum(n16,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f630,plain,
n0 = sum(n16,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f631,plain,
n25 = sum(n16,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f632,plain,
n24 = sum(n16,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f633,plain,
n23 = sum(n16,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f634,plain,
n22 = sum(n16,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f635,plain,
n21 = sum(n16,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f636,plain,
n20 = sum(n16,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f637,plain,
n19 = sum(n16,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f638,plain,
n18 = sum(n16,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f639,plain,
n17 = sum(n16,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f640,plain,
n16 = sum(n16,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f641,plain,
n14 = sum(n15,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f642,plain,
n13 = sum(n15,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f643,plain,
n12 = sum(n15,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f644,plain,
n11 = sum(n15,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f645,plain,
n10 = sum(n15,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f646,plain,
n9 = sum(n15,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f647,plain,
n8 = sum(n15,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f648,plain,
n7 = sum(n15,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f649,plain,
n6 = sum(n15,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f650,plain,
n5 = sum(n15,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f651,plain,
n4 = sum(n15,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f652,plain,
n3 = sum(n15,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f653,plain,
n2 = sum(n15,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f654,plain,
n1 = sum(n15,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f655,plain,
n0 = sum(n15,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f656,plain,
n25 = sum(n15,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f657,plain,
n24 = sum(n15,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f658,plain,
n23 = sum(n15,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f659,plain,
n22 = sum(n15,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f660,plain,
n21 = sum(n15,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f661,plain,
n20 = sum(n15,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f662,plain,
n19 = sum(n15,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f663,plain,
n18 = sum(n15,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f664,plain,
n17 = sum(n15,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f665,plain,
n16 = sum(n15,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f666,plain,
n15 = sum(n15,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f667,plain,
n13 = sum(n14,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f668,plain,
n12 = sum(n14,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f669,plain,
n11 = sum(n14,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f670,plain,
n10 = sum(n14,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f671,plain,
n9 = sum(n14,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f672,plain,
n8 = sum(n14,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f673,plain,
n7 = sum(n14,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f674,plain,
n6 = sum(n14,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f675,plain,
n5 = sum(n14,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f676,plain,
n4 = sum(n14,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f677,plain,
n3 = sum(n14,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f678,plain,
n2 = sum(n14,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f679,plain,
n1 = sum(n14,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f680,plain,
n0 = sum(n14,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f681,plain,
n25 = sum(n14,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f682,plain,
n24 = sum(n14,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f683,plain,
n23 = sum(n14,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f684,plain,
n22 = sum(n14,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f685,plain,
n21 = sum(n14,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f686,plain,
n20 = sum(n14,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f687,plain,
n19 = sum(n14,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f688,plain,
n18 = sum(n14,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f689,plain,
n17 = sum(n14,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f690,plain,
n16 = sum(n14,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f691,plain,
n15 = sum(n14,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f692,plain,
n14 = sum(n14,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f693,plain,
n12 = sum(n13,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f694,plain,
n11 = sum(n13,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f695,plain,
n10 = sum(n13,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f696,plain,
n9 = sum(n13,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f697,plain,
n8 = sum(n13,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f698,plain,
n7 = sum(n13,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f699,plain,
n6 = sum(n13,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f700,plain,
n5 = sum(n13,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f701,plain,
n4 = sum(n13,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f702,plain,
n3 = sum(n13,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f703,plain,
n2 = sum(n13,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f704,plain,
n1 = sum(n13,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f705,plain,
n0 = sum(n13,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f706,plain,
n25 = sum(n13,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f707,plain,
n24 = sum(n13,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f708,plain,
n23 = sum(n13,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f709,plain,
n22 = sum(n13,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f710,plain,
n21 = sum(n13,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f711,plain,
n20 = sum(n13,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f712,plain,
n19 = sum(n13,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f713,plain,
n18 = sum(n13,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f714,plain,
n17 = sum(n13,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f715,plain,
n16 = sum(n13,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f716,plain,
n15 = sum(n13,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f717,plain,
n14 = sum(n13,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f718,plain,
n13 = sum(n13,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f719,plain,
n11 = sum(n12,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f720,plain,
n10 = sum(n12,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f721,plain,
n9 = sum(n12,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f722,plain,
n8 = sum(n12,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f723,plain,
n7 = sum(n12,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f724,plain,
n6 = sum(n12,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f725,plain,
n5 = sum(n12,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f726,plain,
n4 = sum(n12,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f727,plain,
n3 = sum(n12,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f728,plain,
n2 = sum(n12,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f729,plain,
n1 = sum(n12,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f730,plain,
n0 = sum(n12,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f731,plain,
n25 = sum(n12,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f732,plain,
n24 = sum(n12,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f733,plain,
n23 = sum(n12,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f734,plain,
n22 = sum(n12,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f735,plain,
n21 = sum(n12,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f736,plain,
n20 = sum(n12,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f737,plain,
n19 = sum(n12,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f738,plain,
n18 = sum(n12,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f739,plain,
n17 = sum(n12,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f740,plain,
n16 = sum(n12,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f741,plain,
n15 = sum(n12,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f742,plain,
n14 = sum(n12,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f743,plain,
n13 = sum(n12,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f744,plain,
n12 = sum(n12,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f745,plain,
n10 = sum(n11,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f746,plain,
n9 = sum(n11,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f747,plain,
n8 = sum(n11,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f748,plain,
n7 = sum(n11,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f749,plain,
n6 = sum(n11,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f750,plain,
n5 = sum(n11,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f751,plain,
n4 = sum(n11,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f752,plain,
n3 = sum(n11,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f753,plain,
n2 = sum(n11,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f754,plain,
n1 = sum(n11,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f755,plain,
n0 = sum(n11,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f756,plain,
n25 = sum(n11,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f757,plain,
n24 = sum(n11,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f758,plain,
n23 = sum(n11,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f759,plain,
n22 = sum(n11,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f760,plain,
n21 = sum(n11,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f761,plain,
n20 = sum(n11,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f762,plain,
n19 = sum(n11,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f763,plain,
n18 = sum(n11,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f764,plain,
n17 = sum(n11,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f765,plain,
n16 = sum(n11,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f766,plain,
n15 = sum(n11,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f767,plain,
n14 = sum(n11,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f768,plain,
n13 = sum(n11,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f769,plain,
n12 = sum(n11,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f770,plain,
n11 = sum(n11,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f771,plain,
n9 = sum(n10,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f772,plain,
n8 = sum(n10,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f773,plain,
n7 = sum(n10,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f774,plain,
n6 = sum(n10,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f775,plain,
n5 = sum(n10,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f776,plain,
n4 = sum(n10,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f777,plain,
n3 = sum(n10,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f778,plain,
n2 = sum(n10,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f779,plain,
n1 = sum(n10,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f780,plain,
n0 = sum(n10,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f781,plain,
n25 = sum(n10,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f782,plain,
n24 = sum(n10,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f783,plain,
n23 = sum(n10,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f784,plain,
n22 = sum(n10,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f785,plain,
n21 = sum(n10,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f786,plain,
n20 = sum(n10,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f787,plain,
n19 = sum(n10,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f788,plain,
n18 = sum(n10,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f789,plain,
n17 = sum(n10,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f790,plain,
n16 = sum(n10,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f791,plain,
n15 = sum(n10,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f792,plain,
n14 = sum(n10,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f793,plain,
n13 = sum(n10,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f794,plain,
n12 = sum(n10,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f795,plain,
n11 = sum(n10,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f796,plain,
n10 = sum(n10,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f797,plain,
n8 = sum(n9,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f798,plain,
n7 = sum(n9,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f799,plain,
n6 = sum(n9,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f800,plain,
n5 = sum(n9,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f801,plain,
n4 = sum(n9,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f802,plain,
n3 = sum(n9,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f803,plain,
n2 = sum(n9,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f804,plain,
n1 = sum(n9,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f805,plain,
n0 = sum(n9,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f806,plain,
n25 = sum(n9,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f807,plain,
n24 = sum(n9,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f808,plain,
n23 = sum(n9,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f809,plain,
n22 = sum(n9,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f810,plain,
n21 = sum(n9,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f811,plain,
n20 = sum(n9,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f812,plain,
n19 = sum(n9,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f813,plain,
n18 = sum(n9,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f814,plain,
n17 = sum(n9,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f815,plain,
n16 = sum(n9,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f816,plain,
n15 = sum(n9,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f817,plain,
n14 = sum(n9,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f818,plain,
n13 = sum(n9,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f819,plain,
n12 = sum(n9,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f820,plain,
n11 = sum(n9,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f821,plain,
n10 = sum(n9,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f822,plain,
n9 = sum(n9,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f823,plain,
n7 = sum(n8,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f824,plain,
n6 = sum(n8,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f825,plain,
n5 = sum(n8,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f826,plain,
n4 = sum(n8,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f827,plain,
n3 = sum(n8,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f828,plain,
n2 = sum(n8,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f829,plain,
n1 = sum(n8,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f830,plain,
n0 = sum(n8,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f831,plain,
n25 = sum(n8,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f832,plain,
n24 = sum(n8,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f833,plain,
n23 = sum(n8,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f834,plain,
n22 = sum(n8,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f835,plain,
n21 = sum(n8,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f836,plain,
n20 = sum(n8,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f837,plain,
n19 = sum(n8,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f838,plain,
n18 = sum(n8,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f839,plain,
n17 = sum(n8,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f840,plain,
n16 = sum(n8,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f841,plain,
n15 = sum(n8,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f842,plain,
n14 = sum(n8,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f843,plain,
n13 = sum(n8,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f844,plain,
n12 = sum(n8,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f845,plain,
n11 = sum(n8,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f846,plain,
n10 = sum(n8,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f847,plain,
n9 = sum(n8,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f848,plain,
n8 = sum(n8,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f849,plain,
n6 = sum(n7,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f850,plain,
n5 = sum(n7,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f851,plain,
n4 = sum(n7,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f852,plain,
n3 = sum(n7,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f853,plain,
n2 = sum(n7,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f854,plain,
n1 = sum(n7,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f855,plain,
n0 = sum(n7,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f856,plain,
n25 = sum(n7,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f857,plain,
n24 = sum(n7,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f858,plain,
n23 = sum(n7,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f859,plain,
n22 = sum(n7,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f860,plain,
n21 = sum(n7,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f861,plain,
n20 = sum(n7,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f862,plain,
n19 = sum(n7,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f863,plain,
n18 = sum(n7,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f864,plain,
n17 = sum(n7,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f865,plain,
n16 = sum(n7,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f866,plain,
n15 = sum(n7,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f867,plain,
n14 = sum(n7,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f868,plain,
n13 = sum(n7,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f869,plain,
n12 = sum(n7,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f870,plain,
n11 = sum(n7,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f871,plain,
n10 = sum(n7,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f872,plain,
n9 = sum(n7,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f873,plain,
n8 = sum(n7,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f874,plain,
n7 = sum(n7,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f875,plain,
n5 = sum(n6,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f876,plain,
n4 = sum(n6,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f877,plain,
n3 = sum(n6,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f878,plain,
n2 = sum(n6,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f879,plain,
n1 = sum(n6,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f880,plain,
n0 = sum(n6,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f881,plain,
n25 = sum(n6,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f882,plain,
n24 = sum(n6,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f883,plain,
n23 = sum(n6,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f884,plain,
n22 = sum(n6,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f885,plain,
n21 = sum(n6,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f886,plain,
n20 = sum(n6,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f887,plain,
n19 = sum(n6,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f888,plain,
n18 = sum(n6,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f889,plain,
n17 = sum(n6,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f890,plain,
n16 = sum(n6,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f891,plain,
n15 = sum(n6,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f892,plain,
n14 = sum(n6,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f893,plain,
n13 = sum(n6,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f894,plain,
n12 = sum(n6,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f895,plain,
n11 = sum(n6,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f896,plain,
n10 = sum(n6,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f897,plain,
n9 = sum(n6,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f898,plain,
n8 = sum(n6,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f899,plain,
n7 = sum(n6,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f900,plain,
n6 = sum(n6,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f901,plain,
n4 = sum(n5,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f902,plain,
n3 = sum(n5,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f903,plain,
n2 = sum(n5,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f904,plain,
n1 = sum(n5,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f905,plain,
n0 = sum(n5,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f906,plain,
n25 = sum(n5,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f907,plain,
n24 = sum(n5,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f908,plain,
n23 = sum(n5,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f909,plain,
n22 = sum(n5,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f910,plain,
n21 = sum(n5,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f911,plain,
n20 = sum(n5,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f912,plain,
n19 = sum(n5,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f913,plain,
n18 = sum(n5,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f914,plain,
n17 = sum(n5,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f915,plain,
n16 = sum(n5,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f916,plain,
n15 = sum(n5,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f917,plain,
n14 = sum(n5,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f918,plain,
n13 = sum(n5,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f919,plain,
n12 = sum(n5,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f920,plain,
n11 = sum(n5,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f921,plain,
n10 = sum(n5,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f922,plain,
n9 = sum(n5,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f923,plain,
n8 = sum(n5,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f924,plain,
n7 = sum(n5,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f925,plain,
n6 = sum(n5,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f926,plain,
n5 = sum(n5,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f927,plain,
n3 = sum(n4,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f928,plain,
n2 = sum(n4,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f929,plain,
n1 = sum(n4,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f930,plain,
n0 = sum(n4,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f931,plain,
n25 = sum(n4,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f932,plain,
n24 = sum(n4,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f933,plain,
n23 = sum(n4,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f934,plain,
n22 = sum(n4,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f935,plain,
n21 = sum(n4,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f936,plain,
n20 = sum(n4,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f937,plain,
n19 = sum(n4,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f938,plain,
n18 = sum(n4,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f939,plain,
n17 = sum(n4,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f940,plain,
n16 = sum(n4,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f941,plain,
n15 = sum(n4,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f942,plain,
n14 = sum(n4,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f943,plain,
n13 = sum(n4,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f944,plain,
n12 = sum(n4,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f945,plain,
n11 = sum(n4,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f946,plain,
n10 = sum(n4,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f947,plain,
n9 = sum(n4,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f948,plain,
n8 = sum(n4,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f949,plain,
n7 = sum(n4,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f950,plain,
n6 = sum(n4,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f951,plain,
n5 = sum(n4,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f952,plain,
n4 = sum(n4,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f953,plain,
n2 = sum(n3,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f954,plain,
n1 = sum(n3,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f955,plain,
n0 = sum(n3,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f956,plain,
n25 = sum(n3,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f957,plain,
n24 = sum(n3,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f958,plain,
n23 = sum(n3,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f959,plain,
n22 = sum(n3,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f960,plain,
n21 = sum(n3,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f961,plain,
n20 = sum(n3,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f962,plain,
n19 = sum(n3,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f963,plain,
n18 = sum(n3,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f964,plain,
n17 = sum(n3,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f965,plain,
n16 = sum(n3,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f966,plain,
n15 = sum(n3,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f967,plain,
n14 = sum(n3,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f968,plain,
n13 = sum(n3,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f969,plain,
n12 = sum(n3,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f970,plain,
n11 = sum(n3,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f971,plain,
n10 = sum(n3,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f972,plain,
n9 = sum(n3,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f973,plain,
n8 = sum(n3,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f974,plain,
n7 = sum(n3,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f975,plain,
n6 = sum(n3,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f976,plain,
n5 = sum(n3,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f977,plain,
n4 = sum(n3,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f978,plain,
n3 = sum(n3,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f979,plain,
n1 = sum(n2,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f980,plain,
n0 = sum(n2,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f981,plain,
n25 = sum(n2,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f982,plain,
n24 = sum(n2,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f983,plain,
n23 = sum(n2,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f984,plain,
n22 = sum(n2,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f985,plain,
n21 = sum(n2,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f986,plain,
n20 = sum(n2,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f987,plain,
n19 = sum(n2,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f988,plain,
n18 = sum(n2,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f989,plain,
n17 = sum(n2,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f990,plain,
n16 = sum(n2,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f991,plain,
n15 = sum(n2,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f992,plain,
n14 = sum(n2,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f993,plain,
n13 = sum(n2,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f994,plain,
n12 = sum(n2,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f995,plain,
n11 = sum(n2,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f996,plain,
n10 = sum(n2,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f997,plain,
n9 = sum(n2,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f998,plain,
n8 = sum(n2,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f999,plain,
n7 = sum(n2,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f1000,plain,
n6 = sum(n2,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f1001,plain,
n5 = sum(n2,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f1002,plain,
n4 = sum(n2,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f1003,plain,
n3 = sum(n2,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f1004,plain,
n2 = sum(n2,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f1005,plain,
n0 = sum(n1,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f1006,plain,
n25 = sum(n1,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f1007,plain,
n24 = sum(n1,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f1008,plain,
n23 = sum(n1,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f1009,plain,
n22 = sum(n1,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f1010,plain,
n21 = sum(n1,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f1011,plain,
n20 = sum(n1,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f1012,plain,
n19 = sum(n1,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f1013,plain,
n18 = sum(n1,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f1014,plain,
n17 = sum(n1,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f1015,plain,
n16 = sum(n1,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f1016,plain,
n15 = sum(n1,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f1017,plain,
n14 = sum(n1,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f1018,plain,
n13 = sum(n1,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f1019,plain,
n12 = sum(n1,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f1020,plain,
n11 = sum(n1,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f1021,plain,
n10 = sum(n1,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f1022,plain,
n9 = sum(n1,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f1023,plain,
n8 = sum(n1,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f1024,plain,
n7 = sum(n1,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f1025,plain,
n6 = sum(n1,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f1026,plain,
n5 = sum(n1,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f1027,plain,
n4 = sum(n1,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f1028,plain,
n3 = sum(n1,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f1029,plain,
n2 = sum(n1,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f1030,plain,
n1 = sum(n1,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f1031,plain,
n25 = sum(n0,n25),
inference(cnf_transformation,[],[f2]) ).
fof(f1032,plain,
n24 = sum(n0,n24),
inference(cnf_transformation,[],[f2]) ).
fof(f1033,plain,
n23 = sum(n0,n23),
inference(cnf_transformation,[],[f2]) ).
fof(f1034,plain,
n22 = sum(n0,n22),
inference(cnf_transformation,[],[f2]) ).
fof(f1035,plain,
n21 = sum(n0,n21),
inference(cnf_transformation,[],[f2]) ).
fof(f1036,plain,
n20 = sum(n0,n20),
inference(cnf_transformation,[],[f2]) ).
fof(f1037,plain,
n19 = sum(n0,n19),
inference(cnf_transformation,[],[f2]) ).
fof(f1038,plain,
n18 = sum(n0,n18),
inference(cnf_transformation,[],[f2]) ).
fof(f1039,plain,
n17 = sum(n0,n17),
inference(cnf_transformation,[],[f2]) ).
fof(f1040,plain,
n16 = sum(n0,n16),
inference(cnf_transformation,[],[f2]) ).
fof(f1041,plain,
n15 = sum(n0,n15),
inference(cnf_transformation,[],[f2]) ).
fof(f1042,plain,
n14 = sum(n0,n14),
inference(cnf_transformation,[],[f2]) ).
fof(f1043,plain,
n13 = sum(n0,n13),
inference(cnf_transformation,[],[f2]) ).
fof(f1044,plain,
n12 = sum(n0,n12),
inference(cnf_transformation,[],[f2]) ).
fof(f1045,plain,
n11 = sum(n0,n11),
inference(cnf_transformation,[],[f2]) ).
fof(f1046,plain,
n10 = sum(n0,n10),
inference(cnf_transformation,[],[f2]) ).
fof(f1047,plain,
n9 = sum(n0,n9),
inference(cnf_transformation,[],[f2]) ).
fof(f1048,plain,
n8 = sum(n0,n8),
inference(cnf_transformation,[],[f2]) ).
fof(f1049,plain,
n7 = sum(n0,n7),
inference(cnf_transformation,[],[f2]) ).
fof(f1050,plain,
n6 = sum(n0,n6),
inference(cnf_transformation,[],[f2]) ).
fof(f1051,plain,
n5 = sum(n0,n5),
inference(cnf_transformation,[],[f2]) ).
fof(f1052,plain,
n4 = sum(n0,n4),
inference(cnf_transformation,[],[f2]) ).
fof(f1053,plain,
n3 = sum(n0,n3),
inference(cnf_transformation,[],[f2]) ).
fof(f1054,plain,
n2 = sum(n0,n2),
inference(cnf_transformation,[],[f2]) ).
fof(f1055,plain,
n1 = sum(n0,n1),
inference(cnf_transformation,[],[f2]) ).
fof(f1056,plain,
n0 = sum(n0,n0),
inference(cnf_transformation,[],[f2]) ).
fof(f1057,plain,
n24 = pred(n25),
inference(cnf_transformation,[],[f2]) ).
fof(f1058,plain,
n23 = pred(n24),
inference(cnf_transformation,[],[f2]) ).
fof(f1059,plain,
n22 = pred(n23),
inference(cnf_transformation,[],[f2]) ).
fof(f1060,plain,
n21 = pred(n22),
inference(cnf_transformation,[],[f2]) ).
fof(f1061,plain,
n20 = pred(n21),
inference(cnf_transformation,[],[f2]) ).
fof(f1062,plain,
n19 = pred(n20),
inference(cnf_transformation,[],[f2]) ).
fof(f1063,plain,
n18 = pred(n19),
inference(cnf_transformation,[],[f2]) ).
fof(f1064,plain,
n17 = pred(n18),
inference(cnf_transformation,[],[f2]) ).
fof(f1065,plain,
n16 = pred(n17),
inference(cnf_transformation,[],[f2]) ).
fof(f1066,plain,
n15 = pred(n16),
inference(cnf_transformation,[],[f2]) ).
fof(f1067,plain,
n14 = pred(n15),
inference(cnf_transformation,[],[f2]) ).
fof(f1068,plain,
n13 = pred(n14),
inference(cnf_transformation,[],[f2]) ).
fof(f1069,plain,
n12 = pred(n13),
inference(cnf_transformation,[],[f2]) ).
fof(f1070,plain,
n11 = pred(n12),
inference(cnf_transformation,[],[f2]) ).
fof(f1071,plain,
n10 = pred(n11),
inference(cnf_transformation,[],[f2]) ).
fof(f1072,plain,
n9 = pred(n10),
inference(cnf_transformation,[],[f2]) ).
fof(f1073,plain,
n8 = pred(n9),
inference(cnf_transformation,[],[f2]) ).
fof(f1074,plain,
n7 = pred(n8),
inference(cnf_transformation,[],[f2]) ).
fof(f1075,plain,
n6 = pred(n7),
inference(cnf_transformation,[],[f2]) ).
fof(f1076,plain,
n5 = pred(n6),
inference(cnf_transformation,[],[f2]) ).
fof(f1077,plain,
n4 = pred(n5),
inference(cnf_transformation,[],[f2]) ).
fof(f1078,plain,
n3 = pred(n4),
inference(cnf_transformation,[],[f2]) ).
fof(f1079,plain,
n2 = pred(n3),
inference(cnf_transformation,[],[f2]) ).
fof(f1080,plain,
n1 = pred(n2),
inference(cnf_transformation,[],[f2]) ).
fof(f1081,plain,
n0 = pred(n1),
inference(cnf_transformation,[],[f2]) ).
fof(f1082,plain,
n25 = pred(n0),
inference(cnf_transformation,[],[f2]) ).
fof(f1083,plain,
n0 = succ(n25),
inference(cnf_transformation,[],[f2]) ).
fof(f1084,plain,
succ(n24) = n25,
inference(cnf_transformation,[],[f2]) ).
fof(f1085,plain,
succ(n23) = n24,
inference(cnf_transformation,[],[f2]) ).
fof(f1086,plain,
succ(n22) = n23,
inference(cnf_transformation,[],[f2]) ).
fof(f1087,plain,
succ(n21) = n22,
inference(cnf_transformation,[],[f2]) ).
fof(f1088,plain,
succ(n20) = n21,
inference(cnf_transformation,[],[f2]) ).
fof(f1089,plain,
succ(n19) = n20,
inference(cnf_transformation,[],[f2]) ).
fof(f1090,plain,
succ(n18) = n19,
inference(cnf_transformation,[],[f2]) ).
fof(f1091,plain,
succ(n17) = n18,
inference(cnf_transformation,[],[f2]) ).
fof(f1092,plain,
succ(n16) = n17,
inference(cnf_transformation,[],[f2]) ).
fof(f1093,plain,
succ(n15) = n16,
inference(cnf_transformation,[],[f2]) ).
fof(f1094,plain,
succ(n14) = n15,
inference(cnf_transformation,[],[f2]) ).
fof(f1095,plain,
succ(n13) = n14,
inference(cnf_transformation,[],[f2]) ).
fof(f1096,plain,
succ(n12) = n13,
inference(cnf_transformation,[],[f2]) ).
fof(f1097,plain,
succ(n11) = n12,
inference(cnf_transformation,[],[f2]) ).
fof(f1098,plain,
succ(n10) = n11,
inference(cnf_transformation,[],[f2]) ).
fof(f1099,plain,
succ(n9) = n10,
inference(cnf_transformation,[],[f2]) ).
fof(f1100,plain,
succ(n8) = n9,
inference(cnf_transformation,[],[f2]) ).
fof(f1101,plain,
succ(n7) = n8,
inference(cnf_transformation,[],[f2]) ).
fof(f1102,plain,
succ(n6) = n7,
inference(cnf_transformation,[],[f2]) ).
fof(f1103,plain,
succ(n5) = n6,
inference(cnf_transformation,[],[f2]) ).
fof(f1104,plain,
succ(n4) = n5,
inference(cnf_transformation,[],[f2]) ).
fof(f1105,plain,
succ(n3) = n4,
inference(cnf_transformation,[],[f2]) ).
fof(f1106,plain,
succ(n2) = n3,
inference(cnf_transformation,[],[f2]) ).
fof(f1107,plain,
succ(n1) = n2,
inference(cnf_transformation,[],[f2]) ).
fof(f1108,plain,
succ(n0) = n1,
inference(cnf_transformation,[],[f2]) ).
fof(f2735,definition,
( spl52_326
<=> sK50 = sK51 ),
introduced(definition,[new_symbols(definition,[spl52_326])],[avatar_definition]) ).
fof(f2739,definition,
( spl52_327
<=> sK48 = sK49 ),
introduced(definition,[new_symbols(definition,[spl52_327])],[avatar_definition]) ).
fof(f2743,definition,
( spl52_328
<=> sK46 = sK47 ),
introduced(definition,[new_symbols(definition,[spl52_328])],[avatar_definition]) ).
fof(f2747,definition,
( spl52_329
<=> sK44 = sK45 ),
introduced(definition,[new_symbols(definition,[spl52_329])],[avatar_definition]) ).
fof(f2751,definition,
( spl52_330
<=> sK42 = sK43 ),
introduced(definition,[new_symbols(definition,[spl52_330])],[avatar_definition]) ).
fof(f2755,definition,
( spl52_331
<=> sK40 = sK41 ),
introduced(definition,[new_symbols(definition,[spl52_331])],[avatar_definition]) ).
fof(f2759,definition,
( spl52_332
<=> sK38 = sK39 ),
introduced(definition,[new_symbols(definition,[spl52_332])],[avatar_definition]) ).
fof(f2763,definition,
( spl52_333
<=> sK36 = sK37 ),
introduced(definition,[new_symbols(definition,[spl52_333])],[avatar_definition]) ).
fof(f2767,definition,
( spl52_334
<=> sK34 = sK35 ),
introduced(definition,[new_symbols(definition,[spl52_334])],[avatar_definition]) ).
fof(f2771,definition,
( spl52_335
<=> sK32 = sK33 ),
introduced(definition,[new_symbols(definition,[spl52_335])],[avatar_definition]) ).
fof(f2775,definition,
( spl52_336
<=> sK30 = sK31 ),
introduced(definition,[new_symbols(definition,[spl52_336])],[avatar_definition]) ).
fof(f2779,definition,
( spl52_337
<=> sK28 = sK29 ),
introduced(definition,[new_symbols(definition,[spl52_337])],[avatar_definition]) ).
fof(f2783,definition,
( spl52_338
<=> sK26 = sK27 ),
introduced(definition,[new_symbols(definition,[spl52_338])],[avatar_definition]) ).
fof(f2787,definition,
( spl52_339
<=> sK24 = sK25 ),
introduced(definition,[new_symbols(definition,[spl52_339])],[avatar_definition]) ).
fof(f2791,definition,
( spl52_340
<=> sK22 = sK23 ),
introduced(definition,[new_symbols(definition,[spl52_340])],[avatar_definition]) ).
fof(f2795,definition,
( spl52_341
<=> sK20 = sK21 ),
introduced(definition,[new_symbols(definition,[spl52_341])],[avatar_definition]) ).
fof(f2799,definition,
( spl52_342
<=> sK18 = sK19 ),
introduced(definition,[new_symbols(definition,[spl52_342])],[avatar_definition]) ).
fof(f2803,definition,
( spl52_343
<=> sK16 = sK17 ),
introduced(definition,[new_symbols(definition,[spl52_343])],[avatar_definition]) ).
fof(f2807,definition,
( spl52_344
<=> sK14 = sK15 ),
introduced(definition,[new_symbols(definition,[spl52_344])],[avatar_definition]) ).
fof(f2811,definition,
( spl52_345
<=> sK12 = sK13 ),
introduced(definition,[new_symbols(definition,[spl52_345])],[avatar_definition]) ).
fof(f2815,definition,
( spl52_346
<=> sK10 = sK11 ),
introduced(definition,[new_symbols(definition,[spl52_346])],[avatar_definition]) ).
fof(f2819,definition,
( spl52_347
<=> sK8 = sK9 ),
introduced(definition,[new_symbols(definition,[spl52_347])],[avatar_definition]) ).
fof(f2823,definition,
( spl52_348
<=> sK6 = sK7 ),
introduced(definition,[new_symbols(definition,[spl52_348])],[avatar_definition]) ).
fof(f2827,definition,
( spl52_349
<=> sK4 = sK5 ),
introduced(definition,[new_symbols(definition,[spl52_349])],[avatar_definition]) ).
fof(f2831,definition,
( spl52_350
<=> sK2 = sK3 ),
introduced(definition,[new_symbols(definition,[spl52_350])],[avatar_definition]) ).
fof(f2834,plain,
( ~ spl52_326
| ~ spl52_327
| ~ spl52_328
| ~ spl52_329
| ~ spl52_330
| ~ spl52_331
| ~ spl52_332
| ~ spl52_333
| ~ spl52_334
| ~ spl52_335
| ~ spl52_336
| ~ spl52_337
| ~ spl52_338
| ~ spl52_339
| ~ spl52_340
| ~ spl52_341
| ~ spl52_342
| ~ spl52_343
| ~ spl52_344
| ~ spl52_345
| ~ spl52_346
| ~ spl52_347
| ~ spl52_348
| ~ spl52_349
| ~ spl52_350 ),
inference(avatar_split_clause,[],[f328,f2831,f2827,f2823,f2819,f2815,f2811,f2807,f2803,f2799,f2795,f2791,f2787,f2783,f2779,f2775,f2771,f2767,f2763,f2759,f2755,f2751,f2747,f2743,f2739,f2735]) ).
fof(f2836,definition,
( spl52_351
<=> sK51 = sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49))) ),
introduced(definition,[new_symbols(definition,[spl52_351])],[avatar_definition]) ).
fof(f2839,plain,
spl52_351,
inference(avatar_split_clause,[],[f329,f2836]) ).
fof(f2841,definition,
( spl52_352
<=> sK50 = sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48))) ),
introduced(definition,[new_symbols(definition,[spl52_352])],[avatar_definition]) ).
fof(f2844,plain,
spl52_352,
inference(avatar_split_clause,[],[f330,f2841]) ).
fof(f2846,definition,
( spl52_353
<=> sK49 = sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47))) ),
introduced(definition,[new_symbols(definition,[spl52_353])],[avatar_definition]) ).
fof(f2849,plain,
spl52_353,
inference(avatar_split_clause,[],[f331,f2846]) ).
fof(f2851,definition,
( spl52_354
<=> sK48 = sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46))) ),
introduced(definition,[new_symbols(definition,[spl52_354])],[avatar_definition]) ).
fof(f2854,plain,
spl52_354,
inference(avatar_split_clause,[],[f332,f2851]) ).
fof(f2856,definition,
( spl52_355
<=> sK47 = sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45))) ),
introduced(definition,[new_symbols(definition,[spl52_355])],[avatar_definition]) ).
fof(f2859,plain,
spl52_355,
inference(avatar_split_clause,[],[f333,f2856]) ).
fof(f2861,definition,
( spl52_356
<=> sK46 = sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44))) ),
introduced(definition,[new_symbols(definition,[spl52_356])],[avatar_definition]) ).
fof(f2864,plain,
spl52_356,
inference(avatar_split_clause,[],[f334,f2861]) ).
fof(f2866,definition,
( spl52_357
<=> sK45 = sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43))) ),
introduced(definition,[new_symbols(definition,[spl52_357])],[avatar_definition]) ).
fof(f2869,plain,
spl52_357,
inference(avatar_split_clause,[],[f335,f2866]) ).
fof(f2871,definition,
( spl52_358
<=> sK44 = sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42))) ),
introduced(definition,[new_symbols(definition,[spl52_358])],[avatar_definition]) ).
fof(f2874,plain,
spl52_358,
inference(avatar_split_clause,[],[f336,f2871]) ).
fof(f2876,definition,
( spl52_359
<=> sK43 = sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41))) ),
introduced(definition,[new_symbols(definition,[spl52_359])],[avatar_definition]) ).
fof(f2879,plain,
spl52_359,
inference(avatar_split_clause,[],[f337,f2876]) ).
fof(f2881,definition,
( spl52_360
<=> sK42 = sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40))) ),
introduced(definition,[new_symbols(definition,[spl52_360])],[avatar_definition]) ).
fof(f2884,plain,
spl52_360,
inference(avatar_split_clause,[],[f338,f2881]) ).
fof(f2886,definition,
( spl52_361
<=> sK41 = sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39))) ),
introduced(definition,[new_symbols(definition,[spl52_361])],[avatar_definition]) ).
fof(f2889,plain,
spl52_361,
inference(avatar_split_clause,[],[f339,f2886]) ).
fof(f2891,definition,
( spl52_362
<=> sK40 = sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38))) ),
introduced(definition,[new_symbols(definition,[spl52_362])],[avatar_definition]) ).
fof(f2894,plain,
spl52_362,
inference(avatar_split_clause,[],[f340,f2891]) ).
fof(f2896,definition,
( spl52_363
<=> sK39 = sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37))) ),
introduced(definition,[new_symbols(definition,[spl52_363])],[avatar_definition]) ).
fof(f2899,plain,
spl52_363,
inference(avatar_split_clause,[],[f341,f2896]) ).
fof(f2901,definition,
( spl52_364
<=> sK38 = sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36))) ),
introduced(definition,[new_symbols(definition,[spl52_364])],[avatar_definition]) ).
fof(f2904,plain,
spl52_364,
inference(avatar_split_clause,[],[f342,f2901]) ).
fof(f2906,definition,
( spl52_365
<=> sK37 = sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35))) ),
introduced(definition,[new_symbols(definition,[spl52_365])],[avatar_definition]) ).
fof(f2909,plain,
spl52_365,
inference(avatar_split_clause,[],[f343,f2906]) ).
fof(f2911,definition,
( spl52_366
<=> sK36 = sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34))) ),
introduced(definition,[new_symbols(definition,[spl52_366])],[avatar_definition]) ).
fof(f2914,plain,
spl52_366,
inference(avatar_split_clause,[],[f344,f2911]) ).
fof(f2916,definition,
( spl52_367
<=> sK35 = sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33))) ),
introduced(definition,[new_symbols(definition,[spl52_367])],[avatar_definition]) ).
fof(f2919,plain,
spl52_367,
inference(avatar_split_clause,[],[f345,f2916]) ).
fof(f2921,definition,
( spl52_368
<=> sK34 = sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32))) ),
introduced(definition,[new_symbols(definition,[spl52_368])],[avatar_definition]) ).
fof(f2924,plain,
spl52_368,
inference(avatar_split_clause,[],[f346,f2921]) ).
fof(f2926,definition,
( spl52_369
<=> sK33 = sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31))) ),
introduced(definition,[new_symbols(definition,[spl52_369])],[avatar_definition]) ).
fof(f2929,plain,
spl52_369,
inference(avatar_split_clause,[],[f347,f2926]) ).
fof(f2931,definition,
( spl52_370
<=> sK32 = sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30))) ),
introduced(definition,[new_symbols(definition,[spl52_370])],[avatar_definition]) ).
fof(f2934,plain,
spl52_370,
inference(avatar_split_clause,[],[f348,f2931]) ).
fof(f2936,definition,
( spl52_371
<=> sK31 = sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29))) ),
introduced(definition,[new_symbols(definition,[spl52_371])],[avatar_definition]) ).
fof(f2939,plain,
spl52_371,
inference(avatar_split_clause,[],[f349,f2936]) ).
fof(f2941,definition,
( spl52_372
<=> sK30 = sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28))) ),
introduced(definition,[new_symbols(definition,[spl52_372])],[avatar_definition]) ).
fof(f2944,plain,
spl52_372,
inference(avatar_split_clause,[],[f350,f2941]) ).
fof(f2946,definition,
( spl52_373
<=> sK29 = sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27))) ),
introduced(definition,[new_symbols(definition,[spl52_373])],[avatar_definition]) ).
fof(f2949,plain,
spl52_373,
inference(avatar_split_clause,[],[f351,f2946]) ).
fof(f2951,definition,
( spl52_374
<=> sK28 = sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26))) ),
introduced(definition,[new_symbols(definition,[spl52_374])],[avatar_definition]) ).
fof(f2954,plain,
spl52_374,
inference(avatar_split_clause,[],[f352,f2951]) ).
fof(f2956,definition,
( spl52_375
<=> sK27 = sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25))) ),
introduced(definition,[new_symbols(definition,[spl52_375])],[avatar_definition]) ).
fof(f2959,plain,
spl52_375,
inference(avatar_split_clause,[],[f353,f2956]) ).
fof(f2961,definition,
( spl52_376
<=> sK26 = sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24))) ),
introduced(definition,[new_symbols(definition,[spl52_376])],[avatar_definition]) ).
fof(f2964,plain,
spl52_376,
inference(avatar_split_clause,[],[f354,f2961]) ).
fof(f2966,definition,
( spl52_377
<=> sK25 = sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23))) ),
introduced(definition,[new_symbols(definition,[spl52_377])],[avatar_definition]) ).
fof(f2969,plain,
spl52_377,
inference(avatar_split_clause,[],[f355,f2966]) ).
fof(f2971,definition,
( spl52_378
<=> sK24 = sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22))) ),
introduced(definition,[new_symbols(definition,[spl52_378])],[avatar_definition]) ).
fof(f2974,plain,
spl52_378,
inference(avatar_split_clause,[],[f356,f2971]) ).
fof(f2976,definition,
( spl52_379
<=> sK23 = sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21))) ),
introduced(definition,[new_symbols(definition,[spl52_379])],[avatar_definition]) ).
fof(f2979,plain,
spl52_379,
inference(avatar_split_clause,[],[f357,f2976]) ).
fof(f2981,definition,
( spl52_380
<=> sK22 = sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20))) ),
introduced(definition,[new_symbols(definition,[spl52_380])],[avatar_definition]) ).
fof(f2984,plain,
spl52_380,
inference(avatar_split_clause,[],[f358,f2981]) ).
fof(f2986,definition,
( spl52_381
<=> sK21 = sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19))) ),
introduced(definition,[new_symbols(definition,[spl52_381])],[avatar_definition]) ).
fof(f2989,plain,
spl52_381,
inference(avatar_split_clause,[],[f359,f2986]) ).
fof(f2991,definition,
( spl52_382
<=> sK20 = sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18))) ),
introduced(definition,[new_symbols(definition,[spl52_382])],[avatar_definition]) ).
fof(f2994,plain,
spl52_382,
inference(avatar_split_clause,[],[f360,f2991]) ).
fof(f2996,definition,
( spl52_383
<=> sK19 = sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17))) ),
introduced(definition,[new_symbols(definition,[spl52_383])],[avatar_definition]) ).
fof(f2999,plain,
spl52_383,
inference(avatar_split_clause,[],[f361,f2996]) ).
fof(f3001,definition,
( spl52_384
<=> sK18 = sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16))) ),
introduced(definition,[new_symbols(definition,[spl52_384])],[avatar_definition]) ).
fof(f3004,plain,
spl52_384,
inference(avatar_split_clause,[],[f362,f3001]) ).
fof(f3006,definition,
( spl52_385
<=> sK17 = sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15))) ),
introduced(definition,[new_symbols(definition,[spl52_385])],[avatar_definition]) ).
fof(f3009,plain,
spl52_385,
inference(avatar_split_clause,[],[f363,f3006]) ).
fof(f3011,definition,
( spl52_386
<=> sK16 = sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14))) ),
introduced(definition,[new_symbols(definition,[spl52_386])],[avatar_definition]) ).
fof(f3014,plain,
spl52_386,
inference(avatar_split_clause,[],[f364,f3011]) ).
fof(f3016,definition,
( spl52_387
<=> sK15 = sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13))) ),
introduced(definition,[new_symbols(definition,[spl52_387])],[avatar_definition]) ).
fof(f3019,plain,
spl52_387,
inference(avatar_split_clause,[],[f365,f3016]) ).
fof(f3021,definition,
( spl52_388
<=> sK14 = sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12))) ),
introduced(definition,[new_symbols(definition,[spl52_388])],[avatar_definition]) ).
fof(f3024,plain,
spl52_388,
inference(avatar_split_clause,[],[f366,f3021]) ).
fof(f3026,definition,
( spl52_389
<=> sK13 = sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11))) ),
introduced(definition,[new_symbols(definition,[spl52_389])],[avatar_definition]) ).
fof(f3029,plain,
spl52_389,
inference(avatar_split_clause,[],[f367,f3026]) ).
fof(f3031,definition,
( spl52_390
<=> sK12 = sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10))) ),
introduced(definition,[new_symbols(definition,[spl52_390])],[avatar_definition]) ).
fof(f3034,plain,
spl52_390,
inference(avatar_split_clause,[],[f368,f3031]) ).
fof(f3036,definition,
( spl52_391
<=> sK11 = sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9))) ),
introduced(definition,[new_symbols(definition,[spl52_391])],[avatar_definition]) ).
fof(f3039,plain,
spl52_391,
inference(avatar_split_clause,[],[f369,f3036]) ).
fof(f3041,definition,
( spl52_392
<=> sK10 = sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8))) ),
introduced(definition,[new_symbols(definition,[spl52_392])],[avatar_definition]) ).
fof(f3044,plain,
spl52_392,
inference(avatar_split_clause,[],[f370,f3041]) ).
fof(f3046,definition,
( spl52_393
<=> sK9 = sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7))) ),
introduced(definition,[new_symbols(definition,[spl52_393])],[avatar_definition]) ).
fof(f3049,plain,
spl52_393,
inference(avatar_split_clause,[],[f371,f3046]) ).
fof(f3051,definition,
( spl52_394
<=> sK8 = sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6))) ),
introduced(definition,[new_symbols(definition,[spl52_394])],[avatar_definition]) ).
fof(f3054,plain,
spl52_394,
inference(avatar_split_clause,[],[f372,f3051]) ).
fof(f3056,definition,
( spl52_395
<=> sK7 = sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5))) ),
introduced(definition,[new_symbols(definition,[spl52_395])],[avatar_definition]) ).
fof(f3059,plain,
spl52_395,
inference(avatar_split_clause,[],[f373,f3056]) ).
fof(f3061,definition,
( spl52_396
<=> sK6 = sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4))) ),
introduced(definition,[new_symbols(definition,[spl52_396])],[avatar_definition]) ).
fof(f3064,plain,
spl52_396,
inference(avatar_split_clause,[],[f374,f3061]) ).
fof(f3066,definition,
( spl52_397
<=> sK5 = sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3))) ),
introduced(definition,[new_symbols(definition,[spl52_397])],[avatar_definition]) ).
fof(f3069,plain,
spl52_397,
inference(avatar_split_clause,[],[f375,f3066]) ).
fof(f3071,definition,
( spl52_398
<=> sK4 = sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2))) ),
introduced(definition,[new_symbols(definition,[spl52_398])],[avatar_definition]) ).
fof(f3074,plain,
spl52_398,
inference(avatar_split_clause,[],[f376,f3071]) ).
fof(f3076,definition,
( spl52_399
<=> sK3 = sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1))) ),
introduced(definition,[new_symbols(definition,[spl52_399])],[avatar_definition]) ).
fof(f3079,plain,
spl52_399,
inference(avatar_split_clause,[],[f377,f3076]) ).
fof(f3081,definition,
( spl52_400
<=> sK2 = sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0))) ),
introduced(definition,[new_symbols(definition,[spl52_400])],[avatar_definition]) ).
fof(f3084,plain,
spl52_400,
inference(avatar_split_clause,[],[f378,f3081]) ).
fof(f3086,definition,
( spl52_401
<=> n25 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_401])],[avatar_definition]) ).
fof(f3090,definition,
( spl52_402
<=> n24 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_402])],[avatar_definition]) ).
fof(f3094,definition,
( spl52_403
<=> n23 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_403])],[avatar_definition]) ).
fof(f3098,definition,
( spl52_404
<=> n22 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_404])],[avatar_definition]) ).
fof(f3102,definition,
( spl52_405
<=> n21 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_405])],[avatar_definition]) ).
fof(f3106,definition,
( spl52_406
<=> n20 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_406])],[avatar_definition]) ).
fof(f3110,definition,
( spl52_407
<=> n19 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_407])],[avatar_definition]) ).
fof(f3114,definition,
( spl52_408
<=> n18 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_408])],[avatar_definition]) ).
fof(f3118,definition,
( spl52_409
<=> n17 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_409])],[avatar_definition]) ).
fof(f3122,definition,
( spl52_410
<=> n16 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_410])],[avatar_definition]) ).
fof(f3126,definition,
( spl52_411
<=> n15 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_411])],[avatar_definition]) ).
fof(f3130,definition,
( spl52_412
<=> n14 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_412])],[avatar_definition]) ).
fof(f3134,definition,
( spl52_413
<=> n13 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_413])],[avatar_definition]) ).
fof(f3138,definition,
( spl52_414
<=> n12 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_414])],[avatar_definition]) ).
fof(f3142,definition,
( spl52_415
<=> n11 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_415])],[avatar_definition]) ).
fof(f3146,definition,
( spl52_416
<=> n10 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_416])],[avatar_definition]) ).
fof(f3150,definition,
( spl52_417
<=> n9 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_417])],[avatar_definition]) ).
fof(f3154,definition,
( spl52_418
<=> n8 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_418])],[avatar_definition]) ).
fof(f3158,definition,
( spl52_419
<=> n7 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_419])],[avatar_definition]) ).
fof(f3162,definition,
( spl52_420
<=> n6 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_420])],[avatar_definition]) ).
fof(f3166,definition,
( spl52_421
<=> n5 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_421])],[avatar_definition]) ).
fof(f3170,definition,
( spl52_422
<=> n4 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_422])],[avatar_definition]) ).
fof(f3174,definition,
( spl52_423
<=> n3 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_423])],[avatar_definition]) ).
fof(f3178,definition,
( spl52_424
<=> n2 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_424])],[avatar_definition]) ).
fof(f3182,definition,
( spl52_425
<=> n1 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_425])],[avatar_definition]) ).
fof(f3186,definition,
( spl52_426
<=> n0 = sK1 ),
introduced(definition,[new_symbols(definition,[spl52_426])],[avatar_definition]) ).
fof(f3189,plain,
( spl52_401
| spl52_402
| spl52_403
| spl52_404
| spl52_405
| spl52_406
| spl52_407
| spl52_408
| spl52_409
| spl52_410
| spl52_411
| spl52_412
| spl52_413
| spl52_414
| spl52_415
| spl52_416
| spl52_417
| spl52_418
| spl52_419
| spl52_420
| spl52_421
| spl52_422
| spl52_423
| spl52_424
| spl52_425
| spl52_426 ),
inference(avatar_split_clause,[],[f379,f3186,f3182,f3178,f3174,f3170,f3166,f3162,f3158,f3154,f3150,f3146,f3142,f3138,f3134,f3130,f3126,f3122,f3118,f3114,f3110,f3106,f3102,f3098,f3094,f3090,f3086]) ).
fof(f3191,definition,
( spl52_427
<=> n25 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_427])],[avatar_definition]) ).
fof(f3195,definition,
( spl52_428
<=> n24 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_428])],[avatar_definition]) ).
fof(f3199,definition,
( spl52_429
<=> n23 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_429])],[avatar_definition]) ).
fof(f3203,definition,
( spl52_430
<=> n22 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_430])],[avatar_definition]) ).
fof(f3207,definition,
( spl52_431
<=> n21 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_431])],[avatar_definition]) ).
fof(f3211,definition,
( spl52_432
<=> n20 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_432])],[avatar_definition]) ).
fof(f3215,definition,
( spl52_433
<=> n19 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_433])],[avatar_definition]) ).
fof(f3219,definition,
( spl52_434
<=> n18 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_434])],[avatar_definition]) ).
fof(f3223,definition,
( spl52_435
<=> n17 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_435])],[avatar_definition]) ).
fof(f3227,definition,
( spl52_436
<=> n16 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_436])],[avatar_definition]) ).
fof(f3231,definition,
( spl52_437
<=> n15 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_437])],[avatar_definition]) ).
fof(f3235,definition,
( spl52_438
<=> n14 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_438])],[avatar_definition]) ).
fof(f3239,definition,
( spl52_439
<=> n13 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_439])],[avatar_definition]) ).
fof(f3243,definition,
( spl52_440
<=> n12 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_440])],[avatar_definition]) ).
fof(f3247,definition,
( spl52_441
<=> n11 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_441])],[avatar_definition]) ).
fof(f3251,definition,
( spl52_442
<=> n10 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_442])],[avatar_definition]) ).
fof(f3255,definition,
( spl52_443
<=> n9 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_443])],[avatar_definition]) ).
fof(f3259,definition,
( spl52_444
<=> n8 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_444])],[avatar_definition]) ).
fof(f3263,definition,
( spl52_445
<=> n7 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_445])],[avatar_definition]) ).
fof(f3267,definition,
( spl52_446
<=> n6 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_446])],[avatar_definition]) ).
fof(f3271,definition,
( spl52_447
<=> n5 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_447])],[avatar_definition]) ).
fof(f3275,definition,
( spl52_448
<=> n4 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_448])],[avatar_definition]) ).
fof(f3279,definition,
( spl52_449
<=> n3 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_449])],[avatar_definition]) ).
fof(f3283,definition,
( spl52_450
<=> n2 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_450])],[avatar_definition]) ).
fof(f3287,definition,
( spl52_451
<=> n1 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_451])],[avatar_definition]) ).
fof(f3291,definition,
( spl52_452
<=> n0 = sK0 ),
introduced(definition,[new_symbols(definition,[spl52_452])],[avatar_definition]) ).
fof(f3294,plain,
( spl52_427
| spl52_428
| spl52_429
| spl52_430
| spl52_431
| spl52_432
| spl52_433
| spl52_434
| spl52_435
| spl52_436
| spl52_437
| spl52_438
| spl52_439
| spl52_440
| spl52_441
| spl52_442
| spl52_443
| spl52_444
| spl52_445
| spl52_446
| spl52_447
| spl52_448
| spl52_449
| spl52_450
| spl52_451
| spl52_452 ),
inference(avatar_split_clause,[],[f380,f3291,f3287,f3283,f3279,f3275,f3271,f3267,f3263,f3259,f3255,f3251,f3247,f3243,f3239,f3235,f3231,f3227,f3223,f3219,f3215,f3211,f3207,f3203,f3199,f3195,f3191]) ).
fof(f3296,definition,
( spl52_453
<=> n24 = sum(n25,n25) ),
introduced(definition,[new_symbols(definition,[spl52_453])],[avatar_definition]) ).
fof(f3299,plain,
spl52_453,
inference(avatar_split_clause,[],[f381,f3296]) ).
fof(f3301,definition,
( spl52_454
<=> n23 = sum(n25,n24) ),
introduced(definition,[new_symbols(definition,[spl52_454])],[avatar_definition]) ).
fof(f3304,plain,
spl52_454,
inference(avatar_split_clause,[],[f382,f3301]) ).
fof(f3306,definition,
( spl52_455
<=> n22 = sum(n25,n23) ),
introduced(definition,[new_symbols(definition,[spl52_455])],[avatar_definition]) ).
fof(f3309,plain,
spl52_455,
inference(avatar_split_clause,[],[f383,f3306]) ).
fof(f3311,definition,
( spl52_456
<=> n21 = sum(n25,n22) ),
introduced(definition,[new_symbols(definition,[spl52_456])],[avatar_definition]) ).
fof(f3314,plain,
spl52_456,
inference(avatar_split_clause,[],[f384,f3311]) ).
fof(f3316,definition,
( spl52_457
<=> n20 = sum(n25,n21) ),
introduced(definition,[new_symbols(definition,[spl52_457])],[avatar_definition]) ).
fof(f3319,plain,
spl52_457,
inference(avatar_split_clause,[],[f385,f3316]) ).
fof(f3321,definition,
( spl52_458
<=> n19 = sum(n25,n20) ),
introduced(definition,[new_symbols(definition,[spl52_458])],[avatar_definition]) ).
fof(f3324,plain,
spl52_458,
inference(avatar_split_clause,[],[f386,f3321]) ).
fof(f3326,definition,
( spl52_459
<=> n18 = sum(n25,n19) ),
introduced(definition,[new_symbols(definition,[spl52_459])],[avatar_definition]) ).
fof(f3329,plain,
spl52_459,
inference(avatar_split_clause,[],[f387,f3326]) ).
fof(f3331,definition,
( spl52_460
<=> n17 = sum(n25,n18) ),
introduced(definition,[new_symbols(definition,[spl52_460])],[avatar_definition]) ).
fof(f3334,plain,
spl52_460,
inference(avatar_split_clause,[],[f388,f3331]) ).
fof(f3336,definition,
( spl52_461
<=> n16 = sum(n25,n17) ),
introduced(definition,[new_symbols(definition,[spl52_461])],[avatar_definition]) ).
fof(f3339,plain,
spl52_461,
inference(avatar_split_clause,[],[f389,f3336]) ).
fof(f3341,definition,
( spl52_462
<=> n15 = sum(n25,n16) ),
introduced(definition,[new_symbols(definition,[spl52_462])],[avatar_definition]) ).
fof(f3344,plain,
spl52_462,
inference(avatar_split_clause,[],[f390,f3341]) ).
fof(f3346,definition,
( spl52_463
<=> n14 = sum(n25,n15) ),
introduced(definition,[new_symbols(definition,[spl52_463])],[avatar_definition]) ).
fof(f3349,plain,
spl52_463,
inference(avatar_split_clause,[],[f391,f3346]) ).
fof(f3351,definition,
( spl52_464
<=> n13 = sum(n25,n14) ),
introduced(definition,[new_symbols(definition,[spl52_464])],[avatar_definition]) ).
fof(f3354,plain,
spl52_464,
inference(avatar_split_clause,[],[f392,f3351]) ).
fof(f3356,definition,
( spl52_465
<=> n12 = sum(n25,n13) ),
introduced(definition,[new_symbols(definition,[spl52_465])],[avatar_definition]) ).
fof(f3359,plain,
spl52_465,
inference(avatar_split_clause,[],[f393,f3356]) ).
fof(f3361,definition,
( spl52_466
<=> n11 = sum(n25,n12) ),
introduced(definition,[new_symbols(definition,[spl52_466])],[avatar_definition]) ).
fof(f3364,plain,
spl52_466,
inference(avatar_split_clause,[],[f394,f3361]) ).
fof(f3366,definition,
( spl52_467
<=> n10 = sum(n25,n11) ),
introduced(definition,[new_symbols(definition,[spl52_467])],[avatar_definition]) ).
fof(f3369,plain,
spl52_467,
inference(avatar_split_clause,[],[f395,f3366]) ).
fof(f3371,definition,
( spl52_468
<=> n9 = sum(n25,n10) ),
introduced(definition,[new_symbols(definition,[spl52_468])],[avatar_definition]) ).
fof(f3374,plain,
spl52_468,
inference(avatar_split_clause,[],[f396,f3371]) ).
fof(f3376,definition,
( spl52_469
<=> n8 = sum(n25,n9) ),
introduced(definition,[new_symbols(definition,[spl52_469])],[avatar_definition]) ).
fof(f3379,plain,
spl52_469,
inference(avatar_split_clause,[],[f397,f3376]) ).
fof(f3381,definition,
( spl52_470
<=> n7 = sum(n25,n8) ),
introduced(definition,[new_symbols(definition,[spl52_470])],[avatar_definition]) ).
fof(f3384,plain,
spl52_470,
inference(avatar_split_clause,[],[f398,f3381]) ).
fof(f3386,definition,
( spl52_471
<=> n6 = sum(n25,n7) ),
introduced(definition,[new_symbols(definition,[spl52_471])],[avatar_definition]) ).
fof(f3389,plain,
spl52_471,
inference(avatar_split_clause,[],[f399,f3386]) ).
fof(f3391,definition,
( spl52_472
<=> n5 = sum(n25,n6) ),
introduced(definition,[new_symbols(definition,[spl52_472])],[avatar_definition]) ).
fof(f3394,plain,
spl52_472,
inference(avatar_split_clause,[],[f400,f3391]) ).
fof(f3396,definition,
( spl52_473
<=> n4 = sum(n25,n5) ),
introduced(definition,[new_symbols(definition,[spl52_473])],[avatar_definition]) ).
fof(f3399,plain,
spl52_473,
inference(avatar_split_clause,[],[f401,f3396]) ).
fof(f3401,definition,
( spl52_474
<=> n3 = sum(n25,n4) ),
introduced(definition,[new_symbols(definition,[spl52_474])],[avatar_definition]) ).
fof(f3404,plain,
spl52_474,
inference(avatar_split_clause,[],[f402,f3401]) ).
fof(f3406,definition,
( spl52_475
<=> n2 = sum(n25,n3) ),
introduced(definition,[new_symbols(definition,[spl52_475])],[avatar_definition]) ).
fof(f3409,plain,
spl52_475,
inference(avatar_split_clause,[],[f403,f3406]) ).
fof(f3411,definition,
( spl52_476
<=> n1 = sum(n25,n2) ),
introduced(definition,[new_symbols(definition,[spl52_476])],[avatar_definition]) ).
fof(f3414,plain,
spl52_476,
inference(avatar_split_clause,[],[f404,f3411]) ).
fof(f3416,definition,
( spl52_477
<=> n0 = sum(n25,n1) ),
introduced(definition,[new_symbols(definition,[spl52_477])],[avatar_definition]) ).
fof(f3419,plain,
spl52_477,
inference(avatar_split_clause,[],[f405,f3416]) ).
fof(f3421,definition,
( spl52_478
<=> n25 = sum(n25,n0) ),
introduced(definition,[new_symbols(definition,[spl52_478])],[avatar_definition]) ).
fof(f3424,plain,
spl52_478,
inference(avatar_split_clause,[],[f406,f3421]) ).
fof(f3426,definition,
( spl52_479
<=> n23 = sum(n24,n25) ),
introduced(definition,[new_symbols(definition,[spl52_479])],[avatar_definition]) ).
fof(f3429,plain,
spl52_479,
inference(avatar_split_clause,[],[f407,f3426]) ).
fof(f3431,definition,
( spl52_480
<=> n22 = sum(n24,n24) ),
introduced(definition,[new_symbols(definition,[spl52_480])],[avatar_definition]) ).
fof(f3434,plain,
spl52_480,
inference(avatar_split_clause,[],[f408,f3431]) ).
fof(f3436,definition,
( spl52_481
<=> n21 = sum(n24,n23) ),
introduced(definition,[new_symbols(definition,[spl52_481])],[avatar_definition]) ).
fof(f3439,plain,
spl52_481,
inference(avatar_split_clause,[],[f409,f3436]) ).
fof(f3441,definition,
( spl52_482
<=> n20 = sum(n24,n22) ),
introduced(definition,[new_symbols(definition,[spl52_482])],[avatar_definition]) ).
fof(f3444,plain,
spl52_482,
inference(avatar_split_clause,[],[f410,f3441]) ).
fof(f3446,definition,
( spl52_483
<=> n19 = sum(n24,n21) ),
introduced(definition,[new_symbols(definition,[spl52_483])],[avatar_definition]) ).
fof(f3449,plain,
spl52_483,
inference(avatar_split_clause,[],[f411,f3446]) ).
fof(f3451,definition,
( spl52_484
<=> n18 = sum(n24,n20) ),
introduced(definition,[new_symbols(definition,[spl52_484])],[avatar_definition]) ).
fof(f3454,plain,
spl52_484,
inference(avatar_split_clause,[],[f412,f3451]) ).
fof(f3456,definition,
( spl52_485
<=> n17 = sum(n24,n19) ),
introduced(definition,[new_symbols(definition,[spl52_485])],[avatar_definition]) ).
fof(f3459,plain,
spl52_485,
inference(avatar_split_clause,[],[f413,f3456]) ).
fof(f3461,definition,
( spl52_486
<=> n16 = sum(n24,n18) ),
introduced(definition,[new_symbols(definition,[spl52_486])],[avatar_definition]) ).
fof(f3464,plain,
spl52_486,
inference(avatar_split_clause,[],[f414,f3461]) ).
fof(f3466,definition,
( spl52_487
<=> n15 = sum(n24,n17) ),
introduced(definition,[new_symbols(definition,[spl52_487])],[avatar_definition]) ).
fof(f3469,plain,
spl52_487,
inference(avatar_split_clause,[],[f415,f3466]) ).
fof(f3471,definition,
( spl52_488
<=> n14 = sum(n24,n16) ),
introduced(definition,[new_symbols(definition,[spl52_488])],[avatar_definition]) ).
fof(f3474,plain,
spl52_488,
inference(avatar_split_clause,[],[f416,f3471]) ).
fof(f3476,definition,
( spl52_489
<=> n13 = sum(n24,n15) ),
introduced(definition,[new_symbols(definition,[spl52_489])],[avatar_definition]) ).
fof(f3479,plain,
spl52_489,
inference(avatar_split_clause,[],[f417,f3476]) ).
fof(f3481,definition,
( spl52_490
<=> n12 = sum(n24,n14) ),
introduced(definition,[new_symbols(definition,[spl52_490])],[avatar_definition]) ).
fof(f3484,plain,
spl52_490,
inference(avatar_split_clause,[],[f418,f3481]) ).
fof(f3486,definition,
( spl52_491
<=> n11 = sum(n24,n13) ),
introduced(definition,[new_symbols(definition,[spl52_491])],[avatar_definition]) ).
fof(f3489,plain,
spl52_491,
inference(avatar_split_clause,[],[f419,f3486]) ).
fof(f3491,definition,
( spl52_492
<=> n10 = sum(n24,n12) ),
introduced(definition,[new_symbols(definition,[spl52_492])],[avatar_definition]) ).
fof(f3494,plain,
spl52_492,
inference(avatar_split_clause,[],[f420,f3491]) ).
fof(f3496,definition,
( spl52_493
<=> n9 = sum(n24,n11) ),
introduced(definition,[new_symbols(definition,[spl52_493])],[avatar_definition]) ).
fof(f3499,plain,
spl52_493,
inference(avatar_split_clause,[],[f421,f3496]) ).
fof(f3501,definition,
( spl52_494
<=> n8 = sum(n24,n10) ),
introduced(definition,[new_symbols(definition,[spl52_494])],[avatar_definition]) ).
fof(f3504,plain,
spl52_494,
inference(avatar_split_clause,[],[f422,f3501]) ).
fof(f3506,definition,
( spl52_495
<=> n7 = sum(n24,n9) ),
introduced(definition,[new_symbols(definition,[spl52_495])],[avatar_definition]) ).
fof(f3509,plain,
spl52_495,
inference(avatar_split_clause,[],[f423,f3506]) ).
fof(f3511,definition,
( spl52_496
<=> n6 = sum(n24,n8) ),
introduced(definition,[new_symbols(definition,[spl52_496])],[avatar_definition]) ).
fof(f3514,plain,
spl52_496,
inference(avatar_split_clause,[],[f424,f3511]) ).
fof(f3516,definition,
( spl52_497
<=> n5 = sum(n24,n7) ),
introduced(definition,[new_symbols(definition,[spl52_497])],[avatar_definition]) ).
fof(f3519,plain,
spl52_497,
inference(avatar_split_clause,[],[f425,f3516]) ).
fof(f3521,definition,
( spl52_498
<=> n4 = sum(n24,n6) ),
introduced(definition,[new_symbols(definition,[spl52_498])],[avatar_definition]) ).
fof(f3524,plain,
spl52_498,
inference(avatar_split_clause,[],[f426,f3521]) ).
fof(f3526,definition,
( spl52_499
<=> n3 = sum(n24,n5) ),
introduced(definition,[new_symbols(definition,[spl52_499])],[avatar_definition]) ).
fof(f3529,plain,
spl52_499,
inference(avatar_split_clause,[],[f427,f3526]) ).
fof(f3531,definition,
( spl52_500
<=> n2 = sum(n24,n4) ),
introduced(definition,[new_symbols(definition,[spl52_500])],[avatar_definition]) ).
fof(f3534,plain,
spl52_500,
inference(avatar_split_clause,[],[f428,f3531]) ).
fof(f3536,definition,
( spl52_501
<=> n1 = sum(n24,n3) ),
introduced(definition,[new_symbols(definition,[spl52_501])],[avatar_definition]) ).
fof(f3539,plain,
spl52_501,
inference(avatar_split_clause,[],[f429,f3536]) ).
fof(f3541,definition,
( spl52_502
<=> n0 = sum(n24,n2) ),
introduced(definition,[new_symbols(definition,[spl52_502])],[avatar_definition]) ).
fof(f3544,plain,
spl52_502,
inference(avatar_split_clause,[],[f430,f3541]) ).
fof(f3546,definition,
( spl52_503
<=> n25 = sum(n24,n1) ),
introduced(definition,[new_symbols(definition,[spl52_503])],[avatar_definition]) ).
fof(f3549,plain,
spl52_503,
inference(avatar_split_clause,[],[f431,f3546]) ).
fof(f3551,definition,
( spl52_504
<=> n24 = sum(n24,n0) ),
introduced(definition,[new_symbols(definition,[spl52_504])],[avatar_definition]) ).
fof(f3554,plain,
spl52_504,
inference(avatar_split_clause,[],[f432,f3551]) ).
fof(f3556,definition,
( spl52_505
<=> n22 = sum(n23,n25) ),
introduced(definition,[new_symbols(definition,[spl52_505])],[avatar_definition]) ).
fof(f3559,plain,
spl52_505,
inference(avatar_split_clause,[],[f433,f3556]) ).
fof(f3561,definition,
( spl52_506
<=> n21 = sum(n23,n24) ),
introduced(definition,[new_symbols(definition,[spl52_506])],[avatar_definition]) ).
fof(f3564,plain,
spl52_506,
inference(avatar_split_clause,[],[f434,f3561]) ).
fof(f3566,definition,
( spl52_507
<=> n20 = sum(n23,n23) ),
introduced(definition,[new_symbols(definition,[spl52_507])],[avatar_definition]) ).
fof(f3569,plain,
spl52_507,
inference(avatar_split_clause,[],[f435,f3566]) ).
fof(f3571,definition,
( spl52_508
<=> n19 = sum(n23,n22) ),
introduced(definition,[new_symbols(definition,[spl52_508])],[avatar_definition]) ).
fof(f3574,plain,
spl52_508,
inference(avatar_split_clause,[],[f436,f3571]) ).
fof(f3576,definition,
( spl52_509
<=> n18 = sum(n23,n21) ),
introduced(definition,[new_symbols(definition,[spl52_509])],[avatar_definition]) ).
fof(f3579,plain,
spl52_509,
inference(avatar_split_clause,[],[f437,f3576]) ).
fof(f3581,definition,
( spl52_510
<=> n17 = sum(n23,n20) ),
introduced(definition,[new_symbols(definition,[spl52_510])],[avatar_definition]) ).
fof(f3584,plain,
spl52_510,
inference(avatar_split_clause,[],[f438,f3581]) ).
fof(f3586,definition,
( spl52_511
<=> n16 = sum(n23,n19) ),
introduced(definition,[new_symbols(definition,[spl52_511])],[avatar_definition]) ).
fof(f3589,plain,
spl52_511,
inference(avatar_split_clause,[],[f439,f3586]) ).
fof(f3591,definition,
( spl52_512
<=> n15 = sum(n23,n18) ),
introduced(definition,[new_symbols(definition,[spl52_512])],[avatar_definition]) ).
fof(f3594,plain,
spl52_512,
inference(avatar_split_clause,[],[f440,f3591]) ).
fof(f3596,definition,
( spl52_513
<=> n14 = sum(n23,n17) ),
introduced(definition,[new_symbols(definition,[spl52_513])],[avatar_definition]) ).
fof(f3599,plain,
spl52_513,
inference(avatar_split_clause,[],[f441,f3596]) ).
fof(f3601,definition,
( spl52_514
<=> n13 = sum(n23,n16) ),
introduced(definition,[new_symbols(definition,[spl52_514])],[avatar_definition]) ).
fof(f3604,plain,
spl52_514,
inference(avatar_split_clause,[],[f442,f3601]) ).
fof(f3606,definition,
( spl52_515
<=> n12 = sum(n23,n15) ),
introduced(definition,[new_symbols(definition,[spl52_515])],[avatar_definition]) ).
fof(f3609,plain,
spl52_515,
inference(avatar_split_clause,[],[f443,f3606]) ).
fof(f3611,definition,
( spl52_516
<=> n11 = sum(n23,n14) ),
introduced(definition,[new_symbols(definition,[spl52_516])],[avatar_definition]) ).
fof(f3614,plain,
spl52_516,
inference(avatar_split_clause,[],[f444,f3611]) ).
fof(f3616,definition,
( spl52_517
<=> n10 = sum(n23,n13) ),
introduced(definition,[new_symbols(definition,[spl52_517])],[avatar_definition]) ).
fof(f3619,plain,
spl52_517,
inference(avatar_split_clause,[],[f445,f3616]) ).
fof(f3621,definition,
( spl52_518
<=> n9 = sum(n23,n12) ),
introduced(definition,[new_symbols(definition,[spl52_518])],[avatar_definition]) ).
fof(f3624,plain,
spl52_518,
inference(avatar_split_clause,[],[f446,f3621]) ).
fof(f3626,definition,
( spl52_519
<=> n8 = sum(n23,n11) ),
introduced(definition,[new_symbols(definition,[spl52_519])],[avatar_definition]) ).
fof(f3629,plain,
spl52_519,
inference(avatar_split_clause,[],[f447,f3626]) ).
fof(f3631,definition,
( spl52_520
<=> n7 = sum(n23,n10) ),
introduced(definition,[new_symbols(definition,[spl52_520])],[avatar_definition]) ).
fof(f3634,plain,
spl52_520,
inference(avatar_split_clause,[],[f448,f3631]) ).
fof(f3636,definition,
( spl52_521
<=> n6 = sum(n23,n9) ),
introduced(definition,[new_symbols(definition,[spl52_521])],[avatar_definition]) ).
fof(f3639,plain,
spl52_521,
inference(avatar_split_clause,[],[f449,f3636]) ).
fof(f3641,definition,
( spl52_522
<=> n5 = sum(n23,n8) ),
introduced(definition,[new_symbols(definition,[spl52_522])],[avatar_definition]) ).
fof(f3644,plain,
spl52_522,
inference(avatar_split_clause,[],[f450,f3641]) ).
fof(f3646,definition,
( spl52_523
<=> n4 = sum(n23,n7) ),
introduced(definition,[new_symbols(definition,[spl52_523])],[avatar_definition]) ).
fof(f3649,plain,
spl52_523,
inference(avatar_split_clause,[],[f451,f3646]) ).
fof(f3651,definition,
( spl52_524
<=> n3 = sum(n23,n6) ),
introduced(definition,[new_symbols(definition,[spl52_524])],[avatar_definition]) ).
fof(f3654,plain,
spl52_524,
inference(avatar_split_clause,[],[f452,f3651]) ).
fof(f3656,definition,
( spl52_525
<=> n2 = sum(n23,n5) ),
introduced(definition,[new_symbols(definition,[spl52_525])],[avatar_definition]) ).
fof(f3659,plain,
spl52_525,
inference(avatar_split_clause,[],[f453,f3656]) ).
fof(f3661,definition,
( spl52_526
<=> n1 = sum(n23,n4) ),
introduced(definition,[new_symbols(definition,[spl52_526])],[avatar_definition]) ).
fof(f3664,plain,
spl52_526,
inference(avatar_split_clause,[],[f454,f3661]) ).
fof(f3666,definition,
( spl52_527
<=> n0 = sum(n23,n3) ),
introduced(definition,[new_symbols(definition,[spl52_527])],[avatar_definition]) ).
fof(f3669,plain,
spl52_527,
inference(avatar_split_clause,[],[f455,f3666]) ).
fof(f3671,definition,
( spl52_528
<=> n25 = sum(n23,n2) ),
introduced(definition,[new_symbols(definition,[spl52_528])],[avatar_definition]) ).
fof(f3674,plain,
spl52_528,
inference(avatar_split_clause,[],[f456,f3671]) ).
fof(f3676,definition,
( spl52_529
<=> n24 = sum(n23,n1) ),
introduced(definition,[new_symbols(definition,[spl52_529])],[avatar_definition]) ).
fof(f3679,plain,
spl52_529,
inference(avatar_split_clause,[],[f457,f3676]) ).
fof(f3681,definition,
( spl52_530
<=> n23 = sum(n23,n0) ),
introduced(definition,[new_symbols(definition,[spl52_530])],[avatar_definition]) ).
fof(f3684,plain,
spl52_530,
inference(avatar_split_clause,[],[f458,f3681]) ).
fof(f3686,definition,
( spl52_531
<=> n21 = sum(n22,n25) ),
introduced(definition,[new_symbols(definition,[spl52_531])],[avatar_definition]) ).
fof(f3689,plain,
spl52_531,
inference(avatar_split_clause,[],[f459,f3686]) ).
fof(f3691,definition,
( spl52_532
<=> n20 = sum(n22,n24) ),
introduced(definition,[new_symbols(definition,[spl52_532])],[avatar_definition]) ).
fof(f3694,plain,
spl52_532,
inference(avatar_split_clause,[],[f460,f3691]) ).
fof(f3696,definition,
( spl52_533
<=> n19 = sum(n22,n23) ),
introduced(definition,[new_symbols(definition,[spl52_533])],[avatar_definition]) ).
fof(f3699,plain,
spl52_533,
inference(avatar_split_clause,[],[f461,f3696]) ).
fof(f3701,definition,
( spl52_534
<=> n18 = sum(n22,n22) ),
introduced(definition,[new_symbols(definition,[spl52_534])],[avatar_definition]) ).
fof(f3704,plain,
spl52_534,
inference(avatar_split_clause,[],[f462,f3701]) ).
fof(f3706,definition,
( spl52_535
<=> n17 = sum(n22,n21) ),
introduced(definition,[new_symbols(definition,[spl52_535])],[avatar_definition]) ).
fof(f3709,plain,
spl52_535,
inference(avatar_split_clause,[],[f463,f3706]) ).
fof(f3711,definition,
( spl52_536
<=> n16 = sum(n22,n20) ),
introduced(definition,[new_symbols(definition,[spl52_536])],[avatar_definition]) ).
fof(f3714,plain,
spl52_536,
inference(avatar_split_clause,[],[f464,f3711]) ).
fof(f3716,definition,
( spl52_537
<=> n15 = sum(n22,n19) ),
introduced(definition,[new_symbols(definition,[spl52_537])],[avatar_definition]) ).
fof(f3719,plain,
spl52_537,
inference(avatar_split_clause,[],[f465,f3716]) ).
fof(f3721,definition,
( spl52_538
<=> n14 = sum(n22,n18) ),
introduced(definition,[new_symbols(definition,[spl52_538])],[avatar_definition]) ).
fof(f3724,plain,
spl52_538,
inference(avatar_split_clause,[],[f466,f3721]) ).
fof(f3726,definition,
( spl52_539
<=> n13 = sum(n22,n17) ),
introduced(definition,[new_symbols(definition,[spl52_539])],[avatar_definition]) ).
fof(f3729,plain,
spl52_539,
inference(avatar_split_clause,[],[f467,f3726]) ).
fof(f3731,definition,
( spl52_540
<=> n12 = sum(n22,n16) ),
introduced(definition,[new_symbols(definition,[spl52_540])],[avatar_definition]) ).
fof(f3734,plain,
spl52_540,
inference(avatar_split_clause,[],[f468,f3731]) ).
fof(f3736,definition,
( spl52_541
<=> n11 = sum(n22,n15) ),
introduced(definition,[new_symbols(definition,[spl52_541])],[avatar_definition]) ).
fof(f3739,plain,
spl52_541,
inference(avatar_split_clause,[],[f469,f3736]) ).
fof(f3741,definition,
( spl52_542
<=> n10 = sum(n22,n14) ),
introduced(definition,[new_symbols(definition,[spl52_542])],[avatar_definition]) ).
fof(f3744,plain,
spl52_542,
inference(avatar_split_clause,[],[f470,f3741]) ).
fof(f3746,definition,
( spl52_543
<=> n9 = sum(n22,n13) ),
introduced(definition,[new_symbols(definition,[spl52_543])],[avatar_definition]) ).
fof(f3749,plain,
spl52_543,
inference(avatar_split_clause,[],[f471,f3746]) ).
fof(f3751,definition,
( spl52_544
<=> n8 = sum(n22,n12) ),
introduced(definition,[new_symbols(definition,[spl52_544])],[avatar_definition]) ).
fof(f3754,plain,
spl52_544,
inference(avatar_split_clause,[],[f472,f3751]) ).
fof(f3756,definition,
( spl52_545
<=> n7 = sum(n22,n11) ),
introduced(definition,[new_symbols(definition,[spl52_545])],[avatar_definition]) ).
fof(f3759,plain,
spl52_545,
inference(avatar_split_clause,[],[f473,f3756]) ).
fof(f3761,definition,
( spl52_546
<=> n6 = sum(n22,n10) ),
introduced(definition,[new_symbols(definition,[spl52_546])],[avatar_definition]) ).
fof(f3764,plain,
spl52_546,
inference(avatar_split_clause,[],[f474,f3761]) ).
fof(f3766,definition,
( spl52_547
<=> n5 = sum(n22,n9) ),
introduced(definition,[new_symbols(definition,[spl52_547])],[avatar_definition]) ).
fof(f3769,plain,
spl52_547,
inference(avatar_split_clause,[],[f475,f3766]) ).
fof(f3771,definition,
( spl52_548
<=> n4 = sum(n22,n8) ),
introduced(definition,[new_symbols(definition,[spl52_548])],[avatar_definition]) ).
fof(f3774,plain,
spl52_548,
inference(avatar_split_clause,[],[f476,f3771]) ).
fof(f3776,definition,
( spl52_549
<=> n3 = sum(n22,n7) ),
introduced(definition,[new_symbols(definition,[spl52_549])],[avatar_definition]) ).
fof(f3779,plain,
spl52_549,
inference(avatar_split_clause,[],[f477,f3776]) ).
fof(f3781,definition,
( spl52_550
<=> n2 = sum(n22,n6) ),
introduced(definition,[new_symbols(definition,[spl52_550])],[avatar_definition]) ).
fof(f3784,plain,
spl52_550,
inference(avatar_split_clause,[],[f478,f3781]) ).
fof(f3786,definition,
( spl52_551
<=> n1 = sum(n22,n5) ),
introduced(definition,[new_symbols(definition,[spl52_551])],[avatar_definition]) ).
fof(f3789,plain,
spl52_551,
inference(avatar_split_clause,[],[f479,f3786]) ).
fof(f3791,definition,
( spl52_552
<=> n0 = sum(n22,n4) ),
introduced(definition,[new_symbols(definition,[spl52_552])],[avatar_definition]) ).
fof(f3794,plain,
spl52_552,
inference(avatar_split_clause,[],[f480,f3791]) ).
fof(f3796,definition,
( spl52_553
<=> n25 = sum(n22,n3) ),
introduced(definition,[new_symbols(definition,[spl52_553])],[avatar_definition]) ).
fof(f3799,plain,
spl52_553,
inference(avatar_split_clause,[],[f481,f3796]) ).
fof(f3801,definition,
( spl52_554
<=> n24 = sum(n22,n2) ),
introduced(definition,[new_symbols(definition,[spl52_554])],[avatar_definition]) ).
fof(f3804,plain,
spl52_554,
inference(avatar_split_clause,[],[f482,f3801]) ).
fof(f3806,definition,
( spl52_555
<=> n23 = sum(n22,n1) ),
introduced(definition,[new_symbols(definition,[spl52_555])],[avatar_definition]) ).
fof(f3809,plain,
spl52_555,
inference(avatar_split_clause,[],[f483,f3806]) ).
fof(f3811,definition,
( spl52_556
<=> n22 = sum(n22,n0) ),
introduced(definition,[new_symbols(definition,[spl52_556])],[avatar_definition]) ).
fof(f3814,plain,
spl52_556,
inference(avatar_split_clause,[],[f484,f3811]) ).
fof(f3816,definition,
( spl52_557
<=> n20 = sum(n21,n25) ),
introduced(definition,[new_symbols(definition,[spl52_557])],[avatar_definition]) ).
fof(f3819,plain,
spl52_557,
inference(avatar_split_clause,[],[f485,f3816]) ).
fof(f3821,definition,
( spl52_558
<=> n19 = sum(n21,n24) ),
introduced(definition,[new_symbols(definition,[spl52_558])],[avatar_definition]) ).
fof(f3824,plain,
spl52_558,
inference(avatar_split_clause,[],[f486,f3821]) ).
fof(f3826,definition,
( spl52_559
<=> n18 = sum(n21,n23) ),
introduced(definition,[new_symbols(definition,[spl52_559])],[avatar_definition]) ).
fof(f3829,plain,
spl52_559,
inference(avatar_split_clause,[],[f487,f3826]) ).
fof(f3831,definition,
( spl52_560
<=> n17 = sum(n21,n22) ),
introduced(definition,[new_symbols(definition,[spl52_560])],[avatar_definition]) ).
fof(f3834,plain,
spl52_560,
inference(avatar_split_clause,[],[f488,f3831]) ).
fof(f3836,definition,
( spl52_561
<=> n16 = sum(n21,n21) ),
introduced(definition,[new_symbols(definition,[spl52_561])],[avatar_definition]) ).
fof(f3839,plain,
spl52_561,
inference(avatar_split_clause,[],[f489,f3836]) ).
fof(f3841,definition,
( spl52_562
<=> n15 = sum(n21,n20) ),
introduced(definition,[new_symbols(definition,[spl52_562])],[avatar_definition]) ).
fof(f3844,plain,
spl52_562,
inference(avatar_split_clause,[],[f490,f3841]) ).
fof(f3846,definition,
( spl52_563
<=> n14 = sum(n21,n19) ),
introduced(definition,[new_symbols(definition,[spl52_563])],[avatar_definition]) ).
fof(f3849,plain,
spl52_563,
inference(avatar_split_clause,[],[f491,f3846]) ).
fof(f3851,definition,
( spl52_564
<=> n13 = sum(n21,n18) ),
introduced(definition,[new_symbols(definition,[spl52_564])],[avatar_definition]) ).
fof(f3854,plain,
spl52_564,
inference(avatar_split_clause,[],[f492,f3851]) ).
fof(f3856,definition,
( spl52_565
<=> n12 = sum(n21,n17) ),
introduced(definition,[new_symbols(definition,[spl52_565])],[avatar_definition]) ).
fof(f3859,plain,
spl52_565,
inference(avatar_split_clause,[],[f493,f3856]) ).
fof(f3861,definition,
( spl52_566
<=> n11 = sum(n21,n16) ),
introduced(definition,[new_symbols(definition,[spl52_566])],[avatar_definition]) ).
fof(f3864,plain,
spl52_566,
inference(avatar_split_clause,[],[f494,f3861]) ).
fof(f3866,definition,
( spl52_567
<=> n10 = sum(n21,n15) ),
introduced(definition,[new_symbols(definition,[spl52_567])],[avatar_definition]) ).
fof(f3869,plain,
spl52_567,
inference(avatar_split_clause,[],[f495,f3866]) ).
fof(f3871,definition,
( spl52_568
<=> n9 = sum(n21,n14) ),
introduced(definition,[new_symbols(definition,[spl52_568])],[avatar_definition]) ).
fof(f3874,plain,
spl52_568,
inference(avatar_split_clause,[],[f496,f3871]) ).
fof(f3876,definition,
( spl52_569
<=> n8 = sum(n21,n13) ),
introduced(definition,[new_symbols(definition,[spl52_569])],[avatar_definition]) ).
fof(f3879,plain,
spl52_569,
inference(avatar_split_clause,[],[f497,f3876]) ).
fof(f3881,definition,
( spl52_570
<=> n7 = sum(n21,n12) ),
introduced(definition,[new_symbols(definition,[spl52_570])],[avatar_definition]) ).
fof(f3884,plain,
spl52_570,
inference(avatar_split_clause,[],[f498,f3881]) ).
fof(f3886,definition,
( spl52_571
<=> n6 = sum(n21,n11) ),
introduced(definition,[new_symbols(definition,[spl52_571])],[avatar_definition]) ).
fof(f3889,plain,
spl52_571,
inference(avatar_split_clause,[],[f499,f3886]) ).
fof(f3891,definition,
( spl52_572
<=> n5 = sum(n21,n10) ),
introduced(definition,[new_symbols(definition,[spl52_572])],[avatar_definition]) ).
fof(f3894,plain,
spl52_572,
inference(avatar_split_clause,[],[f500,f3891]) ).
fof(f3896,definition,
( spl52_573
<=> n4 = sum(n21,n9) ),
introduced(definition,[new_symbols(definition,[spl52_573])],[avatar_definition]) ).
fof(f3899,plain,
spl52_573,
inference(avatar_split_clause,[],[f501,f3896]) ).
fof(f3901,definition,
( spl52_574
<=> n3 = sum(n21,n8) ),
introduced(definition,[new_symbols(definition,[spl52_574])],[avatar_definition]) ).
fof(f3904,plain,
spl52_574,
inference(avatar_split_clause,[],[f502,f3901]) ).
fof(f3906,definition,
( spl52_575
<=> n2 = sum(n21,n7) ),
introduced(definition,[new_symbols(definition,[spl52_575])],[avatar_definition]) ).
fof(f3909,plain,
spl52_575,
inference(avatar_split_clause,[],[f503,f3906]) ).
fof(f3911,definition,
( spl52_576
<=> n1 = sum(n21,n6) ),
introduced(definition,[new_symbols(definition,[spl52_576])],[avatar_definition]) ).
fof(f3914,plain,
spl52_576,
inference(avatar_split_clause,[],[f504,f3911]) ).
fof(f3916,definition,
( spl52_577
<=> n0 = sum(n21,n5) ),
introduced(definition,[new_symbols(definition,[spl52_577])],[avatar_definition]) ).
fof(f3919,plain,
spl52_577,
inference(avatar_split_clause,[],[f505,f3916]) ).
fof(f3921,definition,
( spl52_578
<=> n25 = sum(n21,n4) ),
introduced(definition,[new_symbols(definition,[spl52_578])],[avatar_definition]) ).
fof(f3924,plain,
spl52_578,
inference(avatar_split_clause,[],[f506,f3921]) ).
fof(f3926,definition,
( spl52_579
<=> n24 = sum(n21,n3) ),
introduced(definition,[new_symbols(definition,[spl52_579])],[avatar_definition]) ).
fof(f3929,plain,
spl52_579,
inference(avatar_split_clause,[],[f507,f3926]) ).
fof(f3931,definition,
( spl52_580
<=> n23 = sum(n21,n2) ),
introduced(definition,[new_symbols(definition,[spl52_580])],[avatar_definition]) ).
fof(f3934,plain,
spl52_580,
inference(avatar_split_clause,[],[f508,f3931]) ).
fof(f3936,definition,
( spl52_581
<=> n22 = sum(n21,n1) ),
introduced(definition,[new_symbols(definition,[spl52_581])],[avatar_definition]) ).
fof(f3939,plain,
spl52_581,
inference(avatar_split_clause,[],[f509,f3936]) ).
fof(f3941,definition,
( spl52_582
<=> n21 = sum(n21,n0) ),
introduced(definition,[new_symbols(definition,[spl52_582])],[avatar_definition]) ).
fof(f3944,plain,
spl52_582,
inference(avatar_split_clause,[],[f510,f3941]) ).
fof(f3946,definition,
( spl52_583
<=> n19 = sum(n20,n25) ),
introduced(definition,[new_symbols(definition,[spl52_583])],[avatar_definition]) ).
fof(f3949,plain,
spl52_583,
inference(avatar_split_clause,[],[f511,f3946]) ).
fof(f3951,definition,
( spl52_584
<=> n18 = sum(n20,n24) ),
introduced(definition,[new_symbols(definition,[spl52_584])],[avatar_definition]) ).
fof(f3954,plain,
spl52_584,
inference(avatar_split_clause,[],[f512,f3951]) ).
fof(f3956,definition,
( spl52_585
<=> n17 = sum(n20,n23) ),
introduced(definition,[new_symbols(definition,[spl52_585])],[avatar_definition]) ).
fof(f3959,plain,
spl52_585,
inference(avatar_split_clause,[],[f513,f3956]) ).
fof(f3961,definition,
( spl52_586
<=> n16 = sum(n20,n22) ),
introduced(definition,[new_symbols(definition,[spl52_586])],[avatar_definition]) ).
fof(f3964,plain,
spl52_586,
inference(avatar_split_clause,[],[f514,f3961]) ).
fof(f3966,definition,
( spl52_587
<=> n15 = sum(n20,n21) ),
introduced(definition,[new_symbols(definition,[spl52_587])],[avatar_definition]) ).
fof(f3969,plain,
spl52_587,
inference(avatar_split_clause,[],[f515,f3966]) ).
fof(f3971,definition,
( spl52_588
<=> n14 = sum(n20,n20) ),
introduced(definition,[new_symbols(definition,[spl52_588])],[avatar_definition]) ).
fof(f3974,plain,
spl52_588,
inference(avatar_split_clause,[],[f516,f3971]) ).
fof(f3976,definition,
( spl52_589
<=> n13 = sum(n20,n19) ),
introduced(definition,[new_symbols(definition,[spl52_589])],[avatar_definition]) ).
fof(f3979,plain,
spl52_589,
inference(avatar_split_clause,[],[f517,f3976]) ).
fof(f3981,definition,
( spl52_590
<=> n12 = sum(n20,n18) ),
introduced(definition,[new_symbols(definition,[spl52_590])],[avatar_definition]) ).
fof(f3984,plain,
spl52_590,
inference(avatar_split_clause,[],[f518,f3981]) ).
fof(f3986,definition,
( spl52_591
<=> n11 = sum(n20,n17) ),
introduced(definition,[new_symbols(definition,[spl52_591])],[avatar_definition]) ).
fof(f3989,plain,
spl52_591,
inference(avatar_split_clause,[],[f519,f3986]) ).
fof(f3991,definition,
( spl52_592
<=> n10 = sum(n20,n16) ),
introduced(definition,[new_symbols(definition,[spl52_592])],[avatar_definition]) ).
fof(f3994,plain,
spl52_592,
inference(avatar_split_clause,[],[f520,f3991]) ).
fof(f3996,definition,
( spl52_593
<=> n9 = sum(n20,n15) ),
introduced(definition,[new_symbols(definition,[spl52_593])],[avatar_definition]) ).
fof(f3999,plain,
spl52_593,
inference(avatar_split_clause,[],[f521,f3996]) ).
fof(f4001,definition,
( spl52_594
<=> n8 = sum(n20,n14) ),
introduced(definition,[new_symbols(definition,[spl52_594])],[avatar_definition]) ).
fof(f4004,plain,
spl52_594,
inference(avatar_split_clause,[],[f522,f4001]) ).
fof(f4006,definition,
( spl52_595
<=> n7 = sum(n20,n13) ),
introduced(definition,[new_symbols(definition,[spl52_595])],[avatar_definition]) ).
fof(f4009,plain,
spl52_595,
inference(avatar_split_clause,[],[f523,f4006]) ).
fof(f4011,definition,
( spl52_596
<=> n6 = sum(n20,n12) ),
introduced(definition,[new_symbols(definition,[spl52_596])],[avatar_definition]) ).
fof(f4014,plain,
spl52_596,
inference(avatar_split_clause,[],[f524,f4011]) ).
fof(f4016,definition,
( spl52_597
<=> n5 = sum(n20,n11) ),
introduced(definition,[new_symbols(definition,[spl52_597])],[avatar_definition]) ).
fof(f4019,plain,
spl52_597,
inference(avatar_split_clause,[],[f525,f4016]) ).
fof(f4021,definition,
( spl52_598
<=> n4 = sum(n20,n10) ),
introduced(definition,[new_symbols(definition,[spl52_598])],[avatar_definition]) ).
fof(f4024,plain,
spl52_598,
inference(avatar_split_clause,[],[f526,f4021]) ).
fof(f4026,definition,
( spl52_599
<=> n3 = sum(n20,n9) ),
introduced(definition,[new_symbols(definition,[spl52_599])],[avatar_definition]) ).
fof(f4029,plain,
spl52_599,
inference(avatar_split_clause,[],[f527,f4026]) ).
fof(f4031,definition,
( spl52_600
<=> n2 = sum(n20,n8) ),
introduced(definition,[new_symbols(definition,[spl52_600])],[avatar_definition]) ).
fof(f4034,plain,
spl52_600,
inference(avatar_split_clause,[],[f528,f4031]) ).
fof(f4036,definition,
( spl52_601
<=> n1 = sum(n20,n7) ),
introduced(definition,[new_symbols(definition,[spl52_601])],[avatar_definition]) ).
fof(f4039,plain,
spl52_601,
inference(avatar_split_clause,[],[f529,f4036]) ).
fof(f4041,definition,
( spl52_602
<=> n0 = sum(n20,n6) ),
introduced(definition,[new_symbols(definition,[spl52_602])],[avatar_definition]) ).
fof(f4044,plain,
spl52_602,
inference(avatar_split_clause,[],[f530,f4041]) ).
fof(f4046,definition,
( spl52_603
<=> n25 = sum(n20,n5) ),
introduced(definition,[new_symbols(definition,[spl52_603])],[avatar_definition]) ).
fof(f4049,plain,
spl52_603,
inference(avatar_split_clause,[],[f531,f4046]) ).
fof(f4051,definition,
( spl52_604
<=> n24 = sum(n20,n4) ),
introduced(definition,[new_symbols(definition,[spl52_604])],[avatar_definition]) ).
fof(f4054,plain,
spl52_604,
inference(avatar_split_clause,[],[f532,f4051]) ).
fof(f4056,definition,
( spl52_605
<=> n23 = sum(n20,n3) ),
introduced(definition,[new_symbols(definition,[spl52_605])],[avatar_definition]) ).
fof(f4059,plain,
spl52_605,
inference(avatar_split_clause,[],[f533,f4056]) ).
fof(f4061,definition,
( spl52_606
<=> n22 = sum(n20,n2) ),
introduced(definition,[new_symbols(definition,[spl52_606])],[avatar_definition]) ).
fof(f4064,plain,
spl52_606,
inference(avatar_split_clause,[],[f534,f4061]) ).
fof(f4066,definition,
( spl52_607
<=> n21 = sum(n20,n1) ),
introduced(definition,[new_symbols(definition,[spl52_607])],[avatar_definition]) ).
fof(f4069,plain,
spl52_607,
inference(avatar_split_clause,[],[f535,f4066]) ).
fof(f4071,definition,
( spl52_608
<=> n20 = sum(n20,n0) ),
introduced(definition,[new_symbols(definition,[spl52_608])],[avatar_definition]) ).
fof(f4074,plain,
spl52_608,
inference(avatar_split_clause,[],[f536,f4071]) ).
fof(f4076,definition,
( spl52_609
<=> n18 = sum(n19,n25) ),
introduced(definition,[new_symbols(definition,[spl52_609])],[avatar_definition]) ).
fof(f4079,plain,
spl52_609,
inference(avatar_split_clause,[],[f537,f4076]) ).
fof(f4081,definition,
( spl52_610
<=> n17 = sum(n19,n24) ),
introduced(definition,[new_symbols(definition,[spl52_610])],[avatar_definition]) ).
fof(f4084,plain,
spl52_610,
inference(avatar_split_clause,[],[f538,f4081]) ).
fof(f4086,definition,
( spl52_611
<=> n16 = sum(n19,n23) ),
introduced(definition,[new_symbols(definition,[spl52_611])],[avatar_definition]) ).
fof(f4089,plain,
spl52_611,
inference(avatar_split_clause,[],[f539,f4086]) ).
fof(f4091,definition,
( spl52_612
<=> n15 = sum(n19,n22) ),
introduced(definition,[new_symbols(definition,[spl52_612])],[avatar_definition]) ).
fof(f4094,plain,
spl52_612,
inference(avatar_split_clause,[],[f540,f4091]) ).
fof(f4096,definition,
( spl52_613
<=> n14 = sum(n19,n21) ),
introduced(definition,[new_symbols(definition,[spl52_613])],[avatar_definition]) ).
fof(f4099,plain,
spl52_613,
inference(avatar_split_clause,[],[f541,f4096]) ).
fof(f4101,definition,
( spl52_614
<=> n13 = sum(n19,n20) ),
introduced(definition,[new_symbols(definition,[spl52_614])],[avatar_definition]) ).
fof(f4104,plain,
spl52_614,
inference(avatar_split_clause,[],[f542,f4101]) ).
fof(f4106,definition,
( spl52_615
<=> n12 = sum(n19,n19) ),
introduced(definition,[new_symbols(definition,[spl52_615])],[avatar_definition]) ).
fof(f4109,plain,
spl52_615,
inference(avatar_split_clause,[],[f543,f4106]) ).
fof(f4111,definition,
( spl52_616
<=> n11 = sum(n19,n18) ),
introduced(definition,[new_symbols(definition,[spl52_616])],[avatar_definition]) ).
fof(f4114,plain,
spl52_616,
inference(avatar_split_clause,[],[f544,f4111]) ).
fof(f4116,definition,
( spl52_617
<=> n10 = sum(n19,n17) ),
introduced(definition,[new_symbols(definition,[spl52_617])],[avatar_definition]) ).
fof(f4119,plain,
spl52_617,
inference(avatar_split_clause,[],[f545,f4116]) ).
fof(f4121,definition,
( spl52_618
<=> n9 = sum(n19,n16) ),
introduced(definition,[new_symbols(definition,[spl52_618])],[avatar_definition]) ).
fof(f4124,plain,
spl52_618,
inference(avatar_split_clause,[],[f546,f4121]) ).
fof(f4126,definition,
( spl52_619
<=> n8 = sum(n19,n15) ),
introduced(definition,[new_symbols(definition,[spl52_619])],[avatar_definition]) ).
fof(f4129,plain,
spl52_619,
inference(avatar_split_clause,[],[f547,f4126]) ).
fof(f4131,definition,
( spl52_620
<=> n7 = sum(n19,n14) ),
introduced(definition,[new_symbols(definition,[spl52_620])],[avatar_definition]) ).
fof(f4134,plain,
spl52_620,
inference(avatar_split_clause,[],[f548,f4131]) ).
fof(f4136,definition,
( spl52_621
<=> n6 = sum(n19,n13) ),
introduced(definition,[new_symbols(definition,[spl52_621])],[avatar_definition]) ).
fof(f4139,plain,
spl52_621,
inference(avatar_split_clause,[],[f549,f4136]) ).
fof(f4141,definition,
( spl52_622
<=> n5 = sum(n19,n12) ),
introduced(definition,[new_symbols(definition,[spl52_622])],[avatar_definition]) ).
fof(f4144,plain,
spl52_622,
inference(avatar_split_clause,[],[f550,f4141]) ).
fof(f4146,definition,
( spl52_623
<=> n4 = sum(n19,n11) ),
introduced(definition,[new_symbols(definition,[spl52_623])],[avatar_definition]) ).
fof(f4149,plain,
spl52_623,
inference(avatar_split_clause,[],[f551,f4146]) ).
fof(f4151,definition,
( spl52_624
<=> n3 = sum(n19,n10) ),
introduced(definition,[new_symbols(definition,[spl52_624])],[avatar_definition]) ).
fof(f4154,plain,
spl52_624,
inference(avatar_split_clause,[],[f552,f4151]) ).
fof(f4156,definition,
( spl52_625
<=> n2 = sum(n19,n9) ),
introduced(definition,[new_symbols(definition,[spl52_625])],[avatar_definition]) ).
fof(f4159,plain,
spl52_625,
inference(avatar_split_clause,[],[f553,f4156]) ).
fof(f4161,definition,
( spl52_626
<=> n1 = sum(n19,n8) ),
introduced(definition,[new_symbols(definition,[spl52_626])],[avatar_definition]) ).
fof(f4164,plain,
spl52_626,
inference(avatar_split_clause,[],[f554,f4161]) ).
fof(f4166,definition,
( spl52_627
<=> n0 = sum(n19,n7) ),
introduced(definition,[new_symbols(definition,[spl52_627])],[avatar_definition]) ).
fof(f4169,plain,
spl52_627,
inference(avatar_split_clause,[],[f555,f4166]) ).
fof(f4171,definition,
( spl52_628
<=> n25 = sum(n19,n6) ),
introduced(definition,[new_symbols(definition,[spl52_628])],[avatar_definition]) ).
fof(f4174,plain,
spl52_628,
inference(avatar_split_clause,[],[f556,f4171]) ).
fof(f4176,definition,
( spl52_629
<=> n24 = sum(n19,n5) ),
introduced(definition,[new_symbols(definition,[spl52_629])],[avatar_definition]) ).
fof(f4179,plain,
spl52_629,
inference(avatar_split_clause,[],[f557,f4176]) ).
fof(f4181,definition,
( spl52_630
<=> n23 = sum(n19,n4) ),
introduced(definition,[new_symbols(definition,[spl52_630])],[avatar_definition]) ).
fof(f4184,plain,
spl52_630,
inference(avatar_split_clause,[],[f558,f4181]) ).
fof(f4186,definition,
( spl52_631
<=> n22 = sum(n19,n3) ),
introduced(definition,[new_symbols(definition,[spl52_631])],[avatar_definition]) ).
fof(f4189,plain,
spl52_631,
inference(avatar_split_clause,[],[f559,f4186]) ).
fof(f4191,definition,
( spl52_632
<=> n21 = sum(n19,n2) ),
introduced(definition,[new_symbols(definition,[spl52_632])],[avatar_definition]) ).
fof(f4194,plain,
spl52_632,
inference(avatar_split_clause,[],[f560,f4191]) ).
fof(f4196,definition,
( spl52_633
<=> n20 = sum(n19,n1) ),
introduced(definition,[new_symbols(definition,[spl52_633])],[avatar_definition]) ).
fof(f4199,plain,
spl52_633,
inference(avatar_split_clause,[],[f561,f4196]) ).
fof(f4201,definition,
( spl52_634
<=> n19 = sum(n19,n0) ),
introduced(definition,[new_symbols(definition,[spl52_634])],[avatar_definition]) ).
fof(f4204,plain,
spl52_634,
inference(avatar_split_clause,[],[f562,f4201]) ).
fof(f4206,definition,
( spl52_635
<=> n17 = sum(n18,n25) ),
introduced(definition,[new_symbols(definition,[spl52_635])],[avatar_definition]) ).
fof(f4209,plain,
spl52_635,
inference(avatar_split_clause,[],[f563,f4206]) ).
fof(f4211,definition,
( spl52_636
<=> n16 = sum(n18,n24) ),
introduced(definition,[new_symbols(definition,[spl52_636])],[avatar_definition]) ).
fof(f4214,plain,
spl52_636,
inference(avatar_split_clause,[],[f564,f4211]) ).
fof(f4216,definition,
( spl52_637
<=> n15 = sum(n18,n23) ),
introduced(definition,[new_symbols(definition,[spl52_637])],[avatar_definition]) ).
fof(f4219,plain,
spl52_637,
inference(avatar_split_clause,[],[f565,f4216]) ).
fof(f4221,definition,
( spl52_638
<=> n14 = sum(n18,n22) ),
introduced(definition,[new_symbols(definition,[spl52_638])],[avatar_definition]) ).
fof(f4224,plain,
spl52_638,
inference(avatar_split_clause,[],[f566,f4221]) ).
fof(f4226,definition,
( spl52_639
<=> n13 = sum(n18,n21) ),
introduced(definition,[new_symbols(definition,[spl52_639])],[avatar_definition]) ).
fof(f4229,plain,
spl52_639,
inference(avatar_split_clause,[],[f567,f4226]) ).
fof(f4231,definition,
( spl52_640
<=> n12 = sum(n18,n20) ),
introduced(definition,[new_symbols(definition,[spl52_640])],[avatar_definition]) ).
fof(f4234,plain,
spl52_640,
inference(avatar_split_clause,[],[f568,f4231]) ).
fof(f4236,definition,
( spl52_641
<=> n11 = sum(n18,n19) ),
introduced(definition,[new_symbols(definition,[spl52_641])],[avatar_definition]) ).
fof(f4239,plain,
spl52_641,
inference(avatar_split_clause,[],[f569,f4236]) ).
fof(f4241,definition,
( spl52_642
<=> n10 = sum(n18,n18) ),
introduced(definition,[new_symbols(definition,[spl52_642])],[avatar_definition]) ).
fof(f4244,plain,
spl52_642,
inference(avatar_split_clause,[],[f570,f4241]) ).
fof(f4246,definition,
( spl52_643
<=> n9 = sum(n18,n17) ),
introduced(definition,[new_symbols(definition,[spl52_643])],[avatar_definition]) ).
fof(f4249,plain,
spl52_643,
inference(avatar_split_clause,[],[f571,f4246]) ).
fof(f4251,definition,
( spl52_644
<=> n8 = sum(n18,n16) ),
introduced(definition,[new_symbols(definition,[spl52_644])],[avatar_definition]) ).
fof(f4254,plain,
spl52_644,
inference(avatar_split_clause,[],[f572,f4251]) ).
fof(f4256,definition,
( spl52_645
<=> n7 = sum(n18,n15) ),
introduced(definition,[new_symbols(definition,[spl52_645])],[avatar_definition]) ).
fof(f4259,plain,
spl52_645,
inference(avatar_split_clause,[],[f573,f4256]) ).
fof(f4261,definition,
( spl52_646
<=> n6 = sum(n18,n14) ),
introduced(definition,[new_symbols(definition,[spl52_646])],[avatar_definition]) ).
fof(f4264,plain,
spl52_646,
inference(avatar_split_clause,[],[f574,f4261]) ).
fof(f4266,definition,
( spl52_647
<=> n5 = sum(n18,n13) ),
introduced(definition,[new_symbols(definition,[spl52_647])],[avatar_definition]) ).
fof(f4269,plain,
spl52_647,
inference(avatar_split_clause,[],[f575,f4266]) ).
fof(f4271,definition,
( spl52_648
<=> n4 = sum(n18,n12) ),
introduced(definition,[new_symbols(definition,[spl52_648])],[avatar_definition]) ).
fof(f4274,plain,
spl52_648,
inference(avatar_split_clause,[],[f576,f4271]) ).
fof(f4276,definition,
( spl52_649
<=> n3 = sum(n18,n11) ),
introduced(definition,[new_symbols(definition,[spl52_649])],[avatar_definition]) ).
fof(f4279,plain,
spl52_649,
inference(avatar_split_clause,[],[f577,f4276]) ).
fof(f4281,definition,
( spl52_650
<=> n2 = sum(n18,n10) ),
introduced(definition,[new_symbols(definition,[spl52_650])],[avatar_definition]) ).
fof(f4284,plain,
spl52_650,
inference(avatar_split_clause,[],[f578,f4281]) ).
fof(f4286,definition,
( spl52_651
<=> n1 = sum(n18,n9) ),
introduced(definition,[new_symbols(definition,[spl52_651])],[avatar_definition]) ).
fof(f4289,plain,
spl52_651,
inference(avatar_split_clause,[],[f579,f4286]) ).
fof(f4291,definition,
( spl52_652
<=> n0 = sum(n18,n8) ),
introduced(definition,[new_symbols(definition,[spl52_652])],[avatar_definition]) ).
fof(f4294,plain,
spl52_652,
inference(avatar_split_clause,[],[f580,f4291]) ).
fof(f4296,definition,
( spl52_653
<=> n25 = sum(n18,n7) ),
introduced(definition,[new_symbols(definition,[spl52_653])],[avatar_definition]) ).
fof(f4299,plain,
spl52_653,
inference(avatar_split_clause,[],[f581,f4296]) ).
fof(f4301,definition,
( spl52_654
<=> n24 = sum(n18,n6) ),
introduced(definition,[new_symbols(definition,[spl52_654])],[avatar_definition]) ).
fof(f4304,plain,
spl52_654,
inference(avatar_split_clause,[],[f582,f4301]) ).
fof(f4306,definition,
( spl52_655
<=> n23 = sum(n18,n5) ),
introduced(definition,[new_symbols(definition,[spl52_655])],[avatar_definition]) ).
fof(f4309,plain,
spl52_655,
inference(avatar_split_clause,[],[f583,f4306]) ).
fof(f4311,definition,
( spl52_656
<=> n22 = sum(n18,n4) ),
introduced(definition,[new_symbols(definition,[spl52_656])],[avatar_definition]) ).
fof(f4314,plain,
spl52_656,
inference(avatar_split_clause,[],[f584,f4311]) ).
fof(f4316,definition,
( spl52_657
<=> n21 = sum(n18,n3) ),
introduced(definition,[new_symbols(definition,[spl52_657])],[avatar_definition]) ).
fof(f4319,plain,
spl52_657,
inference(avatar_split_clause,[],[f585,f4316]) ).
fof(f4321,definition,
( spl52_658
<=> n20 = sum(n18,n2) ),
introduced(definition,[new_symbols(definition,[spl52_658])],[avatar_definition]) ).
fof(f4324,plain,
spl52_658,
inference(avatar_split_clause,[],[f586,f4321]) ).
fof(f4326,definition,
( spl52_659
<=> n19 = sum(n18,n1) ),
introduced(definition,[new_symbols(definition,[spl52_659])],[avatar_definition]) ).
fof(f4329,plain,
spl52_659,
inference(avatar_split_clause,[],[f587,f4326]) ).
fof(f4331,definition,
( spl52_660
<=> n18 = sum(n18,n0) ),
introduced(definition,[new_symbols(definition,[spl52_660])],[avatar_definition]) ).
fof(f4334,plain,
spl52_660,
inference(avatar_split_clause,[],[f588,f4331]) ).
fof(f4336,definition,
( spl52_661
<=> n16 = sum(n17,n25) ),
introduced(definition,[new_symbols(definition,[spl52_661])],[avatar_definition]) ).
fof(f4339,plain,
spl52_661,
inference(avatar_split_clause,[],[f589,f4336]) ).
fof(f4341,definition,
( spl52_662
<=> n15 = sum(n17,n24) ),
introduced(definition,[new_symbols(definition,[spl52_662])],[avatar_definition]) ).
fof(f4344,plain,
spl52_662,
inference(avatar_split_clause,[],[f590,f4341]) ).
fof(f4346,definition,
( spl52_663
<=> n14 = sum(n17,n23) ),
introduced(definition,[new_symbols(definition,[spl52_663])],[avatar_definition]) ).
fof(f4349,plain,
spl52_663,
inference(avatar_split_clause,[],[f591,f4346]) ).
fof(f4351,definition,
( spl52_664
<=> n13 = sum(n17,n22) ),
introduced(definition,[new_symbols(definition,[spl52_664])],[avatar_definition]) ).
fof(f4354,plain,
spl52_664,
inference(avatar_split_clause,[],[f592,f4351]) ).
fof(f4356,definition,
( spl52_665
<=> n12 = sum(n17,n21) ),
introduced(definition,[new_symbols(definition,[spl52_665])],[avatar_definition]) ).
fof(f4359,plain,
spl52_665,
inference(avatar_split_clause,[],[f593,f4356]) ).
fof(f4361,definition,
( spl52_666
<=> n11 = sum(n17,n20) ),
introduced(definition,[new_symbols(definition,[spl52_666])],[avatar_definition]) ).
fof(f4364,plain,
spl52_666,
inference(avatar_split_clause,[],[f594,f4361]) ).
fof(f4366,definition,
( spl52_667
<=> n10 = sum(n17,n19) ),
introduced(definition,[new_symbols(definition,[spl52_667])],[avatar_definition]) ).
fof(f4369,plain,
spl52_667,
inference(avatar_split_clause,[],[f595,f4366]) ).
fof(f4371,definition,
( spl52_668
<=> n9 = sum(n17,n18) ),
introduced(definition,[new_symbols(definition,[spl52_668])],[avatar_definition]) ).
fof(f4374,plain,
spl52_668,
inference(avatar_split_clause,[],[f596,f4371]) ).
fof(f4376,definition,
( spl52_669
<=> n8 = sum(n17,n17) ),
introduced(definition,[new_symbols(definition,[spl52_669])],[avatar_definition]) ).
fof(f4379,plain,
spl52_669,
inference(avatar_split_clause,[],[f597,f4376]) ).
fof(f4381,definition,
( spl52_670
<=> n7 = sum(n17,n16) ),
introduced(definition,[new_symbols(definition,[spl52_670])],[avatar_definition]) ).
fof(f4384,plain,
spl52_670,
inference(avatar_split_clause,[],[f598,f4381]) ).
fof(f4386,definition,
( spl52_671
<=> n6 = sum(n17,n15) ),
introduced(definition,[new_symbols(definition,[spl52_671])],[avatar_definition]) ).
fof(f4389,plain,
spl52_671,
inference(avatar_split_clause,[],[f599,f4386]) ).
fof(f4391,definition,
( spl52_672
<=> n5 = sum(n17,n14) ),
introduced(definition,[new_symbols(definition,[spl52_672])],[avatar_definition]) ).
fof(f4394,plain,
spl52_672,
inference(avatar_split_clause,[],[f600,f4391]) ).
fof(f4396,definition,
( spl52_673
<=> n4 = sum(n17,n13) ),
introduced(definition,[new_symbols(definition,[spl52_673])],[avatar_definition]) ).
fof(f4399,plain,
spl52_673,
inference(avatar_split_clause,[],[f601,f4396]) ).
fof(f4401,definition,
( spl52_674
<=> n3 = sum(n17,n12) ),
introduced(definition,[new_symbols(definition,[spl52_674])],[avatar_definition]) ).
fof(f4404,plain,
spl52_674,
inference(avatar_split_clause,[],[f602,f4401]) ).
fof(f4406,definition,
( spl52_675
<=> n2 = sum(n17,n11) ),
introduced(definition,[new_symbols(definition,[spl52_675])],[avatar_definition]) ).
fof(f4409,plain,
spl52_675,
inference(avatar_split_clause,[],[f603,f4406]) ).
fof(f4411,definition,
( spl52_676
<=> n1 = sum(n17,n10) ),
introduced(definition,[new_symbols(definition,[spl52_676])],[avatar_definition]) ).
fof(f4414,plain,
spl52_676,
inference(avatar_split_clause,[],[f604,f4411]) ).
fof(f4416,definition,
( spl52_677
<=> n0 = sum(n17,n9) ),
introduced(definition,[new_symbols(definition,[spl52_677])],[avatar_definition]) ).
fof(f4419,plain,
spl52_677,
inference(avatar_split_clause,[],[f605,f4416]) ).
fof(f4421,definition,
( spl52_678
<=> n25 = sum(n17,n8) ),
introduced(definition,[new_symbols(definition,[spl52_678])],[avatar_definition]) ).
fof(f4424,plain,
spl52_678,
inference(avatar_split_clause,[],[f606,f4421]) ).
fof(f4426,definition,
( spl52_679
<=> n24 = sum(n17,n7) ),
introduced(definition,[new_symbols(definition,[spl52_679])],[avatar_definition]) ).
fof(f4429,plain,
spl52_679,
inference(avatar_split_clause,[],[f607,f4426]) ).
fof(f4431,definition,
( spl52_680
<=> n23 = sum(n17,n6) ),
introduced(definition,[new_symbols(definition,[spl52_680])],[avatar_definition]) ).
fof(f4434,plain,
spl52_680,
inference(avatar_split_clause,[],[f608,f4431]) ).
fof(f4436,definition,
( spl52_681
<=> n22 = sum(n17,n5) ),
introduced(definition,[new_symbols(definition,[spl52_681])],[avatar_definition]) ).
fof(f4439,plain,
spl52_681,
inference(avatar_split_clause,[],[f609,f4436]) ).
fof(f4441,definition,
( spl52_682
<=> n21 = sum(n17,n4) ),
introduced(definition,[new_symbols(definition,[spl52_682])],[avatar_definition]) ).
fof(f4444,plain,
spl52_682,
inference(avatar_split_clause,[],[f610,f4441]) ).
fof(f4446,definition,
( spl52_683
<=> n20 = sum(n17,n3) ),
introduced(definition,[new_symbols(definition,[spl52_683])],[avatar_definition]) ).
fof(f4449,plain,
spl52_683,
inference(avatar_split_clause,[],[f611,f4446]) ).
fof(f4451,definition,
( spl52_684
<=> n19 = sum(n17,n2) ),
introduced(definition,[new_symbols(definition,[spl52_684])],[avatar_definition]) ).
fof(f4454,plain,
spl52_684,
inference(avatar_split_clause,[],[f612,f4451]) ).
fof(f4456,definition,
( spl52_685
<=> n18 = sum(n17,n1) ),
introduced(definition,[new_symbols(definition,[spl52_685])],[avatar_definition]) ).
fof(f4459,plain,
spl52_685,
inference(avatar_split_clause,[],[f613,f4456]) ).
fof(f4461,definition,
( spl52_686
<=> n17 = sum(n17,n0) ),
introduced(definition,[new_symbols(definition,[spl52_686])],[avatar_definition]) ).
fof(f4464,plain,
spl52_686,
inference(avatar_split_clause,[],[f614,f4461]) ).
fof(f4466,definition,
( spl52_687
<=> n15 = sum(n16,n25) ),
introduced(definition,[new_symbols(definition,[spl52_687])],[avatar_definition]) ).
fof(f4469,plain,
spl52_687,
inference(avatar_split_clause,[],[f615,f4466]) ).
fof(f4471,definition,
( spl52_688
<=> n14 = sum(n16,n24) ),
introduced(definition,[new_symbols(definition,[spl52_688])],[avatar_definition]) ).
fof(f4474,plain,
spl52_688,
inference(avatar_split_clause,[],[f616,f4471]) ).
fof(f4476,definition,
( spl52_689
<=> n13 = sum(n16,n23) ),
introduced(definition,[new_symbols(definition,[spl52_689])],[avatar_definition]) ).
fof(f4479,plain,
spl52_689,
inference(avatar_split_clause,[],[f617,f4476]) ).
fof(f4481,definition,
( spl52_690
<=> n12 = sum(n16,n22) ),
introduced(definition,[new_symbols(definition,[spl52_690])],[avatar_definition]) ).
fof(f4484,plain,
spl52_690,
inference(avatar_split_clause,[],[f618,f4481]) ).
fof(f4486,definition,
( spl52_691
<=> n11 = sum(n16,n21) ),
introduced(definition,[new_symbols(definition,[spl52_691])],[avatar_definition]) ).
fof(f4489,plain,
spl52_691,
inference(avatar_split_clause,[],[f619,f4486]) ).
fof(f4491,definition,
( spl52_692
<=> n10 = sum(n16,n20) ),
introduced(definition,[new_symbols(definition,[spl52_692])],[avatar_definition]) ).
fof(f4494,plain,
spl52_692,
inference(avatar_split_clause,[],[f620,f4491]) ).
fof(f4496,definition,
( spl52_693
<=> n9 = sum(n16,n19) ),
introduced(definition,[new_symbols(definition,[spl52_693])],[avatar_definition]) ).
fof(f4499,plain,
spl52_693,
inference(avatar_split_clause,[],[f621,f4496]) ).
fof(f4501,definition,
( spl52_694
<=> n8 = sum(n16,n18) ),
introduced(definition,[new_symbols(definition,[spl52_694])],[avatar_definition]) ).
fof(f4504,plain,
spl52_694,
inference(avatar_split_clause,[],[f622,f4501]) ).
fof(f4506,definition,
( spl52_695
<=> n7 = sum(n16,n17) ),
introduced(definition,[new_symbols(definition,[spl52_695])],[avatar_definition]) ).
fof(f4509,plain,
spl52_695,
inference(avatar_split_clause,[],[f623,f4506]) ).
fof(f4511,definition,
( spl52_696
<=> n6 = sum(n16,n16) ),
introduced(definition,[new_symbols(definition,[spl52_696])],[avatar_definition]) ).
fof(f4514,plain,
spl52_696,
inference(avatar_split_clause,[],[f624,f4511]) ).
fof(f4516,definition,
( spl52_697
<=> n5 = sum(n16,n15) ),
introduced(definition,[new_symbols(definition,[spl52_697])],[avatar_definition]) ).
fof(f4519,plain,
spl52_697,
inference(avatar_split_clause,[],[f625,f4516]) ).
fof(f4521,definition,
( spl52_698
<=> n4 = sum(n16,n14) ),
introduced(definition,[new_symbols(definition,[spl52_698])],[avatar_definition]) ).
fof(f4524,plain,
spl52_698,
inference(avatar_split_clause,[],[f626,f4521]) ).
fof(f4526,definition,
( spl52_699
<=> n3 = sum(n16,n13) ),
introduced(definition,[new_symbols(definition,[spl52_699])],[avatar_definition]) ).
fof(f4529,plain,
spl52_699,
inference(avatar_split_clause,[],[f627,f4526]) ).
fof(f4531,definition,
( spl52_700
<=> n2 = sum(n16,n12) ),
introduced(definition,[new_symbols(definition,[spl52_700])],[avatar_definition]) ).
fof(f4534,plain,
spl52_700,
inference(avatar_split_clause,[],[f628,f4531]) ).
fof(f4536,definition,
( spl52_701
<=> n1 = sum(n16,n11) ),
introduced(definition,[new_symbols(definition,[spl52_701])],[avatar_definition]) ).
fof(f4539,plain,
spl52_701,
inference(avatar_split_clause,[],[f629,f4536]) ).
fof(f4541,definition,
( spl52_702
<=> n0 = sum(n16,n10) ),
introduced(definition,[new_symbols(definition,[spl52_702])],[avatar_definition]) ).
fof(f4544,plain,
spl52_702,
inference(avatar_split_clause,[],[f630,f4541]) ).
fof(f4546,definition,
( spl52_703
<=> n25 = sum(n16,n9) ),
introduced(definition,[new_symbols(definition,[spl52_703])],[avatar_definition]) ).
fof(f4549,plain,
spl52_703,
inference(avatar_split_clause,[],[f631,f4546]) ).
fof(f4551,definition,
( spl52_704
<=> n24 = sum(n16,n8) ),
introduced(definition,[new_symbols(definition,[spl52_704])],[avatar_definition]) ).
fof(f4554,plain,
spl52_704,
inference(avatar_split_clause,[],[f632,f4551]) ).
fof(f4556,definition,
( spl52_705
<=> n23 = sum(n16,n7) ),
introduced(definition,[new_symbols(definition,[spl52_705])],[avatar_definition]) ).
fof(f4559,plain,
spl52_705,
inference(avatar_split_clause,[],[f633,f4556]) ).
fof(f4561,definition,
( spl52_706
<=> n22 = sum(n16,n6) ),
introduced(definition,[new_symbols(definition,[spl52_706])],[avatar_definition]) ).
fof(f4564,plain,
spl52_706,
inference(avatar_split_clause,[],[f634,f4561]) ).
fof(f4566,definition,
( spl52_707
<=> n21 = sum(n16,n5) ),
introduced(definition,[new_symbols(definition,[spl52_707])],[avatar_definition]) ).
fof(f4569,plain,
spl52_707,
inference(avatar_split_clause,[],[f635,f4566]) ).
fof(f4571,definition,
( spl52_708
<=> n20 = sum(n16,n4) ),
introduced(definition,[new_symbols(definition,[spl52_708])],[avatar_definition]) ).
fof(f4574,plain,
spl52_708,
inference(avatar_split_clause,[],[f636,f4571]) ).
fof(f4576,definition,
( spl52_709
<=> n19 = sum(n16,n3) ),
introduced(definition,[new_symbols(definition,[spl52_709])],[avatar_definition]) ).
fof(f4579,plain,
spl52_709,
inference(avatar_split_clause,[],[f637,f4576]) ).
fof(f4581,definition,
( spl52_710
<=> n18 = sum(n16,n2) ),
introduced(definition,[new_symbols(definition,[spl52_710])],[avatar_definition]) ).
fof(f4584,plain,
spl52_710,
inference(avatar_split_clause,[],[f638,f4581]) ).
fof(f4586,definition,
( spl52_711
<=> n17 = sum(n16,n1) ),
introduced(definition,[new_symbols(definition,[spl52_711])],[avatar_definition]) ).
fof(f4589,plain,
spl52_711,
inference(avatar_split_clause,[],[f639,f4586]) ).
fof(f4591,definition,
( spl52_712
<=> n16 = sum(n16,n0) ),
introduced(definition,[new_symbols(definition,[spl52_712])],[avatar_definition]) ).
fof(f4594,plain,
spl52_712,
inference(avatar_split_clause,[],[f640,f4591]) ).
fof(f4596,definition,
( spl52_713
<=> n14 = sum(n15,n25) ),
introduced(definition,[new_symbols(definition,[spl52_713])],[avatar_definition]) ).
fof(f4599,plain,
spl52_713,
inference(avatar_split_clause,[],[f641,f4596]) ).
fof(f4601,definition,
( spl52_714
<=> n13 = sum(n15,n24) ),
introduced(definition,[new_symbols(definition,[spl52_714])],[avatar_definition]) ).
fof(f4604,plain,
spl52_714,
inference(avatar_split_clause,[],[f642,f4601]) ).
fof(f4606,definition,
( spl52_715
<=> n12 = sum(n15,n23) ),
introduced(definition,[new_symbols(definition,[spl52_715])],[avatar_definition]) ).
fof(f4609,plain,
spl52_715,
inference(avatar_split_clause,[],[f643,f4606]) ).
fof(f4611,definition,
( spl52_716
<=> n11 = sum(n15,n22) ),
introduced(definition,[new_symbols(definition,[spl52_716])],[avatar_definition]) ).
fof(f4614,plain,
spl52_716,
inference(avatar_split_clause,[],[f644,f4611]) ).
fof(f4616,definition,
( spl52_717
<=> n10 = sum(n15,n21) ),
introduced(definition,[new_symbols(definition,[spl52_717])],[avatar_definition]) ).
fof(f4619,plain,
spl52_717,
inference(avatar_split_clause,[],[f645,f4616]) ).
fof(f4621,definition,
( spl52_718
<=> n9 = sum(n15,n20) ),
introduced(definition,[new_symbols(definition,[spl52_718])],[avatar_definition]) ).
fof(f4624,plain,
spl52_718,
inference(avatar_split_clause,[],[f646,f4621]) ).
fof(f4626,definition,
( spl52_719
<=> n8 = sum(n15,n19) ),
introduced(definition,[new_symbols(definition,[spl52_719])],[avatar_definition]) ).
fof(f4629,plain,
spl52_719,
inference(avatar_split_clause,[],[f647,f4626]) ).
fof(f4631,definition,
( spl52_720
<=> n7 = sum(n15,n18) ),
introduced(definition,[new_symbols(definition,[spl52_720])],[avatar_definition]) ).
fof(f4634,plain,
spl52_720,
inference(avatar_split_clause,[],[f648,f4631]) ).
fof(f4636,definition,
( spl52_721
<=> n6 = sum(n15,n17) ),
introduced(definition,[new_symbols(definition,[spl52_721])],[avatar_definition]) ).
fof(f4639,plain,
spl52_721,
inference(avatar_split_clause,[],[f649,f4636]) ).
fof(f4641,definition,
( spl52_722
<=> n5 = sum(n15,n16) ),
introduced(definition,[new_symbols(definition,[spl52_722])],[avatar_definition]) ).
fof(f4644,plain,
spl52_722,
inference(avatar_split_clause,[],[f650,f4641]) ).
fof(f4646,definition,
( spl52_723
<=> n4 = sum(n15,n15) ),
introduced(definition,[new_symbols(definition,[spl52_723])],[avatar_definition]) ).
fof(f4649,plain,
spl52_723,
inference(avatar_split_clause,[],[f651,f4646]) ).
fof(f4651,definition,
( spl52_724
<=> n3 = sum(n15,n14) ),
introduced(definition,[new_symbols(definition,[spl52_724])],[avatar_definition]) ).
fof(f4654,plain,
spl52_724,
inference(avatar_split_clause,[],[f652,f4651]) ).
fof(f4656,definition,
( spl52_725
<=> n2 = sum(n15,n13) ),
introduced(definition,[new_symbols(definition,[spl52_725])],[avatar_definition]) ).
fof(f4659,plain,
spl52_725,
inference(avatar_split_clause,[],[f653,f4656]) ).
fof(f4661,definition,
( spl52_726
<=> n1 = sum(n15,n12) ),
introduced(definition,[new_symbols(definition,[spl52_726])],[avatar_definition]) ).
fof(f4664,plain,
spl52_726,
inference(avatar_split_clause,[],[f654,f4661]) ).
fof(f4666,definition,
( spl52_727
<=> n0 = sum(n15,n11) ),
introduced(definition,[new_symbols(definition,[spl52_727])],[avatar_definition]) ).
fof(f4669,plain,
spl52_727,
inference(avatar_split_clause,[],[f655,f4666]) ).
fof(f4671,definition,
( spl52_728
<=> n25 = sum(n15,n10) ),
introduced(definition,[new_symbols(definition,[spl52_728])],[avatar_definition]) ).
fof(f4674,plain,
spl52_728,
inference(avatar_split_clause,[],[f656,f4671]) ).
fof(f4676,definition,
( spl52_729
<=> n24 = sum(n15,n9) ),
introduced(definition,[new_symbols(definition,[spl52_729])],[avatar_definition]) ).
fof(f4679,plain,
spl52_729,
inference(avatar_split_clause,[],[f657,f4676]) ).
fof(f4681,definition,
( spl52_730
<=> n23 = sum(n15,n8) ),
introduced(definition,[new_symbols(definition,[spl52_730])],[avatar_definition]) ).
fof(f4684,plain,
spl52_730,
inference(avatar_split_clause,[],[f658,f4681]) ).
fof(f4686,definition,
( spl52_731
<=> n22 = sum(n15,n7) ),
introduced(definition,[new_symbols(definition,[spl52_731])],[avatar_definition]) ).
fof(f4689,plain,
spl52_731,
inference(avatar_split_clause,[],[f659,f4686]) ).
fof(f4691,definition,
( spl52_732
<=> n21 = sum(n15,n6) ),
introduced(definition,[new_symbols(definition,[spl52_732])],[avatar_definition]) ).
fof(f4694,plain,
spl52_732,
inference(avatar_split_clause,[],[f660,f4691]) ).
fof(f4696,definition,
( spl52_733
<=> n20 = sum(n15,n5) ),
introduced(definition,[new_symbols(definition,[spl52_733])],[avatar_definition]) ).
fof(f4699,plain,
spl52_733,
inference(avatar_split_clause,[],[f661,f4696]) ).
fof(f4701,definition,
( spl52_734
<=> n19 = sum(n15,n4) ),
introduced(definition,[new_symbols(definition,[spl52_734])],[avatar_definition]) ).
fof(f4704,plain,
spl52_734,
inference(avatar_split_clause,[],[f662,f4701]) ).
fof(f4706,definition,
( spl52_735
<=> n18 = sum(n15,n3) ),
introduced(definition,[new_symbols(definition,[spl52_735])],[avatar_definition]) ).
fof(f4709,plain,
spl52_735,
inference(avatar_split_clause,[],[f663,f4706]) ).
fof(f4711,definition,
( spl52_736
<=> n17 = sum(n15,n2) ),
introduced(definition,[new_symbols(definition,[spl52_736])],[avatar_definition]) ).
fof(f4714,plain,
spl52_736,
inference(avatar_split_clause,[],[f664,f4711]) ).
fof(f4716,definition,
( spl52_737
<=> n16 = sum(n15,n1) ),
introduced(definition,[new_symbols(definition,[spl52_737])],[avatar_definition]) ).
fof(f4719,plain,
spl52_737,
inference(avatar_split_clause,[],[f665,f4716]) ).
fof(f4721,definition,
( spl52_738
<=> n15 = sum(n15,n0) ),
introduced(definition,[new_symbols(definition,[spl52_738])],[avatar_definition]) ).
fof(f4724,plain,
spl52_738,
inference(avatar_split_clause,[],[f666,f4721]) ).
fof(f4726,definition,
( spl52_739
<=> n13 = sum(n14,n25) ),
introduced(definition,[new_symbols(definition,[spl52_739])],[avatar_definition]) ).
fof(f4729,plain,
spl52_739,
inference(avatar_split_clause,[],[f667,f4726]) ).
fof(f4731,definition,
( spl52_740
<=> n12 = sum(n14,n24) ),
introduced(definition,[new_symbols(definition,[spl52_740])],[avatar_definition]) ).
fof(f4734,plain,
spl52_740,
inference(avatar_split_clause,[],[f668,f4731]) ).
fof(f4736,definition,
( spl52_741
<=> n11 = sum(n14,n23) ),
introduced(definition,[new_symbols(definition,[spl52_741])],[avatar_definition]) ).
fof(f4739,plain,
spl52_741,
inference(avatar_split_clause,[],[f669,f4736]) ).
fof(f4741,definition,
( spl52_742
<=> n10 = sum(n14,n22) ),
introduced(definition,[new_symbols(definition,[spl52_742])],[avatar_definition]) ).
fof(f4744,plain,
spl52_742,
inference(avatar_split_clause,[],[f670,f4741]) ).
fof(f4746,definition,
( spl52_743
<=> n9 = sum(n14,n21) ),
introduced(definition,[new_symbols(definition,[spl52_743])],[avatar_definition]) ).
fof(f4749,plain,
spl52_743,
inference(avatar_split_clause,[],[f671,f4746]) ).
fof(f4751,definition,
( spl52_744
<=> n8 = sum(n14,n20) ),
introduced(definition,[new_symbols(definition,[spl52_744])],[avatar_definition]) ).
fof(f4754,plain,
spl52_744,
inference(avatar_split_clause,[],[f672,f4751]) ).
fof(f4756,definition,
( spl52_745
<=> n7 = sum(n14,n19) ),
introduced(definition,[new_symbols(definition,[spl52_745])],[avatar_definition]) ).
fof(f4759,plain,
spl52_745,
inference(avatar_split_clause,[],[f673,f4756]) ).
fof(f4761,definition,
( spl52_746
<=> n6 = sum(n14,n18) ),
introduced(definition,[new_symbols(definition,[spl52_746])],[avatar_definition]) ).
fof(f4764,plain,
spl52_746,
inference(avatar_split_clause,[],[f674,f4761]) ).
fof(f4766,definition,
( spl52_747
<=> n5 = sum(n14,n17) ),
introduced(definition,[new_symbols(definition,[spl52_747])],[avatar_definition]) ).
fof(f4769,plain,
spl52_747,
inference(avatar_split_clause,[],[f675,f4766]) ).
fof(f4771,definition,
( spl52_748
<=> n4 = sum(n14,n16) ),
introduced(definition,[new_symbols(definition,[spl52_748])],[avatar_definition]) ).
fof(f4774,plain,
spl52_748,
inference(avatar_split_clause,[],[f676,f4771]) ).
fof(f4776,definition,
( spl52_749
<=> n3 = sum(n14,n15) ),
introduced(definition,[new_symbols(definition,[spl52_749])],[avatar_definition]) ).
fof(f4779,plain,
spl52_749,
inference(avatar_split_clause,[],[f677,f4776]) ).
fof(f4781,definition,
( spl52_750
<=> n2 = sum(n14,n14) ),
introduced(definition,[new_symbols(definition,[spl52_750])],[avatar_definition]) ).
fof(f4784,plain,
spl52_750,
inference(avatar_split_clause,[],[f678,f4781]) ).
fof(f4786,definition,
( spl52_751
<=> n1 = sum(n14,n13) ),
introduced(definition,[new_symbols(definition,[spl52_751])],[avatar_definition]) ).
fof(f4789,plain,
spl52_751,
inference(avatar_split_clause,[],[f679,f4786]) ).
fof(f4791,definition,
( spl52_752
<=> n0 = sum(n14,n12) ),
introduced(definition,[new_symbols(definition,[spl52_752])],[avatar_definition]) ).
fof(f4794,plain,
spl52_752,
inference(avatar_split_clause,[],[f680,f4791]) ).
fof(f4796,definition,
( spl52_753
<=> n25 = sum(n14,n11) ),
introduced(definition,[new_symbols(definition,[spl52_753])],[avatar_definition]) ).
fof(f4799,plain,
spl52_753,
inference(avatar_split_clause,[],[f681,f4796]) ).
fof(f4801,definition,
( spl52_754
<=> n24 = sum(n14,n10) ),
introduced(definition,[new_symbols(definition,[spl52_754])],[avatar_definition]) ).
fof(f4804,plain,
spl52_754,
inference(avatar_split_clause,[],[f682,f4801]) ).
fof(f4806,definition,
( spl52_755
<=> n23 = sum(n14,n9) ),
introduced(definition,[new_symbols(definition,[spl52_755])],[avatar_definition]) ).
fof(f4809,plain,
spl52_755,
inference(avatar_split_clause,[],[f683,f4806]) ).
fof(f4811,definition,
( spl52_756
<=> n22 = sum(n14,n8) ),
introduced(definition,[new_symbols(definition,[spl52_756])],[avatar_definition]) ).
fof(f4814,plain,
spl52_756,
inference(avatar_split_clause,[],[f684,f4811]) ).
fof(f4816,definition,
( spl52_757
<=> n21 = sum(n14,n7) ),
introduced(definition,[new_symbols(definition,[spl52_757])],[avatar_definition]) ).
fof(f4819,plain,
spl52_757,
inference(avatar_split_clause,[],[f685,f4816]) ).
fof(f4821,definition,
( spl52_758
<=> n20 = sum(n14,n6) ),
introduced(definition,[new_symbols(definition,[spl52_758])],[avatar_definition]) ).
fof(f4824,plain,
spl52_758,
inference(avatar_split_clause,[],[f686,f4821]) ).
fof(f4826,definition,
( spl52_759
<=> n19 = sum(n14,n5) ),
introduced(definition,[new_symbols(definition,[spl52_759])],[avatar_definition]) ).
fof(f4829,plain,
spl52_759,
inference(avatar_split_clause,[],[f687,f4826]) ).
fof(f4831,definition,
( spl52_760
<=> n18 = sum(n14,n4) ),
introduced(definition,[new_symbols(definition,[spl52_760])],[avatar_definition]) ).
fof(f4834,plain,
spl52_760,
inference(avatar_split_clause,[],[f688,f4831]) ).
fof(f4836,definition,
( spl52_761
<=> n17 = sum(n14,n3) ),
introduced(definition,[new_symbols(definition,[spl52_761])],[avatar_definition]) ).
fof(f4839,plain,
spl52_761,
inference(avatar_split_clause,[],[f689,f4836]) ).
fof(f4841,definition,
( spl52_762
<=> n16 = sum(n14,n2) ),
introduced(definition,[new_symbols(definition,[spl52_762])],[avatar_definition]) ).
fof(f4844,plain,
spl52_762,
inference(avatar_split_clause,[],[f690,f4841]) ).
fof(f4846,definition,
( spl52_763
<=> n15 = sum(n14,n1) ),
introduced(definition,[new_symbols(definition,[spl52_763])],[avatar_definition]) ).
fof(f4849,plain,
spl52_763,
inference(avatar_split_clause,[],[f691,f4846]) ).
fof(f4851,definition,
( spl52_764
<=> n14 = sum(n14,n0) ),
introduced(definition,[new_symbols(definition,[spl52_764])],[avatar_definition]) ).
fof(f4854,plain,
spl52_764,
inference(avatar_split_clause,[],[f692,f4851]) ).
fof(f4856,definition,
( spl52_765
<=> n12 = sum(n13,n25) ),
introduced(definition,[new_symbols(definition,[spl52_765])],[avatar_definition]) ).
fof(f4859,plain,
spl52_765,
inference(avatar_split_clause,[],[f693,f4856]) ).
fof(f4861,definition,
( spl52_766
<=> n11 = sum(n13,n24) ),
introduced(definition,[new_symbols(definition,[spl52_766])],[avatar_definition]) ).
fof(f4864,plain,
spl52_766,
inference(avatar_split_clause,[],[f694,f4861]) ).
fof(f4866,definition,
( spl52_767
<=> n10 = sum(n13,n23) ),
introduced(definition,[new_symbols(definition,[spl52_767])],[avatar_definition]) ).
fof(f4869,plain,
spl52_767,
inference(avatar_split_clause,[],[f695,f4866]) ).
fof(f4871,definition,
( spl52_768
<=> n9 = sum(n13,n22) ),
introduced(definition,[new_symbols(definition,[spl52_768])],[avatar_definition]) ).
fof(f4874,plain,
spl52_768,
inference(avatar_split_clause,[],[f696,f4871]) ).
fof(f4876,definition,
( spl52_769
<=> n8 = sum(n13,n21) ),
introduced(definition,[new_symbols(definition,[spl52_769])],[avatar_definition]) ).
fof(f4879,plain,
spl52_769,
inference(avatar_split_clause,[],[f697,f4876]) ).
fof(f4881,definition,
( spl52_770
<=> n7 = sum(n13,n20) ),
introduced(definition,[new_symbols(definition,[spl52_770])],[avatar_definition]) ).
fof(f4884,plain,
spl52_770,
inference(avatar_split_clause,[],[f698,f4881]) ).
fof(f4886,definition,
( spl52_771
<=> n6 = sum(n13,n19) ),
introduced(definition,[new_symbols(definition,[spl52_771])],[avatar_definition]) ).
fof(f4889,plain,
spl52_771,
inference(avatar_split_clause,[],[f699,f4886]) ).
fof(f4891,definition,
( spl52_772
<=> n5 = sum(n13,n18) ),
introduced(definition,[new_symbols(definition,[spl52_772])],[avatar_definition]) ).
fof(f4894,plain,
spl52_772,
inference(avatar_split_clause,[],[f700,f4891]) ).
fof(f4896,definition,
( spl52_773
<=> n4 = sum(n13,n17) ),
introduced(definition,[new_symbols(definition,[spl52_773])],[avatar_definition]) ).
fof(f4899,plain,
spl52_773,
inference(avatar_split_clause,[],[f701,f4896]) ).
fof(f4901,definition,
( spl52_774
<=> n3 = sum(n13,n16) ),
introduced(definition,[new_symbols(definition,[spl52_774])],[avatar_definition]) ).
fof(f4904,plain,
spl52_774,
inference(avatar_split_clause,[],[f702,f4901]) ).
fof(f4906,definition,
( spl52_775
<=> n2 = sum(n13,n15) ),
introduced(definition,[new_symbols(definition,[spl52_775])],[avatar_definition]) ).
fof(f4909,plain,
spl52_775,
inference(avatar_split_clause,[],[f703,f4906]) ).
fof(f4911,definition,
( spl52_776
<=> n1 = sum(n13,n14) ),
introduced(definition,[new_symbols(definition,[spl52_776])],[avatar_definition]) ).
fof(f4914,plain,
spl52_776,
inference(avatar_split_clause,[],[f704,f4911]) ).
fof(f4916,definition,
( spl52_777
<=> n0 = sum(n13,n13) ),
introduced(definition,[new_symbols(definition,[spl52_777])],[avatar_definition]) ).
fof(f4919,plain,
spl52_777,
inference(avatar_split_clause,[],[f705,f4916]) ).
fof(f4921,definition,
( spl52_778
<=> n25 = sum(n13,n12) ),
introduced(definition,[new_symbols(definition,[spl52_778])],[avatar_definition]) ).
fof(f4924,plain,
spl52_778,
inference(avatar_split_clause,[],[f706,f4921]) ).
fof(f4926,definition,
( spl52_779
<=> n24 = sum(n13,n11) ),
introduced(definition,[new_symbols(definition,[spl52_779])],[avatar_definition]) ).
fof(f4929,plain,
spl52_779,
inference(avatar_split_clause,[],[f707,f4926]) ).
fof(f4931,definition,
( spl52_780
<=> n23 = sum(n13,n10) ),
introduced(definition,[new_symbols(definition,[spl52_780])],[avatar_definition]) ).
fof(f4934,plain,
spl52_780,
inference(avatar_split_clause,[],[f708,f4931]) ).
fof(f4936,definition,
( spl52_781
<=> n22 = sum(n13,n9) ),
introduced(definition,[new_symbols(definition,[spl52_781])],[avatar_definition]) ).
fof(f4939,plain,
spl52_781,
inference(avatar_split_clause,[],[f709,f4936]) ).
fof(f4941,definition,
( spl52_782
<=> n21 = sum(n13,n8) ),
introduced(definition,[new_symbols(definition,[spl52_782])],[avatar_definition]) ).
fof(f4944,plain,
spl52_782,
inference(avatar_split_clause,[],[f710,f4941]) ).
fof(f4946,definition,
( spl52_783
<=> n20 = sum(n13,n7) ),
introduced(definition,[new_symbols(definition,[spl52_783])],[avatar_definition]) ).
fof(f4949,plain,
spl52_783,
inference(avatar_split_clause,[],[f711,f4946]) ).
fof(f4951,definition,
( spl52_784
<=> n19 = sum(n13,n6) ),
introduced(definition,[new_symbols(definition,[spl52_784])],[avatar_definition]) ).
fof(f4954,plain,
spl52_784,
inference(avatar_split_clause,[],[f712,f4951]) ).
fof(f4956,definition,
( spl52_785
<=> n18 = sum(n13,n5) ),
introduced(definition,[new_symbols(definition,[spl52_785])],[avatar_definition]) ).
fof(f4959,plain,
spl52_785,
inference(avatar_split_clause,[],[f713,f4956]) ).
fof(f4961,definition,
( spl52_786
<=> n17 = sum(n13,n4) ),
introduced(definition,[new_symbols(definition,[spl52_786])],[avatar_definition]) ).
fof(f4964,plain,
spl52_786,
inference(avatar_split_clause,[],[f714,f4961]) ).
fof(f4966,definition,
( spl52_787
<=> n16 = sum(n13,n3) ),
introduced(definition,[new_symbols(definition,[spl52_787])],[avatar_definition]) ).
fof(f4969,plain,
spl52_787,
inference(avatar_split_clause,[],[f715,f4966]) ).
fof(f4971,definition,
( spl52_788
<=> n15 = sum(n13,n2) ),
introduced(definition,[new_symbols(definition,[spl52_788])],[avatar_definition]) ).
fof(f4974,plain,
spl52_788,
inference(avatar_split_clause,[],[f716,f4971]) ).
fof(f4976,definition,
( spl52_789
<=> n14 = sum(n13,n1) ),
introduced(definition,[new_symbols(definition,[spl52_789])],[avatar_definition]) ).
fof(f4979,plain,
spl52_789,
inference(avatar_split_clause,[],[f717,f4976]) ).
fof(f4981,definition,
( spl52_790
<=> n13 = sum(n13,n0) ),
introduced(definition,[new_symbols(definition,[spl52_790])],[avatar_definition]) ).
fof(f4984,plain,
spl52_790,
inference(avatar_split_clause,[],[f718,f4981]) ).
fof(f4986,definition,
( spl52_791
<=> n11 = sum(n12,n25) ),
introduced(definition,[new_symbols(definition,[spl52_791])],[avatar_definition]) ).
fof(f4989,plain,
spl52_791,
inference(avatar_split_clause,[],[f719,f4986]) ).
fof(f4991,definition,
( spl52_792
<=> n10 = sum(n12,n24) ),
introduced(definition,[new_symbols(definition,[spl52_792])],[avatar_definition]) ).
fof(f4994,plain,
spl52_792,
inference(avatar_split_clause,[],[f720,f4991]) ).
fof(f4996,definition,
( spl52_793
<=> n9 = sum(n12,n23) ),
introduced(definition,[new_symbols(definition,[spl52_793])],[avatar_definition]) ).
fof(f4999,plain,
spl52_793,
inference(avatar_split_clause,[],[f721,f4996]) ).
fof(f5001,definition,
( spl52_794
<=> n8 = sum(n12,n22) ),
introduced(definition,[new_symbols(definition,[spl52_794])],[avatar_definition]) ).
fof(f5004,plain,
spl52_794,
inference(avatar_split_clause,[],[f722,f5001]) ).
fof(f5006,definition,
( spl52_795
<=> n7 = sum(n12,n21) ),
introduced(definition,[new_symbols(definition,[spl52_795])],[avatar_definition]) ).
fof(f5009,plain,
spl52_795,
inference(avatar_split_clause,[],[f723,f5006]) ).
fof(f5011,definition,
( spl52_796
<=> n6 = sum(n12,n20) ),
introduced(definition,[new_symbols(definition,[spl52_796])],[avatar_definition]) ).
fof(f5014,plain,
spl52_796,
inference(avatar_split_clause,[],[f724,f5011]) ).
fof(f5016,definition,
( spl52_797
<=> n5 = sum(n12,n19) ),
introduced(definition,[new_symbols(definition,[spl52_797])],[avatar_definition]) ).
fof(f5019,plain,
spl52_797,
inference(avatar_split_clause,[],[f725,f5016]) ).
fof(f5021,definition,
( spl52_798
<=> n4 = sum(n12,n18) ),
introduced(definition,[new_symbols(definition,[spl52_798])],[avatar_definition]) ).
fof(f5024,plain,
spl52_798,
inference(avatar_split_clause,[],[f726,f5021]) ).
fof(f5026,definition,
( spl52_799
<=> n3 = sum(n12,n17) ),
introduced(definition,[new_symbols(definition,[spl52_799])],[avatar_definition]) ).
fof(f5029,plain,
spl52_799,
inference(avatar_split_clause,[],[f727,f5026]) ).
fof(f5031,definition,
( spl52_800
<=> n2 = sum(n12,n16) ),
introduced(definition,[new_symbols(definition,[spl52_800])],[avatar_definition]) ).
fof(f5034,plain,
spl52_800,
inference(avatar_split_clause,[],[f728,f5031]) ).
fof(f5036,definition,
( spl52_801
<=> n1 = sum(n12,n15) ),
introduced(definition,[new_symbols(definition,[spl52_801])],[avatar_definition]) ).
fof(f5039,plain,
spl52_801,
inference(avatar_split_clause,[],[f729,f5036]) ).
fof(f5041,definition,
( spl52_802
<=> n0 = sum(n12,n14) ),
introduced(definition,[new_symbols(definition,[spl52_802])],[avatar_definition]) ).
fof(f5044,plain,
spl52_802,
inference(avatar_split_clause,[],[f730,f5041]) ).
fof(f5046,definition,
( spl52_803
<=> n25 = sum(n12,n13) ),
introduced(definition,[new_symbols(definition,[spl52_803])],[avatar_definition]) ).
fof(f5049,plain,
spl52_803,
inference(avatar_split_clause,[],[f731,f5046]) ).
fof(f5051,definition,
( spl52_804
<=> n24 = sum(n12,n12) ),
introduced(definition,[new_symbols(definition,[spl52_804])],[avatar_definition]) ).
fof(f5054,plain,
spl52_804,
inference(avatar_split_clause,[],[f732,f5051]) ).
fof(f5056,definition,
( spl52_805
<=> n23 = sum(n12,n11) ),
introduced(definition,[new_symbols(definition,[spl52_805])],[avatar_definition]) ).
fof(f5059,plain,
spl52_805,
inference(avatar_split_clause,[],[f733,f5056]) ).
fof(f5061,definition,
( spl52_806
<=> n22 = sum(n12,n10) ),
introduced(definition,[new_symbols(definition,[spl52_806])],[avatar_definition]) ).
fof(f5064,plain,
spl52_806,
inference(avatar_split_clause,[],[f734,f5061]) ).
fof(f5066,definition,
( spl52_807
<=> n21 = sum(n12,n9) ),
introduced(definition,[new_symbols(definition,[spl52_807])],[avatar_definition]) ).
fof(f5069,plain,
spl52_807,
inference(avatar_split_clause,[],[f735,f5066]) ).
fof(f5071,definition,
( spl52_808
<=> n20 = sum(n12,n8) ),
introduced(definition,[new_symbols(definition,[spl52_808])],[avatar_definition]) ).
fof(f5074,plain,
spl52_808,
inference(avatar_split_clause,[],[f736,f5071]) ).
fof(f5076,definition,
( spl52_809
<=> n19 = sum(n12,n7) ),
introduced(definition,[new_symbols(definition,[spl52_809])],[avatar_definition]) ).
fof(f5079,plain,
spl52_809,
inference(avatar_split_clause,[],[f737,f5076]) ).
fof(f5081,definition,
( spl52_810
<=> n18 = sum(n12,n6) ),
introduced(definition,[new_symbols(definition,[spl52_810])],[avatar_definition]) ).
fof(f5084,plain,
spl52_810,
inference(avatar_split_clause,[],[f738,f5081]) ).
fof(f5086,definition,
( spl52_811
<=> n17 = sum(n12,n5) ),
introduced(definition,[new_symbols(definition,[spl52_811])],[avatar_definition]) ).
fof(f5089,plain,
spl52_811,
inference(avatar_split_clause,[],[f739,f5086]) ).
fof(f5091,definition,
( spl52_812
<=> n16 = sum(n12,n4) ),
introduced(definition,[new_symbols(definition,[spl52_812])],[avatar_definition]) ).
fof(f5094,plain,
spl52_812,
inference(avatar_split_clause,[],[f740,f5091]) ).
fof(f5096,definition,
( spl52_813
<=> n15 = sum(n12,n3) ),
introduced(definition,[new_symbols(definition,[spl52_813])],[avatar_definition]) ).
fof(f5099,plain,
spl52_813,
inference(avatar_split_clause,[],[f741,f5096]) ).
fof(f5101,definition,
( spl52_814
<=> n14 = sum(n12,n2) ),
introduced(definition,[new_symbols(definition,[spl52_814])],[avatar_definition]) ).
fof(f5104,plain,
spl52_814,
inference(avatar_split_clause,[],[f742,f5101]) ).
fof(f5106,definition,
( spl52_815
<=> n13 = sum(n12,n1) ),
introduced(definition,[new_symbols(definition,[spl52_815])],[avatar_definition]) ).
fof(f5109,plain,
spl52_815,
inference(avatar_split_clause,[],[f743,f5106]) ).
fof(f5111,definition,
( spl52_816
<=> n12 = sum(n12,n0) ),
introduced(definition,[new_symbols(definition,[spl52_816])],[avatar_definition]) ).
fof(f5114,plain,
spl52_816,
inference(avatar_split_clause,[],[f744,f5111]) ).
fof(f5116,definition,
( spl52_817
<=> n10 = sum(n11,n25) ),
introduced(definition,[new_symbols(definition,[spl52_817])],[avatar_definition]) ).
fof(f5119,plain,
spl52_817,
inference(avatar_split_clause,[],[f745,f5116]) ).
fof(f5121,definition,
( spl52_818
<=> n9 = sum(n11,n24) ),
introduced(definition,[new_symbols(definition,[spl52_818])],[avatar_definition]) ).
fof(f5124,plain,
spl52_818,
inference(avatar_split_clause,[],[f746,f5121]) ).
fof(f5126,definition,
( spl52_819
<=> n8 = sum(n11,n23) ),
introduced(definition,[new_symbols(definition,[spl52_819])],[avatar_definition]) ).
fof(f5129,plain,
spl52_819,
inference(avatar_split_clause,[],[f747,f5126]) ).
fof(f5131,definition,
( spl52_820
<=> n7 = sum(n11,n22) ),
introduced(definition,[new_symbols(definition,[spl52_820])],[avatar_definition]) ).
fof(f5134,plain,
spl52_820,
inference(avatar_split_clause,[],[f748,f5131]) ).
fof(f5136,definition,
( spl52_821
<=> n6 = sum(n11,n21) ),
introduced(definition,[new_symbols(definition,[spl52_821])],[avatar_definition]) ).
fof(f5139,plain,
spl52_821,
inference(avatar_split_clause,[],[f749,f5136]) ).
fof(f5141,definition,
( spl52_822
<=> n5 = sum(n11,n20) ),
introduced(definition,[new_symbols(definition,[spl52_822])],[avatar_definition]) ).
fof(f5144,plain,
spl52_822,
inference(avatar_split_clause,[],[f750,f5141]) ).
fof(f5146,definition,
( spl52_823
<=> n4 = sum(n11,n19) ),
introduced(definition,[new_symbols(definition,[spl52_823])],[avatar_definition]) ).
fof(f5149,plain,
spl52_823,
inference(avatar_split_clause,[],[f751,f5146]) ).
fof(f5151,definition,
( spl52_824
<=> n3 = sum(n11,n18) ),
introduced(definition,[new_symbols(definition,[spl52_824])],[avatar_definition]) ).
fof(f5154,plain,
spl52_824,
inference(avatar_split_clause,[],[f752,f5151]) ).
fof(f5156,definition,
( spl52_825
<=> n2 = sum(n11,n17) ),
introduced(definition,[new_symbols(definition,[spl52_825])],[avatar_definition]) ).
fof(f5159,plain,
spl52_825,
inference(avatar_split_clause,[],[f753,f5156]) ).
fof(f5161,definition,
( spl52_826
<=> n1 = sum(n11,n16) ),
introduced(definition,[new_symbols(definition,[spl52_826])],[avatar_definition]) ).
fof(f5164,plain,
spl52_826,
inference(avatar_split_clause,[],[f754,f5161]) ).
fof(f5166,definition,
( spl52_827
<=> n0 = sum(n11,n15) ),
introduced(definition,[new_symbols(definition,[spl52_827])],[avatar_definition]) ).
fof(f5169,plain,
spl52_827,
inference(avatar_split_clause,[],[f755,f5166]) ).
fof(f5171,definition,
( spl52_828
<=> n25 = sum(n11,n14) ),
introduced(definition,[new_symbols(definition,[spl52_828])],[avatar_definition]) ).
fof(f5174,plain,
spl52_828,
inference(avatar_split_clause,[],[f756,f5171]) ).
fof(f5176,definition,
( spl52_829
<=> n24 = sum(n11,n13) ),
introduced(definition,[new_symbols(definition,[spl52_829])],[avatar_definition]) ).
fof(f5179,plain,
spl52_829,
inference(avatar_split_clause,[],[f757,f5176]) ).
fof(f5181,definition,
( spl52_830
<=> n23 = sum(n11,n12) ),
introduced(definition,[new_symbols(definition,[spl52_830])],[avatar_definition]) ).
fof(f5184,plain,
spl52_830,
inference(avatar_split_clause,[],[f758,f5181]) ).
fof(f5186,definition,
( spl52_831
<=> n22 = sum(n11,n11) ),
introduced(definition,[new_symbols(definition,[spl52_831])],[avatar_definition]) ).
fof(f5189,plain,
spl52_831,
inference(avatar_split_clause,[],[f759,f5186]) ).
fof(f5191,definition,
( spl52_832
<=> n21 = sum(n11,n10) ),
introduced(definition,[new_symbols(definition,[spl52_832])],[avatar_definition]) ).
fof(f5194,plain,
spl52_832,
inference(avatar_split_clause,[],[f760,f5191]) ).
fof(f5196,definition,
( spl52_833
<=> n20 = sum(n11,n9) ),
introduced(definition,[new_symbols(definition,[spl52_833])],[avatar_definition]) ).
fof(f5199,plain,
spl52_833,
inference(avatar_split_clause,[],[f761,f5196]) ).
fof(f5201,definition,
( spl52_834
<=> n19 = sum(n11,n8) ),
introduced(definition,[new_symbols(definition,[spl52_834])],[avatar_definition]) ).
fof(f5204,plain,
spl52_834,
inference(avatar_split_clause,[],[f762,f5201]) ).
fof(f5206,definition,
( spl52_835
<=> n18 = sum(n11,n7) ),
introduced(definition,[new_symbols(definition,[spl52_835])],[avatar_definition]) ).
fof(f5209,plain,
spl52_835,
inference(avatar_split_clause,[],[f763,f5206]) ).
fof(f5211,definition,
( spl52_836
<=> n17 = sum(n11,n6) ),
introduced(definition,[new_symbols(definition,[spl52_836])],[avatar_definition]) ).
fof(f5214,plain,
spl52_836,
inference(avatar_split_clause,[],[f764,f5211]) ).
fof(f5216,definition,
( spl52_837
<=> n16 = sum(n11,n5) ),
introduced(definition,[new_symbols(definition,[spl52_837])],[avatar_definition]) ).
fof(f5219,plain,
spl52_837,
inference(avatar_split_clause,[],[f765,f5216]) ).
fof(f5221,definition,
( spl52_838
<=> n15 = sum(n11,n4) ),
introduced(definition,[new_symbols(definition,[spl52_838])],[avatar_definition]) ).
fof(f5224,plain,
spl52_838,
inference(avatar_split_clause,[],[f766,f5221]) ).
fof(f5226,definition,
( spl52_839
<=> n14 = sum(n11,n3) ),
introduced(definition,[new_symbols(definition,[spl52_839])],[avatar_definition]) ).
fof(f5229,plain,
spl52_839,
inference(avatar_split_clause,[],[f767,f5226]) ).
fof(f5231,definition,
( spl52_840
<=> n13 = sum(n11,n2) ),
introduced(definition,[new_symbols(definition,[spl52_840])],[avatar_definition]) ).
fof(f5234,plain,
spl52_840,
inference(avatar_split_clause,[],[f768,f5231]) ).
fof(f5236,definition,
( spl52_841
<=> n12 = sum(n11,n1) ),
introduced(definition,[new_symbols(definition,[spl52_841])],[avatar_definition]) ).
fof(f5239,plain,
spl52_841,
inference(avatar_split_clause,[],[f769,f5236]) ).
fof(f5241,definition,
( spl52_842
<=> n11 = sum(n11,n0) ),
introduced(definition,[new_symbols(definition,[spl52_842])],[avatar_definition]) ).
fof(f5244,plain,
spl52_842,
inference(avatar_split_clause,[],[f770,f5241]) ).
fof(f5246,definition,
( spl52_843
<=> n9 = sum(n10,n25) ),
introduced(definition,[new_symbols(definition,[spl52_843])],[avatar_definition]) ).
fof(f5249,plain,
spl52_843,
inference(avatar_split_clause,[],[f771,f5246]) ).
fof(f5251,definition,
( spl52_844
<=> n8 = sum(n10,n24) ),
introduced(definition,[new_symbols(definition,[spl52_844])],[avatar_definition]) ).
fof(f5254,plain,
spl52_844,
inference(avatar_split_clause,[],[f772,f5251]) ).
fof(f5256,definition,
( spl52_845
<=> n7 = sum(n10,n23) ),
introduced(definition,[new_symbols(definition,[spl52_845])],[avatar_definition]) ).
fof(f5259,plain,
spl52_845,
inference(avatar_split_clause,[],[f773,f5256]) ).
fof(f5261,definition,
( spl52_846
<=> n6 = sum(n10,n22) ),
introduced(definition,[new_symbols(definition,[spl52_846])],[avatar_definition]) ).
fof(f5264,plain,
spl52_846,
inference(avatar_split_clause,[],[f774,f5261]) ).
fof(f5266,definition,
( spl52_847
<=> n5 = sum(n10,n21) ),
introduced(definition,[new_symbols(definition,[spl52_847])],[avatar_definition]) ).
fof(f5269,plain,
spl52_847,
inference(avatar_split_clause,[],[f775,f5266]) ).
fof(f5271,definition,
( spl52_848
<=> n4 = sum(n10,n20) ),
introduced(definition,[new_symbols(definition,[spl52_848])],[avatar_definition]) ).
fof(f5274,plain,
spl52_848,
inference(avatar_split_clause,[],[f776,f5271]) ).
fof(f5276,definition,
( spl52_849
<=> n3 = sum(n10,n19) ),
introduced(definition,[new_symbols(definition,[spl52_849])],[avatar_definition]) ).
fof(f5279,plain,
spl52_849,
inference(avatar_split_clause,[],[f777,f5276]) ).
fof(f5281,definition,
( spl52_850
<=> n2 = sum(n10,n18) ),
introduced(definition,[new_symbols(definition,[spl52_850])],[avatar_definition]) ).
fof(f5284,plain,
spl52_850,
inference(avatar_split_clause,[],[f778,f5281]) ).
fof(f5286,definition,
( spl52_851
<=> n1 = sum(n10,n17) ),
introduced(definition,[new_symbols(definition,[spl52_851])],[avatar_definition]) ).
fof(f5289,plain,
spl52_851,
inference(avatar_split_clause,[],[f779,f5286]) ).
fof(f5291,definition,
( spl52_852
<=> n0 = sum(n10,n16) ),
introduced(definition,[new_symbols(definition,[spl52_852])],[avatar_definition]) ).
fof(f5294,plain,
spl52_852,
inference(avatar_split_clause,[],[f780,f5291]) ).
fof(f5296,definition,
( spl52_853
<=> n25 = sum(n10,n15) ),
introduced(definition,[new_symbols(definition,[spl52_853])],[avatar_definition]) ).
fof(f5299,plain,
spl52_853,
inference(avatar_split_clause,[],[f781,f5296]) ).
fof(f5301,definition,
( spl52_854
<=> n24 = sum(n10,n14) ),
introduced(definition,[new_symbols(definition,[spl52_854])],[avatar_definition]) ).
fof(f5304,plain,
spl52_854,
inference(avatar_split_clause,[],[f782,f5301]) ).
fof(f5306,definition,
( spl52_855
<=> n23 = sum(n10,n13) ),
introduced(definition,[new_symbols(definition,[spl52_855])],[avatar_definition]) ).
fof(f5309,plain,
spl52_855,
inference(avatar_split_clause,[],[f783,f5306]) ).
fof(f5311,definition,
( spl52_856
<=> n22 = sum(n10,n12) ),
introduced(definition,[new_symbols(definition,[spl52_856])],[avatar_definition]) ).
fof(f5314,plain,
spl52_856,
inference(avatar_split_clause,[],[f784,f5311]) ).
fof(f5316,definition,
( spl52_857
<=> n21 = sum(n10,n11) ),
introduced(definition,[new_symbols(definition,[spl52_857])],[avatar_definition]) ).
fof(f5319,plain,
spl52_857,
inference(avatar_split_clause,[],[f785,f5316]) ).
fof(f5321,definition,
( spl52_858
<=> n20 = sum(n10,n10) ),
introduced(definition,[new_symbols(definition,[spl52_858])],[avatar_definition]) ).
fof(f5324,plain,
spl52_858,
inference(avatar_split_clause,[],[f786,f5321]) ).
fof(f5326,definition,
( spl52_859
<=> n19 = sum(n10,n9) ),
introduced(definition,[new_symbols(definition,[spl52_859])],[avatar_definition]) ).
fof(f5329,plain,
spl52_859,
inference(avatar_split_clause,[],[f787,f5326]) ).
fof(f5331,definition,
( spl52_860
<=> n18 = sum(n10,n8) ),
introduced(definition,[new_symbols(definition,[spl52_860])],[avatar_definition]) ).
fof(f5334,plain,
spl52_860,
inference(avatar_split_clause,[],[f788,f5331]) ).
fof(f5336,definition,
( spl52_861
<=> n17 = sum(n10,n7) ),
introduced(definition,[new_symbols(definition,[spl52_861])],[avatar_definition]) ).
fof(f5339,plain,
spl52_861,
inference(avatar_split_clause,[],[f789,f5336]) ).
fof(f5341,definition,
( spl52_862
<=> n16 = sum(n10,n6) ),
introduced(definition,[new_symbols(definition,[spl52_862])],[avatar_definition]) ).
fof(f5344,plain,
spl52_862,
inference(avatar_split_clause,[],[f790,f5341]) ).
fof(f5346,definition,
( spl52_863
<=> n15 = sum(n10,n5) ),
introduced(definition,[new_symbols(definition,[spl52_863])],[avatar_definition]) ).
fof(f5349,plain,
spl52_863,
inference(avatar_split_clause,[],[f791,f5346]) ).
fof(f5351,definition,
( spl52_864
<=> n14 = sum(n10,n4) ),
introduced(definition,[new_symbols(definition,[spl52_864])],[avatar_definition]) ).
fof(f5354,plain,
spl52_864,
inference(avatar_split_clause,[],[f792,f5351]) ).
fof(f5356,definition,
( spl52_865
<=> n13 = sum(n10,n3) ),
introduced(definition,[new_symbols(definition,[spl52_865])],[avatar_definition]) ).
fof(f5359,plain,
spl52_865,
inference(avatar_split_clause,[],[f793,f5356]) ).
fof(f5361,definition,
( spl52_866
<=> n12 = sum(n10,n2) ),
introduced(definition,[new_symbols(definition,[spl52_866])],[avatar_definition]) ).
fof(f5364,plain,
spl52_866,
inference(avatar_split_clause,[],[f794,f5361]) ).
fof(f5366,definition,
( spl52_867
<=> n11 = sum(n10,n1) ),
introduced(definition,[new_symbols(definition,[spl52_867])],[avatar_definition]) ).
fof(f5369,plain,
spl52_867,
inference(avatar_split_clause,[],[f795,f5366]) ).
fof(f5371,definition,
( spl52_868
<=> n10 = sum(n10,n0) ),
introduced(definition,[new_symbols(definition,[spl52_868])],[avatar_definition]) ).
fof(f5374,plain,
spl52_868,
inference(avatar_split_clause,[],[f796,f5371]) ).
fof(f5376,definition,
( spl52_869
<=> n8 = sum(n9,n25) ),
introduced(definition,[new_symbols(definition,[spl52_869])],[avatar_definition]) ).
fof(f5379,plain,
spl52_869,
inference(avatar_split_clause,[],[f797,f5376]) ).
fof(f5381,definition,
( spl52_870
<=> n7 = sum(n9,n24) ),
introduced(definition,[new_symbols(definition,[spl52_870])],[avatar_definition]) ).
fof(f5384,plain,
spl52_870,
inference(avatar_split_clause,[],[f798,f5381]) ).
fof(f5386,definition,
( spl52_871
<=> n6 = sum(n9,n23) ),
introduced(definition,[new_symbols(definition,[spl52_871])],[avatar_definition]) ).
fof(f5389,plain,
spl52_871,
inference(avatar_split_clause,[],[f799,f5386]) ).
fof(f5391,definition,
( spl52_872
<=> n5 = sum(n9,n22) ),
introduced(definition,[new_symbols(definition,[spl52_872])],[avatar_definition]) ).
fof(f5394,plain,
spl52_872,
inference(avatar_split_clause,[],[f800,f5391]) ).
fof(f5396,definition,
( spl52_873
<=> n4 = sum(n9,n21) ),
introduced(definition,[new_symbols(definition,[spl52_873])],[avatar_definition]) ).
fof(f5399,plain,
spl52_873,
inference(avatar_split_clause,[],[f801,f5396]) ).
fof(f5401,definition,
( spl52_874
<=> n3 = sum(n9,n20) ),
introduced(definition,[new_symbols(definition,[spl52_874])],[avatar_definition]) ).
fof(f5404,plain,
spl52_874,
inference(avatar_split_clause,[],[f802,f5401]) ).
fof(f5406,definition,
( spl52_875
<=> n2 = sum(n9,n19) ),
introduced(definition,[new_symbols(definition,[spl52_875])],[avatar_definition]) ).
fof(f5409,plain,
spl52_875,
inference(avatar_split_clause,[],[f803,f5406]) ).
fof(f5411,definition,
( spl52_876
<=> n1 = sum(n9,n18) ),
introduced(definition,[new_symbols(definition,[spl52_876])],[avatar_definition]) ).
fof(f5414,plain,
spl52_876,
inference(avatar_split_clause,[],[f804,f5411]) ).
fof(f5416,definition,
( spl52_877
<=> n0 = sum(n9,n17) ),
introduced(definition,[new_symbols(definition,[spl52_877])],[avatar_definition]) ).
fof(f5419,plain,
spl52_877,
inference(avatar_split_clause,[],[f805,f5416]) ).
fof(f5421,definition,
( spl52_878
<=> n25 = sum(n9,n16) ),
introduced(definition,[new_symbols(definition,[spl52_878])],[avatar_definition]) ).
fof(f5424,plain,
spl52_878,
inference(avatar_split_clause,[],[f806,f5421]) ).
fof(f5426,definition,
( spl52_879
<=> n24 = sum(n9,n15) ),
introduced(definition,[new_symbols(definition,[spl52_879])],[avatar_definition]) ).
fof(f5429,plain,
spl52_879,
inference(avatar_split_clause,[],[f807,f5426]) ).
fof(f5431,definition,
( spl52_880
<=> n23 = sum(n9,n14) ),
introduced(definition,[new_symbols(definition,[spl52_880])],[avatar_definition]) ).
fof(f5434,plain,
spl52_880,
inference(avatar_split_clause,[],[f808,f5431]) ).
fof(f5436,definition,
( spl52_881
<=> n22 = sum(n9,n13) ),
introduced(definition,[new_symbols(definition,[spl52_881])],[avatar_definition]) ).
fof(f5439,plain,
spl52_881,
inference(avatar_split_clause,[],[f809,f5436]) ).
fof(f5441,definition,
( spl52_882
<=> n21 = sum(n9,n12) ),
introduced(definition,[new_symbols(definition,[spl52_882])],[avatar_definition]) ).
fof(f5444,plain,
spl52_882,
inference(avatar_split_clause,[],[f810,f5441]) ).
fof(f5446,definition,
( spl52_883
<=> n20 = sum(n9,n11) ),
introduced(definition,[new_symbols(definition,[spl52_883])],[avatar_definition]) ).
fof(f5449,plain,
spl52_883,
inference(avatar_split_clause,[],[f811,f5446]) ).
fof(f5451,definition,
( spl52_884
<=> n19 = sum(n9,n10) ),
introduced(definition,[new_symbols(definition,[spl52_884])],[avatar_definition]) ).
fof(f5454,plain,
spl52_884,
inference(avatar_split_clause,[],[f812,f5451]) ).
fof(f5456,definition,
( spl52_885
<=> n18 = sum(n9,n9) ),
introduced(definition,[new_symbols(definition,[spl52_885])],[avatar_definition]) ).
fof(f5459,plain,
spl52_885,
inference(avatar_split_clause,[],[f813,f5456]) ).
fof(f5461,definition,
( spl52_886
<=> n17 = sum(n9,n8) ),
introduced(definition,[new_symbols(definition,[spl52_886])],[avatar_definition]) ).
fof(f5464,plain,
spl52_886,
inference(avatar_split_clause,[],[f814,f5461]) ).
fof(f5466,definition,
( spl52_887
<=> n16 = sum(n9,n7) ),
introduced(definition,[new_symbols(definition,[spl52_887])],[avatar_definition]) ).
fof(f5469,plain,
spl52_887,
inference(avatar_split_clause,[],[f815,f5466]) ).
fof(f5471,definition,
( spl52_888
<=> n15 = sum(n9,n6) ),
introduced(definition,[new_symbols(definition,[spl52_888])],[avatar_definition]) ).
fof(f5474,plain,
spl52_888,
inference(avatar_split_clause,[],[f816,f5471]) ).
fof(f5476,definition,
( spl52_889
<=> n14 = sum(n9,n5) ),
introduced(definition,[new_symbols(definition,[spl52_889])],[avatar_definition]) ).
fof(f5479,plain,
spl52_889,
inference(avatar_split_clause,[],[f817,f5476]) ).
fof(f5481,definition,
( spl52_890
<=> n13 = sum(n9,n4) ),
introduced(definition,[new_symbols(definition,[spl52_890])],[avatar_definition]) ).
fof(f5484,plain,
spl52_890,
inference(avatar_split_clause,[],[f818,f5481]) ).
fof(f5486,definition,
( spl52_891
<=> n12 = sum(n9,n3) ),
introduced(definition,[new_symbols(definition,[spl52_891])],[avatar_definition]) ).
fof(f5489,plain,
spl52_891,
inference(avatar_split_clause,[],[f819,f5486]) ).
fof(f5491,definition,
( spl52_892
<=> n11 = sum(n9,n2) ),
introduced(definition,[new_symbols(definition,[spl52_892])],[avatar_definition]) ).
fof(f5494,plain,
spl52_892,
inference(avatar_split_clause,[],[f820,f5491]) ).
fof(f5496,definition,
( spl52_893
<=> n10 = sum(n9,n1) ),
introduced(definition,[new_symbols(definition,[spl52_893])],[avatar_definition]) ).
fof(f5499,plain,
spl52_893,
inference(avatar_split_clause,[],[f821,f5496]) ).
fof(f5501,definition,
( spl52_894
<=> n9 = sum(n9,n0) ),
introduced(definition,[new_symbols(definition,[spl52_894])],[avatar_definition]) ).
fof(f5504,plain,
spl52_894,
inference(avatar_split_clause,[],[f822,f5501]) ).
fof(f5506,definition,
( spl52_895
<=> n7 = sum(n8,n25) ),
introduced(definition,[new_symbols(definition,[spl52_895])],[avatar_definition]) ).
fof(f5509,plain,
spl52_895,
inference(avatar_split_clause,[],[f823,f5506]) ).
fof(f5511,definition,
( spl52_896
<=> n6 = sum(n8,n24) ),
introduced(definition,[new_symbols(definition,[spl52_896])],[avatar_definition]) ).
fof(f5514,plain,
spl52_896,
inference(avatar_split_clause,[],[f824,f5511]) ).
fof(f5516,definition,
( spl52_897
<=> n5 = sum(n8,n23) ),
introduced(definition,[new_symbols(definition,[spl52_897])],[avatar_definition]) ).
fof(f5519,plain,
spl52_897,
inference(avatar_split_clause,[],[f825,f5516]) ).
fof(f5521,definition,
( spl52_898
<=> n4 = sum(n8,n22) ),
introduced(definition,[new_symbols(definition,[spl52_898])],[avatar_definition]) ).
fof(f5524,plain,
spl52_898,
inference(avatar_split_clause,[],[f826,f5521]) ).
fof(f5526,definition,
( spl52_899
<=> n3 = sum(n8,n21) ),
introduced(definition,[new_symbols(definition,[spl52_899])],[avatar_definition]) ).
fof(f5529,plain,
spl52_899,
inference(avatar_split_clause,[],[f827,f5526]) ).
fof(f5531,definition,
( spl52_900
<=> n2 = sum(n8,n20) ),
introduced(definition,[new_symbols(definition,[spl52_900])],[avatar_definition]) ).
fof(f5534,plain,
spl52_900,
inference(avatar_split_clause,[],[f828,f5531]) ).
fof(f5536,definition,
( spl52_901
<=> n1 = sum(n8,n19) ),
introduced(definition,[new_symbols(definition,[spl52_901])],[avatar_definition]) ).
fof(f5539,plain,
spl52_901,
inference(avatar_split_clause,[],[f829,f5536]) ).
fof(f5541,definition,
( spl52_902
<=> n0 = sum(n8,n18) ),
introduced(definition,[new_symbols(definition,[spl52_902])],[avatar_definition]) ).
fof(f5544,plain,
spl52_902,
inference(avatar_split_clause,[],[f830,f5541]) ).
fof(f5546,definition,
( spl52_903
<=> n25 = sum(n8,n17) ),
introduced(definition,[new_symbols(definition,[spl52_903])],[avatar_definition]) ).
fof(f5549,plain,
spl52_903,
inference(avatar_split_clause,[],[f831,f5546]) ).
fof(f5551,definition,
( spl52_904
<=> n24 = sum(n8,n16) ),
introduced(definition,[new_symbols(definition,[spl52_904])],[avatar_definition]) ).
fof(f5554,plain,
spl52_904,
inference(avatar_split_clause,[],[f832,f5551]) ).
fof(f5556,definition,
( spl52_905
<=> n23 = sum(n8,n15) ),
introduced(definition,[new_symbols(definition,[spl52_905])],[avatar_definition]) ).
fof(f5559,plain,
spl52_905,
inference(avatar_split_clause,[],[f833,f5556]) ).
fof(f5561,definition,
( spl52_906
<=> n22 = sum(n8,n14) ),
introduced(definition,[new_symbols(definition,[spl52_906])],[avatar_definition]) ).
fof(f5564,plain,
spl52_906,
inference(avatar_split_clause,[],[f834,f5561]) ).
fof(f5566,definition,
( spl52_907
<=> n21 = sum(n8,n13) ),
introduced(definition,[new_symbols(definition,[spl52_907])],[avatar_definition]) ).
fof(f5569,plain,
spl52_907,
inference(avatar_split_clause,[],[f835,f5566]) ).
fof(f5571,definition,
( spl52_908
<=> n20 = sum(n8,n12) ),
introduced(definition,[new_symbols(definition,[spl52_908])],[avatar_definition]) ).
fof(f5574,plain,
spl52_908,
inference(avatar_split_clause,[],[f836,f5571]) ).
fof(f5576,definition,
( spl52_909
<=> n19 = sum(n8,n11) ),
introduced(definition,[new_symbols(definition,[spl52_909])],[avatar_definition]) ).
fof(f5579,plain,
spl52_909,
inference(avatar_split_clause,[],[f837,f5576]) ).
fof(f5581,definition,
( spl52_910
<=> n18 = sum(n8,n10) ),
introduced(definition,[new_symbols(definition,[spl52_910])],[avatar_definition]) ).
fof(f5584,plain,
spl52_910,
inference(avatar_split_clause,[],[f838,f5581]) ).
fof(f5586,definition,
( spl52_911
<=> n17 = sum(n8,n9) ),
introduced(definition,[new_symbols(definition,[spl52_911])],[avatar_definition]) ).
fof(f5589,plain,
spl52_911,
inference(avatar_split_clause,[],[f839,f5586]) ).
fof(f5591,definition,
( spl52_912
<=> n16 = sum(n8,n8) ),
introduced(definition,[new_symbols(definition,[spl52_912])],[avatar_definition]) ).
fof(f5594,plain,
spl52_912,
inference(avatar_split_clause,[],[f840,f5591]) ).
fof(f5596,definition,
( spl52_913
<=> n15 = sum(n8,n7) ),
introduced(definition,[new_symbols(definition,[spl52_913])],[avatar_definition]) ).
fof(f5599,plain,
spl52_913,
inference(avatar_split_clause,[],[f841,f5596]) ).
fof(f5601,definition,
( spl52_914
<=> n14 = sum(n8,n6) ),
introduced(definition,[new_symbols(definition,[spl52_914])],[avatar_definition]) ).
fof(f5604,plain,
spl52_914,
inference(avatar_split_clause,[],[f842,f5601]) ).
fof(f5606,definition,
( spl52_915
<=> n13 = sum(n8,n5) ),
introduced(definition,[new_symbols(definition,[spl52_915])],[avatar_definition]) ).
fof(f5609,plain,
spl52_915,
inference(avatar_split_clause,[],[f843,f5606]) ).
fof(f5611,definition,
( spl52_916
<=> n12 = sum(n8,n4) ),
introduced(definition,[new_symbols(definition,[spl52_916])],[avatar_definition]) ).
fof(f5614,plain,
spl52_916,
inference(avatar_split_clause,[],[f844,f5611]) ).
fof(f5616,definition,
( spl52_917
<=> n11 = sum(n8,n3) ),
introduced(definition,[new_symbols(definition,[spl52_917])],[avatar_definition]) ).
fof(f5619,plain,
spl52_917,
inference(avatar_split_clause,[],[f845,f5616]) ).
fof(f5621,definition,
( spl52_918
<=> n10 = sum(n8,n2) ),
introduced(definition,[new_symbols(definition,[spl52_918])],[avatar_definition]) ).
fof(f5624,plain,
spl52_918,
inference(avatar_split_clause,[],[f846,f5621]) ).
fof(f5626,definition,
( spl52_919
<=> n9 = sum(n8,n1) ),
introduced(definition,[new_symbols(definition,[spl52_919])],[avatar_definition]) ).
fof(f5629,plain,
spl52_919,
inference(avatar_split_clause,[],[f847,f5626]) ).
fof(f5631,definition,
( spl52_920
<=> n8 = sum(n8,n0) ),
introduced(definition,[new_symbols(definition,[spl52_920])],[avatar_definition]) ).
fof(f5634,plain,
spl52_920,
inference(avatar_split_clause,[],[f848,f5631]) ).
fof(f5636,definition,
( spl52_921
<=> n6 = sum(n7,n25) ),
introduced(definition,[new_symbols(definition,[spl52_921])],[avatar_definition]) ).
fof(f5639,plain,
spl52_921,
inference(avatar_split_clause,[],[f849,f5636]) ).
fof(f5641,definition,
( spl52_922
<=> n5 = sum(n7,n24) ),
introduced(definition,[new_symbols(definition,[spl52_922])],[avatar_definition]) ).
fof(f5644,plain,
spl52_922,
inference(avatar_split_clause,[],[f850,f5641]) ).
fof(f5646,definition,
( spl52_923
<=> n4 = sum(n7,n23) ),
introduced(definition,[new_symbols(definition,[spl52_923])],[avatar_definition]) ).
fof(f5649,plain,
spl52_923,
inference(avatar_split_clause,[],[f851,f5646]) ).
fof(f5651,definition,
( spl52_924
<=> n3 = sum(n7,n22) ),
introduced(definition,[new_symbols(definition,[spl52_924])],[avatar_definition]) ).
fof(f5654,plain,
spl52_924,
inference(avatar_split_clause,[],[f852,f5651]) ).
fof(f5656,definition,
( spl52_925
<=> n2 = sum(n7,n21) ),
introduced(definition,[new_symbols(definition,[spl52_925])],[avatar_definition]) ).
fof(f5659,plain,
spl52_925,
inference(avatar_split_clause,[],[f853,f5656]) ).
fof(f5661,definition,
( spl52_926
<=> n1 = sum(n7,n20) ),
introduced(definition,[new_symbols(definition,[spl52_926])],[avatar_definition]) ).
fof(f5664,plain,
spl52_926,
inference(avatar_split_clause,[],[f854,f5661]) ).
fof(f5666,definition,
( spl52_927
<=> n0 = sum(n7,n19) ),
introduced(definition,[new_symbols(definition,[spl52_927])],[avatar_definition]) ).
fof(f5669,plain,
spl52_927,
inference(avatar_split_clause,[],[f855,f5666]) ).
fof(f5671,definition,
( spl52_928
<=> n25 = sum(n7,n18) ),
introduced(definition,[new_symbols(definition,[spl52_928])],[avatar_definition]) ).
fof(f5674,plain,
spl52_928,
inference(avatar_split_clause,[],[f856,f5671]) ).
fof(f5676,definition,
( spl52_929
<=> n24 = sum(n7,n17) ),
introduced(definition,[new_symbols(definition,[spl52_929])],[avatar_definition]) ).
fof(f5679,plain,
spl52_929,
inference(avatar_split_clause,[],[f857,f5676]) ).
fof(f5681,definition,
( spl52_930
<=> n23 = sum(n7,n16) ),
introduced(definition,[new_symbols(definition,[spl52_930])],[avatar_definition]) ).
fof(f5684,plain,
spl52_930,
inference(avatar_split_clause,[],[f858,f5681]) ).
fof(f5686,definition,
( spl52_931
<=> n22 = sum(n7,n15) ),
introduced(definition,[new_symbols(definition,[spl52_931])],[avatar_definition]) ).
fof(f5689,plain,
spl52_931,
inference(avatar_split_clause,[],[f859,f5686]) ).
fof(f5691,definition,
( spl52_932
<=> n21 = sum(n7,n14) ),
introduced(definition,[new_symbols(definition,[spl52_932])],[avatar_definition]) ).
fof(f5694,plain,
spl52_932,
inference(avatar_split_clause,[],[f860,f5691]) ).
fof(f5696,definition,
( spl52_933
<=> n20 = sum(n7,n13) ),
introduced(definition,[new_symbols(definition,[spl52_933])],[avatar_definition]) ).
fof(f5699,plain,
spl52_933,
inference(avatar_split_clause,[],[f861,f5696]) ).
fof(f5701,definition,
( spl52_934
<=> n19 = sum(n7,n12) ),
introduced(definition,[new_symbols(definition,[spl52_934])],[avatar_definition]) ).
fof(f5704,plain,
spl52_934,
inference(avatar_split_clause,[],[f862,f5701]) ).
fof(f5706,definition,
( spl52_935
<=> n18 = sum(n7,n11) ),
introduced(definition,[new_symbols(definition,[spl52_935])],[avatar_definition]) ).
fof(f5709,plain,
spl52_935,
inference(avatar_split_clause,[],[f863,f5706]) ).
fof(f5711,definition,
( spl52_936
<=> n17 = sum(n7,n10) ),
introduced(definition,[new_symbols(definition,[spl52_936])],[avatar_definition]) ).
fof(f5714,plain,
spl52_936,
inference(avatar_split_clause,[],[f864,f5711]) ).
fof(f5716,definition,
( spl52_937
<=> n16 = sum(n7,n9) ),
introduced(definition,[new_symbols(definition,[spl52_937])],[avatar_definition]) ).
fof(f5719,plain,
spl52_937,
inference(avatar_split_clause,[],[f865,f5716]) ).
fof(f5721,definition,
( spl52_938
<=> n15 = sum(n7,n8) ),
introduced(definition,[new_symbols(definition,[spl52_938])],[avatar_definition]) ).
fof(f5724,plain,
spl52_938,
inference(avatar_split_clause,[],[f866,f5721]) ).
fof(f5726,definition,
( spl52_939
<=> n14 = sum(n7,n7) ),
introduced(definition,[new_symbols(definition,[spl52_939])],[avatar_definition]) ).
fof(f5729,plain,
spl52_939,
inference(avatar_split_clause,[],[f867,f5726]) ).
fof(f5731,definition,
( spl52_940
<=> n13 = sum(n7,n6) ),
introduced(definition,[new_symbols(definition,[spl52_940])],[avatar_definition]) ).
fof(f5734,plain,
spl52_940,
inference(avatar_split_clause,[],[f868,f5731]) ).
fof(f5736,definition,
( spl52_941
<=> n12 = sum(n7,n5) ),
introduced(definition,[new_symbols(definition,[spl52_941])],[avatar_definition]) ).
fof(f5739,plain,
spl52_941,
inference(avatar_split_clause,[],[f869,f5736]) ).
fof(f5741,definition,
( spl52_942
<=> n11 = sum(n7,n4) ),
introduced(definition,[new_symbols(definition,[spl52_942])],[avatar_definition]) ).
fof(f5744,plain,
spl52_942,
inference(avatar_split_clause,[],[f870,f5741]) ).
fof(f5746,definition,
( spl52_943
<=> n10 = sum(n7,n3) ),
introduced(definition,[new_symbols(definition,[spl52_943])],[avatar_definition]) ).
fof(f5749,plain,
spl52_943,
inference(avatar_split_clause,[],[f871,f5746]) ).
fof(f5751,definition,
( spl52_944
<=> n9 = sum(n7,n2) ),
introduced(definition,[new_symbols(definition,[spl52_944])],[avatar_definition]) ).
fof(f5754,plain,
spl52_944,
inference(avatar_split_clause,[],[f872,f5751]) ).
fof(f5756,definition,
( spl52_945
<=> n8 = sum(n7,n1) ),
introduced(definition,[new_symbols(definition,[spl52_945])],[avatar_definition]) ).
fof(f5759,plain,
spl52_945,
inference(avatar_split_clause,[],[f873,f5756]) ).
fof(f5761,definition,
( spl52_946
<=> n7 = sum(n7,n0) ),
introduced(definition,[new_symbols(definition,[spl52_946])],[avatar_definition]) ).
fof(f5764,plain,
spl52_946,
inference(avatar_split_clause,[],[f874,f5761]) ).
fof(f5766,definition,
( spl52_947
<=> n5 = sum(n6,n25) ),
introduced(definition,[new_symbols(definition,[spl52_947])],[avatar_definition]) ).
fof(f5769,plain,
spl52_947,
inference(avatar_split_clause,[],[f875,f5766]) ).
fof(f5771,definition,
( spl52_948
<=> n4 = sum(n6,n24) ),
introduced(definition,[new_symbols(definition,[spl52_948])],[avatar_definition]) ).
fof(f5774,plain,
spl52_948,
inference(avatar_split_clause,[],[f876,f5771]) ).
fof(f5776,definition,
( spl52_949
<=> n3 = sum(n6,n23) ),
introduced(definition,[new_symbols(definition,[spl52_949])],[avatar_definition]) ).
fof(f5779,plain,
spl52_949,
inference(avatar_split_clause,[],[f877,f5776]) ).
fof(f5781,definition,
( spl52_950
<=> n2 = sum(n6,n22) ),
introduced(definition,[new_symbols(definition,[spl52_950])],[avatar_definition]) ).
fof(f5784,plain,
spl52_950,
inference(avatar_split_clause,[],[f878,f5781]) ).
fof(f5786,definition,
( spl52_951
<=> n1 = sum(n6,n21) ),
introduced(definition,[new_symbols(definition,[spl52_951])],[avatar_definition]) ).
fof(f5789,plain,
spl52_951,
inference(avatar_split_clause,[],[f879,f5786]) ).
fof(f5791,definition,
( spl52_952
<=> n0 = sum(n6,n20) ),
introduced(definition,[new_symbols(definition,[spl52_952])],[avatar_definition]) ).
fof(f5794,plain,
spl52_952,
inference(avatar_split_clause,[],[f880,f5791]) ).
fof(f5796,definition,
( spl52_953
<=> n25 = sum(n6,n19) ),
introduced(definition,[new_symbols(definition,[spl52_953])],[avatar_definition]) ).
fof(f5799,plain,
spl52_953,
inference(avatar_split_clause,[],[f881,f5796]) ).
fof(f5801,definition,
( spl52_954
<=> n24 = sum(n6,n18) ),
introduced(definition,[new_symbols(definition,[spl52_954])],[avatar_definition]) ).
fof(f5804,plain,
spl52_954,
inference(avatar_split_clause,[],[f882,f5801]) ).
fof(f5806,definition,
( spl52_955
<=> n23 = sum(n6,n17) ),
introduced(definition,[new_symbols(definition,[spl52_955])],[avatar_definition]) ).
fof(f5809,plain,
spl52_955,
inference(avatar_split_clause,[],[f883,f5806]) ).
fof(f5811,definition,
( spl52_956
<=> n22 = sum(n6,n16) ),
introduced(definition,[new_symbols(definition,[spl52_956])],[avatar_definition]) ).
fof(f5814,plain,
spl52_956,
inference(avatar_split_clause,[],[f884,f5811]) ).
fof(f5816,definition,
( spl52_957
<=> n21 = sum(n6,n15) ),
introduced(definition,[new_symbols(definition,[spl52_957])],[avatar_definition]) ).
fof(f5819,plain,
spl52_957,
inference(avatar_split_clause,[],[f885,f5816]) ).
fof(f5821,definition,
( spl52_958
<=> n20 = sum(n6,n14) ),
introduced(definition,[new_symbols(definition,[spl52_958])],[avatar_definition]) ).
fof(f5824,plain,
spl52_958,
inference(avatar_split_clause,[],[f886,f5821]) ).
fof(f5826,definition,
( spl52_959
<=> n19 = sum(n6,n13) ),
introduced(definition,[new_symbols(definition,[spl52_959])],[avatar_definition]) ).
fof(f5829,plain,
spl52_959,
inference(avatar_split_clause,[],[f887,f5826]) ).
fof(f5831,definition,
( spl52_960
<=> n18 = sum(n6,n12) ),
introduced(definition,[new_symbols(definition,[spl52_960])],[avatar_definition]) ).
fof(f5834,plain,
spl52_960,
inference(avatar_split_clause,[],[f888,f5831]) ).
fof(f5836,definition,
( spl52_961
<=> n17 = sum(n6,n11) ),
introduced(definition,[new_symbols(definition,[spl52_961])],[avatar_definition]) ).
fof(f5839,plain,
spl52_961,
inference(avatar_split_clause,[],[f889,f5836]) ).
fof(f5841,definition,
( spl52_962
<=> n16 = sum(n6,n10) ),
introduced(definition,[new_symbols(definition,[spl52_962])],[avatar_definition]) ).
fof(f5844,plain,
spl52_962,
inference(avatar_split_clause,[],[f890,f5841]) ).
fof(f5846,definition,
( spl52_963
<=> n15 = sum(n6,n9) ),
introduced(definition,[new_symbols(definition,[spl52_963])],[avatar_definition]) ).
fof(f5849,plain,
spl52_963,
inference(avatar_split_clause,[],[f891,f5846]) ).
fof(f5851,definition,
( spl52_964
<=> n14 = sum(n6,n8) ),
introduced(definition,[new_symbols(definition,[spl52_964])],[avatar_definition]) ).
fof(f5854,plain,
spl52_964,
inference(avatar_split_clause,[],[f892,f5851]) ).
fof(f5856,definition,
( spl52_965
<=> n13 = sum(n6,n7) ),
introduced(definition,[new_symbols(definition,[spl52_965])],[avatar_definition]) ).
fof(f5859,plain,
spl52_965,
inference(avatar_split_clause,[],[f893,f5856]) ).
fof(f5861,definition,
( spl52_966
<=> n12 = sum(n6,n6) ),
introduced(definition,[new_symbols(definition,[spl52_966])],[avatar_definition]) ).
fof(f5864,plain,
spl52_966,
inference(avatar_split_clause,[],[f894,f5861]) ).
fof(f5866,definition,
( spl52_967
<=> n11 = sum(n6,n5) ),
introduced(definition,[new_symbols(definition,[spl52_967])],[avatar_definition]) ).
fof(f5869,plain,
spl52_967,
inference(avatar_split_clause,[],[f895,f5866]) ).
fof(f5871,definition,
( spl52_968
<=> n10 = sum(n6,n4) ),
introduced(definition,[new_symbols(definition,[spl52_968])],[avatar_definition]) ).
fof(f5874,plain,
spl52_968,
inference(avatar_split_clause,[],[f896,f5871]) ).
fof(f5876,definition,
( spl52_969
<=> n9 = sum(n6,n3) ),
introduced(definition,[new_symbols(definition,[spl52_969])],[avatar_definition]) ).
fof(f5879,plain,
spl52_969,
inference(avatar_split_clause,[],[f897,f5876]) ).
fof(f5881,definition,
( spl52_970
<=> n8 = sum(n6,n2) ),
introduced(definition,[new_symbols(definition,[spl52_970])],[avatar_definition]) ).
fof(f5884,plain,
spl52_970,
inference(avatar_split_clause,[],[f898,f5881]) ).
fof(f5886,definition,
( spl52_971
<=> n7 = sum(n6,n1) ),
introduced(definition,[new_symbols(definition,[spl52_971])],[avatar_definition]) ).
fof(f5889,plain,
spl52_971,
inference(avatar_split_clause,[],[f899,f5886]) ).
fof(f5891,definition,
( spl52_972
<=> n6 = sum(n6,n0) ),
introduced(definition,[new_symbols(definition,[spl52_972])],[avatar_definition]) ).
fof(f5894,plain,
spl52_972,
inference(avatar_split_clause,[],[f900,f5891]) ).
fof(f5896,definition,
( spl52_973
<=> n4 = sum(n5,n25) ),
introduced(definition,[new_symbols(definition,[spl52_973])],[avatar_definition]) ).
fof(f5899,plain,
spl52_973,
inference(avatar_split_clause,[],[f901,f5896]) ).
fof(f5901,definition,
( spl52_974
<=> n3 = sum(n5,n24) ),
introduced(definition,[new_symbols(definition,[spl52_974])],[avatar_definition]) ).
fof(f5904,plain,
spl52_974,
inference(avatar_split_clause,[],[f902,f5901]) ).
fof(f5906,definition,
( spl52_975
<=> n2 = sum(n5,n23) ),
introduced(definition,[new_symbols(definition,[spl52_975])],[avatar_definition]) ).
fof(f5909,plain,
spl52_975,
inference(avatar_split_clause,[],[f903,f5906]) ).
fof(f5911,definition,
( spl52_976
<=> n1 = sum(n5,n22) ),
introduced(definition,[new_symbols(definition,[spl52_976])],[avatar_definition]) ).
fof(f5914,plain,
spl52_976,
inference(avatar_split_clause,[],[f904,f5911]) ).
fof(f5916,definition,
( spl52_977
<=> n0 = sum(n5,n21) ),
introduced(definition,[new_symbols(definition,[spl52_977])],[avatar_definition]) ).
fof(f5919,plain,
spl52_977,
inference(avatar_split_clause,[],[f905,f5916]) ).
fof(f5921,definition,
( spl52_978
<=> n25 = sum(n5,n20) ),
introduced(definition,[new_symbols(definition,[spl52_978])],[avatar_definition]) ).
fof(f5924,plain,
spl52_978,
inference(avatar_split_clause,[],[f906,f5921]) ).
fof(f5926,definition,
( spl52_979
<=> n24 = sum(n5,n19) ),
introduced(definition,[new_symbols(definition,[spl52_979])],[avatar_definition]) ).
fof(f5929,plain,
spl52_979,
inference(avatar_split_clause,[],[f907,f5926]) ).
fof(f5931,definition,
( spl52_980
<=> n23 = sum(n5,n18) ),
introduced(definition,[new_symbols(definition,[spl52_980])],[avatar_definition]) ).
fof(f5934,plain,
spl52_980,
inference(avatar_split_clause,[],[f908,f5931]) ).
fof(f5936,definition,
( spl52_981
<=> n22 = sum(n5,n17) ),
introduced(definition,[new_symbols(definition,[spl52_981])],[avatar_definition]) ).
fof(f5939,plain,
spl52_981,
inference(avatar_split_clause,[],[f909,f5936]) ).
fof(f5941,definition,
( spl52_982
<=> n21 = sum(n5,n16) ),
introduced(definition,[new_symbols(definition,[spl52_982])],[avatar_definition]) ).
fof(f5944,plain,
spl52_982,
inference(avatar_split_clause,[],[f910,f5941]) ).
fof(f5946,definition,
( spl52_983
<=> n20 = sum(n5,n15) ),
introduced(definition,[new_symbols(definition,[spl52_983])],[avatar_definition]) ).
fof(f5949,plain,
spl52_983,
inference(avatar_split_clause,[],[f911,f5946]) ).
fof(f5951,definition,
( spl52_984
<=> n19 = sum(n5,n14) ),
introduced(definition,[new_symbols(definition,[spl52_984])],[avatar_definition]) ).
fof(f5954,plain,
spl52_984,
inference(avatar_split_clause,[],[f912,f5951]) ).
fof(f5956,definition,
( spl52_985
<=> n18 = sum(n5,n13) ),
introduced(definition,[new_symbols(definition,[spl52_985])],[avatar_definition]) ).
fof(f5959,plain,
spl52_985,
inference(avatar_split_clause,[],[f913,f5956]) ).
fof(f5961,definition,
( spl52_986
<=> n17 = sum(n5,n12) ),
introduced(definition,[new_symbols(definition,[spl52_986])],[avatar_definition]) ).
fof(f5964,plain,
spl52_986,
inference(avatar_split_clause,[],[f914,f5961]) ).
fof(f5966,definition,
( spl52_987
<=> n16 = sum(n5,n11) ),
introduced(definition,[new_symbols(definition,[spl52_987])],[avatar_definition]) ).
fof(f5969,plain,
spl52_987,
inference(avatar_split_clause,[],[f915,f5966]) ).
fof(f5971,definition,
( spl52_988
<=> n15 = sum(n5,n10) ),
introduced(definition,[new_symbols(definition,[spl52_988])],[avatar_definition]) ).
fof(f5974,plain,
spl52_988,
inference(avatar_split_clause,[],[f916,f5971]) ).
fof(f5976,definition,
( spl52_989
<=> n14 = sum(n5,n9) ),
introduced(definition,[new_symbols(definition,[spl52_989])],[avatar_definition]) ).
fof(f5979,plain,
spl52_989,
inference(avatar_split_clause,[],[f917,f5976]) ).
fof(f5981,definition,
( spl52_990
<=> n13 = sum(n5,n8) ),
introduced(definition,[new_symbols(definition,[spl52_990])],[avatar_definition]) ).
fof(f5984,plain,
spl52_990,
inference(avatar_split_clause,[],[f918,f5981]) ).
fof(f5986,definition,
( spl52_991
<=> n12 = sum(n5,n7) ),
introduced(definition,[new_symbols(definition,[spl52_991])],[avatar_definition]) ).
fof(f5989,plain,
spl52_991,
inference(avatar_split_clause,[],[f919,f5986]) ).
fof(f5991,definition,
( spl52_992
<=> n11 = sum(n5,n6) ),
introduced(definition,[new_symbols(definition,[spl52_992])],[avatar_definition]) ).
fof(f5994,plain,
spl52_992,
inference(avatar_split_clause,[],[f920,f5991]) ).
fof(f5996,definition,
( spl52_993
<=> n10 = sum(n5,n5) ),
introduced(definition,[new_symbols(definition,[spl52_993])],[avatar_definition]) ).
fof(f5999,plain,
spl52_993,
inference(avatar_split_clause,[],[f921,f5996]) ).
fof(f6001,definition,
( spl52_994
<=> n9 = sum(n5,n4) ),
introduced(definition,[new_symbols(definition,[spl52_994])],[avatar_definition]) ).
fof(f6004,plain,
spl52_994,
inference(avatar_split_clause,[],[f922,f6001]) ).
fof(f6006,definition,
( spl52_995
<=> n8 = sum(n5,n3) ),
introduced(definition,[new_symbols(definition,[spl52_995])],[avatar_definition]) ).
fof(f6009,plain,
spl52_995,
inference(avatar_split_clause,[],[f923,f6006]) ).
fof(f6011,definition,
( spl52_996
<=> n7 = sum(n5,n2) ),
introduced(definition,[new_symbols(definition,[spl52_996])],[avatar_definition]) ).
fof(f6014,plain,
spl52_996,
inference(avatar_split_clause,[],[f924,f6011]) ).
fof(f6016,definition,
( spl52_997
<=> n6 = sum(n5,n1) ),
introduced(definition,[new_symbols(definition,[spl52_997])],[avatar_definition]) ).
fof(f6019,plain,
spl52_997,
inference(avatar_split_clause,[],[f925,f6016]) ).
fof(f6021,definition,
( spl52_998
<=> n5 = sum(n5,n0) ),
introduced(definition,[new_symbols(definition,[spl52_998])],[avatar_definition]) ).
fof(f6024,plain,
spl52_998,
inference(avatar_split_clause,[],[f926,f6021]) ).
fof(f6026,definition,
( spl52_999
<=> n3 = sum(n4,n25) ),
introduced(definition,[new_symbols(definition,[spl52_999])],[avatar_definition]) ).
fof(f6029,plain,
spl52_999,
inference(avatar_split_clause,[],[f927,f6026]) ).
fof(f6031,definition,
( spl52_1000
<=> n2 = sum(n4,n24) ),
introduced(definition,[new_symbols(definition,[spl52_1000])],[avatar_definition]) ).
fof(f6034,plain,
spl52_1000,
inference(avatar_split_clause,[],[f928,f6031]) ).
fof(f6036,definition,
( spl52_1001
<=> n1 = sum(n4,n23) ),
introduced(definition,[new_symbols(definition,[spl52_1001])],[avatar_definition]) ).
fof(f6039,plain,
spl52_1001,
inference(avatar_split_clause,[],[f929,f6036]) ).
fof(f6041,definition,
( spl52_1002
<=> n0 = sum(n4,n22) ),
introduced(definition,[new_symbols(definition,[spl52_1002])],[avatar_definition]) ).
fof(f6044,plain,
spl52_1002,
inference(avatar_split_clause,[],[f930,f6041]) ).
fof(f6046,definition,
( spl52_1003
<=> n25 = sum(n4,n21) ),
introduced(definition,[new_symbols(definition,[spl52_1003])],[avatar_definition]) ).
fof(f6049,plain,
spl52_1003,
inference(avatar_split_clause,[],[f931,f6046]) ).
fof(f6051,definition,
( spl52_1004
<=> n24 = sum(n4,n20) ),
introduced(definition,[new_symbols(definition,[spl52_1004])],[avatar_definition]) ).
fof(f6054,plain,
spl52_1004,
inference(avatar_split_clause,[],[f932,f6051]) ).
fof(f6056,definition,
( spl52_1005
<=> n23 = sum(n4,n19) ),
introduced(definition,[new_symbols(definition,[spl52_1005])],[avatar_definition]) ).
fof(f6059,plain,
spl52_1005,
inference(avatar_split_clause,[],[f933,f6056]) ).
fof(f6061,definition,
( spl52_1006
<=> n22 = sum(n4,n18) ),
introduced(definition,[new_symbols(definition,[spl52_1006])],[avatar_definition]) ).
fof(f6064,plain,
spl52_1006,
inference(avatar_split_clause,[],[f934,f6061]) ).
fof(f6066,definition,
( spl52_1007
<=> n21 = sum(n4,n17) ),
introduced(definition,[new_symbols(definition,[spl52_1007])],[avatar_definition]) ).
fof(f6069,plain,
spl52_1007,
inference(avatar_split_clause,[],[f935,f6066]) ).
fof(f6071,definition,
( spl52_1008
<=> n20 = sum(n4,n16) ),
introduced(definition,[new_symbols(definition,[spl52_1008])],[avatar_definition]) ).
fof(f6074,plain,
spl52_1008,
inference(avatar_split_clause,[],[f936,f6071]) ).
fof(f6076,definition,
( spl52_1009
<=> n19 = sum(n4,n15) ),
introduced(definition,[new_symbols(definition,[spl52_1009])],[avatar_definition]) ).
fof(f6079,plain,
spl52_1009,
inference(avatar_split_clause,[],[f937,f6076]) ).
fof(f6081,definition,
( spl52_1010
<=> n18 = sum(n4,n14) ),
introduced(definition,[new_symbols(definition,[spl52_1010])],[avatar_definition]) ).
fof(f6084,plain,
spl52_1010,
inference(avatar_split_clause,[],[f938,f6081]) ).
fof(f6086,definition,
( spl52_1011
<=> n17 = sum(n4,n13) ),
introduced(definition,[new_symbols(definition,[spl52_1011])],[avatar_definition]) ).
fof(f6089,plain,
spl52_1011,
inference(avatar_split_clause,[],[f939,f6086]) ).
fof(f6091,definition,
( spl52_1012
<=> n16 = sum(n4,n12) ),
introduced(definition,[new_symbols(definition,[spl52_1012])],[avatar_definition]) ).
fof(f6094,plain,
spl52_1012,
inference(avatar_split_clause,[],[f940,f6091]) ).
fof(f6096,definition,
( spl52_1013
<=> n15 = sum(n4,n11) ),
introduced(definition,[new_symbols(definition,[spl52_1013])],[avatar_definition]) ).
fof(f6099,plain,
spl52_1013,
inference(avatar_split_clause,[],[f941,f6096]) ).
fof(f6101,definition,
( spl52_1014
<=> n14 = sum(n4,n10) ),
introduced(definition,[new_symbols(definition,[spl52_1014])],[avatar_definition]) ).
fof(f6104,plain,
spl52_1014,
inference(avatar_split_clause,[],[f942,f6101]) ).
fof(f6106,definition,
( spl52_1015
<=> n13 = sum(n4,n9) ),
introduced(definition,[new_symbols(definition,[spl52_1015])],[avatar_definition]) ).
fof(f6109,plain,
spl52_1015,
inference(avatar_split_clause,[],[f943,f6106]) ).
fof(f6111,definition,
( spl52_1016
<=> n12 = sum(n4,n8) ),
introduced(definition,[new_symbols(definition,[spl52_1016])],[avatar_definition]) ).
fof(f6114,plain,
spl52_1016,
inference(avatar_split_clause,[],[f944,f6111]) ).
fof(f6116,definition,
( spl52_1017
<=> n11 = sum(n4,n7) ),
introduced(definition,[new_symbols(definition,[spl52_1017])],[avatar_definition]) ).
fof(f6119,plain,
spl52_1017,
inference(avatar_split_clause,[],[f945,f6116]) ).
fof(f6121,definition,
( spl52_1018
<=> n10 = sum(n4,n6) ),
introduced(definition,[new_symbols(definition,[spl52_1018])],[avatar_definition]) ).
fof(f6124,plain,
spl52_1018,
inference(avatar_split_clause,[],[f946,f6121]) ).
fof(f6126,definition,
( spl52_1019
<=> n9 = sum(n4,n5) ),
introduced(definition,[new_symbols(definition,[spl52_1019])],[avatar_definition]) ).
fof(f6129,plain,
spl52_1019,
inference(avatar_split_clause,[],[f947,f6126]) ).
fof(f6131,definition,
( spl52_1020
<=> n8 = sum(n4,n4) ),
introduced(definition,[new_symbols(definition,[spl52_1020])],[avatar_definition]) ).
fof(f6134,plain,
spl52_1020,
inference(avatar_split_clause,[],[f948,f6131]) ).
fof(f6136,definition,
( spl52_1021
<=> n7 = sum(n4,n3) ),
introduced(definition,[new_symbols(definition,[spl52_1021])],[avatar_definition]) ).
fof(f6139,plain,
spl52_1021,
inference(avatar_split_clause,[],[f949,f6136]) ).
fof(f6141,definition,
( spl52_1022
<=> n6 = sum(n4,n2) ),
introduced(definition,[new_symbols(definition,[spl52_1022])],[avatar_definition]) ).
fof(f6144,plain,
spl52_1022,
inference(avatar_split_clause,[],[f950,f6141]) ).
fof(f6146,definition,
( spl52_1023
<=> n5 = sum(n4,n1) ),
introduced(definition,[new_symbols(definition,[spl52_1023])],[avatar_definition]) ).
fof(f6149,plain,
spl52_1023,
inference(avatar_split_clause,[],[f951,f6146]) ).
fof(f6151,definition,
( spl52_1024
<=> n4 = sum(n4,n0) ),
introduced(definition,[new_symbols(definition,[spl52_1024])],[avatar_definition]) ).
fof(f6154,plain,
spl52_1024,
inference(avatar_split_clause,[],[f952,f6151]) ).
fof(f6156,definition,
( spl52_1025
<=> n2 = sum(n3,n25) ),
introduced(definition,[new_symbols(definition,[spl52_1025])],[avatar_definition]) ).
fof(f6159,plain,
spl52_1025,
inference(avatar_split_clause,[],[f953,f6156]) ).
fof(f6161,definition,
( spl52_1026
<=> n1 = sum(n3,n24) ),
introduced(definition,[new_symbols(definition,[spl52_1026])],[avatar_definition]) ).
fof(f6164,plain,
spl52_1026,
inference(avatar_split_clause,[],[f954,f6161]) ).
fof(f6166,definition,
( spl52_1027
<=> n0 = sum(n3,n23) ),
introduced(definition,[new_symbols(definition,[spl52_1027])],[avatar_definition]) ).
fof(f6169,plain,
spl52_1027,
inference(avatar_split_clause,[],[f955,f6166]) ).
fof(f6171,definition,
( spl52_1028
<=> n25 = sum(n3,n22) ),
introduced(definition,[new_symbols(definition,[spl52_1028])],[avatar_definition]) ).
fof(f6174,plain,
spl52_1028,
inference(avatar_split_clause,[],[f956,f6171]) ).
fof(f6176,definition,
( spl52_1029
<=> n24 = sum(n3,n21) ),
introduced(definition,[new_symbols(definition,[spl52_1029])],[avatar_definition]) ).
fof(f6179,plain,
spl52_1029,
inference(avatar_split_clause,[],[f957,f6176]) ).
fof(f6181,definition,
( spl52_1030
<=> n23 = sum(n3,n20) ),
introduced(definition,[new_symbols(definition,[spl52_1030])],[avatar_definition]) ).
fof(f6184,plain,
spl52_1030,
inference(avatar_split_clause,[],[f958,f6181]) ).
fof(f6186,definition,
( spl52_1031
<=> n22 = sum(n3,n19) ),
introduced(definition,[new_symbols(definition,[spl52_1031])],[avatar_definition]) ).
fof(f6189,plain,
spl52_1031,
inference(avatar_split_clause,[],[f959,f6186]) ).
fof(f6191,definition,
( spl52_1032
<=> n21 = sum(n3,n18) ),
introduced(definition,[new_symbols(definition,[spl52_1032])],[avatar_definition]) ).
fof(f6194,plain,
spl52_1032,
inference(avatar_split_clause,[],[f960,f6191]) ).
fof(f6196,definition,
( spl52_1033
<=> n20 = sum(n3,n17) ),
introduced(definition,[new_symbols(definition,[spl52_1033])],[avatar_definition]) ).
fof(f6199,plain,
spl52_1033,
inference(avatar_split_clause,[],[f961,f6196]) ).
fof(f6201,definition,
( spl52_1034
<=> n19 = sum(n3,n16) ),
introduced(definition,[new_symbols(definition,[spl52_1034])],[avatar_definition]) ).
fof(f6204,plain,
spl52_1034,
inference(avatar_split_clause,[],[f962,f6201]) ).
fof(f6206,definition,
( spl52_1035
<=> n18 = sum(n3,n15) ),
introduced(definition,[new_symbols(definition,[spl52_1035])],[avatar_definition]) ).
fof(f6209,plain,
spl52_1035,
inference(avatar_split_clause,[],[f963,f6206]) ).
fof(f6211,definition,
( spl52_1036
<=> n17 = sum(n3,n14) ),
introduced(definition,[new_symbols(definition,[spl52_1036])],[avatar_definition]) ).
fof(f6214,plain,
spl52_1036,
inference(avatar_split_clause,[],[f964,f6211]) ).
fof(f6216,definition,
( spl52_1037
<=> n16 = sum(n3,n13) ),
introduced(definition,[new_symbols(definition,[spl52_1037])],[avatar_definition]) ).
fof(f6219,plain,
spl52_1037,
inference(avatar_split_clause,[],[f965,f6216]) ).
fof(f6221,definition,
( spl52_1038
<=> n15 = sum(n3,n12) ),
introduced(definition,[new_symbols(definition,[spl52_1038])],[avatar_definition]) ).
fof(f6224,plain,
spl52_1038,
inference(avatar_split_clause,[],[f966,f6221]) ).
fof(f6226,definition,
( spl52_1039
<=> n14 = sum(n3,n11) ),
introduced(definition,[new_symbols(definition,[spl52_1039])],[avatar_definition]) ).
fof(f6229,plain,
spl52_1039,
inference(avatar_split_clause,[],[f967,f6226]) ).
fof(f6231,definition,
( spl52_1040
<=> n13 = sum(n3,n10) ),
introduced(definition,[new_symbols(definition,[spl52_1040])],[avatar_definition]) ).
fof(f6234,plain,
spl52_1040,
inference(avatar_split_clause,[],[f968,f6231]) ).
fof(f6236,definition,
( spl52_1041
<=> n12 = sum(n3,n9) ),
introduced(definition,[new_symbols(definition,[spl52_1041])],[avatar_definition]) ).
fof(f6239,plain,
spl52_1041,
inference(avatar_split_clause,[],[f969,f6236]) ).
fof(f6241,definition,
( spl52_1042
<=> n11 = sum(n3,n8) ),
introduced(definition,[new_symbols(definition,[spl52_1042])],[avatar_definition]) ).
fof(f6244,plain,
spl52_1042,
inference(avatar_split_clause,[],[f970,f6241]) ).
fof(f6246,definition,
( spl52_1043
<=> n10 = sum(n3,n7) ),
introduced(definition,[new_symbols(definition,[spl52_1043])],[avatar_definition]) ).
fof(f6249,plain,
spl52_1043,
inference(avatar_split_clause,[],[f971,f6246]) ).
fof(f6251,definition,
( spl52_1044
<=> n9 = sum(n3,n6) ),
introduced(definition,[new_symbols(definition,[spl52_1044])],[avatar_definition]) ).
fof(f6254,plain,
spl52_1044,
inference(avatar_split_clause,[],[f972,f6251]) ).
fof(f6256,definition,
( spl52_1045
<=> n8 = sum(n3,n5) ),
introduced(definition,[new_symbols(definition,[spl52_1045])],[avatar_definition]) ).
fof(f6259,plain,
spl52_1045,
inference(avatar_split_clause,[],[f973,f6256]) ).
fof(f6261,definition,
( spl52_1046
<=> n7 = sum(n3,n4) ),
introduced(definition,[new_symbols(definition,[spl52_1046])],[avatar_definition]) ).
fof(f6264,plain,
spl52_1046,
inference(avatar_split_clause,[],[f974,f6261]) ).
fof(f6266,definition,
( spl52_1047
<=> n6 = sum(n3,n3) ),
introduced(definition,[new_symbols(definition,[spl52_1047])],[avatar_definition]) ).
fof(f6269,plain,
spl52_1047,
inference(avatar_split_clause,[],[f975,f6266]) ).
fof(f6271,definition,
( spl52_1048
<=> n5 = sum(n3,n2) ),
introduced(definition,[new_symbols(definition,[spl52_1048])],[avatar_definition]) ).
fof(f6274,plain,
spl52_1048,
inference(avatar_split_clause,[],[f976,f6271]) ).
fof(f6276,definition,
( spl52_1049
<=> n4 = sum(n3,n1) ),
introduced(definition,[new_symbols(definition,[spl52_1049])],[avatar_definition]) ).
fof(f6279,plain,
spl52_1049,
inference(avatar_split_clause,[],[f977,f6276]) ).
fof(f6281,definition,
( spl52_1050
<=> n3 = sum(n3,n0) ),
introduced(definition,[new_symbols(definition,[spl52_1050])],[avatar_definition]) ).
fof(f6284,plain,
spl52_1050,
inference(avatar_split_clause,[],[f978,f6281]) ).
fof(f6286,definition,
( spl52_1051
<=> n1 = sum(n2,n25) ),
introduced(definition,[new_symbols(definition,[spl52_1051])],[avatar_definition]) ).
fof(f6289,plain,
spl52_1051,
inference(avatar_split_clause,[],[f979,f6286]) ).
fof(f6291,definition,
( spl52_1052
<=> n0 = sum(n2,n24) ),
introduced(definition,[new_symbols(definition,[spl52_1052])],[avatar_definition]) ).
fof(f6294,plain,
spl52_1052,
inference(avatar_split_clause,[],[f980,f6291]) ).
fof(f6296,definition,
( spl52_1053
<=> n25 = sum(n2,n23) ),
introduced(definition,[new_symbols(definition,[spl52_1053])],[avatar_definition]) ).
fof(f6299,plain,
spl52_1053,
inference(avatar_split_clause,[],[f981,f6296]) ).
fof(f6301,definition,
( spl52_1054
<=> n24 = sum(n2,n22) ),
introduced(definition,[new_symbols(definition,[spl52_1054])],[avatar_definition]) ).
fof(f6304,plain,
spl52_1054,
inference(avatar_split_clause,[],[f982,f6301]) ).
fof(f6306,definition,
( spl52_1055
<=> n23 = sum(n2,n21) ),
introduced(definition,[new_symbols(definition,[spl52_1055])],[avatar_definition]) ).
fof(f6309,plain,
spl52_1055,
inference(avatar_split_clause,[],[f983,f6306]) ).
fof(f6311,definition,
( spl52_1056
<=> n22 = sum(n2,n20) ),
introduced(definition,[new_symbols(definition,[spl52_1056])],[avatar_definition]) ).
fof(f6314,plain,
spl52_1056,
inference(avatar_split_clause,[],[f984,f6311]) ).
fof(f6316,definition,
( spl52_1057
<=> n21 = sum(n2,n19) ),
introduced(definition,[new_symbols(definition,[spl52_1057])],[avatar_definition]) ).
fof(f6319,plain,
spl52_1057,
inference(avatar_split_clause,[],[f985,f6316]) ).
fof(f6321,definition,
( spl52_1058
<=> n20 = sum(n2,n18) ),
introduced(definition,[new_symbols(definition,[spl52_1058])],[avatar_definition]) ).
fof(f6324,plain,
spl52_1058,
inference(avatar_split_clause,[],[f986,f6321]) ).
fof(f6326,definition,
( spl52_1059
<=> n19 = sum(n2,n17) ),
introduced(definition,[new_symbols(definition,[spl52_1059])],[avatar_definition]) ).
fof(f6329,plain,
spl52_1059,
inference(avatar_split_clause,[],[f987,f6326]) ).
fof(f6331,definition,
( spl52_1060
<=> n18 = sum(n2,n16) ),
introduced(definition,[new_symbols(definition,[spl52_1060])],[avatar_definition]) ).
fof(f6334,plain,
spl52_1060,
inference(avatar_split_clause,[],[f988,f6331]) ).
fof(f6336,definition,
( spl52_1061
<=> n17 = sum(n2,n15) ),
introduced(definition,[new_symbols(definition,[spl52_1061])],[avatar_definition]) ).
fof(f6339,plain,
spl52_1061,
inference(avatar_split_clause,[],[f989,f6336]) ).
fof(f6341,definition,
( spl52_1062
<=> n16 = sum(n2,n14) ),
introduced(definition,[new_symbols(definition,[spl52_1062])],[avatar_definition]) ).
fof(f6344,plain,
spl52_1062,
inference(avatar_split_clause,[],[f990,f6341]) ).
fof(f6346,definition,
( spl52_1063
<=> n15 = sum(n2,n13) ),
introduced(definition,[new_symbols(definition,[spl52_1063])],[avatar_definition]) ).
fof(f6349,plain,
spl52_1063,
inference(avatar_split_clause,[],[f991,f6346]) ).
fof(f6351,definition,
( spl52_1064
<=> n14 = sum(n2,n12) ),
introduced(definition,[new_symbols(definition,[spl52_1064])],[avatar_definition]) ).
fof(f6354,plain,
spl52_1064,
inference(avatar_split_clause,[],[f992,f6351]) ).
fof(f6356,definition,
( spl52_1065
<=> n13 = sum(n2,n11) ),
introduced(definition,[new_symbols(definition,[spl52_1065])],[avatar_definition]) ).
fof(f6359,plain,
spl52_1065,
inference(avatar_split_clause,[],[f993,f6356]) ).
fof(f6361,definition,
( spl52_1066
<=> n12 = sum(n2,n10) ),
introduced(definition,[new_symbols(definition,[spl52_1066])],[avatar_definition]) ).
fof(f6364,plain,
spl52_1066,
inference(avatar_split_clause,[],[f994,f6361]) ).
fof(f6366,definition,
( spl52_1067
<=> n11 = sum(n2,n9) ),
introduced(definition,[new_symbols(definition,[spl52_1067])],[avatar_definition]) ).
fof(f6369,plain,
spl52_1067,
inference(avatar_split_clause,[],[f995,f6366]) ).
fof(f6371,definition,
( spl52_1068
<=> n10 = sum(n2,n8) ),
introduced(definition,[new_symbols(definition,[spl52_1068])],[avatar_definition]) ).
fof(f6374,plain,
spl52_1068,
inference(avatar_split_clause,[],[f996,f6371]) ).
fof(f6376,definition,
( spl52_1069
<=> n9 = sum(n2,n7) ),
introduced(definition,[new_symbols(definition,[spl52_1069])],[avatar_definition]) ).
fof(f6379,plain,
spl52_1069,
inference(avatar_split_clause,[],[f997,f6376]) ).
fof(f6381,definition,
( spl52_1070
<=> n8 = sum(n2,n6) ),
introduced(definition,[new_symbols(definition,[spl52_1070])],[avatar_definition]) ).
fof(f6384,plain,
spl52_1070,
inference(avatar_split_clause,[],[f998,f6381]) ).
fof(f6386,definition,
( spl52_1071
<=> n7 = sum(n2,n5) ),
introduced(definition,[new_symbols(definition,[spl52_1071])],[avatar_definition]) ).
fof(f6389,plain,
spl52_1071,
inference(avatar_split_clause,[],[f999,f6386]) ).
fof(f6391,definition,
( spl52_1072
<=> n6 = sum(n2,n4) ),
introduced(definition,[new_symbols(definition,[spl52_1072])],[avatar_definition]) ).
fof(f6394,plain,
spl52_1072,
inference(avatar_split_clause,[],[f1000,f6391]) ).
fof(f6396,definition,
( spl52_1073
<=> n5 = sum(n2,n3) ),
introduced(definition,[new_symbols(definition,[spl52_1073])],[avatar_definition]) ).
fof(f6399,plain,
spl52_1073,
inference(avatar_split_clause,[],[f1001,f6396]) ).
fof(f6401,definition,
( spl52_1074
<=> n4 = sum(n2,n2) ),
introduced(definition,[new_symbols(definition,[spl52_1074])],[avatar_definition]) ).
fof(f6404,plain,
spl52_1074,
inference(avatar_split_clause,[],[f1002,f6401]) ).
fof(f6406,definition,
( spl52_1075
<=> n3 = sum(n2,n1) ),
introduced(definition,[new_symbols(definition,[spl52_1075])],[avatar_definition]) ).
fof(f6409,plain,
spl52_1075,
inference(avatar_split_clause,[],[f1003,f6406]) ).
fof(f6411,definition,
( spl52_1076
<=> n2 = sum(n2,n0) ),
introduced(definition,[new_symbols(definition,[spl52_1076])],[avatar_definition]) ).
fof(f6414,plain,
spl52_1076,
inference(avatar_split_clause,[],[f1004,f6411]) ).
fof(f6416,definition,
( spl52_1077
<=> n0 = sum(n1,n25) ),
introduced(definition,[new_symbols(definition,[spl52_1077])],[avatar_definition]) ).
fof(f6419,plain,
spl52_1077,
inference(avatar_split_clause,[],[f1005,f6416]) ).
fof(f6421,definition,
( spl52_1078
<=> n25 = sum(n1,n24) ),
introduced(definition,[new_symbols(definition,[spl52_1078])],[avatar_definition]) ).
fof(f6424,plain,
spl52_1078,
inference(avatar_split_clause,[],[f1006,f6421]) ).
fof(f6426,definition,
( spl52_1079
<=> n24 = sum(n1,n23) ),
introduced(definition,[new_symbols(definition,[spl52_1079])],[avatar_definition]) ).
fof(f6429,plain,
spl52_1079,
inference(avatar_split_clause,[],[f1007,f6426]) ).
fof(f6431,definition,
( spl52_1080
<=> n23 = sum(n1,n22) ),
introduced(definition,[new_symbols(definition,[spl52_1080])],[avatar_definition]) ).
fof(f6434,plain,
spl52_1080,
inference(avatar_split_clause,[],[f1008,f6431]) ).
fof(f6436,definition,
( spl52_1081
<=> n22 = sum(n1,n21) ),
introduced(definition,[new_symbols(definition,[spl52_1081])],[avatar_definition]) ).
fof(f6439,plain,
spl52_1081,
inference(avatar_split_clause,[],[f1009,f6436]) ).
fof(f6441,definition,
( spl52_1082
<=> n21 = sum(n1,n20) ),
introduced(definition,[new_symbols(definition,[spl52_1082])],[avatar_definition]) ).
fof(f6444,plain,
spl52_1082,
inference(avatar_split_clause,[],[f1010,f6441]) ).
fof(f6446,definition,
( spl52_1083
<=> n20 = sum(n1,n19) ),
introduced(definition,[new_symbols(definition,[spl52_1083])],[avatar_definition]) ).
fof(f6449,plain,
spl52_1083,
inference(avatar_split_clause,[],[f1011,f6446]) ).
fof(f6451,definition,
( spl52_1084
<=> n19 = sum(n1,n18) ),
introduced(definition,[new_symbols(definition,[spl52_1084])],[avatar_definition]) ).
fof(f6454,plain,
spl52_1084,
inference(avatar_split_clause,[],[f1012,f6451]) ).
fof(f6456,definition,
( spl52_1085
<=> n18 = sum(n1,n17) ),
introduced(definition,[new_symbols(definition,[spl52_1085])],[avatar_definition]) ).
fof(f6459,plain,
spl52_1085,
inference(avatar_split_clause,[],[f1013,f6456]) ).
fof(f6461,definition,
( spl52_1086
<=> n17 = sum(n1,n16) ),
introduced(definition,[new_symbols(definition,[spl52_1086])],[avatar_definition]) ).
fof(f6464,plain,
spl52_1086,
inference(avatar_split_clause,[],[f1014,f6461]) ).
fof(f6466,definition,
( spl52_1087
<=> n16 = sum(n1,n15) ),
introduced(definition,[new_symbols(definition,[spl52_1087])],[avatar_definition]) ).
fof(f6469,plain,
spl52_1087,
inference(avatar_split_clause,[],[f1015,f6466]) ).
fof(f6471,definition,
( spl52_1088
<=> n15 = sum(n1,n14) ),
introduced(definition,[new_symbols(definition,[spl52_1088])],[avatar_definition]) ).
fof(f6474,plain,
spl52_1088,
inference(avatar_split_clause,[],[f1016,f6471]) ).
fof(f6476,definition,
( spl52_1089
<=> n14 = sum(n1,n13) ),
introduced(definition,[new_symbols(definition,[spl52_1089])],[avatar_definition]) ).
fof(f6479,plain,
spl52_1089,
inference(avatar_split_clause,[],[f1017,f6476]) ).
fof(f6481,definition,
( spl52_1090
<=> n13 = sum(n1,n12) ),
introduced(definition,[new_symbols(definition,[spl52_1090])],[avatar_definition]) ).
fof(f6484,plain,
spl52_1090,
inference(avatar_split_clause,[],[f1018,f6481]) ).
fof(f6486,definition,
( spl52_1091
<=> n12 = sum(n1,n11) ),
introduced(definition,[new_symbols(definition,[spl52_1091])],[avatar_definition]) ).
fof(f6489,plain,
spl52_1091,
inference(avatar_split_clause,[],[f1019,f6486]) ).
fof(f6491,definition,
( spl52_1092
<=> n11 = sum(n1,n10) ),
introduced(definition,[new_symbols(definition,[spl52_1092])],[avatar_definition]) ).
fof(f6494,plain,
spl52_1092,
inference(avatar_split_clause,[],[f1020,f6491]) ).
fof(f6496,definition,
( spl52_1093
<=> n10 = sum(n1,n9) ),
introduced(definition,[new_symbols(definition,[spl52_1093])],[avatar_definition]) ).
fof(f6499,plain,
spl52_1093,
inference(avatar_split_clause,[],[f1021,f6496]) ).
fof(f6501,definition,
( spl52_1094
<=> n9 = sum(n1,n8) ),
introduced(definition,[new_symbols(definition,[spl52_1094])],[avatar_definition]) ).
fof(f6504,plain,
spl52_1094,
inference(avatar_split_clause,[],[f1022,f6501]) ).
fof(f6506,definition,
( spl52_1095
<=> n8 = sum(n1,n7) ),
introduced(definition,[new_symbols(definition,[spl52_1095])],[avatar_definition]) ).
fof(f6509,plain,
spl52_1095,
inference(avatar_split_clause,[],[f1023,f6506]) ).
fof(f6511,definition,
( spl52_1096
<=> n7 = sum(n1,n6) ),
introduced(definition,[new_symbols(definition,[spl52_1096])],[avatar_definition]) ).
fof(f6514,plain,
spl52_1096,
inference(avatar_split_clause,[],[f1024,f6511]) ).
fof(f6516,definition,
( spl52_1097
<=> n6 = sum(n1,n5) ),
introduced(definition,[new_symbols(definition,[spl52_1097])],[avatar_definition]) ).
fof(f6519,plain,
spl52_1097,
inference(avatar_split_clause,[],[f1025,f6516]) ).
fof(f6521,definition,
( spl52_1098
<=> n5 = sum(n1,n4) ),
introduced(definition,[new_symbols(definition,[spl52_1098])],[avatar_definition]) ).
fof(f6524,plain,
spl52_1098,
inference(avatar_split_clause,[],[f1026,f6521]) ).
fof(f6526,definition,
( spl52_1099
<=> n4 = sum(n1,n3) ),
introduced(definition,[new_symbols(definition,[spl52_1099])],[avatar_definition]) ).
fof(f6529,plain,
spl52_1099,
inference(avatar_split_clause,[],[f1027,f6526]) ).
fof(f6531,definition,
( spl52_1100
<=> n3 = sum(n1,n2) ),
introduced(definition,[new_symbols(definition,[spl52_1100])],[avatar_definition]) ).
fof(f6534,plain,
spl52_1100,
inference(avatar_split_clause,[],[f1028,f6531]) ).
fof(f6536,definition,
( spl52_1101
<=> n2 = sum(n1,n1) ),
introduced(definition,[new_symbols(definition,[spl52_1101])],[avatar_definition]) ).
fof(f6539,plain,
spl52_1101,
inference(avatar_split_clause,[],[f1029,f6536]) ).
fof(f6541,definition,
( spl52_1102
<=> n1 = sum(n1,n0) ),
introduced(definition,[new_symbols(definition,[spl52_1102])],[avatar_definition]) ).
fof(f6544,plain,
spl52_1102,
inference(avatar_split_clause,[],[f1030,f6541]) ).
fof(f6546,definition,
( spl52_1103
<=> n25 = sum(n0,n25) ),
introduced(definition,[new_symbols(definition,[spl52_1103])],[avatar_definition]) ).
fof(f6549,plain,
spl52_1103,
inference(avatar_split_clause,[],[f1031,f6546]) ).
fof(f6551,definition,
( spl52_1104
<=> n24 = sum(n0,n24) ),
introduced(definition,[new_symbols(definition,[spl52_1104])],[avatar_definition]) ).
fof(f6554,plain,
spl52_1104,
inference(avatar_split_clause,[],[f1032,f6551]) ).
fof(f6556,definition,
( spl52_1105
<=> n23 = sum(n0,n23) ),
introduced(definition,[new_symbols(definition,[spl52_1105])],[avatar_definition]) ).
fof(f6559,plain,
spl52_1105,
inference(avatar_split_clause,[],[f1033,f6556]) ).
fof(f6561,definition,
( spl52_1106
<=> n22 = sum(n0,n22) ),
introduced(definition,[new_symbols(definition,[spl52_1106])],[avatar_definition]) ).
fof(f6564,plain,
spl52_1106,
inference(avatar_split_clause,[],[f1034,f6561]) ).
fof(f6566,definition,
( spl52_1107
<=> n21 = sum(n0,n21) ),
introduced(definition,[new_symbols(definition,[spl52_1107])],[avatar_definition]) ).
fof(f6569,plain,
spl52_1107,
inference(avatar_split_clause,[],[f1035,f6566]) ).
fof(f6571,definition,
( spl52_1108
<=> n20 = sum(n0,n20) ),
introduced(definition,[new_symbols(definition,[spl52_1108])],[avatar_definition]) ).
fof(f6574,plain,
spl52_1108,
inference(avatar_split_clause,[],[f1036,f6571]) ).
fof(f6576,definition,
( spl52_1109
<=> n19 = sum(n0,n19) ),
introduced(definition,[new_symbols(definition,[spl52_1109])],[avatar_definition]) ).
fof(f6579,plain,
spl52_1109,
inference(avatar_split_clause,[],[f1037,f6576]) ).
fof(f6581,definition,
( spl52_1110
<=> n18 = sum(n0,n18) ),
introduced(definition,[new_symbols(definition,[spl52_1110])],[avatar_definition]) ).
fof(f6584,plain,
spl52_1110,
inference(avatar_split_clause,[],[f1038,f6581]) ).
fof(f6586,definition,
( spl52_1111
<=> n17 = sum(n0,n17) ),
introduced(definition,[new_symbols(definition,[spl52_1111])],[avatar_definition]) ).
fof(f6589,plain,
spl52_1111,
inference(avatar_split_clause,[],[f1039,f6586]) ).
fof(f6591,definition,
( spl52_1112
<=> n16 = sum(n0,n16) ),
introduced(definition,[new_symbols(definition,[spl52_1112])],[avatar_definition]) ).
fof(f6594,plain,
spl52_1112,
inference(avatar_split_clause,[],[f1040,f6591]) ).
fof(f6596,definition,
( spl52_1113
<=> n15 = sum(n0,n15) ),
introduced(definition,[new_symbols(definition,[spl52_1113])],[avatar_definition]) ).
fof(f6599,plain,
spl52_1113,
inference(avatar_split_clause,[],[f1041,f6596]) ).
fof(f6601,definition,
( spl52_1114
<=> n14 = sum(n0,n14) ),
introduced(definition,[new_symbols(definition,[spl52_1114])],[avatar_definition]) ).
fof(f6604,plain,
spl52_1114,
inference(avatar_split_clause,[],[f1042,f6601]) ).
fof(f6606,definition,
( spl52_1115
<=> n13 = sum(n0,n13) ),
introduced(definition,[new_symbols(definition,[spl52_1115])],[avatar_definition]) ).
fof(f6609,plain,
spl52_1115,
inference(avatar_split_clause,[],[f1043,f6606]) ).
fof(f6611,definition,
( spl52_1116
<=> n12 = sum(n0,n12) ),
introduced(definition,[new_symbols(definition,[spl52_1116])],[avatar_definition]) ).
fof(f6614,plain,
spl52_1116,
inference(avatar_split_clause,[],[f1044,f6611]) ).
fof(f6616,definition,
( spl52_1117
<=> n11 = sum(n0,n11) ),
introduced(definition,[new_symbols(definition,[spl52_1117])],[avatar_definition]) ).
fof(f6619,plain,
spl52_1117,
inference(avatar_split_clause,[],[f1045,f6616]) ).
fof(f6621,definition,
( spl52_1118
<=> n10 = sum(n0,n10) ),
introduced(definition,[new_symbols(definition,[spl52_1118])],[avatar_definition]) ).
fof(f6624,plain,
spl52_1118,
inference(avatar_split_clause,[],[f1046,f6621]) ).
fof(f6626,definition,
( spl52_1119
<=> n9 = sum(n0,n9) ),
introduced(definition,[new_symbols(definition,[spl52_1119])],[avatar_definition]) ).
fof(f6629,plain,
spl52_1119,
inference(avatar_split_clause,[],[f1047,f6626]) ).
fof(f6631,definition,
( spl52_1120
<=> n8 = sum(n0,n8) ),
introduced(definition,[new_symbols(definition,[spl52_1120])],[avatar_definition]) ).
fof(f6634,plain,
spl52_1120,
inference(avatar_split_clause,[],[f1048,f6631]) ).
fof(f6636,definition,
( spl52_1121
<=> n7 = sum(n0,n7) ),
introduced(definition,[new_symbols(definition,[spl52_1121])],[avatar_definition]) ).
fof(f6639,plain,
spl52_1121,
inference(avatar_split_clause,[],[f1049,f6636]) ).
fof(f6641,definition,
( spl52_1122
<=> n6 = sum(n0,n6) ),
introduced(definition,[new_symbols(definition,[spl52_1122])],[avatar_definition]) ).
fof(f6644,plain,
spl52_1122,
inference(avatar_split_clause,[],[f1050,f6641]) ).
fof(f6646,definition,
( spl52_1123
<=> n5 = sum(n0,n5) ),
introduced(definition,[new_symbols(definition,[spl52_1123])],[avatar_definition]) ).
fof(f6649,plain,
spl52_1123,
inference(avatar_split_clause,[],[f1051,f6646]) ).
fof(f6651,definition,
( spl52_1124
<=> n4 = sum(n0,n4) ),
introduced(definition,[new_symbols(definition,[spl52_1124])],[avatar_definition]) ).
fof(f6654,plain,
spl52_1124,
inference(avatar_split_clause,[],[f1052,f6651]) ).
fof(f6656,definition,
( spl52_1125
<=> n3 = sum(n0,n3) ),
introduced(definition,[new_symbols(definition,[spl52_1125])],[avatar_definition]) ).
fof(f6659,plain,
spl52_1125,
inference(avatar_split_clause,[],[f1053,f6656]) ).
fof(f6661,definition,
( spl52_1126
<=> n2 = sum(n0,n2) ),
introduced(definition,[new_symbols(definition,[spl52_1126])],[avatar_definition]) ).
fof(f6664,plain,
spl52_1126,
inference(avatar_split_clause,[],[f1054,f6661]) ).
fof(f6666,definition,
( spl52_1127
<=> n1 = sum(n0,n1) ),
introduced(definition,[new_symbols(definition,[spl52_1127])],[avatar_definition]) ).
fof(f6669,plain,
spl52_1127,
inference(avatar_split_clause,[],[f1055,f6666]) ).
fof(f6671,definition,
( spl52_1128
<=> n0 = sum(n0,n0) ),
introduced(definition,[new_symbols(definition,[spl52_1128])],[avatar_definition]) ).
fof(f6674,plain,
spl52_1128,
inference(avatar_split_clause,[],[f1056,f6671]) ).
fof(f6676,definition,
( spl52_1129
<=> n24 = pred(n25) ),
introduced(definition,[new_symbols(definition,[spl52_1129])],[avatar_definition]) ).
fof(f6679,plain,
spl52_1129,
inference(avatar_split_clause,[],[f1057,f6676]) ).
fof(f6681,definition,
( spl52_1130
<=> n23 = pred(n24) ),
introduced(definition,[new_symbols(definition,[spl52_1130])],[avatar_definition]) ).
fof(f6684,plain,
spl52_1130,
inference(avatar_split_clause,[],[f1058,f6681]) ).
fof(f6686,definition,
( spl52_1131
<=> n22 = pred(n23) ),
introduced(definition,[new_symbols(definition,[spl52_1131])],[avatar_definition]) ).
fof(f6689,plain,
spl52_1131,
inference(avatar_split_clause,[],[f1059,f6686]) ).
fof(f6691,definition,
( spl52_1132
<=> n21 = pred(n22) ),
introduced(definition,[new_symbols(definition,[spl52_1132])],[avatar_definition]) ).
fof(f6694,plain,
spl52_1132,
inference(avatar_split_clause,[],[f1060,f6691]) ).
fof(f6696,definition,
( spl52_1133
<=> n20 = pred(n21) ),
introduced(definition,[new_symbols(definition,[spl52_1133])],[avatar_definition]) ).
fof(f6699,plain,
spl52_1133,
inference(avatar_split_clause,[],[f1061,f6696]) ).
fof(f6701,definition,
( spl52_1134
<=> n19 = pred(n20) ),
introduced(definition,[new_symbols(definition,[spl52_1134])],[avatar_definition]) ).
fof(f6704,plain,
spl52_1134,
inference(avatar_split_clause,[],[f1062,f6701]) ).
fof(f6706,definition,
( spl52_1135
<=> n18 = pred(n19) ),
introduced(definition,[new_symbols(definition,[spl52_1135])],[avatar_definition]) ).
fof(f6709,plain,
spl52_1135,
inference(avatar_split_clause,[],[f1063,f6706]) ).
fof(f6711,definition,
( spl52_1136
<=> n17 = pred(n18) ),
introduced(definition,[new_symbols(definition,[spl52_1136])],[avatar_definition]) ).
fof(f6714,plain,
spl52_1136,
inference(avatar_split_clause,[],[f1064,f6711]) ).
fof(f6716,definition,
( spl52_1137
<=> n16 = pred(n17) ),
introduced(definition,[new_symbols(definition,[spl52_1137])],[avatar_definition]) ).
fof(f6719,plain,
spl52_1137,
inference(avatar_split_clause,[],[f1065,f6716]) ).
fof(f6721,definition,
( spl52_1138
<=> n15 = pred(n16) ),
introduced(definition,[new_symbols(definition,[spl52_1138])],[avatar_definition]) ).
fof(f6724,plain,
spl52_1138,
inference(avatar_split_clause,[],[f1066,f6721]) ).
fof(f6726,definition,
( spl52_1139
<=> n14 = pred(n15) ),
introduced(definition,[new_symbols(definition,[spl52_1139])],[avatar_definition]) ).
fof(f6729,plain,
spl52_1139,
inference(avatar_split_clause,[],[f1067,f6726]) ).
fof(f6731,definition,
( spl52_1140
<=> n13 = pred(n14) ),
introduced(definition,[new_symbols(definition,[spl52_1140])],[avatar_definition]) ).
fof(f6734,plain,
spl52_1140,
inference(avatar_split_clause,[],[f1068,f6731]) ).
fof(f6736,definition,
( spl52_1141
<=> n12 = pred(n13) ),
introduced(definition,[new_symbols(definition,[spl52_1141])],[avatar_definition]) ).
fof(f6739,plain,
spl52_1141,
inference(avatar_split_clause,[],[f1069,f6736]) ).
fof(f6741,definition,
( spl52_1142
<=> n11 = pred(n12) ),
introduced(definition,[new_symbols(definition,[spl52_1142])],[avatar_definition]) ).
fof(f6744,plain,
spl52_1142,
inference(avatar_split_clause,[],[f1070,f6741]) ).
fof(f6746,definition,
( spl52_1143
<=> n10 = pred(n11) ),
introduced(definition,[new_symbols(definition,[spl52_1143])],[avatar_definition]) ).
fof(f6749,plain,
spl52_1143,
inference(avatar_split_clause,[],[f1071,f6746]) ).
fof(f6751,definition,
( spl52_1144
<=> n9 = pred(n10) ),
introduced(definition,[new_symbols(definition,[spl52_1144])],[avatar_definition]) ).
fof(f6754,plain,
spl52_1144,
inference(avatar_split_clause,[],[f1072,f6751]) ).
fof(f6756,definition,
( spl52_1145
<=> n8 = pred(n9) ),
introduced(definition,[new_symbols(definition,[spl52_1145])],[avatar_definition]) ).
fof(f6759,plain,
spl52_1145,
inference(avatar_split_clause,[],[f1073,f6756]) ).
fof(f6761,definition,
( spl52_1146
<=> n7 = pred(n8) ),
introduced(definition,[new_symbols(definition,[spl52_1146])],[avatar_definition]) ).
fof(f6764,plain,
spl52_1146,
inference(avatar_split_clause,[],[f1074,f6761]) ).
fof(f6766,definition,
( spl52_1147
<=> n6 = pred(n7) ),
introduced(definition,[new_symbols(definition,[spl52_1147])],[avatar_definition]) ).
fof(f6769,plain,
spl52_1147,
inference(avatar_split_clause,[],[f1075,f6766]) ).
fof(f6771,definition,
( spl52_1148
<=> n5 = pred(n6) ),
introduced(definition,[new_symbols(definition,[spl52_1148])],[avatar_definition]) ).
fof(f6774,plain,
spl52_1148,
inference(avatar_split_clause,[],[f1076,f6771]) ).
fof(f6776,definition,
( spl52_1149
<=> n4 = pred(n5) ),
introduced(definition,[new_symbols(definition,[spl52_1149])],[avatar_definition]) ).
fof(f6779,plain,
spl52_1149,
inference(avatar_split_clause,[],[f1077,f6776]) ).
fof(f6781,definition,
( spl52_1150
<=> n3 = pred(n4) ),
introduced(definition,[new_symbols(definition,[spl52_1150])],[avatar_definition]) ).
fof(f6784,plain,
spl52_1150,
inference(avatar_split_clause,[],[f1078,f6781]) ).
fof(f6786,definition,
( spl52_1151
<=> n2 = pred(n3) ),
introduced(definition,[new_symbols(definition,[spl52_1151])],[avatar_definition]) ).
fof(f6789,plain,
spl52_1151,
inference(avatar_split_clause,[],[f1079,f6786]) ).
fof(f6791,definition,
( spl52_1152
<=> n1 = pred(n2) ),
introduced(definition,[new_symbols(definition,[spl52_1152])],[avatar_definition]) ).
fof(f6794,plain,
spl52_1152,
inference(avatar_split_clause,[],[f1080,f6791]) ).
fof(f6796,definition,
( spl52_1153
<=> n0 = pred(n1) ),
introduced(definition,[new_symbols(definition,[spl52_1153])],[avatar_definition]) ).
fof(f6799,plain,
spl52_1153,
inference(avatar_split_clause,[],[f1081,f6796]) ).
fof(f6801,definition,
( spl52_1154
<=> n25 = pred(n0) ),
introduced(definition,[new_symbols(definition,[spl52_1154])],[avatar_definition]) ).
fof(f6804,plain,
spl52_1154,
inference(avatar_split_clause,[],[f1082,f6801]) ).
fof(f6806,definition,
( spl52_1155
<=> n0 = succ(n25) ),
introduced(definition,[new_symbols(definition,[spl52_1155])],[avatar_definition]) ).
fof(f6809,plain,
spl52_1155,
inference(avatar_split_clause,[],[f1083,f6806]) ).
fof(f6811,definition,
( spl52_1156
<=> succ(n24) = n25 ),
introduced(definition,[new_symbols(definition,[spl52_1156])],[avatar_definition]) ).
fof(f6814,plain,
spl52_1156,
inference(avatar_split_clause,[],[f1084,f6811]) ).
fof(f6816,definition,
( spl52_1157
<=> succ(n23) = n24 ),
introduced(definition,[new_symbols(definition,[spl52_1157])],[avatar_definition]) ).
fof(f6819,plain,
spl52_1157,
inference(avatar_split_clause,[],[f1085,f6816]) ).
fof(f6821,definition,
( spl52_1158
<=> succ(n22) = n23 ),
introduced(definition,[new_symbols(definition,[spl52_1158])],[avatar_definition]) ).
fof(f6824,plain,
spl52_1158,
inference(avatar_split_clause,[],[f1086,f6821]) ).
fof(f6826,definition,
( spl52_1159
<=> succ(n21) = n22 ),
introduced(definition,[new_symbols(definition,[spl52_1159])],[avatar_definition]) ).
fof(f6829,plain,
spl52_1159,
inference(avatar_split_clause,[],[f1087,f6826]) ).
fof(f6831,definition,
( spl52_1160
<=> succ(n20) = n21 ),
introduced(definition,[new_symbols(definition,[spl52_1160])],[avatar_definition]) ).
fof(f6834,plain,
spl52_1160,
inference(avatar_split_clause,[],[f1088,f6831]) ).
fof(f6836,definition,
( spl52_1161
<=> succ(n19) = n20 ),
introduced(definition,[new_symbols(definition,[spl52_1161])],[avatar_definition]) ).
fof(f6839,plain,
spl52_1161,
inference(avatar_split_clause,[],[f1089,f6836]) ).
fof(f6841,definition,
( spl52_1162
<=> succ(n18) = n19 ),
introduced(definition,[new_symbols(definition,[spl52_1162])],[avatar_definition]) ).
fof(f6844,plain,
spl52_1162,
inference(avatar_split_clause,[],[f1090,f6841]) ).
fof(f6846,definition,
( spl52_1163
<=> succ(n17) = n18 ),
introduced(definition,[new_symbols(definition,[spl52_1163])],[avatar_definition]) ).
fof(f6849,plain,
spl52_1163,
inference(avatar_split_clause,[],[f1091,f6846]) ).
fof(f6851,definition,
( spl52_1164
<=> succ(n16) = n17 ),
introduced(definition,[new_symbols(definition,[spl52_1164])],[avatar_definition]) ).
fof(f6854,plain,
spl52_1164,
inference(avatar_split_clause,[],[f1092,f6851]) ).
fof(f6856,definition,
( spl52_1165
<=> succ(n15) = n16 ),
introduced(definition,[new_symbols(definition,[spl52_1165])],[avatar_definition]) ).
fof(f6859,plain,
spl52_1165,
inference(avatar_split_clause,[],[f1093,f6856]) ).
fof(f6861,definition,
( spl52_1166
<=> succ(n14) = n15 ),
introduced(definition,[new_symbols(definition,[spl52_1166])],[avatar_definition]) ).
fof(f6864,plain,
spl52_1166,
inference(avatar_split_clause,[],[f1094,f6861]) ).
fof(f6866,definition,
( spl52_1167
<=> succ(n13) = n14 ),
introduced(definition,[new_symbols(definition,[spl52_1167])],[avatar_definition]) ).
fof(f6869,plain,
spl52_1167,
inference(avatar_split_clause,[],[f1095,f6866]) ).
fof(f6871,definition,
( spl52_1168
<=> succ(n12) = n13 ),
introduced(definition,[new_symbols(definition,[spl52_1168])],[avatar_definition]) ).
fof(f6874,plain,
spl52_1168,
inference(avatar_split_clause,[],[f1096,f6871]) ).
fof(f6876,definition,
( spl52_1169
<=> succ(n11) = n12 ),
introduced(definition,[new_symbols(definition,[spl52_1169])],[avatar_definition]) ).
fof(f6879,plain,
spl52_1169,
inference(avatar_split_clause,[],[f1097,f6876]) ).
fof(f6881,definition,
( spl52_1170
<=> succ(n10) = n11 ),
introduced(definition,[new_symbols(definition,[spl52_1170])],[avatar_definition]) ).
fof(f6884,plain,
spl52_1170,
inference(avatar_split_clause,[],[f1098,f6881]) ).
fof(f6886,definition,
( spl52_1171
<=> succ(n9) = n10 ),
introduced(definition,[new_symbols(definition,[spl52_1171])],[avatar_definition]) ).
fof(f6889,plain,
spl52_1171,
inference(avatar_split_clause,[],[f1099,f6886]) ).
fof(f6891,definition,
( spl52_1172
<=> succ(n8) = n9 ),
introduced(definition,[new_symbols(definition,[spl52_1172])],[avatar_definition]) ).
fof(f6894,plain,
spl52_1172,
inference(avatar_split_clause,[],[f1100,f6891]) ).
fof(f6896,definition,
( spl52_1173
<=> succ(n7) = n8 ),
introduced(definition,[new_symbols(definition,[spl52_1173])],[avatar_definition]) ).
fof(f6899,plain,
spl52_1173,
inference(avatar_split_clause,[],[f1101,f6896]) ).
fof(f6901,definition,
( spl52_1174
<=> succ(n6) = n7 ),
introduced(definition,[new_symbols(definition,[spl52_1174])],[avatar_definition]) ).
fof(f6904,plain,
spl52_1174,
inference(avatar_split_clause,[],[f1102,f6901]) ).
fof(f6906,definition,
( spl52_1175
<=> succ(n5) = n6 ),
introduced(definition,[new_symbols(definition,[spl52_1175])],[avatar_definition]) ).
fof(f6909,plain,
spl52_1175,
inference(avatar_split_clause,[],[f1103,f6906]) ).
fof(f6911,definition,
( spl52_1176
<=> succ(n4) = n5 ),
introduced(definition,[new_symbols(definition,[spl52_1176])],[avatar_definition]) ).
fof(f6914,plain,
spl52_1176,
inference(avatar_split_clause,[],[f1104,f6911]) ).
fof(f6916,definition,
( spl52_1177
<=> succ(n3) = n4 ),
introduced(definition,[new_symbols(definition,[spl52_1177])],[avatar_definition]) ).
fof(f6919,plain,
spl52_1177,
inference(avatar_split_clause,[],[f1105,f6916]) ).
fof(f6921,definition,
( spl52_1178
<=> succ(n2) = n3 ),
introduced(definition,[new_symbols(definition,[spl52_1178])],[avatar_definition]) ).
fof(f6924,plain,
spl52_1178,
inference(avatar_split_clause,[],[f1106,f6921]) ).
fof(f6926,definition,
( spl52_1179
<=> succ(n1) = n2 ),
introduced(definition,[new_symbols(definition,[spl52_1179])],[avatar_definition]) ).
fof(f6929,plain,
spl52_1179,
inference(avatar_split_clause,[],[f1107,f6926]) ).
fof(f6931,definition,
( spl52_1180
<=> succ(n0) = n1 ),
introduced(definition,[new_symbols(definition,[spl52_1180])],[avatar_definition]) ).
fof(f6934,plain,
spl52_1180,
inference(avatar_split_clause,[],[f1108,f6931]) ).
fof(f6959,plain,
( sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n0 != sum(n0,n0)
| n24 != pred(n25)
| n25 != sK0
| n0 != succ(n25)
| n24 != sum(n24,n0)
| n0 != pred(n1)
| n1 != sK1
| succ(n1) != n2
| n2 != sum(n0,n2)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n24,n2)
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6960,plain,
( n22 != sum(n23,n25)
| n2 != sum(n0,n2)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n22,n2)
| n23 != pred(n24)
| succ(n1) != n2
| n25 != sum(n23,n2)
| n1 != sK1
| n0 != pred(n1)
| n25 != sum(n0,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n25,n25)
| n24 != sK0
| succ(n24) != n25
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6961,plain,
( n20 != sum(n22,n24)
| n2 != sum(n0,n2)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n20,n2)
| n21 != pred(n22)
| n22 != pred(n23)
| succ(n1) != n2
| n24 != sum(n22,n2)
| n1 != sK1
| n0 != pred(n1)
| n23 != sK0
| succ(n23) != n24
| n24 != sum(n0,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n22 != sum(n24,n24)
| succ(n22) != n23
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6962,plain,
( n18 != sum(n21,n23)
| n2 != sum(n0,n2)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n18,n2)
| n19 != pred(n20)
| n21 != pred(n22)
| succ(n1) != n2
| n23 != sum(n21,n2)
| n1 != sK1
| n0 != pred(n1)
| n22 != sK0
| succ(n22) != n23
| n23 != sum(n0,n23)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n20 != sum(n23,n23)
| succ(n20) != n21
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6963,plain,
( n16 != sum(n20,n22)
| n2 != sum(n0,n2)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n16,n2)
| n17 != pred(n18)
| n20 != pred(n21)
| succ(n1) != n2
| n22 != sum(n20,n2)
| n1 != sK1
| n0 != pred(n1)
| n21 != sK0
| succ(n21) != n22
| n22 != sum(n0,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n18 != sum(n22,n22)
| succ(n18) != n19
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6964,plain,
( n14 != sum(n19,n21)
| n2 != sum(n0,n2)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n14,n2)
| n15 != pred(n16)
| n19 != pred(n20)
| succ(n1) != n2
| n21 != sum(n19,n2)
| n1 != sK1
| n0 != pred(n1)
| n20 != sK0
| succ(n20) != n21
| n21 != sum(n0,n21)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n16 != sum(n21,n21)
| succ(n16) != n17
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6965,plain,
( n12 != sum(n18,n20)
| n2 != sum(n0,n2)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n12,n2)
| n13 != pred(n14)
| n18 != pred(n19)
| succ(n1) != n2
| n20 != sum(n18,n2)
| n1 != sK1
| n0 != pred(n1)
| n19 != sK0
| succ(n19) != n20
| n20 != sum(n0,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n14 != sum(n20,n20)
| succ(n14) != n15
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6966,plain,
( n10 != sum(n17,n19)
| n2 != sum(n0,n2)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n10,n2)
| n11 != pred(n12)
| n17 != pred(n18)
| succ(n1) != n2
| n19 != sum(n17,n2)
| n1 != sK1
| n0 != pred(n1)
| n18 != sK0
| succ(n18) != n19
| n19 != sum(n0,n19)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n12 != sum(n19,n19)
| succ(n12) != n13
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6967,plain,
( n8 != sum(n16,n18)
| n2 != sum(n0,n2)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n8,n2)
| n9 != pred(n10)
| n16 != pred(n17)
| succ(n1) != n2
| n18 != sum(n16,n2)
| n1 != sK1
| n0 != pred(n1)
| n17 != sK0
| succ(n17) != n18
| n18 != sum(n0,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n10 != sum(n18,n18)
| succ(n10) != n11
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6968,plain,
( n6 != sum(n15,n17)
| n2 != sum(n0,n2)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n6,n2)
| n7 != pred(n8)
| n15 != pred(n16)
| succ(n1) != n2
| n17 != sum(n15,n2)
| n1 != sK1
| n0 != pred(n1)
| n16 != sK0
| succ(n16) != n17
| n17 != sum(n0,n17)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n8 != sum(n17,n17)
| succ(n8) != n9
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6969,plain,
( n4 != sum(n14,n16)
| n2 != sum(n0,n2)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n4,n2)
| n5 != pred(n6)
| n14 != pred(n15)
| succ(n1) != n2
| n16 != sum(n14,n2)
| n1 != sK1
| n0 != pred(n1)
| n15 != sK0
| succ(n15) != n16
| n16 != sum(n0,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n6 != sum(n16,n16)
| succ(n6) != n7
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6970,plain,
( n2 != sum(n13,n15)
| n2 != sum(n0,n2)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n2,n2)
| n3 != pred(n4)
| n13 != pred(n14)
| succ(n1) != n2
| n15 != sum(n13,n2)
| n1 != sK1
| n0 != pred(n1)
| n14 != sK0
| succ(n14) != n15
| n15 != sum(n0,n15)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n4 != sum(n15,n15)
| succ(n4) != n5
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6971,plain,
( n0 != sum(n12,n14)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n0,n2)
| n1 != pred(n2)
| n12 != pred(n13)
| succ(n1) != n2
| n14 != sum(n12,n2)
| n1 != sK1
| n0 != pred(n1)
| n13 != sK0
| succ(n13) != n14
| n14 != sum(n0,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n2 != sum(n14,n14)
| succ(n2) != n3
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6972,plain,
( n13 != sum(n11,n2)
| n13 != sum(n0,n13)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n0 != sum(n13,n13)
| n11 != pred(n12)
| n12 != sK0
| succ(n12) != n13
| n24 != sum(n11,n13)
| n0 != pred(n1)
| n1 != sK1
| succ(n1) != n2
| n2 != sum(n0,n2)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n24,n2)
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6973,plain,
( n22 != sum(n10,n12)
| n2 != sum(n0,n2)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n22,n2)
| n23 != pred(n24)
| n10 != pred(n11)
| succ(n1) != n2
| n12 != sum(n10,n2)
| n1 != sK1
| n0 != pred(n1)
| n11 != sK0
| succ(n11) != n12
| n12 != sum(n0,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n12,n12)
| succ(n24) != n25
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6974,plain,
( n20 != sum(n9,n11)
| n2 != sum(n0,n2)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n20,n2)
| n21 != pred(n22)
| n9 != pred(n10)
| succ(n1) != n2
| n11 != sum(n9,n2)
| n1 != sK1
| n0 != pred(n1)
| n10 != sK0
| succ(n10) != n11
| n11 != sum(n0,n11)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n22 != sum(n11,n11)
| succ(n22) != n23
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6975,plain,
( n18 != sum(n8,n10)
| n2 != sum(n0,n2)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n18,n2)
| n19 != pred(n20)
| n8 != pred(n9)
| succ(n1) != n2
| n10 != sum(n8,n2)
| n1 != sK1
| n0 != pred(n1)
| n9 != sK0
| succ(n9) != n10
| n10 != sum(n0,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n20 != sum(n10,n10)
| succ(n20) != n21
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6976,plain,
( n16 != sum(n7,n9)
| n2 != sum(n0,n2)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n16,n2)
| n17 != pred(n18)
| n7 != pred(n8)
| succ(n1) != n2
| n9 != sum(n7,n2)
| n1 != sK1
| n0 != pred(n1)
| n8 != sK0
| succ(n8) != n9
| n9 != sum(n0,n9)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n18 != sum(n9,n9)
| succ(n18) != n19
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6977,plain,
( n14 != sum(n6,n8)
| n2 != sum(n0,n2)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n14,n2)
| n15 != pred(n16)
| n6 != pred(n7)
| succ(n1) != n2
| n8 != sum(n6,n2)
| n1 != sK1
| n0 != pred(n1)
| n7 != sK0
| succ(n7) != n8
| n8 != sum(n0,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n16 != sum(n8,n8)
| succ(n16) != n17
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6978,plain,
( n12 != sum(n5,n7)
| n2 != sum(n0,n2)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n12,n2)
| n13 != pred(n14)
| n5 != pred(n6)
| succ(n1) != n2
| n7 != sum(n5,n2)
| n1 != sK1
| n0 != pred(n1)
| n6 != sK0
| succ(n6) != n7
| n7 != sum(n0,n7)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n14 != sum(n7,n7)
| succ(n14) != n15
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6979,plain,
( n10 != sum(n4,n6)
| n2 != sum(n0,n2)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n10,n2)
| n11 != pred(n12)
| n4 != pred(n5)
| succ(n1) != n2
| n6 != sum(n4,n2)
| n1 != sK1
| n0 != pred(n1)
| n5 != sK0
| succ(n5) != n6
| n6 != sum(n0,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n12 != sum(n6,n6)
| succ(n12) != n13
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6980,plain,
( n8 != sum(n3,n5)
| n2 != sum(n0,n2)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n8,n2)
| n9 != pred(n10)
| n3 != pred(n4)
| succ(n1) != n2
| n5 != sum(n3,n2)
| n1 != sK1
| n0 != pred(n1)
| n4 != sK0
| succ(n4) != n5
| n5 != sum(n0,n5)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n10 != sum(n5,n5)
| succ(n10) != n11
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6981,plain,
( n6 != sum(n2,n4)
| n2 != sum(n0,n2)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n6,n2)
| n7 != pred(n8)
| n2 != pred(n3)
| succ(n1) != n2
| n4 != sum(n2,n2)
| n1 != sK1
| n0 != pred(n1)
| n3 != sK0
| succ(n3) != n4
| n4 != sum(n0,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n8 != sum(n4,n4)
| succ(n8) != n9
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6982,plain,
( n4 != sum(n1,n3)
| n2 != sum(n0,n2)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n4,n2)
| n5 != pred(n6)
| n1 != pred(n2)
| succ(n1) != n2
| n3 != sum(n1,n2)
| n1 != sK1
| n0 != pred(n1)
| n2 != sK0
| succ(n2) != n3
| n3 != sum(n0,n3)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n6 != sum(n3,n3)
| succ(n6) != n7
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6983,plain,
( n1 != sK0
| n1 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6984,plain,
( n0 != sum(n25,n1)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n0,n2)
| n1 != pred(n2)
| n25 != pred(n0)
| succ(n1) != n2
| n1 != sum(n25,n2)
| n1 != sK1
| n0 != pred(n1)
| n0 != sK0
| succ(n0) != n1
| n1 != sum(n0,n1)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n2 != sum(n1,n1)
| succ(n2) != n3
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6986,plain,
( n10 != sum(n4,n6)
| n2 != sum(n0,n2)
| n4 != pred(n5)
| succ(n1) != n2
| n6 != sum(n4,n2)
| n1 != sK1
| n0 != pred(n1)
| n5 != sK0
| succ(n5) != n6
| n6 != sum(n0,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n6,n6)
| n12 != sum(n10,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6987,plain,
( sK2 != sK3
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK46 != sum(sum(pred(sK44),succ(sK45)),sum(pred(sK45),succ(sK44)))
| sK47 != sum(sum(pred(sK44),succ(sK44)),sum(pred(sK45),succ(sK45)))
| sK46 = sK47 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6988,plain,
( sK2 != sK3
| sK5 != sum(sum(pred(sK2),succ(sK2)),sum(pred(sK3),succ(sK3)))
| sK4 != sum(sum(pred(sK2),succ(sK3)),sum(pred(sK3),succ(sK2)))
| sK4 = sK5 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6989,plain,
( sK4 != sK5
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK44 != sum(sum(pred(sK42),succ(sK43)),sum(pred(sK43),succ(sK42)))
| sK45 != sum(sum(pred(sK42),succ(sK42)),sum(pred(sK43),succ(sK43)))
| sK44 = sK45 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6990,plain,
( sK4 != sK5
| sK7 != sum(sum(pred(sK4),succ(sK4)),sum(pred(sK5),succ(sK5)))
| sK6 != sum(sum(pred(sK4),succ(sK5)),sum(pred(sK5),succ(sK4)))
| sK6 = sK7 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6991,plain,
( sK6 != sK7
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK42 != sum(sum(pred(sK40),succ(sK41)),sum(pred(sK41),succ(sK40)))
| sK43 != sum(sum(pred(sK40),succ(sK40)),sum(pred(sK41),succ(sK41)))
| sK42 = sK43 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6992,plain,
( sK6 != sK7
| sK9 != sum(sum(pred(sK6),succ(sK6)),sum(pred(sK7),succ(sK7)))
| sK8 != sum(sum(pred(sK6),succ(sK7)),sum(pred(sK7),succ(sK6)))
| sK8 = sK9 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6993,plain,
( sK8 != sK9
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK40 != sum(sum(pred(sK38),succ(sK39)),sum(pred(sK39),succ(sK38)))
| sK41 != sum(sum(pred(sK38),succ(sK38)),sum(pred(sK39),succ(sK39)))
| sK40 = sK41 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6994,plain,
( sK8 != sK9
| sK11 != sum(sum(pred(sK8),succ(sK8)),sum(pred(sK9),succ(sK9)))
| sK10 != sum(sum(pred(sK8),succ(sK9)),sum(pred(sK9),succ(sK8)))
| sK10 = sK11 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6995,plain,
( sK10 != sK11
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK38 != sum(sum(pred(sK36),succ(sK37)),sum(pred(sK37),succ(sK36)))
| sK39 != sum(sum(pred(sK36),succ(sK36)),sum(pred(sK37),succ(sK37)))
| sK38 = sK39 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6996,plain,
( sK10 != sK11
| sK13 != sum(sum(pred(sK10),succ(sK10)),sum(pred(sK11),succ(sK11)))
| sK12 != sum(sum(pred(sK10),succ(sK11)),sum(pred(sK11),succ(sK10)))
| sK12 = sK13 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6997,plain,
( sK12 != sK13
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK36 != sum(sum(pred(sK34),succ(sK35)),sum(pred(sK35),succ(sK34)))
| sK37 != sum(sum(pred(sK34),succ(sK34)),sum(pred(sK35),succ(sK35)))
| sK36 = sK37 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6998,plain,
( sK12 != sK13
| sK15 != sum(sum(pred(sK12),succ(sK12)),sum(pred(sK13),succ(sK13)))
| sK14 != sum(sum(pred(sK12),succ(sK13)),sum(pred(sK13),succ(sK12)))
| sK14 = sK15 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f6999,plain,
( sK14 != sK15
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK34 != sum(sum(pred(sK32),succ(sK33)),sum(pred(sK33),succ(sK32)))
| sK35 != sum(sum(pred(sK32),succ(sK32)),sum(pred(sK33),succ(sK33)))
| sK34 = sK35 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7000,plain,
( sK14 != sK15
| sK16 != sum(sum(pred(sK14),succ(sK15)),sum(pred(sK15),succ(sK14)))
| sK17 != sum(sum(pred(sK14),succ(sK14)),sum(pred(sK15),succ(sK15)))
| sK16 = sK17 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7001,plain,
( sK16 != sK17
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK32 != sum(sum(pred(sK30),succ(sK31)),sum(pred(sK31),succ(sK30)))
| sK33 != sum(sum(pred(sK30),succ(sK30)),sum(pred(sK31),succ(sK31)))
| sK32 = sK33 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7002,plain,
( sK16 != sK17
| sK18 != sum(sum(pred(sK16),succ(sK17)),sum(pred(sK17),succ(sK16)))
| sK19 != sum(sum(pred(sK16),succ(sK16)),sum(pred(sK17),succ(sK17)))
| sK18 = sK19 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7003,plain,
( sK18 != sK19
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK30 != sum(sum(pred(sK28),succ(sK29)),sum(pred(sK29),succ(sK28)))
| sK31 != sum(sum(pred(sK28),succ(sK28)),sum(pred(sK29),succ(sK29)))
| sK30 = sK31 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7004,plain,
( sK18 != sK19
| sK20 != sum(sum(pred(sK18),succ(sK19)),sum(pred(sK19),succ(sK18)))
| sK21 != sum(sum(pred(sK18),succ(sK18)),sum(pred(sK19),succ(sK19)))
| sK20 = sK21 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7005,plain,
( sK20 != sK21
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK28 != sum(sum(pred(sK26),succ(sK27)),sum(pred(sK27),succ(sK26)))
| sK29 != sum(sum(pred(sK26),succ(sK26)),sum(pred(sK27),succ(sK27)))
| sK28 = sK29 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7006,plain,
( sK20 != sK21
| sK22 != sum(sum(pred(sK20),succ(sK21)),sum(pred(sK21),succ(sK20)))
| sK23 != sum(sum(pred(sK20),succ(sK20)),sum(pred(sK21),succ(sK21)))
| sK22 = sK23 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7007,plain,
( sK22 != sK23
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK26 != sum(sum(pred(sK24),succ(sK25)),sum(pred(sK25),succ(sK24)))
| sK27 != sum(sum(pred(sK24),succ(sK24)),sum(pred(sK25),succ(sK25)))
| sK26 = sK27 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7008,plain,
( sK22 != sK23
| sK24 != sum(sum(pred(sK22),succ(sK23)),sum(pred(sK23),succ(sK22)))
| sK25 != sum(sum(pred(sK22),succ(sK22)),sum(pred(sK23),succ(sK23)))
| sK24 = sK25 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7009,plain,
( n20 != sum(n22,n24)
| n2 != sum(n0,n2)
| n22 != pred(n23)
| succ(n1) != n2
| n24 != sum(n22,n2)
| n1 != sK1
| n0 != pred(n1)
| n23 != sK0
| succ(n23) != n24
| n24 != sum(n0,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n24,n24)
| n22 != sum(n20,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7010,plain,
( n24 != sum(n24,n0)
| n2 != sum(n0,n2)
| n24 != pred(n25)
| succ(n1) != n2
| n1 != sK1
| n0 != pred(n1)
| n25 != sK0
| n0 != succ(n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n0,n0)
| n0 != sum(n24,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7011,plain,
( n18 != sum(n8,n10)
| n2 != sum(n0,n2)
| n8 != pred(n9)
| succ(n1) != n2
| n10 != sum(n8,n2)
| n1 != sK1
| n0 != pred(n1)
| n9 != sK0
| succ(n9) != n10
| n10 != sum(n0,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n10,n10)
| n20 != sum(n18,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7012,plain,
( n0 != sum(n25,n1)
| n25 != pred(n0)
| succ(n1) != n2
| n1 != sum(n25,n2)
| n1 != sK1
| n0 != pred(n1)
| n0 != sK0
| succ(n0) != n1
| n1 != sum(n0,n1)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n0,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7013,plain,
( n12 != sum(n18,n20)
| n2 != sum(n0,n2)
| n18 != pred(n19)
| succ(n1) != n2
| n20 != sum(n18,n2)
| n1 != sK1
| n0 != pred(n1)
| n19 != sK0
| succ(n19) != n20
| n20 != sum(n0,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n20,n20)
| n14 != sum(n12,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7014,plain,
( n14 != sum(n6,n8)
| n2 != sum(n0,n2)
| n6 != pred(n7)
| succ(n1) != n2
| n8 != sum(n6,n2)
| n1 != sK1
| n0 != pred(n1)
| n7 != sK0
| succ(n7) != n8
| n8 != sum(n0,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n8,n8)
| n16 != sum(n14,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7015,plain,
( n8 != sum(n16,n18)
| n2 != sum(n0,n2)
| n16 != pred(n17)
| succ(n1) != n2
| n18 != sum(n16,n2)
| n1 != sK1
| n0 != pred(n1)
| n17 != sK0
| succ(n17) != n18
| n18 != sum(n0,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n18,n18)
| n10 != sum(n8,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7016,plain,
( n0 != sum(n12,n14)
| n12 != pred(n13)
| succ(n1) != n2
| n14 != sum(n12,n2)
| n1 != sK1
| n0 != pred(n1)
| n13 != sK0
| succ(n13) != n14
| n14 != sum(n0,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n14,n14)
| n2 != sum(n0,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7017,plain,
( n24 != sum(n11,n13)
| n2 != sum(n0,n2)
| n11 != pred(n12)
| succ(n1) != n2
| n13 != sum(n11,n2)
| n1 != sK1
| n0 != pred(n1)
| n12 != sK0
| succ(n12) != n13
| n13 != sum(n0,n13)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n24,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7018,plain,
( n20 != sum(n9,n11)
| n2 != sum(n0,n2)
| n9 != pred(n10)
| succ(n1) != n2
| n11 != sum(n9,n2)
| n1 != sK1
| n0 != pred(n1)
| n10 != sK0
| succ(n10) != n11
| n11 != sum(n0,n11)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n20,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7019,plain,
( n6 != sum(n15,n17)
| n2 != sum(n0,n2)
| n15 != pred(n16)
| succ(n1) != n2
| n17 != sum(n15,n2)
| n1 != sK1
| n0 != pred(n1)
| n16 != sK0
| succ(n16) != n17
| n17 != sum(n0,n17)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n6,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7020,plain,
( n4 != sum(n1,n3)
| n2 != sum(n0,n2)
| n1 != pred(n2)
| succ(n1) != n2
| n3 != sum(n1,n2)
| n1 != sK1
| n0 != pred(n1)
| n2 != sK0
| succ(n2) != n3
| n3 != sum(n0,n3)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n4,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7021,plain,
( n2 != sum(n13,n15)
| n2 != sum(n0,n2)
| n13 != pred(n14)
| succ(n1) != n2
| n15 != sum(n13,n2)
| n1 != sK1
| n0 != pred(n1)
| n14 != sK0
| succ(n14) != n15
| n15 != sum(n0,n15)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n2,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7022,plain,
( n16 != sum(n20,n22)
| n2 != sum(n0,n2)
| n20 != pred(n21)
| succ(n1) != n2
| n22 != sum(n20,n2)
| n1 != sK1
| n0 != pred(n1)
| n21 != sK0
| succ(n21) != n22
| n22 != sum(n0,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n22,n22)
| n18 != sum(n16,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7023,plain,
( n14 != sum(n19,n21)
| n2 != sum(n0,n2)
| n19 != pred(n20)
| succ(n1) != n2
| n21 != sum(n19,n2)
| n1 != sK1
| n0 != pred(n1)
| n20 != sK0
| succ(n20) != n21
| n21 != sum(n0,n21)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n14,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7024,plain,
( n4 != sum(n14,n16)
| n2 != sum(n0,n2)
| n14 != pred(n15)
| succ(n1) != n2
| n16 != sum(n14,n2)
| n1 != sK1
| n0 != pred(n1)
| n15 != sK0
| succ(n15) != n16
| n16 != sum(n0,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n16,n16)
| n6 != sum(n4,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7025,plain,
( n10 != sum(n17,n19)
| n2 != sum(n0,n2)
| n17 != pred(n18)
| succ(n1) != n2
| n19 != sum(n17,n2)
| n1 != sK1
| n0 != pred(n1)
| n18 != sK0
| succ(n18) != n19
| n19 != sum(n0,n19)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n10,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7026,plain,
( n16 != sum(n7,n9)
| n2 != sum(n0,n2)
| n7 != pred(n8)
| succ(n1) != n2
| n9 != sum(n7,n2)
| n1 != sK1
| n0 != pred(n1)
| n8 != sK0
| succ(n8) != n9
| n9 != sum(n0,n9)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n16,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7027,plain,
( n1 != sK0
| n1 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7028,plain,
( n12 != sum(n5,n7)
| n2 != sum(n0,n2)
| n5 != pred(n6)
| succ(n1) != n2
| n7 != sum(n5,n2)
| n1 != sK1
| n0 != pred(n1)
| n6 != sK0
| succ(n6) != n7
| n7 != sum(n0,n7)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n12,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7029,plain,
( n8 != sum(n3,n5)
| n2 != sum(n0,n2)
| n3 != pred(n4)
| succ(n1) != n2
| n5 != sum(n3,n2)
| n1 != sK1
| n0 != pred(n1)
| n4 != sK0
| succ(n4) != n5
| n5 != sum(n0,n5)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n8,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7030,plain,
( n6 != sum(n2,n4)
| n2 != sum(n0,n2)
| n2 != pred(n3)
| succ(n1) != n2
| n4 != sum(n2,n2)
| n1 != sK1
| n0 != pred(n1)
| n3 != sK0
| succ(n3) != n4
| n4 != sum(n0,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n4,n4)
| n8 != sum(n6,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7031,plain,
( n18 != sum(n21,n23)
| n2 != sum(n0,n2)
| n21 != pred(n22)
| succ(n1) != n2
| n23 != sum(n21,n2)
| n1 != sK1
| n0 != pred(n1)
| n22 != sK0
| succ(n22) != n23
| n23 != sum(n0,n23)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n18,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7032,plain,
( n22 != sum(n23,n25)
| n2 != sum(n0,n2)
| n23 != pred(n24)
| succ(n1) != n2
| n25 != sum(n23,n2)
| n1 != sK1
| n0 != pred(n1)
| n24 != sK0
| succ(n24) != n25
| n25 != sum(n0,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n25,n25)
| n24 != sum(n22,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7033,plain,
( n22 != sum(n10,n12)
| n2 != sum(n0,n2)
| n10 != pred(n11)
| succ(n1) != n2
| n12 != sum(n10,n2)
| n1 != sK1
| n0 != pred(n1)
| n11 != sK0
| succ(n11) != n12
| n12 != sum(n0,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| n24 != sum(n22,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7034,plain,
( sK46 != sK47
| sK48 != sum(sum(pred(sK46),succ(sK47)),sum(pred(sK47),succ(sK46)))
| sK49 != sum(sum(pred(sK46),succ(sK46)),sum(pred(sK47),succ(sK47)))
| sK48 = sK49 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7035,plain,
( sK48 != sK49
| sK50 != sum(sum(pred(sK48),succ(sK49)),sum(pred(sK49),succ(sK48)))
| sK51 != sum(sum(pred(sK48),succ(sK48)),sum(pred(sK49),succ(sK49)))
| sK50 = sK51 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7036,plain,
( n12 != sum(n18,n20)
| n2 != sum(n13,n15)
| n18 != pred(n19)
| succ(n14) != n15
| n7 != sum(n18,n15)
| n14 != sK1
| n13 != pred(n14)
| n19 != sK0
| succ(n19) != n20
| n7 != sum(n13,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n12,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7037,plain,
( n12 != sum(n18,n20)
| n24 != sum(n11,n13)
| n18 != pred(n19)
| succ(n12) != n13
| n5 != sum(n18,n13)
| n12 != sK1
| n11 != pred(n12)
| n19 != sK0
| succ(n19) != n20
| n5 != sum(n11,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n12,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7038,plain,
( n12 != sum(n18,n20)
| n22 != sum(n10,n12)
| n18 != pred(n19)
| succ(n11) != n12
| n4 != sum(n18,n12)
| n11 != sK1
| n10 != pred(n11)
| n19 != sK0
| succ(n19) != n20
| n4 != sum(n10,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n4,n4)
| n8 != sum(n12,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7039,plain,
( n12 != sum(n18,n20)
| n0 != sum(n12,n14)
| n18 != pred(n19)
| succ(n13) != n14
| n6 != sum(n18,n14)
| n13 != sK1
| n12 != pred(n13)
| n19 != sK0
| succ(n19) != n20
| n6 != sum(n12,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n6,n6)
| n12 != sum(n12,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7040,plain,
( n12 != sum(n18,n20)
| n4 != sum(n14,n16)
| n18 != pred(n19)
| succ(n15) != n16
| n8 != sum(n18,n16)
| n15 != sK1
| n14 != pred(n15)
| n19 != sK0
| succ(n19) != n20
| n8 != sum(n14,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n8,n8)
| n16 != sum(n12,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7041,plain,
( n12 != sum(n18,n20)
| n18 != sum(n21,n23)
| n18 != pred(n19)
| succ(n22) != n23
| n15 != sum(n18,n23)
| n22 != sK1
| n21 != pred(n22)
| n19 != sK0
| succ(n19) != n20
| n15 != sum(n21,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n12,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7042,plain,
( n12 != sum(n18,n20)
| n6 != sum(n15,n17)
| n18 != pred(n19)
| succ(n16) != n17
| n9 != sum(n18,n17)
| n16 != sK1
| n15 != pred(n16)
| n19 != sK0
| succ(n19) != n20
| n9 != sum(n15,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n12,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7043,plain,
( n12 != sum(n18,n20)
| n20 != sum(n22,n24)
| n18 != pred(n19)
| succ(n23) != n24
| n16 != sum(n18,n24)
| n23 != sK1
| n22 != pred(n23)
| n19 != sK0
| succ(n19) != n20
| n16 != sum(n22,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n16,n16)
| n6 != sum(n12,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7044,plain,
( n12 != sum(n18,n20)
| n10 != sum(n4,n6)
| n18 != pred(n19)
| succ(n5) != n6
| n24 != sum(n18,n6)
| n5 != sK1
| n4 != pred(n5)
| n19 != sK0
| succ(n19) != n20
| n24 != sum(n4,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n24,n24)
| n22 != sum(n12,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7045,plain,
( n12 != sum(n18,n20)
| n16 != sum(n7,n9)
| n18 != pred(n19)
| succ(n8) != n9
| n1 != sum(n18,n9)
| n8 != sK1
| n7 != pred(n8)
| n19 != sK0
| succ(n19) != n20
| n1 != sum(n7,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n12,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7046,plain,
( n12 != sum(n18,n20)
| n8 != sum(n16,n18)
| n18 != pred(n19)
| succ(n17) != n18
| n10 != sum(n18,n18)
| n17 != sK1
| n16 != pred(n17)
| n19 != sK0
| succ(n19) != n20
| n10 != sum(n16,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n10,n10)
| n20 != sum(n12,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7047,plain,
( n12 != sum(n18,n20)
| n24 != sum(n24,n0)
| n18 != pred(n19)
| n0 != succ(n25)
| n18 != sum(n18,n0)
| n25 != sK1
| n24 != pred(n25)
| n19 != sK0
| succ(n19) != n20
| n18 != sum(n24,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n18,n18)
| n10 != sum(n12,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7048,plain,
( n12 != sum(n18,n20)
| n6 != sum(n2,n4)
| n18 != pred(n19)
| succ(n3) != n4
| n22 != sum(n18,n4)
| n3 != sK1
| n2 != pred(n3)
| n19 != sK0
| succ(n19) != n20
| n22 != sum(n2,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n22,n22)
| n18 != sum(n12,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7049,plain,
( n12 != sum(n18,n20)
| n20 != sum(n9,n11)
| n18 != pred(n19)
| succ(n10) != n11
| n3 != sum(n18,n11)
| n10 != sK1
| n9 != pred(n10)
| n19 != sK0
| succ(n19) != n20
| n3 != sum(n9,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n12,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7050,plain,
( n12 != sum(n18,n20)
| n18 != sum(n8,n10)
| n18 != pred(n19)
| succ(n9) != n10
| n2 != sum(n18,n10)
| n9 != sK1
| n8 != pred(n9)
| n19 != sK0
| succ(n19) != n20
| n2 != sum(n8,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n2,n2)
| n4 != sum(n12,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7051,plain,
( n12 != sum(n18,n20)
| n14 != sum(n6,n8)
| n18 != pred(n19)
| succ(n7) != n8
| n0 != sum(n18,n8)
| n7 != sK1
| n6 != pred(n7)
| n19 != sK0
| succ(n19) != n20
| n0 != sum(n6,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n0,n0)
| n0 != sum(n12,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7052,plain,
( n12 != sum(n18,n20)
| n22 != sum(n23,n25)
| n18 != pred(n19)
| succ(n24) != n25
| n17 != sum(n18,n25)
| n24 != sK1
| n23 != pred(n24)
| n19 != sK0
| succ(n19) != n20
| n17 != sum(n23,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n12,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7053,plain,
( n12 != sum(n18,n20)
| n16 != sum(n20,n22)
| n18 != pred(n19)
| succ(n21) != n22
| n14 != sum(n18,n22)
| n21 != sK1
| n20 != pred(n21)
| n19 != sK0
| succ(n19) != n20
| n14 != sum(n20,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n14,n14)
| n2 != sum(n12,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7054,plain,
( n12 != sum(n18,n20)
| n0 != sum(n25,n1)
| n18 != pred(n19)
| succ(n0) != n1
| n19 != sum(n18,n1)
| n0 != sK1
| n25 != pred(n0)
| n19 != sK0
| succ(n19) != n20
| n19 != sum(n25,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n12,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7055,plain,
( n12 != sum(n18,n20)
| n14 != sum(n19,n21)
| n18 != pred(n19)
| succ(n20) != n21
| n13 != sum(n18,n21)
| n20 != sK1
| n19 != pred(n20)
| n19 != sK0
| succ(n19) != n20
| n13 != sum(n19,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n12,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7056,plain,
( n19 != sK0
| n19 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7057,plain,
( n25 != sum(n18,n7)
| n25 != sum(n5,n20)
| n18 != pred(n19)
| n19 != sK0
| succ(n19) != n20
| n12 != sum(n18,n20)
| n5 != pred(n6)
| n6 != sK1
| succ(n6) != n7
| n12 != sum(n5,n7)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n25,n25)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7058,plain,
( n12 != sum(n18,n20)
| n10 != sum(n17,n19)
| n18 != pred(n19)
| succ(n18) != n19
| n11 != sum(n18,n19)
| n18 != sK1
| n17 != pred(n18)
| n19 != sK0
| succ(n19) != n20
| n11 != sum(n17,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n12,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7059,plain,
( n12 != sum(n18,n20)
| n4 != sum(n1,n3)
| n18 != pred(n19)
| succ(n2) != n3
| n21 != sum(n18,n3)
| n2 != sK1
| n1 != pred(n2)
| n19 != sK0
| succ(n19) != n20
| n21 != sum(n1,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n12,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7060,plain,
( n12 != sum(n18,n20)
| n8 != sum(n3,n5)
| n18 != pred(n19)
| succ(n4) != n5
| n23 != sum(n18,n5)
| n4 != sK1
| n3 != pred(n4)
| n19 != sK0
| succ(n19) != n20
| n23 != sum(n3,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n12,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7061,plain,
( n2 != sum(n13,n15)
| n24 != sum(n11,n13)
| n13 != pred(n14)
| succ(n12) != n13
| n0 != sum(n13,n13)
| n12 != sK1
| n11 != pred(n12)
| n14 != sK0
| succ(n14) != n15
| n0 != sum(n11,n15)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n0,n0)
| n0 != sum(n2,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7062,plain,
( n2 != sum(n13,n15)
| n6 != sum(n15,n17)
| n13 != pred(n14)
| succ(n16) != n17
| n4 != sum(n13,n17)
| n16 != sK1
| n15 != pred(n16)
| n14 != sK0
| succ(n14) != n15
| n4 != sum(n15,n15)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n4,n4)
| n8 != sum(n2,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7063,plain,
( n2 != sum(n13,n15)
| n4 != sum(n14,n16)
| n13 != pred(n14)
| succ(n15) != n16
| n3 != sum(n13,n16)
| n15 != sK1
| n14 != pred(n15)
| n14 != sK0
| succ(n14) != n15
| n3 != sum(n14,n15)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n2,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7064,plain,
( n2 != sum(n13,n15)
| n20 != sum(n22,n24)
| n13 != pred(n14)
| succ(n23) != n24
| n11 != sum(n13,n24)
| n23 != sK1
| n22 != pred(n23)
| n14 != sK0
| succ(n14) != n15
| n11 != sum(n22,n15)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n2,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7065,plain,
( n2 != sum(n13,n15)
| n6 != sum(n2,n4)
| n13 != pred(n14)
| succ(n3) != n4
| n17 != sum(n13,n4)
| n3 != sK1
| n2 != pred(n3)
| n14 != sK0
| succ(n14) != n15
| n17 != sum(n2,n15)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n2,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7066,plain,
( n2 != sum(n13,n15)
| n8 != sum(n3,n5)
| n13 != pred(n14)
| succ(n4) != n5
| n18 != sum(n13,n5)
| n4 != sK1
| n3 != pred(n4)
| n14 != sK0
| succ(n14) != n15
| n18 != sum(n3,n15)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n18,n18)
| n10 != sum(n2,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7067,plain,
( n2 != sum(n13,n15)
| n12 != sum(n5,n7)
| n13 != pred(n14)
| succ(n6) != n7
| n20 != sum(n13,n7)
| n6 != sK1
| n5 != pred(n6)
| n14 != sK0
| succ(n14) != n15
| n20 != sum(n5,n15)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n20,n20)
| n14 != sum(n2,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7068,plain,
( n2 != sum(n13,n15)
| n10 != sum(n4,n6)
| n13 != pred(n14)
| succ(n5) != n6
| n19 != sum(n13,n6)
| n5 != sK1
| n4 != pred(n5)
| n14 != sK0
| succ(n14) != n15
| n19 != sum(n4,n15)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n2,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7069,plain,
( n2 != sum(n13,n15)
| n0 != sum(n25,n1)
| n13 != pred(n14)
| succ(n0) != n1
| n14 != sum(n13,n1)
| n0 != sK1
| n25 != pred(n0)
| n14 != sK0
| succ(n14) != n15
| n14 != sum(n25,n15)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n14,n14)
| n2 != sum(n2,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7070,plain,
( n2 != sum(n13,n15)
| n20 != sum(n9,n11)
| n13 != pred(n14)
| succ(n10) != n11
| n24 != sum(n13,n11)
| n10 != sK1
| n9 != pred(n10)
| n14 != sK0
| succ(n14) != n15
| n24 != sum(n9,n15)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n24,n24)
| n22 != sum(n2,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7071,plain,
( n14 != sK0
| n14 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7072,plain,
( n2 != sum(n13,n15)
| n24 != sum(n24,n0)
| n13 != pred(n14)
| n0 != succ(n25)
| n13 != sum(n13,n0)
| n25 != sK1
| n24 != pred(n25)
| n14 != sK0
| succ(n14) != n15
| n13 != sum(n24,n15)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n2,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7073,plain,
( n2 != sum(n13,n15)
| n18 != sum(n8,n10)
| n13 != pred(n14)
| succ(n9) != n10
| n23 != sum(n13,n10)
| n9 != sK1
| n8 != pred(n9)
| n14 != sK0
| succ(n14) != n15
| n23 != sum(n8,n15)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n2,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7074,plain,
( n2 != sum(n13,n15)
| n22 != sum(n23,n25)
| n13 != pred(n14)
| succ(n24) != n25
| n12 != sum(n13,n25)
| n24 != sK1
| n23 != pred(n24)
| n14 != sK0
| succ(n14) != n15
| n12 != sum(n23,n15)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| n24 != sum(n2,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7075,plain,
( n2 != sum(n13,n15)
| n0 != sum(n12,n14)
| n13 != pred(n14)
| succ(n13) != n14
| n1 != sum(n13,n14)
| n13 != sK1
| n12 != pred(n13)
| n14 != sK0
| succ(n14) != n15
| n1 != sum(n12,n15)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n2,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7076,plain,
( n25 != sum(n13,n12)
| n25 != sum(n10,n15)
| n13 != pred(n14)
| n14 != sK0
| succ(n14) != n15
| n2 != sum(n13,n15)
| n10 != pred(n11)
| n11 != sK1
| succ(n11) != n12
| n22 != sum(n10,n12)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n2,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n25,n25)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7077,plain,
( n2 != sum(n13,n15)
| n16 != sum(n20,n22)
| n13 != pred(n14)
| succ(n21) != n22
| n9 != sum(n13,n22)
| n21 != sK1
| n20 != pred(n21)
| n14 != sK0
| succ(n14) != n15
| n9 != sum(n20,n15)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n2,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7078,plain,
( n2 != sum(n13,n15)
| n16 != sum(n7,n9)
| n13 != pred(n14)
| succ(n8) != n9
| n22 != sum(n13,n9)
| n8 != sK1
| n7 != pred(n8)
| n14 != sK0
| succ(n14) != n15
| n22 != sum(n7,n15)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n22,n22)
| n18 != sum(n2,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7079,plain,
( n2 != sum(n13,n15)
| n14 != sum(n6,n8)
| n13 != pred(n14)
| succ(n7) != n8
| n21 != sum(n13,n8)
| n7 != sK1
| n6 != pred(n7)
| n14 != sK0
| succ(n14) != n15
| n21 != sum(n6,n15)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n2,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7080,plain,
( n2 != sum(n13,n15)
| n8 != sum(n16,n18)
| n13 != pred(n14)
| succ(n17) != n18
| n5 != sum(n13,n18)
| n17 != sK1
| n16 != pred(n17)
| n14 != sK0
| succ(n14) != n15
| n5 != sum(n16,n15)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n2,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7081,plain,
( n2 != sum(n13,n15)
| n12 != sum(n18,n20)
| n13 != pred(n14)
| succ(n19) != n20
| n7 != sum(n13,n20)
| n19 != sK1
| n18 != pred(n19)
| n14 != sK0
| succ(n14) != n15
| n7 != sum(n18,n15)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n2,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7082,plain,
( n2 != sum(n13,n15)
| n10 != sum(n17,n19)
| n13 != pred(n14)
| succ(n18) != n19
| n6 != sum(n13,n19)
| n18 != sK1
| n17 != pred(n18)
| n14 != sK0
| succ(n14) != n15
| n6 != sum(n17,n15)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n6,n6)
| n12 != sum(n2,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7083,plain,
( n2 != sum(n13,n15)
| n14 != sum(n19,n21)
| n13 != pred(n14)
| succ(n20) != n21
| n8 != sum(n13,n21)
| n20 != sK1
| n19 != pred(n20)
| n14 != sK0
| succ(n14) != n15
| n8 != sum(n19,n15)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n8,n8)
| n16 != sum(n2,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7084,plain,
( n2 != sum(n13,n15)
| n18 != sum(n21,n23)
| n13 != pred(n14)
| succ(n22) != n23
| n10 != sum(n13,n23)
| n22 != sK1
| n21 != pred(n22)
| n14 != sK0
| succ(n14) != n15
| n10 != sum(n21,n15)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n10,n10)
| n20 != sum(n2,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7085,plain,
( n2 != sum(n13,n15)
| n4 != sum(n1,n3)
| n13 != pred(n14)
| succ(n2) != n3
| n16 != sum(n13,n3)
| n2 != sK1
| n1 != pred(n2)
| n14 != sK0
| succ(n14) != n15
| n16 != sum(n1,n15)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n16,n16)
| n6 != sum(n2,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7086,plain,
( n4 != sum(n1,n3)
| n14 != sum(n19,n21)
| n1 != pred(n2)
| succ(n20) != n21
| n22 != sum(n1,n21)
| n20 != sK1
| n19 != pred(n20)
| n2 != sK0
| succ(n2) != n3
| n22 != sum(n19,n3)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n22,n22)
| n18 != sum(n4,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7087,plain,
( n22 != sum(n10,n12)
| n14 != sum(n19,n21)
| n10 != pred(n11)
| succ(n20) != n21
| n5 != sum(n10,n21)
| n20 != sK1
| n19 != pred(n20)
| n11 != sK0
| succ(n11) != n12
| n5 != sum(n19,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n22,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7088,plain,
( n22 != sum(n23,n25)
| n14 != sum(n19,n21)
| n23 != pred(n24)
| succ(n20) != n21
| n18 != sum(n23,n21)
| n20 != sK1
| n19 != pred(n20)
| n24 != sK0
| succ(n24) != n25
| n18 != sum(n19,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n18,n18)
| n10 != sum(n22,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7089,plain,
( n4 != sum(n14,n16)
| n14 != sum(n19,n21)
| n14 != pred(n15)
| succ(n20) != n21
| n9 != sum(n14,n21)
| n20 != sK1
| n19 != pred(n20)
| n15 != sK0
| succ(n15) != n16
| n9 != sum(n19,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n4,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7090,plain,
( n6 != sum(n2,n4)
| n14 != sum(n19,n21)
| n2 != pred(n3)
| succ(n20) != n21
| n23 != sum(n2,n21)
| n20 != sK1
| n19 != pred(n20)
| n3 != sK0
| succ(n3) != n4
| n23 != sum(n19,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n6,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7091,plain,
( n12 != sum(n5,n7)
| n14 != sum(n19,n21)
| n5 != pred(n6)
| succ(n20) != n21
| n0 != sum(n5,n21)
| n20 != sK1
| n19 != pred(n20)
| n6 != sK0
| succ(n6) != n7
| n0 != sum(n19,n7)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n0,n0)
| n0 != sum(n12,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7092,plain,
( n24 != sum(n11,n13)
| n14 != sum(n19,n21)
| n11 != pred(n12)
| succ(n20) != n21
| n6 != sum(n11,n21)
| n20 != sK1
| n19 != pred(n20)
| n12 != sK0
| succ(n12) != n13
| n6 != sum(n19,n13)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n6,n6)
| n12 != sum(n24,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7093,plain,
( n20 != sum(n22,n24)
| n14 != sum(n19,n21)
| n22 != pred(n23)
| succ(n20) != n21
| n17 != sum(n22,n21)
| n20 != sK1
| n19 != pred(n20)
| n23 != sK0
| succ(n23) != n24
| n17 != sum(n19,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n20,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7094,plain,
( n20 != sum(n9,n11)
| n14 != sum(n19,n21)
| n9 != pred(n10)
| succ(n20) != n21
| n4 != sum(n9,n21)
| n20 != sK1
| n19 != pred(n20)
| n10 != sK0
| succ(n10) != n11
| n4 != sum(n19,n11)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n4,n4)
| n8 != sum(n20,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7095,plain,
( n10 != sum(n17,n19)
| n14 != sum(n19,n21)
| n17 != pred(n18)
| succ(n20) != n21
| n12 != sum(n17,n21)
| n20 != sK1
| n19 != pred(n20)
| n18 != sK0
| succ(n18) != n19
| n12 != sum(n19,n19)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| n24 != sum(n10,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7096,plain,
( n0 != sum(n12,n14)
| n14 != sum(n19,n21)
| n12 != pred(n13)
| succ(n20) != n21
| n7 != sum(n12,n21)
| n20 != sK1
| n19 != pred(n20)
| n13 != sK0
| succ(n13) != n14
| n7 != sum(n19,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n0,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7097,plain,
( n0 != sum(n25,n1)
| n14 != sum(n19,n21)
| n25 != pred(n0)
| succ(n20) != n21
| n20 != sum(n25,n21)
| n20 != sK1
| n19 != pred(n20)
| n0 != sK0
| succ(n0) != n1
| n20 != sum(n19,n1)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n20,n20)
| n14 != sum(n0,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7098,plain,
( n20 != sK0
| n20 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7099,plain,
( n6 != sum(n15,n17)
| n14 != sum(n19,n21)
| n15 != pred(n16)
| succ(n20) != n21
| n10 != sum(n15,n21)
| n20 != sK1
| n19 != pred(n20)
| n16 != sK0
| succ(n16) != n17
| n10 != sum(n19,n17)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n10,n10)
| n20 != sum(n6,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7100,plain,
( n18 != sum(n8,n10)
| n14 != sum(n19,n21)
| n8 != pred(n9)
| succ(n20) != n21
| n3 != sum(n8,n21)
| n20 != sK1
| n19 != pred(n20)
| n9 != sK0
| succ(n9) != n10
| n3 != sum(n19,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n18,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7101,plain,
( n2 != sum(n0,n2)
| n14 != sum(n19,n21)
| n0 != pred(n1)
| succ(n20) != n21
| n21 != sum(n0,n21)
| n20 != sK1
| n19 != pred(n20)
| n1 != sK0
| succ(n1) != n2
| n21 != sum(n19,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n2,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7102,plain,
( n18 != sum(n21,n23)
| n14 != sum(n19,n21)
| n21 != pred(n22)
| succ(n20) != n21
| n16 != sum(n21,n21)
| n20 != sK1
| n19 != pred(n20)
| n22 != sK0
| succ(n22) != n23
| n16 != sum(n19,n23)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n16,n16)
| n6 != sum(n18,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7103,plain,
( n16 != sum(n7,n9)
| n14 != sum(n19,n21)
| n7 != pred(n8)
| succ(n20) != n21
| n2 != sum(n7,n21)
| n20 != sK1
| n19 != pred(n20)
| n8 != sK0
| succ(n8) != n9
| n2 != sum(n19,n9)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n2,n2)
| n4 != sum(n16,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7104,plain,
( n24 != sum(n24,n0)
| n14 != sum(n19,n21)
| n24 != pred(n25)
| succ(n20) != n21
| n19 != sum(n24,n21)
| n20 != sK1
| n19 != pred(n20)
| n25 != sK0
| n0 != succ(n25)
| n19 != sum(n19,n0)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n24,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7105,plain,
( n8 != sum(n16,n18)
| n14 != sum(n19,n21)
| n16 != pred(n17)
| succ(n20) != n21
| n11 != sum(n16,n21)
| n20 != sK1
| n19 != pred(n20)
| n17 != sK0
| succ(n17) != n18
| n11 != sum(n19,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n8,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7106,plain,
( n14 != sum(n6,n8)
| n14 != sum(n19,n21)
| n6 != pred(n7)
| succ(n20) != n21
| n1 != sum(n6,n21)
| n20 != sK1
| n19 != pred(n20)
| n7 != sK0
| succ(n7) != n8
| n1 != sum(n19,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n14,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7107,plain,
( n8 != sum(n3,n5)
| n14 != sum(n19,n21)
| n3 != pred(n4)
| succ(n20) != n21
| n24 != sum(n3,n21)
| n20 != sK1
| n19 != pred(n20)
| n4 != sK0
| succ(n4) != n5
| n24 != sum(n19,n5)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n24,n24)
| n22 != sum(n8,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7108,plain,
( n16 != sum(n20,n22)
| n14 != sum(n19,n21)
| n20 != pred(n21)
| succ(n20) != n21
| n15 != sum(n20,n21)
| n20 != sK1
| n19 != pred(n20)
| n21 != sK0
| succ(n21) != n22
| n15 != sum(n19,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n16,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7109,plain,
( n22 != sum(n23,n25)
| n6 != sum(n15,n17)
| n23 != pred(n24)
| succ(n16) != n17
| n14 != sum(n23,n17)
| n16 != sK1
| n15 != pred(n16)
| n24 != sK0
| succ(n24) != n25
| n14 != sum(n15,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n14,n14)
| n2 != sum(n22,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7110,plain,
( n22 != sum(n23,n25)
| n24 != sum(n11,n13)
| n23 != pred(n24)
| succ(n12) != n13
| n10 != sum(n23,n13)
| n12 != sK1
| n11 != pred(n12)
| n24 != sK0
| succ(n24) != n25
| n10 != sum(n11,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n10,n10)
| n20 != sum(n22,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7111,plain,
( n22 != sum(n23,n25)
| n12 != sum(n18,n20)
| n23 != pred(n24)
| succ(n19) != n20
| n17 != sum(n23,n20)
| n19 != sK1
| n18 != pred(n19)
| n24 != sK0
| succ(n24) != n25
| n17 != sum(n18,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n22,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7112,plain,
( n22 != sum(n23,n25)
| n18 != sum(n8,n10)
| n23 != pred(n24)
| succ(n9) != n10
| n7 != sum(n23,n10)
| n9 != sK1
| n8 != pred(n9)
| n24 != sK0
| succ(n24) != n25
| n7 != sum(n8,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n22,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7113,plain,
( n22 != sum(n23,n25)
| n8 != sum(n3,n5)
| n23 != pred(n24)
| succ(n4) != n5
| n2 != sum(n23,n5)
| n4 != sK1
| n3 != pred(n4)
| n24 != sK0
| succ(n24) != n25
| n2 != sum(n3,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n2,n2)
| n4 != sum(n22,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7114,plain,
( n22 != sum(n23,n25)
| n16 != sum(n20,n22)
| n23 != pred(n24)
| succ(n21) != n22
| n19 != sum(n23,n22)
| n21 != sK1
| n20 != pred(n21)
| n24 != sK0
| succ(n24) != n25
| n19 != sum(n20,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n22,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7115,plain,
( n22 != sum(n23,n25)
| n16 != sum(n7,n9)
| n23 != pred(n24)
| succ(n8) != n9
| n6 != sum(n23,n9)
| n8 != sK1
| n7 != pred(n8)
| n24 != sK0
| succ(n24) != n25
| n6 != sum(n7,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n6,n6)
| n12 != sum(n22,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7116,plain,
( n22 != sum(n23,n25)
| n22 != sum(n10,n12)
| n23 != pred(n24)
| succ(n11) != n12
| n9 != sum(n23,n12)
| n11 != sK1
| n10 != pred(n11)
| n24 != sK0
| succ(n24) != n25
| n9 != sum(n10,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n22,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7117,plain,
( n22 != sum(n23,n25)
| n14 != sum(n6,n8)
| n23 != pred(n24)
| succ(n7) != n8
| n5 != sum(n23,n8)
| n7 != sK1
| n6 != pred(n7)
| n24 != sK0
| succ(n24) != n25
| n5 != sum(n6,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n22,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7118,plain,
( n22 != sum(n23,n25)
| n20 != sum(n22,n24)
| n23 != pred(n24)
| succ(n23) != n24
| n21 != sum(n23,n24)
| n23 != sK1
| n22 != pred(n23)
| n24 != sK0
| succ(n24) != n25
| n21 != sum(n22,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n22,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7119,plain,
( n22 != sum(n23,n25)
| n8 != sum(n16,n18)
| n23 != pred(n24)
| succ(n17) != n18
| n15 != sum(n23,n18)
| n17 != sK1
| n16 != pred(n17)
| n24 != sK0
| succ(n24) != n25
| n15 != sum(n16,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n22,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7120,plain,
( n22 != sum(n23,n25)
| n10 != sum(n17,n19)
| n23 != pred(n24)
| succ(n18) != n19
| n16 != sum(n23,n19)
| n18 != sK1
| n17 != pred(n18)
| n24 != sK0
| succ(n24) != n25
| n16 != sum(n17,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n16,n16)
| n6 != sum(n22,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7121,plain,
( n22 != sum(n23,n25)
| n2 != sum(n13,n15)
| n23 != pred(n24)
| succ(n14) != n15
| n12 != sum(n23,n15)
| n14 != sK1
| n13 != pred(n14)
| n24 != sK0
| succ(n24) != n25
| n12 != sum(n13,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| n24 != sum(n22,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7122,plain,
( n22 != sum(n23,n25)
| n18 != sum(n21,n23)
| n23 != pred(n24)
| succ(n22) != n23
| n20 != sum(n23,n23)
| n22 != sK1
| n21 != pred(n22)
| n24 != sK0
| succ(n24) != n25
| n20 != sum(n21,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n20,n20)
| n14 != sum(n22,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7123,plain,
( n22 != sum(n23,n25)
| n24 != sum(n24,n0)
| n23 != pred(n24)
| n0 != succ(n25)
| n23 != sum(n23,n0)
| n25 != sK1
| n24 != pred(n25)
| n24 != sK0
| succ(n24) != n25
| n23 != sum(n24,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n22,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7124,plain,
( n22 != sum(n23,n25)
| n20 != sum(n9,n11)
| n23 != pred(n24)
| succ(n10) != n11
| n8 != sum(n23,n11)
| n10 != sK1
| n9 != pred(n10)
| n24 != sK0
| succ(n24) != n25
| n8 != sum(n9,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n8,n8)
| n16 != sum(n22,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7125,plain,
( n22 != sum(n23,n25)
| n10 != sum(n4,n6)
| n23 != pred(n24)
| succ(n5) != n6
| n3 != sum(n23,n6)
| n5 != sK1
| n4 != pred(n5)
| n24 != sK0
| succ(n24) != n25
| n3 != sum(n4,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n22,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7126,plain,
( n22 != sum(n23,n25)
| n4 != sum(n14,n16)
| n23 != pred(n24)
| succ(n15) != n16
| n13 != sum(n23,n16)
| n15 != sK1
| n14 != pred(n15)
| n24 != sK0
| succ(n24) != n25
| n13 != sum(n14,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n22,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7127,plain,
( n22 != sum(n23,n25)
| n12 != sum(n5,n7)
| n23 != pred(n24)
| succ(n6) != n7
| n4 != sum(n23,n7)
| n6 != sK1
| n5 != pred(n6)
| n24 != sK0
| succ(n24) != n25
| n4 != sum(n5,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n4,n4)
| n8 != sum(n22,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7128,plain,
( n22 != sum(n23,n25)
| n0 != sum(n12,n14)
| n23 != pred(n24)
| succ(n13) != n14
| n11 != sum(n23,n14)
| n13 != sK1
| n12 != pred(n13)
| n24 != sK0
| succ(n24) != n25
| n11 != sum(n12,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n22,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7129,plain,
( n24 != sK0
| n24 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7130,plain,
( n22 != sum(n23,n25)
| n4 != sum(n1,n3)
| n23 != pred(n24)
| succ(n2) != n3
| n0 != sum(n23,n3)
| n2 != sK1
| n1 != pred(n2)
| n24 != sK0
| succ(n24) != n25
| n0 != sum(n1,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n0,n0)
| n0 != sum(n22,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7131,plain,
( n22 != sum(n23,n25)
| n0 != sum(n25,n1)
| n23 != pred(n24)
| succ(n0) != n1
| n24 != sum(n23,n1)
| n0 != sK1
| n25 != pred(n0)
| n24 != sK0
| succ(n24) != n25
| n24 != sum(n25,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n24,n24)
| n22 != sum(n22,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7132,plain,
( n22 != sum(n23,n25)
| n6 != sum(n2,n4)
| n23 != pred(n24)
| succ(n3) != n4
| n1 != sum(n23,n4)
| n3 != sK1
| n2 != pred(n3)
| n24 != sK0
| succ(n24) != n25
| n1 != sum(n2,n25)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n22,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7133,plain,
( n25 != sum(n3,n22)
| n25 != sum(n20,n5)
| n3 != pred(n4)
| n4 != sK0
| succ(n4) != n5
| n8 != sum(n3,n5)
| n20 != pred(n21)
| n21 != sK1
| succ(n21) != n22
| n16 != sum(n20,n22)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n8,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n25,n25)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7134,plain,
( n18 != sum(n21,n23)
| n16 != sum(n20,n22)
| n21 != pred(n22)
| succ(n21) != n22
| n17 != sum(n21,n22)
| n21 != sK1
| n20 != pred(n21)
| n22 != sK0
| succ(n22) != n23
| n17 != sum(n20,n23)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n18,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7135,plain,
( n4 != sum(n1,n3)
| n16 != sum(n20,n22)
| n1 != pred(n2)
| succ(n21) != n22
| n23 != sum(n1,n22)
| n21 != sK1
| n20 != pred(n21)
| n2 != sK0
| succ(n2) != n3
| n23 != sum(n20,n3)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n4,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7136,plain,
( n10 != sum(n17,n19)
| n16 != sum(n20,n22)
| n17 != pred(n18)
| succ(n21) != n22
| n13 != sum(n17,n22)
| n21 != sK1
| n20 != pred(n21)
| n18 != sK0
| succ(n18) != n19
| n13 != sum(n20,n19)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n10,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7137,plain,
( n24 != sum(n11,n13)
| n16 != sum(n20,n22)
| n11 != pred(n12)
| succ(n21) != n22
| n7 != sum(n11,n22)
| n21 != sK1
| n20 != pred(n21)
| n12 != sK0
| succ(n12) != n13
| n7 != sum(n20,n13)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n24,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7138,plain,
( n16 != sum(n7,n9)
| n16 != sum(n20,n22)
| n7 != pred(n8)
| succ(n21) != n22
| n3 != sum(n7,n22)
| n21 != sK1
| n20 != pred(n21)
| n8 != sK0
| succ(n8) != n9
| n3 != sum(n20,n9)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n16,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7139,plain,
( n14 != sum(n6,n8)
| n16 != sum(n20,n22)
| n6 != pred(n7)
| succ(n21) != n22
| n2 != sum(n6,n22)
| n21 != sK1
| n20 != pred(n21)
| n7 != sK0
| succ(n7) != n8
| n2 != sum(n20,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n2,n2)
| n4 != sum(n14,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7140,plain,
( n6 != sum(n15,n17)
| n16 != sum(n20,n22)
| n15 != pred(n16)
| succ(n21) != n22
| n11 != sum(n15,n22)
| n21 != sK1
| n20 != pred(n21)
| n16 != sK0
| succ(n16) != n17
| n11 != sum(n20,n17)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n6,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7141,plain,
( n4 != sum(n14,n16)
| n16 != sum(n20,n22)
| n14 != pred(n15)
| succ(n21) != n22
| n10 != sum(n14,n22)
| n21 != sK1
| n20 != pred(n21)
| n15 != sK0
| succ(n15) != n16
| n10 != sum(n20,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n10,n10)
| n20 != sum(n4,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7142,plain,
( n8 != sum(n16,n18)
| n16 != sum(n20,n22)
| n16 != pred(n17)
| succ(n21) != n22
| n12 != sum(n16,n22)
| n21 != sK1
| n20 != pred(n21)
| n17 != sK0
| succ(n17) != n18
| n12 != sum(n20,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| n24 != sum(n8,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7143,plain,
( n6 != sum(n2,n4)
| n16 != sum(n20,n22)
| n2 != pred(n3)
| succ(n21) != n22
| n24 != sum(n2,n22)
| n21 != sK1
| n20 != pred(n21)
| n3 != sK0
| succ(n3) != n4
| n24 != sum(n20,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n24,n24)
| n22 != sum(n6,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7144,plain,
( n22 != sum(n10,n12)
| n16 != sum(n20,n22)
| n10 != pred(n11)
| succ(n21) != n22
| n6 != sum(n10,n22)
| n21 != sK1
| n20 != pred(n21)
| n11 != sK0
| succ(n11) != n12
| n6 != sum(n20,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n6,n6)
| n12 != sum(n22,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7145,plain,
( n18 != sum(n8,n10)
| n16 != sum(n20,n22)
| n8 != pred(n9)
| succ(n21) != n22
| n4 != sum(n8,n22)
| n21 != sK1
| n20 != pred(n21)
| n9 != sK0
| succ(n9) != n10
| n4 != sum(n20,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n4,n4)
| n8 != sum(n18,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7146,plain,
( n24 != sum(n24,n0)
| n16 != sum(n20,n22)
| n24 != pred(n25)
| succ(n21) != n22
| n20 != sum(n24,n22)
| n21 != sK1
| n20 != pred(n21)
| n25 != sK0
| n0 != succ(n25)
| n20 != sum(n20,n0)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n20,n20)
| n14 != sum(n24,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7147,plain,
( n2 != sum(n0,n2)
| n16 != sum(n20,n22)
| n0 != pred(n1)
| succ(n21) != n22
| n22 != sum(n0,n22)
| n21 != sK1
| n20 != pred(n21)
| n1 != sK0
| succ(n1) != n2
| n22 != sum(n20,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n22,n22)
| n18 != sum(n2,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7148,plain,
( n20 != sum(n22,n24)
| n16 != sum(n20,n22)
| n22 != pred(n23)
| succ(n21) != n22
| n18 != sum(n22,n22)
| n21 != sK1
| n20 != pred(n21)
| n23 != sK0
| succ(n23) != n24
| n18 != sum(n20,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n18,n18)
| n10 != sum(n20,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7149,plain,
( n0 != sum(n25,n1)
| n16 != sum(n20,n22)
| n25 != pred(n0)
| succ(n21) != n22
| n21 != sum(n25,n22)
| n21 != sK1
| n20 != pred(n21)
| n0 != sK0
| succ(n0) != n1
| n21 != sum(n20,n1)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n0,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7150,plain,
( n14 != sum(n19,n21)
| n16 != sum(n20,n22)
| n19 != pred(n20)
| succ(n21) != n22
| n15 != sum(n19,n22)
| n21 != sK1
| n20 != pred(n21)
| n20 != sK0
| succ(n20) != n21
| n15 != sum(n20,n21)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n14,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7151,plain,
( n12 != sum(n5,n7)
| n16 != sum(n20,n22)
| n5 != pred(n6)
| succ(n21) != n22
| n1 != sum(n5,n22)
| n21 != sK1
| n20 != pred(n21)
| n6 != sK0
| succ(n6) != n7
| n1 != sum(n20,n7)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n12,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7152,plain,
( n0 != sum(n12,n14)
| n16 != sum(n20,n22)
| n12 != pred(n13)
| succ(n21) != n22
| n8 != sum(n12,n22)
| n21 != sK1
| n20 != pred(n21)
| n13 != sK0
| succ(n13) != n14
| n8 != sum(n20,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n8,n8)
| n16 != sum(n0,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7153,plain,
( n21 != sK0
| n21 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7154,plain,
( n20 != sum(n9,n11)
| n16 != sum(n20,n22)
| n9 != pred(n10)
| succ(n21) != n22
| n5 != sum(n9,n22)
| n21 != sK1
| n20 != pred(n21)
| n10 != sK0
| succ(n10) != n11
| n5 != sum(n20,n11)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n20,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7155,plain,
( n16 != sum(n7,n9)
| n8 != sum(n3,n5)
| n7 != pred(n8)
| succ(n4) != n5
| n12 != sum(n7,n5)
| n4 != sK1
| n3 != pred(n4)
| n8 != sK0
| succ(n8) != n9
| n12 != sum(n3,n9)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| n24 != sum(n16,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7156,plain,
( n16 != sum(n7,n9)
| n24 != sum(n11,n13)
| n7 != pred(n8)
| succ(n12) != n13
| n20 != sum(n7,n13)
| n12 != sK1
| n11 != pred(n12)
| n8 != sK0
| succ(n8) != n9
| n20 != sum(n11,n9)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n20,n20)
| n14 != sum(n16,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7157,plain,
( n16 != sum(n7,n9)
| n22 != sum(n23,n25)
| n7 != pred(n8)
| succ(n24) != n25
| n6 != sum(n7,n25)
| n24 != sK1
| n23 != pred(n24)
| n8 != sK0
| succ(n8) != n9
| n6 != sum(n23,n9)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n6,n6)
| n12 != sum(n16,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7158,plain,
( n16 != sum(n7,n9)
| n4 != sum(n14,n16)
| n7 != pred(n8)
| succ(n15) != n16
| n23 != sum(n7,n16)
| n15 != sK1
| n14 != pred(n15)
| n8 != sK0
| succ(n8) != n9
| n23 != sum(n14,n9)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n16,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7159,plain,
( n16 != sum(n7,n9)
| n20 != sum(n22,n24)
| n7 != pred(n8)
| succ(n23) != n24
| n5 != sum(n7,n24)
| n23 != sK1
| n22 != pred(n23)
| n8 != sK0
| succ(n8) != n9
| n5 != sum(n22,n9)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n16,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7160,plain,
( n16 != sum(n7,n9)
| n0 != sum(n25,n1)
| n7 != pred(n8)
| succ(n0) != n1
| n8 != sum(n7,n1)
| n0 != sK1
| n25 != pred(n0)
| n8 != sK0
| succ(n8) != n9
| n8 != sum(n25,n9)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n8,n8)
| n16 != sum(n16,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7161,plain,
( n16 != sum(n7,n9)
| n12 != sum(n18,n20)
| n7 != pred(n8)
| succ(n19) != n20
| n1 != sum(n7,n20)
| n19 != sK1
| n18 != pred(n19)
| n8 != sK0
| succ(n8) != n9
| n1 != sum(n18,n9)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n16,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7162,plain,
( n16 != sum(n7,n9)
| n6 != sum(n2,n4)
| n7 != pred(n8)
| succ(n3) != n4
| n11 != sum(n7,n4)
| n3 != sK1
| n2 != pred(n3)
| n8 != sK0
| succ(n8) != n9
| n11 != sum(n2,n9)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n16,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7163,plain,
( n16 != sum(n7,n9)
| n2 != sum(n13,n15)
| n7 != pred(n8)
| succ(n14) != n15
| n22 != sum(n7,n15)
| n14 != sK1
| n13 != pred(n14)
| n8 != sK0
| succ(n8) != n9
| n22 != sum(n13,n9)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n22,n22)
| n18 != sum(n16,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7164,plain,
( n16 != sum(n7,n9)
| n20 != sum(n9,n11)
| n7 != pred(n8)
| succ(n10) != n11
| n18 != sum(n7,n11)
| n10 != sK1
| n9 != pred(n10)
| n8 != sK0
| succ(n8) != n9
| n18 != sum(n9,n9)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n18,n18)
| n10 != sum(n16,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7165,plain,
( n16 != sum(n7,n9)
| n12 != sum(n5,n7)
| n7 != pred(n8)
| succ(n6) != n7
| n14 != sum(n7,n7)
| n6 != sK1
| n5 != pred(n6)
| n8 != sK0
| succ(n8) != n9
| n14 != sum(n5,n9)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n14,n14)
| n2 != sum(n16,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7166,plain,
( n16 != sum(n7,n9)
| n4 != sum(n1,n3)
| n7 != pred(n8)
| succ(n2) != n3
| n10 != sum(n7,n3)
| n2 != sK1
| n1 != pred(n2)
| n8 != sK0
| succ(n8) != n9
| n10 != sum(n1,n9)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n10,n10)
| n20 != sum(n16,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7167,plain,
( n25 != sum(n7,n18)
| n25 != sum(n16,n9)
| n7 != pred(n8)
| n8 != sK0
| succ(n8) != n9
| n16 != sum(n7,n9)
| n16 != pred(n17)
| n17 != sK1
| succ(n17) != n18
| n8 != sum(n16,n18)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n16,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n25,n25)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7168,plain,
( n16 != sum(n7,n9)
| n10 != sum(n4,n6)
| n7 != pred(n8)
| succ(n5) != n6
| n13 != sum(n7,n6)
| n5 != sK1
| n4 != pred(n5)
| n8 != sK0
| succ(n8) != n9
| n13 != sum(n4,n9)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n16,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7169,plain,
( n16 != sum(n7,n9)
| n0 != sum(n12,n14)
| n7 != pred(n8)
| succ(n13) != n14
| n21 != sum(n7,n14)
| n13 != sK1
| n12 != pred(n13)
| n8 != sK0
| succ(n8) != n9
| n21 != sum(n12,n9)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n16,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7170,plain,
( n8 != sK0
| n8 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7171,plain,
( n16 != sum(n7,n9)
| n10 != sum(n17,n19)
| n7 != pred(n8)
| succ(n18) != n19
| n0 != sum(n7,n19)
| n18 != sK1
| n17 != pred(n18)
| n8 != sK0
| succ(n8) != n9
| n0 != sum(n17,n9)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n0,n0)
| n0 != sum(n16,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7172,plain,
( n16 != sum(n7,n9)
| n18 != sum(n8,n10)
| n7 != pred(n8)
| succ(n9) != n10
| n17 != sum(n7,n10)
| n9 != sK1
| n8 != pred(n9)
| n8 != sK0
| succ(n8) != n9
| n17 != sum(n8,n9)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n16,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7173,plain,
( n16 != sum(n7,n9)
| n18 != sum(n21,n23)
| n7 != pred(n8)
| succ(n22) != n23
| n4 != sum(n7,n23)
| n22 != sK1
| n21 != pred(n22)
| n8 != sK0
| succ(n8) != n9
| n4 != sum(n21,n9)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n4,n4)
| n8 != sum(n16,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7174,plain,
( n16 != sum(n7,n9)
| n6 != sum(n15,n17)
| n7 != pred(n8)
| succ(n16) != n17
| n24 != sum(n7,n17)
| n16 != sK1
| n15 != pred(n16)
| n8 != sK0
| succ(n8) != n9
| n24 != sum(n15,n9)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n24,n24)
| n22 != sum(n16,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7175,plain,
( n16 != sum(n7,n9)
| n14 != sum(n6,n8)
| n7 != pred(n8)
| succ(n7) != n8
| n15 != sum(n7,n8)
| n7 != sK1
| n6 != pred(n7)
| n8 != sK0
| succ(n8) != n9
| n15 != sum(n6,n9)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n16,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7176,plain,
( n16 != sum(n7,n9)
| n24 != sum(n24,n0)
| n7 != pred(n8)
| n0 != succ(n25)
| n7 != sum(n7,n0)
| n25 != sK1
| n24 != pred(n25)
| n8 != sK0
| succ(n8) != n9
| n7 != sum(n24,n9)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n16,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7177,plain,
( n16 != sum(n7,n9)
| n22 != sum(n10,n12)
| n7 != pred(n8)
| succ(n11) != n12
| n19 != sum(n7,n12)
| n11 != sK1
| n10 != pred(n11)
| n8 != sK0
| succ(n8) != n9
| n19 != sum(n10,n9)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n16,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7178,plain,
( n6 != sum(n15,n17)
| n22 != sum(n23,n25)
| n15 != pred(n16)
| succ(n24) != n25
| n14 != sum(n15,n25)
| n24 != sK1
| n23 != pred(n24)
| n16 != sK0
| succ(n16) != n17
| n14 != sum(n23,n17)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n14,n14)
| n2 != sum(n6,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7179,plain,
( n10 != sum(n17,n19)
| n22 != sum(n23,n25)
| n17 != pred(n18)
| succ(n24) != n25
| n16 != sum(n17,n25)
| n24 != sK1
| n23 != pred(n24)
| n18 != sK0
| succ(n18) != n19
| n16 != sum(n23,n19)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n16,n16)
| n6 != sum(n10,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7180,plain,
( n12 != sum(n5,n7)
| n22 != sum(n23,n25)
| n5 != pred(n6)
| succ(n24) != n25
| n4 != sum(n5,n25)
| n24 != sK1
| n23 != pred(n24)
| n6 != sK0
| succ(n6) != n7
| n4 != sum(n23,n7)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n4,n4)
| n8 != sum(n12,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7181,plain,
( n8 != sum(n3,n5)
| n22 != sum(n23,n25)
| n3 != pred(n4)
| succ(n24) != n25
| n2 != sum(n3,n25)
| n24 != sK1
| n23 != pred(n24)
| n4 != sK0
| succ(n4) != n5
| n2 != sum(n23,n5)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n2,n2)
| n4 != sum(n8,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7182,plain,
( n0 != sum(n25,n1)
| n22 != sum(n23,n25)
| n25 != pred(n0)
| succ(n24) != n25
| n24 != sum(n25,n25)
| n24 != sK1
| n23 != pred(n24)
| n0 != sK0
| succ(n0) != n1
| n24 != sum(n23,n1)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n24,n24)
| n22 != sum(n0,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7183,plain,
( n0 != sum(n12,n14)
| n22 != sum(n23,n25)
| n12 != pred(n13)
| succ(n24) != n25
| n11 != sum(n12,n25)
| n24 != sK1
| n23 != pred(n24)
| n13 != sK0
| succ(n13) != n14
| n11 != sum(n23,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n0,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7184,plain,
( n2 != sum(n0,n2)
| n22 != sum(n23,n25)
| n0 != pred(n1)
| succ(n24) != n25
| n25 != sum(n0,n25)
| n24 != sK1
| n23 != pred(n24)
| n1 != sK0
| succ(n1) != n2
| n25 != sum(n23,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n25,n25)
| n24 != sum(n2,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7185,plain,
( n14 != sum(n6,n8)
| n22 != sum(n23,n25)
| n6 != pred(n7)
| succ(n24) != n25
| n5 != sum(n6,n25)
| n24 != sK1
| n23 != pred(n24)
| n7 != sK0
| succ(n7) != n8
| n5 != sum(n23,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n14,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7186,plain,
( n16 != sum(n20,n22)
| n22 != sum(n23,n25)
| n20 != pred(n21)
| succ(n24) != n25
| n19 != sum(n20,n25)
| n24 != sK1
| n23 != pred(n24)
| n21 != sK0
| succ(n21) != n22
| n19 != sum(n23,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n16,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7187,plain,
( n20 != sum(n22,n24)
| n22 != sum(n23,n25)
| n22 != pred(n23)
| succ(n24) != n25
| n21 != sum(n22,n25)
| n24 != sK1
| n23 != pred(n24)
| n23 != sK0
| succ(n23) != n24
| n21 != sum(n23,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n20,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7188,plain,
( n4 != sum(n14,n16)
| n22 != sum(n23,n25)
| n14 != pred(n15)
| succ(n24) != n25
| n13 != sum(n14,n25)
| n24 != sK1
| n23 != pred(n24)
| n15 != sK0
| succ(n15) != n16
| n13 != sum(n23,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n4,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7189,plain,
( n24 != sum(n24,n0)
| n22 != sum(n23,n25)
| n24 != pred(n25)
| succ(n24) != n25
| n23 != sum(n24,n25)
| n24 != sK1
| n23 != pred(n24)
| n25 != sK0
| n0 != succ(n25)
| n23 != sum(n23,n0)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n24,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7190,plain,
( n22 != sum(n10,n12)
| n22 != sum(n23,n25)
| n10 != pred(n11)
| succ(n24) != n25
| n9 != sum(n10,n25)
| n24 != sK1
| n23 != pred(n24)
| n11 != sK0
| succ(n11) != n12
| n9 != sum(n23,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n22,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7191,plain,
( n18 != sum(n21,n23)
| n22 != sum(n23,n25)
| n21 != pred(n22)
| succ(n24) != n25
| n20 != sum(n21,n25)
| n24 != sK1
| n23 != pred(n24)
| n22 != sK0
| succ(n22) != n23
| n20 != sum(n23,n23)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n20,n20)
| n14 != sum(n18,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7192,plain,
( n18 != sum(n8,n10)
| n22 != sum(n23,n25)
| n8 != pred(n9)
| succ(n24) != n25
| n7 != sum(n8,n25)
| n24 != sK1
| n23 != pred(n24)
| n9 != sK0
| succ(n9) != n10
| n7 != sum(n23,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n18,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7193,plain,
( n24 != sum(n11,n13)
| n22 != sum(n23,n25)
| n11 != pred(n12)
| succ(n24) != n25
| n10 != sum(n11,n25)
| n24 != sK1
| n23 != pred(n24)
| n12 != sK0
| succ(n12) != n13
| n10 != sum(n23,n13)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n10,n10)
| n20 != sum(n24,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7194,plain,
( n20 != sum(n9,n11)
| n22 != sum(n23,n25)
| n9 != pred(n10)
| succ(n24) != n25
| n8 != sum(n9,n25)
| n24 != sK1
| n23 != pred(n24)
| n10 != sK0
| succ(n10) != n11
| n8 != sum(n23,n11)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n8,n8)
| n16 != sum(n20,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7195,plain,
( n6 != sum(n2,n4)
| n22 != sum(n23,n25)
| n2 != pred(n3)
| succ(n24) != n25
| n1 != sum(n2,n25)
| n24 != sK1
| n23 != pred(n24)
| n3 != sK0
| succ(n3) != n4
| n1 != sum(n23,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n6,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7196,plain,
( n4 != sum(n1,n3)
| n22 != sum(n23,n25)
| n1 != pred(n2)
| succ(n24) != n25
| n0 != sum(n1,n25)
| n24 != sK1
| n23 != pred(n24)
| n2 != sK0
| succ(n2) != n3
| n0 != sum(n23,n3)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n0,n0)
| n0 != sum(n4,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7197,plain,
( n14 != sum(n19,n21)
| n22 != sum(n23,n25)
| n19 != pred(n20)
| succ(n24) != n25
| n18 != sum(n19,n25)
| n24 != sK1
| n23 != pred(n24)
| n20 != sK0
| succ(n20) != n21
| n18 != sum(n23,n21)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n18,n18)
| n10 != sum(n14,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7198,plain,
( n8 != sum(n16,n18)
| n22 != sum(n23,n25)
| n16 != pred(n17)
| succ(n24) != n25
| n15 != sum(n16,n25)
| n24 != sK1
| n23 != pred(n24)
| n17 != sK0
| succ(n17) != n18
| n15 != sum(n23,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n8,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7199,plain,
( n25 != sum(n25,n0)
| n25 != sum(n24,n1)
| n25 != pred(n0)
| n0 != sK0
| succ(n0) != n1
| n0 != sum(n25,n1)
| n24 != pred(n25)
| n25 != sK1
| n0 != succ(n25)
| n24 != sum(n24,n0)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n0,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n25,n25)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7200,plain,
( n0 != sum(n25,n1)
| n10 != sum(n4,n6)
| n25 != pred(n0)
| succ(n5) != n6
| n5 != sum(n25,n6)
| n5 != sK1
| n4 != pred(n5)
| n0 != sK0
| succ(n0) != n1
| n5 != sum(n4,n1)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n0,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7201,plain,
( n0 != sum(n25,n1)
| n20 != sum(n22,n24)
| n25 != pred(n0)
| succ(n23) != n24
| n23 != sum(n25,n24)
| n23 != sK1
| n22 != pred(n23)
| n0 != sK0
| succ(n0) != n1
| n23 != sum(n22,n1)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n0,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7202,plain,
( n0 != sum(n25,n1)
| n2 != sum(n13,n15)
| n25 != pred(n0)
| succ(n14) != n15
| n14 != sum(n25,n15)
| n14 != sK1
| n13 != pred(n14)
| n0 != sK0
| succ(n0) != n1
| n14 != sum(n13,n1)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n14,n14)
| n2 != sum(n0,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7203,plain,
( n0 != sum(n25,n1)
| n8 != sum(n16,n18)
| n25 != pred(n0)
| succ(n17) != n18
| n17 != sum(n25,n18)
| n17 != sK1
| n16 != pred(n17)
| n0 != sK0
| succ(n0) != n1
| n17 != sum(n16,n1)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n0,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7204,plain,
( n0 != sum(n25,n1)
| n18 != sum(n8,n10)
| n25 != pred(n0)
| succ(n9) != n10
| n9 != sum(n25,n10)
| n9 != sK1
| n8 != pred(n9)
| n0 != sK0
| succ(n0) != n1
| n9 != sum(n8,n1)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n0,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7205,plain,
( n0 != sum(n25,n1)
| n0 != sum(n12,n14)
| n25 != pred(n0)
| succ(n13) != n14
| n13 != sum(n25,n14)
| n13 != sK1
| n12 != pred(n13)
| n0 != sK0
| succ(n0) != n1
| n13 != sum(n12,n1)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n0,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7206,plain,
( n0 != sum(n25,n1)
| n12 != sum(n5,n7)
| n25 != pred(n0)
| succ(n6) != n7
| n6 != sum(n25,n7)
| n6 != sK1
| n5 != pred(n6)
| n0 != sK0
| succ(n0) != n1
| n6 != sum(n5,n1)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n6,n6)
| n12 != sum(n0,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7207,plain,
( n0 != sum(n25,n1)
| n20 != sum(n9,n11)
| n25 != pred(n0)
| succ(n10) != n11
| n10 != sum(n25,n11)
| n10 != sK1
| n9 != pred(n10)
| n0 != sK0
| succ(n0) != n1
| n10 != sum(n9,n1)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n10,n10)
| n20 != sum(n0,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7208,plain,
( n0 != sum(n25,n1)
| n6 != sum(n2,n4)
| n25 != pred(n0)
| succ(n3) != n4
| n3 != sum(n25,n4)
| n3 != sK1
| n2 != pred(n3)
| n0 != sK0
| succ(n0) != n1
| n3 != sum(n2,n1)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n0,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7209,plain,
( n0 != sum(n25,n1)
| n12 != sum(n18,n20)
| n25 != pred(n0)
| succ(n19) != n20
| n19 != sum(n25,n20)
| n19 != sK1
| n18 != pred(n19)
| n0 != sK0
| succ(n0) != n1
| n19 != sum(n18,n1)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n0,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7210,plain,
( n0 != sum(n25,n1)
| n4 != sum(n1,n3)
| n25 != pred(n0)
| succ(n2) != n3
| n2 != sum(n25,n3)
| n2 != sK1
| n1 != pred(n2)
| n0 != sK0
| succ(n0) != n1
| n2 != sum(n1,n1)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n2,n2)
| n4 != sum(n0,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7211,plain,
( n0 != sum(n25,n1)
| n6 != sum(n15,n17)
| n25 != pred(n0)
| succ(n16) != n17
| n16 != sum(n25,n17)
| n16 != sK1
| n15 != pred(n16)
| n0 != sK0
| succ(n0) != n1
| n16 != sum(n15,n1)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n16,n16)
| n6 != sum(n0,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7212,plain,
( n0 != sum(n25,n1)
| n4 != sum(n14,n16)
| n25 != pred(n0)
| succ(n15) != n16
| n15 != sum(n25,n16)
| n15 != sK1
| n14 != pred(n15)
| n0 != sK0
| succ(n0) != n1
| n15 != sum(n14,n1)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n0,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7213,plain,
( n0 != sum(n25,n1)
| n8 != sum(n3,n5)
| n25 != pred(n0)
| succ(n4) != n5
| n4 != sum(n25,n5)
| n4 != sK1
| n3 != pred(n4)
| n0 != sK0
| succ(n0) != n1
| n4 != sum(n3,n1)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n4,n4)
| n8 != sum(n0,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7214,plain,
( n0 != sum(n25,n1)
| n16 != sum(n7,n9)
| n25 != pred(n0)
| succ(n8) != n9
| n8 != sum(n25,n9)
| n8 != sK1
| n7 != pred(n8)
| n0 != sK0
| succ(n0) != n1
| n8 != sum(n7,n1)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n8,n8)
| n16 != sum(n0,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7215,plain,
( n0 != sum(n25,n1)
| n24 != sum(n11,n13)
| n25 != pred(n0)
| succ(n12) != n13
| n12 != sum(n25,n13)
| n12 != sK1
| n11 != pred(n12)
| n0 != sK0
| succ(n0) != n1
| n12 != sum(n11,n1)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| n24 != sum(n0,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7216,plain,
( n0 != sum(n25,n1)
| n22 != sum(n10,n12)
| n25 != pred(n0)
| succ(n11) != n12
| n11 != sum(n25,n12)
| n11 != sK1
| n10 != pred(n11)
| n0 != sK0
| succ(n0) != n1
| n11 != sum(n10,n1)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n0,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7217,plain,
( n0 != sum(n25,n1)
| n14 != sum(n6,n8)
| n25 != pred(n0)
| succ(n7) != n8
| n7 != sum(n25,n8)
| n7 != sK1
| n6 != pred(n7)
| n0 != sK0
| succ(n0) != n1
| n7 != sum(n6,n1)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n0,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7218,plain,
( n0 != sum(n25,n1)
| n10 != sum(n17,n19)
| n25 != pred(n0)
| succ(n18) != n19
| n18 != sum(n25,n19)
| n18 != sK1
| n17 != pred(n18)
| n0 != sK0
| succ(n0) != n1
| n18 != sum(n17,n1)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n18,n18)
| n10 != sum(n0,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7219,plain,
( n0 != sK0
| n0 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7220,plain,
( n0 != sum(n25,n1)
| n18 != sum(n21,n23)
| n25 != pred(n0)
| succ(n22) != n23
| n22 != sum(n25,n23)
| n22 != sK1
| n21 != pred(n22)
| n0 != sK0
| succ(n0) != n1
| n22 != sum(n21,n1)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n22,n22)
| n18 != sum(n0,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7221,plain,
( n7 != sK0
| n7 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7222,plain,
( n24 != sum(n24,n0)
| n14 != sum(n6,n8)
| n24 != pred(n25)
| succ(n7) != n8
| n6 != sum(n24,n8)
| n7 != sK1
| n6 != pred(n7)
| n25 != sK0
| n0 != succ(n25)
| n6 != sum(n6,n0)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n6,n6)
| n12 != sum(n24,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7223,plain,
( n18 != sum(n8,n10)
| n14 != sum(n6,n8)
| n8 != pred(n9)
| succ(n7) != n8
| n16 != sum(n8,n8)
| n7 != sK1
| n6 != pred(n7)
| n9 != sK0
| succ(n9) != n10
| n16 != sum(n6,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n16,n16)
| n6 != sum(n18,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7224,plain,
( n24 != sum(n11,n13)
| n14 != sum(n6,n8)
| n11 != pred(n12)
| succ(n7) != n8
| n19 != sum(n11,n8)
| n7 != sK1
| n6 != pred(n7)
| n12 != sK0
| succ(n12) != n13
| n19 != sum(n6,n13)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n24,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7225,plain,
( n2 != sum(n0,n2)
| n14 != sum(n6,n8)
| n0 != pred(n1)
| succ(n7) != n8
| n8 != sum(n0,n8)
| n7 != sK1
| n6 != pred(n7)
| n1 != sK0
| succ(n1) != n2
| n8 != sum(n6,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n8,n8)
| n16 != sum(n2,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7226,plain,
( n4 != sum(n1,n3)
| n14 != sum(n6,n8)
| n1 != pred(n2)
| succ(n7) != n8
| n9 != sum(n1,n8)
| n7 != sK1
| n6 != pred(n7)
| n2 != sK0
| succ(n2) != n3
| n9 != sum(n6,n3)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n4,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7227,plain,
( n16 != sum(n20,n22)
| n14 != sum(n6,n8)
| n20 != pred(n21)
| succ(n7) != n8
| n2 != sum(n20,n8)
| n7 != sK1
| n6 != pred(n7)
| n21 != sK0
| succ(n21) != n22
| n2 != sum(n6,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n2,n2)
| n4 != sum(n16,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7228,plain,
( n22 != sum(n10,n12)
| n14 != sum(n6,n8)
| n10 != pred(n11)
| succ(n7) != n8
| n18 != sum(n10,n8)
| n7 != sK1
| n6 != pred(n7)
| n11 != sK0
| succ(n11) != n12
| n18 != sum(n6,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n18,n18)
| n10 != sum(n22,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7229,plain,
( n25 != sum(n17,n8)
| n25 != sum(n6,n19)
| n17 != pred(n18)
| n18 != sK0
| succ(n18) != n19
| n10 != sum(n17,n19)
| n6 != pred(n7)
| n7 != sK1
| succ(n7) != n8
| n14 != sum(n6,n8)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n10,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n25,n25)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7230,plain,
( n20 != sum(n9,n11)
| n14 != sum(n6,n8)
| n9 != pred(n10)
| succ(n7) != n8
| n17 != sum(n9,n8)
| n7 != sK1
| n6 != pred(n7)
| n10 != sK0
| succ(n10) != n11
| n17 != sum(n6,n11)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n20,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7231,plain,
( n12 != sum(n5,n7)
| n14 != sum(n6,n8)
| n5 != pred(n6)
| succ(n7) != n8
| n13 != sum(n5,n8)
| n7 != sK1
| n6 != pred(n7)
| n6 != sK0
| succ(n6) != n7
| n13 != sum(n6,n7)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n12,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7232,plain,
( n20 != sum(n22,n24)
| n14 != sum(n6,n8)
| n22 != pred(n23)
| succ(n7) != n8
| n4 != sum(n22,n8)
| n7 != sK1
| n6 != pred(n7)
| n23 != sK0
| succ(n23) != n24
| n4 != sum(n6,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n4,n4)
| n8 != sum(n20,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7233,plain,
( n6 != sum(n15,n17)
| n14 != sum(n6,n8)
| n15 != pred(n16)
| succ(n7) != n8
| n23 != sum(n15,n8)
| n7 != sK1
| n6 != pred(n7)
| n16 != sK0
| succ(n16) != n17
| n23 != sum(n6,n17)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n6,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7234,plain,
( n8 != sum(n3,n5)
| n14 != sum(n6,n8)
| n3 != pred(n4)
| succ(n7) != n8
| n11 != sum(n3,n8)
| n7 != sK1
| n6 != pred(n7)
| n4 != sK0
| succ(n4) != n5
| n11 != sum(n6,n5)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n8,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7235,plain,
( n6 != sum(n2,n4)
| n14 != sum(n6,n8)
| n2 != pred(n3)
| succ(n7) != n8
| n10 != sum(n2,n8)
| n7 != sK1
| n6 != pred(n7)
| n3 != sK0
| succ(n3) != n4
| n10 != sum(n6,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n10,n10)
| n20 != sum(n6,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7236,plain,
( n18 != sum(n21,n23)
| n14 != sum(n6,n8)
| n21 != pred(n22)
| succ(n7) != n8
| n3 != sum(n21,n8)
| n7 != sK1
| n6 != pred(n7)
| n22 != sK0
| succ(n22) != n23
| n3 != sum(n6,n23)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n18,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7237,plain,
( n0 != sum(n12,n14)
| n14 != sum(n6,n8)
| n12 != pred(n13)
| succ(n7) != n8
| n20 != sum(n12,n8)
| n7 != sK1
| n6 != pred(n7)
| n13 != sK0
| succ(n13) != n14
| n20 != sum(n6,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n20,n20)
| n14 != sum(n0,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7238,plain,
( n4 != sum(n14,n16)
| n14 != sum(n6,n8)
| n14 != pred(n15)
| succ(n7) != n8
| n22 != sum(n14,n8)
| n7 != sK1
| n6 != pred(n7)
| n15 != sK0
| succ(n15) != n16
| n22 != sum(n6,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n22,n22)
| n18 != sum(n4,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7239,plain,
( n8 != sum(n16,n18)
| n14 != sum(n6,n8)
| n16 != pred(n17)
| succ(n7) != n8
| n24 != sum(n16,n8)
| n7 != sK1
| n6 != pred(n7)
| n17 != sK0
| succ(n17) != n18
| n24 != sum(n6,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n24,n24)
| n22 != sum(n8,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7240,plain,
( n14 != sum(n19,n21)
| n14 != sum(n6,n8)
| n19 != pred(n20)
| succ(n7) != n8
| n1 != sum(n19,n8)
| n7 != sK1
| n6 != pred(n7)
| n20 != sK0
| succ(n20) != n21
| n1 != sum(n6,n21)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n14,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7241,plain,
( n18 != sum(n21,n23)
| n16 != sum(n7,n9)
| n21 != pred(n22)
| succ(n8) != n9
| n4 != sum(n21,n9)
| n8 != sK1
| n7 != pred(n8)
| n22 != sK0
| succ(n22) != n23
| n4 != sum(n7,n23)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n4,n4)
| n8 != sum(n18,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7242,plain,
( n18 != sum(n21,n23)
| n12 != sum(n18,n20)
| n21 != pred(n22)
| succ(n19) != n20
| n15 != sum(n21,n20)
| n19 != sK1
| n18 != pred(n19)
| n22 != sK0
| succ(n22) != n23
| n15 != sum(n18,n23)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n18,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7243,plain,
( n18 != sum(n21,n23)
| n20 != sum(n22,n24)
| n21 != pred(n22)
| succ(n23) != n24
| n19 != sum(n21,n24)
| n23 != sK1
| n22 != pred(n23)
| n22 != sK0
| succ(n22) != n23
| n19 != sum(n22,n23)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n18,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7244,plain,
( n18 != sum(n21,n23)
| n10 != sum(n4,n6)
| n21 != pred(n22)
| succ(n5) != n6
| n1 != sum(n21,n6)
| n5 != sK1
| n4 != pred(n5)
| n22 != sK0
| succ(n22) != n23
| n1 != sum(n4,n23)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n18,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7245,plain,
( n18 != sum(n21,n23)
| n0 != sum(n12,n14)
| n21 != pred(n22)
| succ(n13) != n14
| n9 != sum(n21,n14)
| n13 != sK1
| n12 != pred(n13)
| n22 != sK0
| succ(n22) != n23
| n9 != sum(n12,n23)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n18,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7246,plain,
( n18 != sum(n21,n23)
| n10 != sum(n17,n19)
| n21 != pred(n22)
| succ(n18) != n19
| n14 != sum(n21,n19)
| n18 != sK1
| n17 != pred(n18)
| n22 != sK0
| succ(n22) != n23
| n14 != sum(n17,n23)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n14,n14)
| n2 != sum(n18,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7247,plain,
( n18 != sum(n21,n23)
| n22 != sum(n10,n12)
| n21 != pred(n22)
| succ(n11) != n12
| n7 != sum(n21,n12)
| n11 != sK1
| n10 != pred(n11)
| n22 != sK0
| succ(n22) != n23
| n7 != sum(n10,n23)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n18,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7248,plain,
( n18 != sum(n21,n23)
| n20 != sum(n9,n11)
| n21 != pred(n22)
| succ(n10) != n11
| n6 != sum(n21,n11)
| n10 != sK1
| n9 != pred(n10)
| n22 != sK0
| succ(n22) != n23
| n6 != sum(n9,n23)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n6,n6)
| n12 != sum(n18,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7249,plain,
( n25 != sum(n21,n4)
| n25 != sum(n2,n23)
| n21 != pred(n22)
| n22 != sK0
| succ(n22) != n23
| n18 != sum(n21,n23)
| n2 != pred(n3)
| n3 != sK1
| succ(n3) != n4
| n6 != sum(n2,n4)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n18,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n25,n25)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7250,plain,
( n18 != sum(n21,n23)
| n4 != sum(n1,n3)
| n21 != pred(n22)
| succ(n2) != n3
| n24 != sum(n21,n3)
| n2 != sK1
| n1 != pred(n2)
| n22 != sK0
| succ(n22) != n23
| n24 != sum(n1,n23)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n24,n24)
| n22 != sum(n18,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7251,plain,
( n18 != sum(n21,n23)
| n18 != sum(n8,n10)
| n21 != pred(n22)
| succ(n9) != n10
| n5 != sum(n21,n10)
| n9 != sK1
| n8 != pred(n9)
| n22 != sK0
| succ(n22) != n23
| n5 != sum(n8,n23)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n18,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7252,plain,
( n18 != sum(n21,n23)
| n0 != sum(n25,n1)
| n21 != pred(n22)
| succ(n0) != n1
| n22 != sum(n21,n1)
| n0 != sK1
| n25 != pred(n0)
| n22 != sK0
| succ(n22) != n23
| n22 != sum(n25,n23)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n22,n22)
| n18 != sum(n18,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7253,plain,
( n18 != sum(n21,n23)
| n2 != sum(n13,n15)
| n21 != pred(n22)
| succ(n14) != n15
| n10 != sum(n21,n15)
| n14 != sK1
| n13 != pred(n14)
| n22 != sK0
| succ(n22) != n23
| n10 != sum(n13,n23)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n10,n10)
| n20 != sum(n18,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7254,plain,
( n18 != sum(n21,n23)
| n4 != sum(n14,n16)
| n21 != pred(n22)
| succ(n15) != n16
| n11 != sum(n21,n16)
| n15 != sK1
| n14 != pred(n15)
| n22 != sK0
| succ(n22) != n23
| n11 != sum(n14,n23)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n18,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7255,plain,
( n18 != sum(n21,n23)
| n24 != sum(n24,n0)
| n21 != pred(n22)
| n0 != succ(n25)
| n21 != sum(n21,n0)
| n25 != sK1
| n24 != pred(n25)
| n22 != sK0
| succ(n22) != n23
| n21 != sum(n24,n23)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n18,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7256,plain,
( n22 != sK0
| n22 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7257,plain,
( n18 != sum(n21,n23)
| n8 != sum(n16,n18)
| n21 != pred(n22)
| succ(n17) != n18
| n13 != sum(n21,n18)
| n17 != sK1
| n16 != pred(n17)
| n22 != sK0
| succ(n22) != n23
| n13 != sum(n16,n23)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n18,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7258,plain,
( n18 != sum(n21,n23)
| n8 != sum(n3,n5)
| n21 != pred(n22)
| succ(n4) != n5
| n0 != sum(n21,n5)
| n4 != sK1
| n3 != pred(n4)
| n22 != sK0
| succ(n22) != n23
| n0 != sum(n3,n23)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n0,n0)
| n0 != sum(n18,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7259,plain,
( n18 != sum(n21,n23)
| n12 != sum(n5,n7)
| n21 != pred(n22)
| succ(n6) != n7
| n2 != sum(n21,n7)
| n6 != sK1
| n5 != pred(n6)
| n22 != sK0
| succ(n22) != n23
| n2 != sum(n5,n23)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n2,n2)
| n4 != sum(n18,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7260,plain,
( n18 != sum(n21,n23)
| n24 != sum(n11,n13)
| n21 != pred(n22)
| succ(n12) != n13
| n8 != sum(n21,n13)
| n12 != sK1
| n11 != pred(n12)
| n22 != sK0
| succ(n22) != n23
| n8 != sum(n11,n23)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n8,n8)
| n16 != sum(n18,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7261,plain,
( n18 != sum(n21,n23)
| n6 != sum(n15,n17)
| n21 != pred(n22)
| succ(n16) != n17
| n12 != sum(n21,n17)
| n16 != sK1
| n15 != pred(n16)
| n22 != sK0
| succ(n22) != n23
| n12 != sum(n15,n23)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| n24 != sum(n18,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7262,plain,
( n0 != sum(n12,n14)
| n8 != sum(n16,n18)
| n12 != pred(n13)
| succ(n17) != n18
| n4 != sum(n12,n18)
| n17 != sK1
| n16 != pred(n17)
| n13 != sK0
| succ(n13) != n14
| n4 != sum(n16,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n4,n4)
| n8 != sum(n0,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7263,plain,
( n16 != sum(n20,n22)
| n8 != sum(n16,n18)
| n20 != pred(n21)
| succ(n17) != n18
| n12 != sum(n20,n18)
| n17 != sK1
| n16 != pred(n17)
| n21 != sK0
| succ(n21) != n22
| n12 != sum(n16,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| n24 != sum(n16,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7264,plain,
( n2 != sum(n0,n2)
| n8 != sum(n16,n18)
| n0 != pred(n1)
| succ(n17) != n18
| n18 != sum(n0,n18)
| n17 != sK1
| n16 != pred(n17)
| n1 != sK0
| succ(n1) != n2
| n18 != sum(n16,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n18,n18)
| n10 != sum(n2,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7265,plain,
( n24 != sum(n11,n13)
| n8 != sum(n16,n18)
| n11 != pred(n12)
| succ(n17) != n18
| n3 != sum(n11,n18)
| n17 != sK1
| n16 != pred(n17)
| n12 != sK0
| succ(n12) != n13
| n3 != sum(n16,n13)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n24,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7266,plain,
( n18 != sum(n8,n10)
| n8 != sum(n16,n18)
| n8 != pred(n9)
| succ(n17) != n18
| n0 != sum(n8,n18)
| n17 != sK1
| n16 != pred(n17)
| n9 != sK0
| succ(n9) != n10
| n0 != sum(n16,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n0,n0)
| n0 != sum(n18,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7267,plain,
( n14 != sum(n6,n8)
| n8 != sum(n16,n18)
| n6 != pred(n7)
| succ(n17) != n18
| n24 != sum(n6,n18)
| n17 != sK1
| n16 != pred(n17)
| n7 != sK0
| succ(n7) != n8
| n24 != sum(n16,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n24,n24)
| n22 != sum(n14,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7268,plain,
( n6 != sum(n15,n17)
| n8 != sum(n16,n18)
| n15 != pred(n16)
| succ(n17) != n18
| n7 != sum(n15,n18)
| n17 != sK1
| n16 != pred(n17)
| n16 != sK0
| succ(n16) != n17
| n7 != sum(n16,n17)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n6,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7269,plain,
( n20 != sum(n22,n24)
| n8 != sum(n16,n18)
| n22 != pred(n23)
| succ(n17) != n18
| n14 != sum(n22,n18)
| n17 != sK1
| n16 != pred(n17)
| n23 != sK0
| succ(n23) != n24
| n14 != sum(n16,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n14,n14)
| n2 != sum(n20,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7270,plain,
( n12 != sum(n5,n7)
| n8 != sum(n16,n18)
| n5 != pred(n6)
| succ(n17) != n18
| n23 != sum(n5,n18)
| n17 != sK1
| n16 != pred(n17)
| n6 != sK0
| succ(n6) != n7
| n23 != sum(n16,n7)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n12,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7271,plain,
( n24 != sum(n24,n0)
| n8 != sum(n16,n18)
| n24 != pred(n25)
| succ(n17) != n18
| n16 != sum(n24,n18)
| n17 != sK1
| n16 != pred(n17)
| n25 != sK0
| n0 != succ(n25)
| n16 != sum(n16,n0)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n16,n16)
| n6 != sum(n24,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7272,plain,
( n10 != sum(n17,n19)
| n8 != sum(n16,n18)
| n17 != pred(n18)
| succ(n17) != n18
| n9 != sum(n17,n18)
| n17 != sK1
| n16 != pred(n17)
| n18 != sK0
| succ(n18) != n19
| n9 != sum(n16,n19)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n10,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7273,plain,
( n8 != sum(n3,n5)
| n8 != sum(n16,n18)
| n3 != pred(n4)
| succ(n17) != n18
| n21 != sum(n3,n18)
| n17 != sK1
| n16 != pred(n17)
| n4 != sK0
| succ(n4) != n5
| n21 != sum(n16,n5)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n8,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7274,plain,
( n20 != sum(n9,n11)
| n8 != sum(n16,n18)
| n9 != pred(n10)
| succ(n17) != n18
| n1 != sum(n9,n18)
| n17 != sK1
| n16 != pred(n17)
| n10 != sK0
| succ(n10) != n11
| n1 != sum(n16,n11)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n20,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7275,plain,
( n4 != sum(n14,n16)
| n8 != sum(n16,n18)
| n14 != pred(n15)
| succ(n17) != n18
| n6 != sum(n14,n18)
| n17 != sK1
| n16 != pred(n17)
| n15 != sK0
| succ(n15) != n16
| n6 != sum(n16,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n6,n6)
| n12 != sum(n4,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7276,plain,
( n17 != sK0
| n17 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7277,plain,
( n6 != sum(n2,n4)
| n8 != sum(n16,n18)
| n2 != pred(n3)
| succ(n17) != n18
| n20 != sum(n2,n18)
| n17 != sK1
| n16 != pred(n17)
| n3 != sK0
| succ(n3) != n4
| n20 != sum(n16,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n20,n20)
| n14 != sum(n6,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7278,plain,
( n22 != sum(n10,n12)
| n8 != sum(n16,n18)
| n10 != pred(n11)
| succ(n17) != n18
| n2 != sum(n10,n18)
| n17 != sK1
| n16 != pred(n17)
| n11 != sK0
| succ(n11) != n12
| n2 != sum(n16,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n2,n2)
| n4 != sum(n22,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7279,plain,
( n4 != sum(n1,n3)
| n8 != sum(n16,n18)
| n1 != pred(n2)
| succ(n17) != n18
| n19 != sum(n1,n18)
| n17 != sK1
| n16 != pred(n17)
| n2 != sK0
| succ(n2) != n3
| n19 != sum(n16,n3)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n4,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7280,plain,
( n14 != sum(n19,n21)
| n8 != sum(n16,n18)
| n19 != pred(n20)
| succ(n17) != n18
| n11 != sum(n19,n18)
| n17 != sK1
| n16 != pred(n17)
| n20 != sK0
| succ(n20) != n21
| n11 != sum(n16,n21)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n14,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7281,plain,
( n4 != sum(n14,n16)
| n8 != sum(n3,n5)
| n14 != pred(n15)
| succ(n4) != n5
| n19 != sum(n14,n5)
| n4 != sK1
| n3 != pred(n4)
| n15 != sK0
| succ(n15) != n16
| n19 != sum(n3,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n4,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7282,plain,
( n15 != sK0
| n15 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7283,plain,
( n4 != sum(n14,n16)
| n2 != sum(n13,n15)
| n14 != pred(n15)
| succ(n14) != n15
| n3 != sum(n14,n15)
| n14 != sK1
| n13 != pred(n14)
| n15 != sK0
| succ(n15) != n16
| n3 != sum(n13,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n4,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7284,plain,
( n4 != sum(n14,n16)
| n12 != sum(n18,n20)
| n14 != pred(n15)
| succ(n19) != n20
| n8 != sum(n14,n20)
| n19 != sK1
| n18 != pred(n19)
| n15 != sK0
| succ(n15) != n16
| n8 != sum(n18,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n8,n8)
| n16 != sum(n4,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7285,plain,
( n4 != sum(n14,n16)
| n18 != sum(n8,n10)
| n14 != pred(n15)
| succ(n9) != n10
| n24 != sum(n14,n10)
| n9 != sK1
| n8 != pred(n9)
| n15 != sK0
| succ(n15) != n16
| n24 != sum(n8,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n24,n24)
| n22 != sum(n4,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7286,plain,
( n4 != sum(n14,n16)
| n24 != sum(n11,n13)
| n14 != pred(n15)
| succ(n12) != n13
| n1 != sum(n14,n13)
| n12 != sK1
| n11 != pred(n12)
| n15 != sK0
| succ(n15) != n16
| n1 != sum(n11,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n4,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7287,plain,
( n4 != sum(n14,n16)
| n18 != sum(n21,n23)
| n14 != pred(n15)
| succ(n22) != n23
| n11 != sum(n14,n23)
| n22 != sK1
| n21 != pred(n22)
| n15 != sK0
| succ(n15) != n16
| n11 != sum(n21,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n4,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7288,plain,
( n4 != sum(n14,n16)
| n4 != sum(n1,n3)
| n14 != pred(n15)
| succ(n2) != n3
| n17 != sum(n14,n3)
| n2 != sK1
| n1 != pred(n2)
| n15 != sK0
| succ(n15) != n16
| n17 != sum(n1,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n4,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7289,plain,
( n4 != sum(n14,n16)
| n6 != sum(n15,n17)
| n14 != pred(n15)
| succ(n16) != n17
| n5 != sum(n14,n17)
| n16 != sK1
| n15 != pred(n16)
| n15 != sK0
| succ(n15) != n16
| n5 != sum(n15,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n4,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7290,plain,
( n4 != sum(n14,n16)
| n0 != sum(n12,n14)
| n14 != pred(n15)
| succ(n13) != n14
| n2 != sum(n14,n14)
| n13 != sK1
| n12 != pred(n13)
| n15 != sK0
| succ(n15) != n16
| n2 != sum(n12,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n2,n2)
| n4 != sum(n4,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7291,plain,
( n25 != sum(n14,n11)
| n25 != sum(n9,n16)
| n14 != pred(n15)
| n15 != sK0
| succ(n15) != n16
| n4 != sum(n14,n16)
| n9 != pred(n10)
| n10 != sK1
| succ(n10) != n11
| n20 != sum(n9,n11)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n4,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n25,n25)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7292,plain,
( n4 != sum(n14,n16)
| n22 != sum(n10,n12)
| n14 != pred(n15)
| succ(n11) != n12
| n0 != sum(n14,n12)
| n11 != sK1
| n10 != pred(n11)
| n15 != sK0
| succ(n15) != n16
| n0 != sum(n10,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n0,n0)
| n0 != sum(n4,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7293,plain,
( n4 != sum(n14,n16)
| n20 != sum(n22,n24)
| n14 != pred(n15)
| succ(n23) != n24
| n12 != sum(n14,n24)
| n23 != sK1
| n22 != pred(n23)
| n15 != sK0
| succ(n15) != n16
| n12 != sum(n22,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| n24 != sum(n4,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7294,plain,
( n4 != sum(n14,n16)
| n12 != sum(n5,n7)
| n14 != pred(n15)
| succ(n6) != n7
| n21 != sum(n14,n7)
| n6 != sK1
| n5 != pred(n6)
| n15 != sK0
| succ(n15) != n16
| n21 != sum(n5,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n4,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7295,plain,
( n4 != sum(n14,n16)
| n10 != sum(n4,n6)
| n14 != pred(n15)
| succ(n5) != n6
| n20 != sum(n14,n6)
| n5 != sK1
| n4 != pred(n5)
| n15 != sK0
| succ(n15) != n16
| n20 != sum(n4,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n20,n20)
| n14 != sum(n4,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7296,plain,
( n4 != sum(n14,n16)
| n16 != sum(n7,n9)
| n14 != pred(n15)
| succ(n8) != n9
| n23 != sum(n14,n9)
| n8 != sK1
| n7 != pred(n8)
| n15 != sK0
| succ(n15) != n16
| n23 != sum(n7,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n4,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7297,plain,
( n4 != sum(n14,n16)
| n10 != sum(n17,n19)
| n14 != pred(n15)
| succ(n18) != n19
| n7 != sum(n14,n19)
| n18 != sK1
| n17 != pred(n18)
| n15 != sK0
| succ(n15) != n16
| n7 != sum(n17,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n4,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7298,plain,
( n4 != sum(n14,n16)
| n0 != sum(n25,n1)
| n14 != pred(n15)
| succ(n0) != n1
| n15 != sum(n14,n1)
| n0 != sK1
| n25 != pred(n0)
| n15 != sK0
| succ(n15) != n16
| n15 != sum(n25,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n4,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7299,plain,
( n4 != sum(n14,n16)
| n6 != sum(n2,n4)
| n14 != pred(n15)
| succ(n3) != n4
| n18 != sum(n14,n4)
| n3 != sK1
| n2 != pred(n3)
| n15 != sK0
| succ(n15) != n16
| n18 != sum(n2,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n18,n18)
| n10 != sum(n4,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7300,plain,
( n4 != sum(n14,n16)
| n24 != sum(n24,n0)
| n14 != pred(n15)
| n0 != succ(n25)
| n14 != sum(n14,n0)
| n25 != sK1
| n24 != pred(n25)
| n15 != sK0
| succ(n15) != n16
| n14 != sum(n24,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n14,n14)
| n2 != sum(n4,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7301,plain,
( n16 != sum(n20,n22)
| n2 != sum(n13,n15)
| n20 != pred(n21)
| succ(n14) != n15
| n9 != sum(n20,n15)
| n14 != sK1
| n13 != pred(n14)
| n21 != sK0
| succ(n21) != n22
| n9 != sum(n13,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n16,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7302,plain,
( n0 != sum(n12,n14)
| n2 != sum(n13,n15)
| n12 != pred(n13)
| succ(n14) != n15
| n1 != sum(n12,n15)
| n14 != sK1
| n13 != pred(n14)
| n13 != sK0
| succ(n13) != n14
| n1 != sum(n13,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n0,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7303,plain,
( n25 != sum(n10,n15)
| n25 != sum(n13,n12)
| n10 != pred(n11)
| n11 != sK0
| succ(n11) != n12
| n22 != sum(n10,n12)
| n13 != pred(n14)
| n14 != sK1
| succ(n14) != n15
| n2 != sum(n13,n15)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n22,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n25,n25)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7304,plain,
( n14 != sum(n19,n21)
| n2 != sum(n13,n15)
| n19 != pred(n20)
| succ(n14) != n15
| n8 != sum(n19,n15)
| n14 != sK1
| n13 != pred(n14)
| n20 != sK0
| succ(n20) != n21
| n8 != sum(n13,n21)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n8,n8)
| n16 != sum(n14,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7305,plain,
( n24 != sum(n24,n0)
| n2 != sum(n13,n15)
| n24 != pred(n25)
| succ(n14) != n15
| n13 != sum(n24,n15)
| n14 != sK1
| n13 != pred(n14)
| n25 != sK0
| n0 != succ(n25)
| n13 != sum(n13,n0)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n24,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7306,plain,
( n14 != sum(n6,n8)
| n2 != sum(n13,n15)
| n6 != pred(n7)
| succ(n14) != n15
| n21 != sum(n6,n15)
| n14 != sK1
| n13 != pred(n14)
| n7 != sK0
| succ(n7) != n8
| n21 != sum(n13,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n14,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7307,plain,
( n18 != sum(n8,n10)
| n2 != sum(n13,n15)
| n8 != pred(n9)
| succ(n14) != n15
| n23 != sum(n8,n15)
| n14 != sK1
| n13 != pred(n14)
| n9 != sK0
| succ(n9) != n10
| n23 != sum(n13,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n18,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7308,plain,
( n8 != sum(n16,n18)
| n2 != sum(n13,n15)
| n16 != pred(n17)
| succ(n14) != n15
| n5 != sum(n16,n15)
| n14 != sK1
| n13 != pred(n14)
| n17 != sK0
| succ(n17) != n18
| n5 != sum(n13,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n8,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7309,plain,
( n6 != sum(n2,n4)
| n2 != sum(n13,n15)
| n2 != pred(n3)
| succ(n14) != n15
| n17 != sum(n2,n15)
| n14 != sK1
| n13 != pred(n14)
| n3 != sK0
| succ(n3) != n4
| n17 != sum(n13,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n6,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7310,plain,
( n4 != sum(n1,n3)
| n2 != sum(n13,n15)
| n1 != pred(n2)
| succ(n14) != n15
| n16 != sum(n1,n15)
| n14 != sK1
| n13 != pred(n14)
| n2 != sK0
| succ(n2) != n3
| n16 != sum(n13,n3)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n16,n16)
| n6 != sum(n4,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7311,plain,
( n10 != sum(n17,n19)
| n2 != sum(n13,n15)
| n17 != pred(n18)
| succ(n14) != n15
| n6 != sum(n17,n15)
| n14 != sK1
| n13 != pred(n14)
| n18 != sK0
| succ(n18) != n19
| n6 != sum(n13,n19)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n6,n6)
| n12 != sum(n10,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7312,plain,
( n20 != sum(n22,n24)
| n2 != sum(n13,n15)
| n22 != pred(n23)
| succ(n14) != n15
| n11 != sum(n22,n15)
| n14 != sK1
| n13 != pred(n14)
| n23 != sK0
| succ(n23) != n24
| n11 != sum(n13,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n20,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7313,plain,
( n12 != sum(n5,n7)
| n2 != sum(n13,n15)
| n5 != pred(n6)
| succ(n14) != n15
| n20 != sum(n5,n15)
| n14 != sK1
| n13 != pred(n14)
| n6 != sK0
| succ(n6) != n7
| n20 != sum(n13,n7)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n20,n20)
| n14 != sum(n12,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7314,plain,
( n24 != sum(n11,n13)
| n2 != sum(n13,n15)
| n11 != pred(n12)
| succ(n14) != n15
| n0 != sum(n11,n15)
| n14 != sK1
| n13 != pred(n14)
| n12 != sK0
| succ(n12) != n13
| n0 != sum(n13,n13)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n0,n0)
| n0 != sum(n24,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7315,plain,
( n2 != sum(n0,n2)
| n2 != sum(n13,n15)
| n0 != pred(n1)
| succ(n14) != n15
| n15 != sum(n0,n15)
| n14 != sK1
| n13 != pred(n14)
| n1 != sK0
| succ(n1) != n2
| n15 != sum(n13,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n2,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7316,plain,
( n6 != sum(n15,n17)
| n2 != sum(n13,n15)
| n15 != pred(n16)
| succ(n14) != n15
| n4 != sum(n15,n15)
| n14 != sK1
| n13 != pred(n14)
| n16 != sK0
| succ(n16) != n17
| n4 != sum(n13,n17)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n4,n4)
| n8 != sum(n6,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7317,plain,
( n8 != sum(n3,n5)
| n2 != sum(n13,n15)
| n3 != pred(n4)
| succ(n14) != n15
| n18 != sum(n3,n15)
| n14 != sK1
| n13 != pred(n14)
| n4 != sK0
| succ(n4) != n5
| n18 != sum(n13,n5)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n18,n18)
| n10 != sum(n8,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7318,plain,
( n20 != sum(n9,n11)
| n2 != sum(n13,n15)
| n9 != pred(n10)
| succ(n14) != n15
| n24 != sum(n9,n15)
| n14 != sK1
| n13 != pred(n14)
| n10 != sK0
| succ(n10) != n11
| n24 != sum(n13,n11)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n24,n24)
| n22 != sum(n20,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7319,plain,
( n24 != sum(n11,n13)
| n6 != sum(n2,n4)
| n11 != pred(n12)
| succ(n3) != n4
| n15 != sum(n11,n4)
| n3 != sK1
| n2 != pred(n3)
| n12 != sK0
| succ(n12) != n13
| n15 != sum(n2,n13)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n24,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7320,plain,
( n24 != sum(n11,n13)
| n24 != sum(n24,n0)
| n11 != pred(n12)
| n0 != succ(n25)
| n11 != sum(n11,n0)
| n25 != sK1
| n24 != pred(n25)
| n12 != sK0
| succ(n12) != n13
| n11 != sum(n24,n13)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n24,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7321,plain,
( n24 != sum(n11,n13)
| n4 != sum(n14,n16)
| n11 != pred(n12)
| succ(n15) != n16
| n1 != sum(n11,n16)
| n15 != sK1
| n14 != pred(n15)
| n12 != sK0
| succ(n12) != n13
| n1 != sum(n14,n13)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n24,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7322,plain,
( n24 != sum(n11,n13)
| n20 != sum(n9,n11)
| n11 != pred(n12)
| succ(n10) != n11
| n22 != sum(n11,n11)
| n10 != sK1
| n9 != pred(n10)
| n12 != sK0
| succ(n12) != n13
| n22 != sum(n9,n13)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n22,n22)
| n18 != sum(n24,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7323,plain,
( n24 != sum(n11,n13)
| n8 != sum(n3,n5)
| n11 != pred(n12)
| succ(n4) != n5
| n16 != sum(n11,n5)
| n4 != sK1
| n3 != pred(n4)
| n12 != sK0
| succ(n12) != n13
| n16 != sum(n3,n13)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n16,n16)
| n6 != sum(n24,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7324,plain,
( n24 != sum(n11,n13)
| n20 != sum(n22,n24)
| n11 != pred(n12)
| succ(n23) != n24
| n9 != sum(n11,n24)
| n23 != sK1
| n22 != pred(n23)
| n12 != sK0
| succ(n12) != n13
| n9 != sum(n22,n13)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n24,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7325,plain,
( n24 != sum(n11,n13)
| n12 != sum(n18,n20)
| n11 != pred(n12)
| succ(n19) != n20
| n5 != sum(n11,n20)
| n19 != sK1
| n18 != pred(n19)
| n12 != sK0
| succ(n12) != n13
| n5 != sum(n18,n13)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n24,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7326,plain,
( n24 != sum(n11,n13)
| n4 != sum(n1,n3)
| n11 != pred(n12)
| succ(n2) != n3
| n14 != sum(n11,n3)
| n2 != sK1
| n1 != pred(n2)
| n12 != sK0
| succ(n12) != n13
| n14 != sum(n1,n13)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n14,n14)
| n2 != sum(n24,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7327,plain,
( n24 != sum(n11,n13)
| n18 != sum(n21,n23)
| n11 != pred(n12)
| succ(n22) != n23
| n8 != sum(n11,n23)
| n22 != sK1
| n21 != pred(n22)
| n12 != sK0
| succ(n12) != n13
| n8 != sum(n21,n13)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n8,n8)
| n16 != sum(n24,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7328,plain,
( n24 != sum(n11,n13)
| n10 != sum(n17,n19)
| n11 != pred(n12)
| succ(n18) != n19
| n4 != sum(n11,n19)
| n18 != sK1
| n17 != pred(n18)
| n12 != sK0
| succ(n12) != n13
| n4 != sum(n17,n13)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n4,n4)
| n8 != sum(n24,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7329,plain,
( n24 != sum(n11,n13)
| n10 != sum(n4,n6)
| n11 != pred(n12)
| succ(n5) != n6
| n17 != sum(n11,n6)
| n5 != sK1
| n4 != pred(n5)
| n12 != sK0
| succ(n12) != n13
| n17 != sum(n4,n13)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n24,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7330,plain,
( n24 != sum(n11,n13)
| n16 != sum(n7,n9)
| n11 != pred(n12)
| succ(n8) != n9
| n20 != sum(n11,n9)
| n8 != sK1
| n7 != pred(n8)
| n12 != sK0
| succ(n12) != n13
| n20 != sum(n7,n13)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n20,n20)
| n14 != sum(n24,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7331,plain,
( n24 != sum(n11,n13)
| n12 != sum(n5,n7)
| n11 != pred(n12)
| succ(n6) != n7
| n18 != sum(n11,n7)
| n6 != sK1
| n5 != pred(n6)
| n12 != sK0
| succ(n12) != n13
| n18 != sum(n5,n13)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n18,n18)
| n10 != sum(n24,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7332,plain,
( n24 != sum(n11,n13)
| n18 != sum(n8,n10)
| n11 != pred(n12)
| succ(n9) != n10
| n21 != sum(n11,n10)
| n9 != sK1
| n8 != pred(n9)
| n12 != sK0
| succ(n12) != n13
| n21 != sum(n8,n13)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n24,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7333,plain,
( n24 != sum(n11,n13)
| n22 != sum(n10,n12)
| n11 != pred(n12)
| succ(n11) != n12
| n23 != sum(n11,n12)
| n11 != sK1
| n10 != pred(n11)
| n12 != sK0
| succ(n12) != n13
| n23 != sum(n10,n13)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n24,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7334,plain,
( n12 != sK0
| n12 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7335,plain,
( n24 != sum(n11,n13)
| n6 != sum(n15,n17)
| n11 != pred(n12)
| succ(n16) != n17
| n2 != sum(n11,n17)
| n16 != sK1
| n15 != pred(n16)
| n12 != sK0
| succ(n12) != n13
| n2 != sum(n15,n13)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n2,n2)
| n4 != sum(n24,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7336,plain,
( n24 != sum(n11,n13)
| n0 != sum(n25,n1)
| n11 != pred(n12)
| succ(n0) != n1
| n12 != sum(n11,n1)
| n0 != sK1
| n25 != pred(n0)
| n12 != sK0
| succ(n12) != n13
| n12 != sum(n25,n13)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| n24 != sum(n24,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7337,plain,
( n25 != sum(n11,n14)
| n25 != sum(n12,n13)
| n11 != pred(n12)
| n12 != sK0
| succ(n12) != n13
| n24 != sum(n11,n13)
| n12 != pred(n13)
| n13 != sK1
| succ(n13) != n14
| n0 != sum(n12,n14)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n24,n0)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n25,n25)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7338,plain,
( n14 != sum(n6,n8)
| n12 != sum(n5,n7)
| n6 != pred(n7)
| succ(n6) != n7
| n13 != sum(n6,n7)
| n6 != sK1
| n5 != pred(n6)
| n7 != sK0
| succ(n7) != n8
| n13 != sum(n5,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n14,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7339,plain,
( n8 != sum(n16,n18)
| n12 != sum(n5,n7)
| n16 != pred(n17)
| succ(n6) != n7
| n23 != sum(n16,n7)
| n6 != sK1
| n5 != pred(n6)
| n17 != sK0
| succ(n17) != n18
| n23 != sum(n5,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n8,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7340,plain,
( n6 != sum(n15,n17)
| n12 != sum(n5,n7)
| n15 != pred(n16)
| succ(n6) != n7
| n22 != sum(n15,n7)
| n6 != sK1
| n5 != pred(n6)
| n16 != sK0
| succ(n16) != n17
| n22 != sum(n5,n17)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n22,n22)
| n18 != sum(n6,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7341,plain,
( n20 != sum(n22,n24)
| n12 != sum(n5,n7)
| n22 != pred(n23)
| succ(n6) != n7
| n3 != sum(n22,n7)
| n6 != sK1
| n5 != pred(n6)
| n23 != sK0
| succ(n23) != n24
| n3 != sum(n5,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n20,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7342,plain,
( n6 != sum(n2,n4)
| n12 != sum(n5,n7)
| n2 != pred(n3)
| succ(n6) != n7
| n9 != sum(n2,n7)
| n6 != sK1
| n5 != pred(n6)
| n3 != sK0
| succ(n3) != n4
| n9 != sum(n5,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n6,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7343,plain,
( n10 != sum(n17,n19)
| n12 != sum(n5,n7)
| n17 != pred(n18)
| succ(n6) != n7
| n24 != sum(n17,n7)
| n6 != sK1
| n5 != pred(n6)
| n18 != sK0
| succ(n18) != n19
| n24 != sum(n5,n19)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n24,n24)
| n22 != sum(n10,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7344,plain,
( n8 != sum(n3,n5)
| n12 != sum(n5,n7)
| n3 != pred(n4)
| succ(n6) != n7
| n10 != sum(n3,n7)
| n6 != sK1
| n5 != pred(n6)
| n4 != sK0
| succ(n4) != n5
| n10 != sum(n5,n5)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n10,n10)
| n20 != sum(n8,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7345,plain,
( n14 != sum(n19,n21)
| n12 != sum(n5,n7)
| n19 != pred(n20)
| succ(n6) != n7
| n0 != sum(n19,n7)
| n6 != sK1
| n5 != pred(n6)
| n20 != sK0
| succ(n20) != n21
| n0 != sum(n5,n21)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n0,n0)
| n0 != sum(n14,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7346,plain,
( n4 != sum(n1,n3)
| n12 != sum(n5,n7)
| n1 != pred(n2)
| succ(n6) != n7
| n8 != sum(n1,n7)
| n6 != sK1
| n5 != pred(n6)
| n2 != sK0
| succ(n2) != n3
| n8 != sum(n5,n3)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n8,n8)
| n16 != sum(n4,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7347,plain,
( n24 != sum(n24,n0)
| n12 != sum(n5,n7)
| n24 != pred(n25)
| succ(n6) != n7
| n5 != sum(n24,n7)
| n6 != sK1
| n5 != pred(n6)
| n25 != sK0
| n0 != succ(n25)
| n5 != sum(n5,n0)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n24,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7348,plain,
( n6 != sK0
| n6 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7349,plain,
( n18 != sum(n8,n10)
| n12 != sum(n5,n7)
| n8 != pred(n9)
| succ(n6) != n7
| n15 != sum(n8,n7)
| n6 != sK1
| n5 != pred(n6)
| n9 != sK0
| succ(n9) != n10
| n15 != sum(n5,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n18,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7350,plain,
( n16 != sum(n20,n22)
| n12 != sum(n5,n7)
| n20 != pred(n21)
| succ(n6) != n7
| n1 != sum(n20,n7)
| n6 != sK1
| n5 != pred(n6)
| n21 != sK0
| succ(n21) != n22
| n1 != sum(n5,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n16,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7351,plain,
( n20 != sum(n9,n11)
| n12 != sum(n5,n7)
| n9 != pred(n10)
| succ(n6) != n7
| n16 != sum(n9,n7)
| n6 != sK1
| n5 != pred(n6)
| n10 != sK0
| succ(n10) != n11
| n16 != sum(n5,n11)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n16,n16)
| n6 != sum(n20,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7352,plain,
( n2 != sum(n0,n2)
| n12 != sum(n5,n7)
| n0 != pred(n1)
| succ(n6) != n7
| n7 != sum(n0,n7)
| n6 != sK1
| n5 != pred(n6)
| n1 != sK0
| succ(n1) != n2
| n7 != sum(n5,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n2,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7353,plain,
( n0 != sum(n12,n14)
| n12 != sum(n5,n7)
| n12 != pred(n13)
| succ(n6) != n7
| n19 != sum(n12,n7)
| n6 != sK1
| n5 != pred(n6)
| n13 != sK0
| succ(n13) != n14
| n19 != sum(n5,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n0,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7354,plain,
( n22 != sum(n10,n12)
| n12 != sum(n5,n7)
| n10 != pred(n11)
| succ(n6) != n7
| n17 != sum(n10,n7)
| n6 != sK1
| n5 != pred(n6)
| n11 != sK0
| succ(n11) != n12
| n17 != sum(n5,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n22,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7355,plain,
( n22 != sum(n10,n12)
| n24 != sum(n24,n0)
| n10 != pred(n11)
| n0 != succ(n25)
| n10 != sum(n10,n0)
| n25 != sK1
| n24 != pred(n25)
| n11 != sK0
| succ(n11) != n12
| n10 != sum(n24,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n10,n10)
| n20 != sum(n22,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7356,plain,
( n22 != sum(n10,n12)
| n0 != sum(n25,n1)
| n10 != pred(n11)
| succ(n0) != n1
| n11 != sum(n10,n1)
| n0 != sK1
| n25 != pred(n0)
| n11 != sK0
| succ(n11) != n12
| n11 != sum(n25,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n22,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7357,plain,
( n22 != sum(n10,n12)
| n10 != sum(n4,n6)
| n10 != pred(n11)
| succ(n5) != n6
| n16 != sum(n10,n6)
| n5 != sK1
| n4 != pred(n5)
| n11 != sK0
| succ(n11) != n12
| n16 != sum(n4,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n16,n16)
| n6 != sum(n22,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7358,plain,
( n22 != sum(n10,n12)
| n20 != sum(n9,n11)
| n10 != pred(n11)
| succ(n10) != n11
| n21 != sum(n10,n11)
| n10 != sK1
| n9 != pred(n10)
| n11 != sK0
| succ(n11) != n12
| n21 != sum(n9,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n22,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7359,plain,
( n22 != sum(n10,n12)
| n16 != sum(n7,n9)
| n10 != pred(n11)
| succ(n8) != n9
| n19 != sum(n10,n9)
| n8 != sK1
| n7 != pred(n8)
| n11 != sK0
| succ(n11) != n12
| n19 != sum(n7,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n22,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7360,plain,
( n22 != sum(n10,n12)
| n18 != sum(n21,n23)
| n10 != pred(n11)
| succ(n22) != n23
| n7 != sum(n10,n23)
| n22 != sK1
| n21 != pred(n22)
| n11 != sK0
| succ(n11) != n12
| n7 != sum(n21,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n22,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7361,plain,
( n22 != sum(n10,n12)
| n20 != sum(n22,n24)
| n10 != pred(n11)
| succ(n23) != n24
| n8 != sum(n10,n24)
| n23 != sK1
| n22 != pred(n23)
| n11 != sK0
| succ(n11) != n12
| n8 != sum(n22,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n8,n8)
| n16 != sum(n22,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7362,plain,
( n22 != sum(n10,n12)
| n6 != sum(n2,n4)
| n10 != pred(n11)
| succ(n3) != n4
| n14 != sum(n10,n4)
| n3 != sK1
| n2 != pred(n3)
| n11 != sK0
| succ(n11) != n12
| n14 != sum(n2,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n14,n14)
| n2 != sum(n22,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7363,plain,
( n22 != sum(n10,n12)
| n6 != sum(n15,n17)
| n10 != pred(n11)
| succ(n16) != n17
| n1 != sum(n10,n17)
| n16 != sK1
| n15 != pred(n16)
| n11 != sK0
| succ(n11) != n12
| n1 != sum(n15,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n22,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7364,plain,
( n22 != sum(n10,n12)
| n0 != sum(n12,n14)
| n10 != pred(n11)
| succ(n13) != n14
| n24 != sum(n10,n14)
| n13 != sK1
| n12 != pred(n13)
| n11 != sK0
| succ(n11) != n12
| n24 != sum(n12,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n24,n24)
| n22 != sum(n22,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7365,plain,
( n22 != sum(n10,n12)
| n10 != sum(n17,n19)
| n10 != pred(n11)
| succ(n18) != n19
| n3 != sum(n10,n19)
| n18 != sK1
| n17 != pred(n18)
| n11 != sK0
| succ(n11) != n12
| n3 != sum(n17,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n22,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7366,plain,
( n11 != sK0
| n11 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7367,plain,
( n22 != sum(n10,n12)
| n4 != sum(n14,n16)
| n10 != pred(n11)
| succ(n15) != n16
| n0 != sum(n10,n16)
| n15 != sK1
| n14 != pred(n15)
| n11 != sK0
| succ(n11) != n12
| n0 != sum(n14,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n0,n0)
| n0 != sum(n22,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7368,plain,
( n22 != sum(n10,n12)
| n4 != sum(n1,n3)
| n10 != pred(n11)
| succ(n2) != n3
| n13 != sum(n10,n3)
| n2 != sK1
| n1 != pred(n2)
| n11 != sK0
| succ(n11) != n12
| n13 != sum(n1,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n22,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7369,plain,
( n22 != sum(n10,n12)
| n12 != sum(n18,n20)
| n10 != pred(n11)
| succ(n19) != n20
| n4 != sum(n10,n20)
| n19 != sK1
| n18 != pred(n19)
| n11 != sK0
| succ(n11) != n12
| n4 != sum(n18,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n4,n4)
| n8 != sum(n22,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7370,plain,
( n22 != sum(n10,n12)
| n8 != sum(n3,n5)
| n10 != pred(n11)
| succ(n4) != n5
| n15 != sum(n10,n5)
| n4 != sK1
| n3 != pred(n4)
| n11 != sK0
| succ(n11) != n12
| n15 != sum(n3,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n22,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7371,plain,
( n22 != sum(n10,n12)
| n18 != sum(n8,n10)
| n10 != pred(n11)
| succ(n9) != n10
| n20 != sum(n10,n10)
| n9 != sK1
| n8 != pred(n9)
| n11 != sK0
| succ(n11) != n12
| n20 != sum(n8,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n20,n20)
| n14 != sum(n22,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7372,plain,
( n22 != sum(n10,n12)
| n24 != sum(n11,n13)
| n10 != pred(n11)
| succ(n12) != n13
| n23 != sum(n10,n13)
| n12 != sK1
| n11 != pred(n12)
| n11 != sK0
| succ(n11) != n12
| n23 != sum(n11,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n22,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7373,plain,
( n0 != sum(n12,n14)
| n12 != sum(n18,n20)
| n12 != pred(n13)
| succ(n19) != n20
| n6 != sum(n12,n20)
| n19 != sK1
| n18 != pred(n19)
| n13 != sK0
| succ(n13) != n14
| n6 != sum(n18,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n6,n6)
| n12 != sum(n0,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7374,plain,
( n24 != sum(n24,n0)
| n12 != sum(n18,n20)
| n24 != pred(n25)
| succ(n19) != n20
| n18 != sum(n24,n20)
| n19 != sK1
| n18 != pred(n19)
| n25 != sK0
| n0 != succ(n25)
| n18 != sum(n18,n0)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n18,n18)
| n10 != sum(n24,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7375,plain,
( n14 != sum(n19,n21)
| n12 != sum(n18,n20)
| n19 != pred(n20)
| succ(n19) != n20
| n13 != sum(n19,n20)
| n19 != sK1
| n18 != pred(n19)
| n20 != sK0
| succ(n20) != n21
| n13 != sum(n18,n21)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n14,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7376,plain,
( n8 != sum(n3,n5)
| n12 != sum(n18,n20)
| n3 != pred(n4)
| succ(n19) != n20
| n23 != sum(n3,n20)
| n19 != sK1
| n18 != pred(n19)
| n4 != sK0
| succ(n4) != n5
| n23 != sum(n18,n5)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n8,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7377,plain,
( n25 != sum(n5,n20)
| n25 != sum(n18,n7)
| n5 != pred(n6)
| n6 != sK0
| succ(n6) != n7
| n12 != sum(n5,n7)
| n18 != pred(n19)
| n19 != sK1
| succ(n19) != n20
| n12 != sum(n18,n20)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n25,n25)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7378,plain,
( n16 != sum(n20,n22)
| n12 != sum(n18,n20)
| n20 != pred(n21)
| succ(n19) != n20
| n14 != sum(n20,n20)
| n19 != sK1
| n18 != pred(n19)
| n21 != sK0
| succ(n21) != n22
| n14 != sum(n18,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n14,n14)
| n2 != sum(n16,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7379,plain,
( n14 != sum(n6,n8)
| n12 != sum(n18,n20)
| n6 != pred(n7)
| succ(n19) != n20
| n0 != sum(n6,n20)
| n19 != sK1
| n18 != pred(n19)
| n7 != sK0
| succ(n7) != n8
| n0 != sum(n18,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n0,n0)
| n0 != sum(n14,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7380,plain,
( n18 != sum(n8,n10)
| n12 != sum(n18,n20)
| n8 != pred(n9)
| succ(n19) != n20
| n2 != sum(n8,n20)
| n19 != sK1
| n18 != pred(n19)
| n9 != sK0
| succ(n9) != n10
| n2 != sum(n18,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n2,n2)
| n4 != sum(n18,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7381,plain,
( n6 != sum(n15,n17)
| n12 != sum(n18,n20)
| n15 != pred(n16)
| succ(n19) != n20
| n9 != sum(n15,n20)
| n19 != sK1
| n18 != pred(n19)
| n16 != sK0
| succ(n16) != n17
| n9 != sum(n18,n17)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n6,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7382,plain,
( n8 != sum(n16,n18)
| n12 != sum(n18,n20)
| n16 != pred(n17)
| succ(n19) != n20
| n10 != sum(n16,n20)
| n19 != sK1
| n18 != pred(n19)
| n17 != sK0
| succ(n17) != n18
| n10 != sum(n18,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n10,n10)
| n20 != sum(n8,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7383,plain,
( n20 != sum(n9,n11)
| n12 != sum(n18,n20)
| n9 != pred(n10)
| succ(n19) != n20
| n3 != sum(n9,n20)
| n19 != sK1
| n18 != pred(n19)
| n10 != sK0
| succ(n10) != n11
| n3 != sum(n18,n11)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n20,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7384,plain,
( n20 != sum(n22,n24)
| n12 != sum(n18,n20)
| n22 != pred(n23)
| succ(n19) != n20
| n16 != sum(n22,n20)
| n19 != sK1
| n18 != pred(n19)
| n23 != sK0
| succ(n23) != n24
| n16 != sum(n18,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n16,n16)
| n6 != sum(n20,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7385,plain,
( n6 != sum(n2,n4)
| n12 != sum(n18,n20)
| n2 != pred(n3)
| succ(n19) != n20
| n22 != sum(n2,n20)
| n19 != sK1
| n18 != pred(n19)
| n3 != sK0
| succ(n3) != n4
| n22 != sum(n18,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n22,n22)
| n18 != sum(n6,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7386,plain,
( n10 != sum(n17,n19)
| n12 != sum(n18,n20)
| n17 != pred(n18)
| succ(n19) != n20
| n11 != sum(n17,n20)
| n19 != sK1
| n18 != pred(n19)
| n18 != sK0
| succ(n18) != n19
| n11 != sum(n18,n19)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n10,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7387,plain,
( n2 != sum(n0,n2)
| n12 != sum(n18,n20)
| n0 != pred(n1)
| succ(n19) != n20
| n20 != sum(n0,n20)
| n19 != sK1
| n18 != pred(n19)
| n1 != sK0
| succ(n1) != n2
| n20 != sum(n18,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n20,n20)
| n14 != sum(n2,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7388,plain,
( n4 != sum(n1,n3)
| n12 != sum(n18,n20)
| n1 != pred(n2)
| succ(n19) != n20
| n21 != sum(n1,n20)
| n19 != sK1
| n18 != pred(n19)
| n2 != sK0
| succ(n2) != n3
| n21 != sum(n18,n3)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n4,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7389,plain,
( n6 != sum(n2,n4)
| n20 != sum(n9,n11)
| n2 != pred(n3)
| succ(n10) != n11
| n13 != sum(n2,n11)
| n10 != sK1
| n9 != pred(n10)
| n3 != sK0
| succ(n3) != n4
| n13 != sum(n9,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n6,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7390,plain,
( n6 != sum(n2,n4)
| n10 != sum(n4,n6)
| n2 != pred(n3)
| succ(n5) != n6
| n8 != sum(n2,n6)
| n5 != sK1
| n4 != pred(n5)
| n3 != sK0
| succ(n3) != n4
| n8 != sum(n4,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n8,n8)
| n16 != sum(n6,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7391,plain,
( n6 != sum(n2,n4)
| n4 != sum(n14,n16)
| n2 != pred(n3)
| succ(n15) != n16
| n18 != sum(n2,n16)
| n15 != sK1
| n14 != pred(n15)
| n3 != sK0
| succ(n3) != n4
| n18 != sum(n14,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n18,n18)
| n10 != sum(n6,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7392,plain,
( n6 != sum(n2,n4)
| n22 != sum(n10,n12)
| n2 != pred(n3)
| succ(n11) != n12
| n14 != sum(n2,n12)
| n11 != sK1
| n10 != pred(n11)
| n3 != sK0
| succ(n3) != n4
| n14 != sum(n10,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n14,n14)
| n2 != sum(n6,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7393,plain,
( n6 != sum(n2,n4)
| n18 != sum(n8,n10)
| n2 != pred(n3)
| succ(n9) != n10
| n12 != sum(n2,n10)
| n9 != sK1
| n8 != pred(n9)
| n3 != sK0
| succ(n3) != n4
| n12 != sum(n8,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| n24 != sum(n6,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7394,plain,
( n6 != sum(n2,n4)
| n20 != sum(n22,n24)
| n2 != pred(n3)
| succ(n23) != n24
| n0 != sum(n2,n24)
| n23 != sK1
| n22 != pred(n23)
| n3 != sK0
| succ(n3) != n4
| n0 != sum(n22,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n0,n0)
| n0 != sum(n6,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7395,plain,
( n6 != sum(n2,n4)
| n8 != sum(n3,n5)
| n2 != pred(n3)
| succ(n4) != n5
| n7 != sum(n2,n5)
| n4 != sK1
| n3 != pred(n4)
| n3 != sK0
| succ(n3) != n4
| n7 != sum(n3,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n6,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7396,plain,
( n6 != sum(n2,n4)
| n4 != sum(n1,n3)
| n2 != pred(n3)
| succ(n2) != n3
| n5 != sum(n2,n3)
| n2 != sK1
| n1 != pred(n2)
| n3 != sK0
| succ(n3) != n4
| n5 != sum(n1,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n6,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7397,plain,
( n6 != sum(n2,n4)
| n0 != sum(n25,n1)
| n2 != pred(n3)
| succ(n0) != n1
| n3 != sum(n2,n1)
| n0 != sK1
| n25 != pred(n0)
| n3 != sK0
| succ(n3) != n4
| n3 != sum(n25,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n6,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7398,plain,
( n6 != sum(n2,n4)
| n6 != sum(n15,n17)
| n2 != pred(n3)
| succ(n16) != n17
| n19 != sum(n2,n17)
| n16 != sK1
| n15 != pred(n16)
| n3 != sK0
| succ(n3) != n4
| n19 != sum(n15,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n6,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7399,plain,
( n25 != sum(n2,n23)
| n25 != sum(n21,n4)
| n2 != pred(n3)
| n3 != sK0
| succ(n3) != n4
| n6 != sum(n2,n4)
| n21 != pred(n22)
| n22 != sK1
| succ(n22) != n23
| n18 != sum(n21,n23)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n6,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n25,n25)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7400,plain,
( n6 != sum(n2,n4)
| n16 != sum(n7,n9)
| n2 != pred(n3)
| succ(n8) != n9
| n11 != sum(n2,n9)
| n8 != sK1
| n7 != pred(n8)
| n3 != sK0
| succ(n3) != n4
| n11 != sum(n7,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n6,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7401,plain,
( n6 != sum(n2,n4)
| n0 != sum(n12,n14)
| n2 != pred(n3)
| succ(n13) != n14
| n16 != sum(n2,n14)
| n13 != sK1
| n12 != pred(n13)
| n3 != sK0
| succ(n3) != n4
| n16 != sum(n12,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n16,n16)
| n6 != sum(n6,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7402,plain,
( n6 != sum(n2,n4)
| n24 != sum(n24,n0)
| n2 != pred(n3)
| n0 != succ(n25)
| n2 != sum(n2,n0)
| n25 != sK1
| n24 != pred(n25)
| n3 != sK0
| succ(n3) != n4
| n2 != sum(n24,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n2,n2)
| n4 != sum(n6,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7403,plain,
( n6 != sum(n2,n4)
| n24 != sum(n11,n13)
| n2 != pred(n3)
| succ(n12) != n13
| n15 != sum(n2,n13)
| n12 != sK1
| n11 != pred(n12)
| n3 != sK0
| succ(n3) != n4
| n15 != sum(n11,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n6,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7404,plain,
( n3 != sK0
| n3 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7405,plain,
( n6 != sum(n2,n4)
| n10 != sum(n17,n19)
| n2 != pred(n3)
| succ(n18) != n19
| n21 != sum(n2,n19)
| n18 != sK1
| n17 != pred(n18)
| n3 != sK0
| succ(n3) != n4
| n21 != sum(n17,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n6,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7406,plain,
( n8 != sum(n16,n18)
| n24 != sum(n24,n0)
| n16 != pred(n17)
| n0 != succ(n25)
| n16 != sum(n16,n0)
| n25 != sK1
| n24 != pred(n25)
| n17 != sK0
| succ(n17) != n18
| n16 != sum(n24,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n16,n16)
| n6 != sum(n8,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7407,plain,
( n0 != sum(n12,n14)
| n24 != sum(n24,n0)
| n12 != pred(n13)
| n0 != succ(n25)
| n12 != sum(n12,n0)
| n25 != sK1
| n24 != pred(n25)
| n13 != sK0
| succ(n13) != n14
| n12 != sum(n24,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| n24 != sum(n0,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7408,plain,
( n8 != sum(n3,n5)
| n24 != sum(n24,n0)
| n3 != pred(n4)
| n0 != succ(n25)
| n3 != sum(n3,n0)
| n25 != sK1
| n24 != pred(n25)
| n4 != sK0
| succ(n4) != n5
| n3 != sum(n24,n5)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n8,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7409,plain,
( n12 != sum(n5,n7)
| n24 != sum(n24,n0)
| n5 != pred(n6)
| n0 != succ(n25)
| n5 != sum(n5,n0)
| n25 != sK1
| n24 != pred(n25)
| n6 != sK0
| succ(n6) != n7
| n5 != sum(n24,n7)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n12,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7410,plain,
( n14 != sum(n6,n8)
| n24 != sum(n24,n0)
| n6 != pred(n7)
| n0 != succ(n25)
| n6 != sum(n6,n0)
| n25 != sK1
| n24 != pred(n25)
| n7 != sK0
| succ(n7) != n8
| n6 != sum(n24,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n6,n6)
| n12 != sum(n14,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7411,plain,
( n18 != sum(n8,n10)
| n24 != sum(n24,n0)
| n8 != pred(n9)
| n0 != succ(n25)
| n8 != sum(n8,n0)
| n25 != sK1
| n24 != pred(n25)
| n9 != sK0
| succ(n9) != n10
| n8 != sum(n24,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n8,n8)
| n16 != sum(n18,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7412,plain,
( n20 != sum(n22,n24)
| n24 != sum(n24,n0)
| n22 != pred(n23)
| n0 != succ(n25)
| n22 != sum(n22,n0)
| n25 != sK1
| n24 != pred(n25)
| n23 != sK0
| succ(n23) != n24
| n22 != sum(n24,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n22,n22)
| n18 != sum(n20,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7413,plain,
( n2 != sum(n0,n2)
| n24 != sum(n24,n0)
| n0 != pred(n1)
| n0 != succ(n25)
| n25 != sK1
| n24 != pred(n25)
| n1 != sK0
| succ(n1) != n2
| n0 != sum(n24,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n0,n0)
| n0 != sum(n2,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7414,plain,
( n20 != sum(n9,n11)
| n24 != sum(n24,n0)
| n9 != pred(n10)
| n0 != succ(n25)
| n9 != sum(n9,n0)
| n25 != sK1
| n24 != pred(n25)
| n10 != sK0
| succ(n10) != n11
| n9 != sum(n24,n11)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n20,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7415,plain,
( n16 != sum(n20,n22)
| n24 != sum(n24,n0)
| n20 != pred(n21)
| n0 != succ(n25)
| n20 != sum(n20,n0)
| n25 != sK1
| n24 != pred(n25)
| n21 != sK0
| succ(n21) != n22
| n20 != sum(n24,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n20,n20)
| n14 != sum(n16,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7416,plain,
( n10 != sum(n17,n19)
| n24 != sum(n24,n0)
| n17 != pred(n18)
| n0 != succ(n25)
| n17 != sum(n17,n0)
| n25 != sK1
| n24 != pred(n25)
| n18 != sK0
| succ(n18) != n19
| n17 != sum(n24,n19)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n10,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7417,plain,
( n4 != sum(n1,n3)
| n24 != sum(n24,n0)
| n1 != pred(n2)
| n0 != succ(n25)
| n1 != sum(n1,n0)
| n25 != sK1
| n24 != pred(n25)
| n2 != sK0
| succ(n2) != n3
| n1 != sum(n24,n3)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n4,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7418,plain,
( n25 != sK0
| n25 != sK1
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7419,plain,
( n6 != sum(n15,n17)
| n24 != sum(n24,n0)
| n15 != pred(n16)
| n0 != succ(n25)
| n15 != sum(n15,n0)
| n25 != sK1
| n24 != pred(n25)
| n16 != sK0
| succ(n16) != n17
| n15 != sum(n24,n17)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n6,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7420,plain,
( n14 != sum(n19,n21)
| n24 != sum(n24,n0)
| n19 != pred(n20)
| n0 != succ(n25)
| n19 != sum(n19,n0)
| n25 != sK1
| n24 != pred(n25)
| n20 != sK0
| succ(n20) != n21
| n19 != sum(n24,n21)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n14,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7421,plain,
( n24 != sum(n24,n0)
| n18 != sum(n21,n23)
| n24 != pred(n25)
| succ(n22) != n23
| n21 != sum(n24,n23)
| n22 != sK1
| n21 != pred(n22)
| n25 != sK0
| n0 != succ(n25)
| n21 != sum(n21,n0)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n24,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7422,plain,
( n24 != sum(n24,n0)
| n18 != sum(n8,n10)
| n24 != pred(n25)
| succ(n9) != n10
| n8 != sum(n24,n10)
| n9 != sK1
| n8 != pred(n9)
| n25 != sK0
| n0 != succ(n25)
| n8 != sum(n8,n0)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n8,n8)
| n16 != sum(n24,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7423,plain,
( n24 != sum(n24,n0)
| n6 != sum(n2,n4)
| n24 != pred(n25)
| succ(n3) != n4
| n2 != sum(n24,n4)
| n3 != sK1
| n2 != pred(n3)
| n25 != sK0
| n0 != succ(n25)
| n2 != sum(n2,n0)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n2,n2)
| n4 != sum(n24,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7424,plain,
( n24 != sum(n24,n0)
| n6 != sum(n15,n17)
| n24 != pred(n25)
| succ(n16) != n17
| n15 != sum(n24,n17)
| n16 != sK1
| n15 != pred(n16)
| n25 != sK0
| n0 != succ(n25)
| n15 != sum(n15,n0)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n24,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7425,plain,
( n24 != sum(n24,n0)
| n22 != sum(n10,n12)
| n24 != pred(n25)
| succ(n11) != n12
| n10 != sum(n24,n12)
| n11 != sK1
| n10 != pred(n11)
| n25 != sK0
| n0 != succ(n25)
| n10 != sum(n10,n0)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n10,n10)
| n20 != sum(n24,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7426,plain,
( n24 != sum(n24,n0)
| n10 != sum(n17,n19)
| n24 != pred(n25)
| succ(n18) != n19
| n17 != sum(n24,n19)
| n18 != sK1
| n17 != pred(n18)
| n25 != sK0
| n0 != succ(n25)
| n17 != sum(n17,n0)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n24,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7427,plain,
( n24 != sum(n24,n0)
| n10 != sum(n4,n6)
| n24 != pred(n25)
| succ(n5) != n6
| n4 != sum(n24,n6)
| n5 != sK1
| n4 != pred(n5)
| n25 != sK0
| n0 != succ(n25)
| n4 != sum(n4,n0)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n4,n4)
| n8 != sum(n24,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7428,plain,
( n24 != sum(n24,n0)
| n8 != sum(n3,n5)
| n24 != pred(n25)
| succ(n4) != n5
| n3 != sum(n24,n5)
| n4 != sK1
| n3 != pred(n4)
| n25 != sK0
| n0 != succ(n25)
| n3 != sum(n3,n0)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n24,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7429,plain,
( n24 != sum(n24,n0)
| n24 != sum(n11,n13)
| n24 != pred(n25)
| succ(n12) != n13
| n11 != sum(n24,n13)
| n12 != sK1
| n11 != pred(n12)
| n25 != sK0
| n0 != succ(n25)
| n11 != sum(n11,n0)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n24,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7430,plain,
( n0 != sum(n12,n14)
| n24 != pred(n25)
| succ(n13) != n14
| n12 != sum(n24,n14)
| n13 != sK1
| n12 != pred(n13)
| n25 != sK0
| n0 != succ(n25)
| n12 != sum(n12,n0)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| n24 != sum(n24,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7431,plain,
( n24 != sum(n24,n0)
| n4 != sum(n1,n3)
| n24 != pred(n25)
| succ(n2) != n3
| n1 != sum(n24,n3)
| n2 != sK1
| n1 != pred(n2)
| n25 != sK0
| n0 != succ(n25)
| n1 != sum(n1,n0)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n24,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7432,plain,
( n24 != sum(n24,n0)
| n20 != sum(n22,n24)
| n24 != pred(n25)
| succ(n23) != n24
| n22 != sum(n24,n24)
| n23 != sK1
| n22 != pred(n23)
| n25 != sK0
| n0 != succ(n25)
| n22 != sum(n22,n0)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n22,n22)
| n18 != sum(n24,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7433,plain,
( n24 != sum(n24,n0)
| n4 != sum(n14,n16)
| n24 != pred(n25)
| succ(n15) != n16
| n14 != sum(n24,n16)
| n15 != sK1
| n14 != pred(n15)
| n25 != sK0
| n0 != succ(n25)
| n14 != sum(n14,n0)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n14,n14)
| n2 != sum(n24,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7434,plain,
( n24 != sum(n24,n0)
| n20 != sum(n9,n11)
| n24 != pred(n25)
| succ(n10) != n11
| n9 != sum(n24,n11)
| n10 != sK1
| n9 != pred(n10)
| n25 != sK0
| n0 != succ(n25)
| n9 != sum(n9,n0)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n24,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7435,plain,
( n25 != sum(n24,n1)
| n25 != sum(n25,n0)
| n24 != pred(n25)
| n25 != sK0
| n0 != succ(n25)
| n25 != pred(n0)
| n0 != sK1
| succ(n0) != n1
| n0 != sum(n25,n1)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n24,n0)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n25,n25)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7436,plain,
( n24 != sum(n24,n0)
| n16 != sum(n7,n9)
| n24 != pred(n25)
| succ(n8) != n9
| n7 != sum(n24,n9)
| n8 != sK1
| n7 != pred(n8)
| n25 != sK0
| n0 != succ(n25)
| n7 != sum(n7,n0)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n24,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7437,plain,
( n8 != sum(n16,n18)
| n0 != sum(n25,n1)
| n16 != pred(n17)
| succ(n0) != n1
| n17 != sum(n16,n1)
| n0 != sK1
| n25 != pred(n0)
| n17 != sK0
| succ(n17) != n18
| n17 != sum(n25,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n8,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7438,plain,
( n2 != sum(n0,n2)
| n0 != sum(n25,n1)
| n0 != pred(n1)
| succ(n0) != n1
| n1 != sum(n0,n1)
| n0 != sK1
| n25 != pred(n0)
| n1 != sK0
| succ(n1) != n2
| n1 != sum(n25,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n2,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7439,plain,
( n14 != sum(n6,n8)
| n0 != sum(n25,n1)
| n6 != pred(n7)
| succ(n0) != n1
| n7 != sum(n6,n1)
| n0 != sK1
| n25 != pred(n0)
| n7 != sK0
| succ(n7) != n8
| n7 != sum(n25,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n14,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7440,plain,
( n12 != sum(n5,n7)
| n0 != sum(n25,n1)
| n5 != pred(n6)
| succ(n0) != n1
| n6 != sum(n5,n1)
| n0 != sK1
| n25 != pred(n0)
| n6 != sK0
| succ(n6) != n7
| n6 != sum(n25,n7)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n6,n6)
| n12 != sum(n12,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7441,plain,
( n4 != sum(n1,n3)
| n0 != sum(n25,n1)
| n1 != pred(n2)
| succ(n0) != n1
| n2 != sum(n1,n1)
| n0 != sK1
| n25 != pred(n0)
| n2 != sK0
| succ(n2) != n3
| n2 != sum(n25,n3)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n2,n2)
| n4 != sum(n4,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7442,plain,
( n0 != sum(n12,n14)
| n0 != sum(n25,n1)
| n12 != pred(n13)
| succ(n0) != n1
| n13 != sum(n12,n1)
| n0 != sK1
| n25 != pred(n0)
| n13 != sK0
| succ(n13) != n14
| n13 != sum(n25,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n0,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7443,plain,
( n10 != sum(n17,n19)
| n0 != sum(n25,n1)
| n17 != pred(n18)
| succ(n0) != n1
| n18 != sum(n17,n1)
| n0 != sK1
| n25 != pred(n0)
| n18 != sK0
| succ(n18) != n19
| n18 != sum(n25,n19)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n18,n18)
| n10 != sum(n10,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7444,plain,
( n18 != sum(n8,n10)
| n0 != sum(n25,n1)
| n8 != pred(n9)
| succ(n0) != n1
| n9 != sum(n8,n1)
| n0 != sK1
| n25 != pred(n0)
| n9 != sK0
| succ(n9) != n10
| n9 != sum(n25,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n18,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7445,plain,
( n16 != sum(n20,n22)
| n0 != sum(n25,n1)
| n20 != pred(n21)
| succ(n0) != n1
| n21 != sum(n20,n1)
| n0 != sK1
| n25 != pred(n0)
| n21 != sK0
| succ(n21) != n22
| n21 != sum(n25,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n16,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7446,plain,
( n20 != sum(n9,n11)
| n0 != sum(n25,n1)
| n9 != pred(n10)
| succ(n0) != n1
| n10 != sum(n9,n1)
| n0 != sK1
| n25 != pred(n0)
| n10 != sK0
| succ(n10) != n11
| n10 != sum(n25,n11)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n10,n10)
| n20 != sum(n20,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7447,plain,
( n8 != sum(n3,n5)
| n0 != sum(n25,n1)
| n3 != pred(n4)
| succ(n0) != n1
| n4 != sum(n3,n1)
| n0 != sK1
| n25 != pred(n0)
| n4 != sK0
| succ(n4) != n5
| n4 != sum(n25,n5)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n4,n4)
| n8 != sum(n8,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7448,plain,
( n20 != sum(n22,n24)
| n0 != sum(n25,n1)
| n22 != pred(n23)
| succ(n0) != n1
| n23 != sum(n22,n1)
| n0 != sK1
| n25 != pred(n0)
| n23 != sK0
| succ(n23) != n24
| n23 != sum(n25,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n20,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7449,plain,
( n14 != sum(n19,n21)
| n0 != sum(n25,n1)
| n19 != pred(n20)
| succ(n0) != n1
| n20 != sum(n19,n1)
| n0 != sK1
| n25 != pred(n0)
| n20 != sK0
| succ(n20) != n21
| n20 != sum(n25,n21)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n20,n20)
| n14 != sum(n14,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7450,plain,
( n6 != sum(n15,n17)
| n0 != sum(n25,n1)
| n15 != pred(n16)
| succ(n0) != n1
| n16 != sum(n15,n1)
| n0 != sK1
| n25 != pred(n0)
| n16 != sK0
| succ(n16) != n17
| n16 != sum(n25,n17)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n16,n16)
| n6 != sum(n6,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7451,plain,
( n8 != sum(n3,n5)
| n6 != sum(n2,n4)
| n3 != pred(n4)
| succ(n3) != n4
| n7 != sum(n3,n4)
| n3 != sK1
| n2 != pred(n3)
| n4 != sK0
| succ(n4) != n5
| n7 != sum(n2,n5)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n8,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7452,plain,
( n8 != sum(n3,n5)
| n24 != sum(n11,n13)
| n3 != pred(n4)
| succ(n12) != n13
| n16 != sum(n3,n13)
| n12 != sK1
| n11 != pred(n12)
| n4 != sK0
| succ(n4) != n5
| n16 != sum(n11,n5)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n16,n16)
| n6 != sum(n8,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7453,plain,
( n8 != sum(n3,n5)
| n10 != sum(n17,n19)
| n3 != pred(n4)
| succ(n18) != n19
| n22 != sum(n3,n19)
| n18 != sK1
| n17 != pred(n18)
| n4 != sK0
| succ(n4) != n5
| n22 != sum(n17,n5)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n22,n22)
| n18 != sum(n8,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7454,plain,
( n8 != sum(n3,n5)
| n0 != sum(n12,n14)
| n3 != pred(n4)
| succ(n13) != n14
| n17 != sum(n3,n14)
| n13 != sK1
| n12 != pred(n13)
| n4 != sK0
| succ(n4) != n5
| n17 != sum(n12,n5)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n8,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7455,plain,
( n4 != sK0
| n4 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7456,plain,
( n8 != sum(n3,n5)
| n10 != sum(n4,n6)
| n3 != pred(n4)
| succ(n5) != n6
| n9 != sum(n3,n6)
| n5 != sK1
| n4 != pred(n5)
| n4 != sK0
| succ(n4) != n5
| n9 != sum(n4,n5)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n8,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7457,plain,
( n8 != sum(n3,n5)
| n20 != sum(n9,n11)
| n3 != pred(n4)
| succ(n10) != n11
| n14 != sum(n3,n11)
| n10 != sK1
| n9 != pred(n10)
| n4 != sK0
| succ(n4) != n5
| n14 != sum(n9,n5)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n14,n14)
| n2 != sum(n8,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7458,plain,
( n8 != sum(n3,n5)
| n16 != sum(n7,n9)
| n3 != pred(n4)
| succ(n8) != n9
| n12 != sum(n3,n9)
| n8 != sK1
| n7 != pred(n8)
| n4 != sK0
| succ(n4) != n5
| n12 != sum(n7,n5)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| n24 != sum(n8,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7459,plain,
( n8 != sum(n3,n5)
| n18 != sum(n21,n23)
| n3 != pred(n4)
| succ(n22) != n23
| n0 != sum(n3,n23)
| n22 != sK1
| n21 != pred(n22)
| n4 != sK0
| succ(n4) != n5
| n0 != sum(n21,n5)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n0,n0)
| n0 != sum(n8,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7460,plain,
( n8 != sum(n3,n5)
| n4 != sum(n14,n16)
| n3 != pred(n4)
| succ(n15) != n16
| n19 != sum(n3,n16)
| n15 != sK1
| n14 != pred(n15)
| n4 != sK0
| succ(n4) != n5
| n19 != sum(n14,n5)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n8,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7461,plain,
( n8 != sum(n3,n5)
| n4 != sum(n1,n3)
| n3 != pred(n4)
| succ(n2) != n3
| n6 != sum(n3,n3)
| n2 != sK1
| n1 != pred(n2)
| n4 != sK0
| succ(n4) != n5
| n6 != sum(n1,n5)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n6,n6)
| n12 != sum(n8,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7462,plain,
( n8 != sum(n3,n5)
| n18 != sum(n8,n10)
| n3 != pred(n4)
| succ(n9) != n10
| n13 != sum(n3,n10)
| n9 != sK1
| n8 != pred(n9)
| n4 != sK0
| succ(n4) != n5
| n13 != sum(n8,n5)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n8,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7463,plain,
( n8 != sum(n3,n5)
| n6 != sum(n15,n17)
| n3 != pred(n4)
| succ(n16) != n17
| n20 != sum(n3,n17)
| n16 != sK1
| n15 != pred(n16)
| n4 != sK0
| succ(n4) != n5
| n20 != sum(n15,n5)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n20,n20)
| n14 != sum(n8,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7464,plain,
( n8 != sum(n3,n5)
| n22 != sum(n10,n12)
| n3 != pred(n4)
| succ(n11) != n12
| n15 != sum(n3,n12)
| n11 != sK1
| n10 != pred(n11)
| n4 != sK0
| succ(n4) != n5
| n15 != sum(n10,n5)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n8,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7465,plain,
( n8 != sum(n3,n5)
| n20 != sum(n22,n24)
| n3 != pred(n4)
| succ(n23) != n24
| n1 != sum(n3,n24)
| n23 != sK1
| n22 != pred(n23)
| n4 != sK0
| succ(n4) != n5
| n1 != sum(n22,n5)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n8,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7466,plain,
( n12 != sum(n5,n7)
| n8 != sum(n3,n5)
| n5 != pred(n6)
| succ(n4) != n5
| n10 != sum(n5,n5)
| n4 != sK1
| n3 != pred(n4)
| n6 != sK0
| succ(n6) != n7
| n10 != sum(n3,n7)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n10,n10)
| n20 != sum(n12,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7467,plain,
( n0 != sum(n12,n14)
| n8 != sum(n3,n5)
| n12 != pred(n13)
| succ(n4) != n5
| n17 != sum(n12,n5)
| n4 != sK1
| n3 != pred(n4)
| n13 != sK0
| succ(n13) != n14
| n17 != sum(n3,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n0,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7468,plain,
( n10 != sum(n17,n19)
| n8 != sum(n3,n5)
| n17 != pred(n18)
| succ(n4) != n5
| n22 != sum(n17,n5)
| n4 != sK1
| n3 != pred(n4)
| n18 != sK0
| succ(n18) != n19
| n22 != sum(n3,n19)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n22,n22)
| n18 != sum(n10,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7469,plain,
( n4 != sum(n1,n3)
| n8 != sum(n3,n5)
| n1 != pred(n2)
| succ(n4) != n5
| n6 != sum(n1,n5)
| n4 != sK1
| n3 != pred(n4)
| n2 != sK0
| succ(n2) != n3
| n6 != sum(n3,n3)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n6,n6)
| n12 != sum(n4,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7470,plain,
( n6 != sum(n15,n17)
| n8 != sum(n3,n5)
| n15 != pred(n16)
| succ(n4) != n5
| n20 != sum(n15,n5)
| n4 != sK1
| n3 != pred(n4)
| n16 != sK0
| succ(n16) != n17
| n20 != sum(n3,n17)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n20,n20)
| n14 != sum(n6,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7471,plain,
( n14 != sum(n6,n8)
| n8 != sum(n3,n5)
| n6 != pred(n7)
| succ(n4) != n5
| n11 != sum(n6,n5)
| n4 != sK1
| n3 != pred(n4)
| n7 != sK0
| succ(n7) != n8
| n11 != sum(n3,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n14,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7472,plain,
( n2 != sum(n0,n2)
| n8 != sum(n3,n5)
| n0 != pred(n1)
| succ(n4) != n5
| n5 != sum(n0,n5)
| n4 != sK1
| n3 != pred(n4)
| n1 != sK0
| succ(n1) != n2
| n5 != sum(n3,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n2,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7473,plain,
( n18 != sum(n8,n10)
| n8 != sum(n3,n5)
| n8 != pred(n9)
| succ(n4) != n5
| n13 != sum(n8,n5)
| n4 != sK1
| n3 != pred(n4)
| n9 != sK0
| succ(n9) != n10
| n13 != sum(n3,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n18,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7474,plain,
( n25 != sum(n20,n5)
| n25 != sum(n3,n22)
| n20 != pred(n21)
| n21 != sK0
| succ(n21) != n22
| n16 != sum(n20,n22)
| n3 != pred(n4)
| n4 != sK1
| succ(n4) != n5
| n8 != sum(n3,n5)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n16,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n25,n25)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7475,plain,
( n20 != sum(n9,n11)
| n8 != sum(n3,n5)
| n9 != pred(n10)
| succ(n4) != n5
| n14 != sum(n9,n5)
| n4 != sK1
| n3 != pred(n4)
| n10 != sK0
| succ(n10) != n11
| n14 != sum(n3,n11)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n14,n14)
| n2 != sum(n20,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7476,plain,
( n14 != sum(n19,n21)
| n8 != sum(n3,n5)
| n19 != pred(n20)
| succ(n4) != n5
| n24 != sum(n19,n5)
| n4 != sK1
| n3 != pred(n4)
| n20 != sK0
| succ(n20) != n21
| n24 != sum(n3,n21)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n24,n24)
| n22 != sum(n14,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7477,plain,
( n8 != sum(n16,n18)
| n8 != sum(n3,n5)
| n16 != pred(n17)
| succ(n4) != n5
| n21 != sum(n16,n5)
| n4 != sK1
| n3 != pred(n4)
| n17 != sK0
| succ(n17) != n18
| n21 != sum(n3,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n8,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7478,plain,
( n20 != sum(n22,n24)
| n8 != sum(n3,n5)
| n22 != pred(n23)
| succ(n4) != n5
| n1 != sum(n22,n5)
| n4 != sK1
| n3 != pred(n4)
| n23 != sK0
| succ(n23) != n24
| n1 != sum(n3,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n20,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7479,plain,
( n10 != sK0
| n10 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7480,plain,
( n20 != sum(n9,n11)
| n6 != sum(n2,n4)
| n9 != pred(n10)
| succ(n3) != n4
| n13 != sum(n9,n4)
| n3 != sK1
| n2 != pred(n3)
| n10 != sK0
| succ(n10) != n11
| n13 != sum(n2,n11)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n20,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7481,plain,
( n20 != sum(n9,n11)
| n6 != sum(n15,n17)
| n9 != pred(n10)
| succ(n16) != n17
| n0 != sum(n9,n17)
| n16 != sK1
| n15 != pred(n16)
| n10 != sK0
| succ(n10) != n11
| n0 != sum(n15,n11)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n0,n0)
| n0 != sum(n20,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7482,plain,
( n20 != sum(n9,n11)
| n0 != sum(n12,n14)
| n9 != pred(n10)
| succ(n13) != n14
| n23 != sum(n9,n14)
| n13 != sK1
| n12 != pred(n13)
| n10 != sK0
| succ(n10) != n11
| n23 != sum(n12,n11)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n20,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7483,plain,
( n25 != sum(n9,n16)
| n25 != sum(n14,n11)
| n9 != pred(n10)
| n10 != sK0
| succ(n10) != n11
| n20 != sum(n9,n11)
| n14 != pred(n15)
| n15 != sK1
| succ(n15) != n16
| n4 != sum(n14,n16)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n20,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n25,n25)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7484,plain,
( n20 != sum(n9,n11)
| n18 != sum(n8,n10)
| n9 != pred(n10)
| succ(n9) != n10
| n19 != sum(n9,n10)
| n9 != sK1
| n8 != pred(n9)
| n10 != sK0
| succ(n10) != n11
| n19 != sum(n8,n11)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n20,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7485,plain,
( n20 != sum(n9,n11)
| n16 != sum(n7,n9)
| n9 != pred(n10)
| succ(n8) != n9
| n18 != sum(n9,n9)
| n8 != sK1
| n7 != pred(n8)
| n10 != sK0
| succ(n10) != n11
| n18 != sum(n7,n11)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n18,n18)
| n10 != sum(n20,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7486,plain,
( n20 != sum(n9,n11)
| n10 != sum(n4,n6)
| n9 != pred(n10)
| succ(n5) != n6
| n15 != sum(n9,n6)
| n5 != sK1
| n4 != pred(n5)
| n10 != sK0
| succ(n10) != n11
| n15 != sum(n4,n11)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n20,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7487,plain,
( n20 != sum(n9,n11)
| n18 != sum(n21,n23)
| n9 != pred(n10)
| succ(n22) != n23
| n6 != sum(n9,n23)
| n22 != sK1
| n21 != pred(n22)
| n10 != sK0
| succ(n10) != n11
| n6 != sum(n21,n11)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n6,n6)
| n12 != sum(n20,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7488,plain,
( n20 != sum(n9,n11)
| n4 != sum(n1,n3)
| n9 != pred(n10)
| succ(n2) != n3
| n12 != sum(n9,n3)
| n2 != sK1
| n1 != pred(n2)
| n10 != sK0
| succ(n10) != n11
| n12 != sum(n1,n11)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| n24 != sum(n20,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7489,plain,
( n20 != sum(n9,n11)
| n22 != sum(n10,n12)
| n9 != pred(n10)
| succ(n11) != n12
| n21 != sum(n9,n12)
| n11 != sK1
| n10 != pred(n11)
| n10 != sK0
| succ(n10) != n11
| n21 != sum(n10,n11)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n20,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7490,plain,
( n20 != sum(n9,n11)
| n10 != sum(n17,n19)
| n9 != pred(n10)
| succ(n18) != n19
| n2 != sum(n9,n19)
| n18 != sK1
| n17 != pred(n18)
| n10 != sK0
| succ(n10) != n11
| n2 != sum(n17,n11)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n2,n2)
| n4 != sum(n20,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7491,plain,
( n20 != sum(n9,n11)
| n24 != sum(n11,n13)
| n9 != pred(n10)
| succ(n12) != n13
| n22 != sum(n9,n13)
| n12 != sK1
| n11 != pred(n12)
| n10 != sK0
| succ(n10) != n11
| n22 != sum(n11,n11)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n22,n22)
| n18 != sum(n20,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7492,plain,
( n20 != sum(n9,n11)
| n20 != sum(n22,n24)
| n9 != pred(n10)
| succ(n23) != n24
| n7 != sum(n9,n24)
| n23 != sK1
| n22 != pred(n23)
| n10 != sK0
| succ(n10) != n11
| n7 != sum(n22,n11)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n20,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7493,plain,
( n2 != sum(n0,n2)
| n18 != sum(n21,n23)
| n0 != pred(n1)
| succ(n22) != n23
| n23 != sum(n0,n23)
| n22 != sK1
| n21 != pred(n22)
| n1 != sK0
| succ(n1) != n2
| n23 != sum(n21,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n2,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7494,plain,
( n6 != sum(n15,n17)
| n18 != sum(n21,n23)
| n15 != pred(n16)
| succ(n22) != n23
| n12 != sum(n15,n23)
| n22 != sK1
| n21 != pred(n22)
| n16 != sK0
| succ(n16) != n17
| n12 != sum(n21,n17)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| n24 != sum(n6,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7495,plain,
( n12 != sum(n5,n7)
| n18 != sum(n21,n23)
| n5 != pred(n6)
| succ(n22) != n23
| n2 != sum(n5,n23)
| n22 != sK1
| n21 != pred(n22)
| n6 != sK0
| succ(n6) != n7
| n2 != sum(n21,n7)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n2,n2)
| n4 != sum(n12,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7496,plain,
( n16 != sum(n20,n22)
| n18 != sum(n21,n23)
| n20 != pred(n21)
| succ(n22) != n23
| n17 != sum(n20,n23)
| n22 != sK1
| n21 != pred(n22)
| n21 != sK0
| succ(n21) != n22
| n17 != sum(n21,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n16,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7497,plain,
( n18 != sum(n8,n10)
| n18 != sum(n21,n23)
| n8 != pred(n9)
| succ(n22) != n23
| n5 != sum(n8,n23)
| n22 != sK1
| n21 != pred(n22)
| n9 != sK0
| succ(n9) != n10
| n5 != sum(n21,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n18,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7498,plain,
( n14 != sum(n19,n21)
| n18 != sum(n21,n23)
| n19 != pred(n20)
| succ(n22) != n23
| n16 != sum(n19,n23)
| n22 != sK1
| n21 != pred(n22)
| n20 != sK0
| succ(n20) != n21
| n16 != sum(n21,n21)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n16,n16)
| n6 != sum(n14,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7499,plain,
( n20 != sum(n22,n24)
| n18 != sum(n21,n23)
| n22 != pred(n23)
| succ(n22) != n23
| n19 != sum(n22,n23)
| n22 != sK1
| n21 != pred(n22)
| n23 != sK0
| succ(n23) != n24
| n19 != sum(n21,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n20,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7500,plain,
( n4 != sum(n1,n3)
| n18 != sum(n21,n23)
| n1 != pred(n2)
| succ(n22) != n23
| n24 != sum(n1,n23)
| n22 != sK1
| n21 != pred(n22)
| n2 != sK0
| succ(n2) != n3
| n24 != sum(n21,n3)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n24,n24)
| n22 != sum(n4,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7501,plain,
( n10 != sum(n17,n19)
| n18 != sum(n21,n23)
| n17 != pred(n18)
| succ(n22) != n23
| n14 != sum(n17,n23)
| n22 != sK1
| n21 != pred(n22)
| n18 != sK0
| succ(n18) != n19
| n14 != sum(n21,n19)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n14,n14)
| n2 != sum(n10,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7502,plain,
( n8 != sum(n16,n18)
| n18 != sum(n21,n23)
| n16 != pred(n17)
| succ(n22) != n23
| n13 != sum(n16,n23)
| n22 != sK1
| n21 != pred(n22)
| n17 != sK0
| succ(n17) != n18
| n13 != sum(n21,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n8,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7503,plain,
( n0 != sum(n12,n14)
| n18 != sum(n21,n23)
| n12 != pred(n13)
| succ(n22) != n23
| n9 != sum(n12,n23)
| n22 != sK1
| n21 != pred(n22)
| n13 != sK0
| succ(n13) != n14
| n9 != sum(n21,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n0,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7504,plain,
( n14 != sum(n6,n8)
| n18 != sum(n21,n23)
| n6 != pred(n7)
| succ(n22) != n23
| n3 != sum(n6,n23)
| n22 != sK1
| n21 != pred(n22)
| n7 != sK0
| succ(n7) != n8
| n3 != sum(n21,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n14,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7505,plain,
( n14 != sum(n6,n8)
| n0 != sum(n12,n14)
| n6 != pred(n7)
| succ(n13) != n14
| n20 != sum(n6,n14)
| n13 != sK1
| n12 != pred(n13)
| n7 != sK0
| succ(n7) != n8
| n20 != sum(n12,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n20,n20)
| n14 != sum(n14,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7506,plain,
( n14 != sum(n6,n8)
| n18 != sum(n8,n10)
| n6 != pred(n7)
| succ(n9) != n10
| n16 != sum(n6,n10)
| n9 != sK1
| n8 != pred(n9)
| n7 != sK0
| succ(n7) != n8
| n16 != sum(n8,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n16,n16)
| n6 != sum(n14,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7507,plain,
( n14 != sum(n6,n8)
| n6 != sum(n2,n4)
| n6 != pred(n7)
| succ(n3) != n4
| n10 != sum(n6,n4)
| n3 != sK1
| n2 != pred(n3)
| n7 != sK0
| succ(n7) != n8
| n10 != sum(n2,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n10,n10)
| n20 != sum(n14,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7508,plain,
( n14 != sum(n6,n8)
| n16 != sum(n7,n9)
| n6 != pred(n7)
| succ(n8) != n9
| n15 != sum(n6,n9)
| n8 != sK1
| n7 != pred(n8)
| n7 != sK0
| succ(n7) != n8
| n15 != sum(n7,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n14,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7509,plain,
( n14 != sum(n6,n8)
| n20 != sum(n22,n24)
| n6 != pred(n7)
| succ(n23) != n24
| n4 != sum(n6,n24)
| n23 != sK1
| n22 != pred(n23)
| n7 != sK0
| succ(n7) != n8
| n4 != sum(n22,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n4,n4)
| n8 != sum(n14,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7510,plain,
( n14 != sum(n6,n8)
| n4 != sum(n14,n16)
| n6 != pred(n7)
| succ(n15) != n16
| n22 != sum(n6,n16)
| n15 != sK1
| n14 != pred(n15)
| n7 != sK0
| succ(n7) != n8
| n22 != sum(n14,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n22,n22)
| n18 != sum(n14,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7511,plain,
( n14 != sum(n6,n8)
| n6 != sum(n15,n17)
| n6 != pred(n7)
| succ(n16) != n17
| n23 != sum(n6,n17)
| n16 != sK1
| n15 != pred(n16)
| n7 != sK0
| succ(n7) != n8
| n23 != sum(n15,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n14,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7512,plain,
( n25 != sum(n6,n19)
| n25 != sum(n17,n8)
| n6 != pred(n7)
| n7 != sK0
| succ(n7) != n8
| n14 != sum(n6,n8)
| n17 != pred(n18)
| n18 != sK1
| succ(n18) != n19
| n10 != sum(n17,n19)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n14,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n25,n25)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7513,plain,
( n14 != sum(n6,n8)
| n22 != sum(n10,n12)
| n6 != pred(n7)
| succ(n11) != n12
| n18 != sum(n6,n12)
| n11 != sK1
| n10 != pred(n11)
| n7 != sK0
| succ(n7) != n8
| n18 != sum(n10,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n18,n18)
| n10 != sum(n14,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7514,plain,
( n14 != sum(n6,n8)
| n10 != sum(n4,n6)
| n6 != pred(n7)
| succ(n5) != n6
| n12 != sum(n6,n6)
| n5 != sK1
| n4 != pred(n5)
| n7 != sK0
| succ(n7) != n8
| n12 != sum(n4,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| n24 != sum(n14,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7515,plain,
( n14 != sum(n6,n8)
| n24 != sum(n11,n13)
| n6 != pred(n7)
| succ(n12) != n13
| n19 != sum(n6,n13)
| n12 != sK1
| n11 != pred(n12)
| n7 != sK0
| succ(n7) != n8
| n19 != sum(n11,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n14,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7516,plain,
( n14 != sum(n6,n8)
| n4 != sum(n1,n3)
| n6 != pred(n7)
| succ(n2) != n3
| n9 != sum(n6,n3)
| n2 != sK1
| n1 != pred(n2)
| n7 != sK0
| succ(n7) != n8
| n9 != sum(n1,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n14,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7517,plain,
( n14 != sum(n6,n8)
| n20 != sum(n9,n11)
| n6 != pred(n7)
| succ(n10) != n11
| n17 != sum(n6,n11)
| n10 != sK1
| n9 != pred(n10)
| n7 != sK0
| succ(n7) != n8
| n17 != sum(n9,n8)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n14,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7518,plain,
( n8 != sum(n16,n18)
| n0 != sum(n12,n14)
| n16 != pred(n17)
| succ(n13) != n14
| n4 != sum(n16,n14)
| n13 != sK1
| n12 != pred(n13)
| n17 != sK0
| succ(n17) != n18
| n4 != sum(n12,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n4,n4)
| n8 != sum(n8,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7519,plain,
( n14 != sum(n19,n21)
| n0 != sum(n12,n14)
| n19 != pred(n20)
| succ(n13) != n14
| n7 != sum(n19,n14)
| n13 != sK1
| n12 != pred(n13)
| n20 != sK0
| succ(n20) != n21
| n7 != sum(n12,n21)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n14,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7520,plain,
( n16 != sum(n20,n22)
| n0 != sum(n12,n14)
| n20 != pred(n21)
| succ(n13) != n14
| n8 != sum(n20,n14)
| n13 != sK1
| n12 != pred(n13)
| n21 != sK0
| succ(n21) != n22
| n8 != sum(n12,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n8,n8)
| n16 != sum(n16,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7521,plain,
( n2 != sum(n0,n2)
| n0 != sum(n12,n14)
| n0 != pred(n1)
| succ(n13) != n14
| n14 != sum(n0,n14)
| n13 != sK1
| n12 != pred(n13)
| n1 != sK0
| succ(n1) != n2
| n14 != sum(n12,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n14,n14)
| n2 != sum(n2,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7522,plain,
( n20 != sum(n22,n24)
| n0 != sum(n12,n14)
| n22 != pred(n23)
| succ(n13) != n14
| n10 != sum(n22,n14)
| n13 != sK1
| n12 != pred(n13)
| n23 != sK0
| succ(n23) != n24
| n10 != sum(n12,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n10,n10)
| n20 != sum(n20,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7523,plain,
( n18 != sum(n8,n10)
| n0 != sum(n12,n14)
| n8 != pred(n9)
| succ(n13) != n14
| n22 != sum(n8,n14)
| n13 != sK1
| n12 != pred(n13)
| n9 != sK0
| succ(n9) != n10
| n22 != sum(n12,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n22,n22)
| n18 != sum(n18,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7524,plain,
( n4 != sum(n1,n3)
| n0 != sum(n12,n14)
| n1 != pred(n2)
| succ(n13) != n14
| n15 != sum(n1,n14)
| n13 != sK1
| n12 != pred(n13)
| n2 != sK0
| succ(n2) != n3
| n15 != sum(n12,n3)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n4,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7525,plain,
( n10 != sum(n17,n19)
| n0 != sum(n12,n14)
| n17 != pred(n18)
| succ(n13) != n14
| n5 != sum(n17,n14)
| n13 != sK1
| n12 != pred(n13)
| n18 != sK0
| succ(n18) != n19
| n5 != sum(n12,n19)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n10,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7526,plain,
( n6 != sum(n15,n17)
| n0 != sum(n12,n14)
| n15 != pred(n16)
| succ(n13) != n14
| n3 != sum(n15,n14)
| n13 != sK1
| n12 != pred(n13)
| n16 != sK0
| succ(n16) != n17
| n3 != sum(n12,n17)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n6,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7527,plain,
( n13 != sK0
| n13 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7528,plain,
( n12 != sum(n5,n7)
| n0 != sum(n12,n14)
| n5 != pred(n6)
| succ(n13) != n14
| n19 != sum(n5,n14)
| n13 != sK1
| n12 != pred(n13)
| n6 != sK0
| succ(n6) != n7
| n19 != sum(n12,n7)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n12,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7529,plain,
( n10 != sum(n4,n6)
| n0 != sum(n12,n14)
| n4 != pred(n5)
| succ(n13) != n14
| n18 != sum(n4,n14)
| n13 != sK1
| n12 != pred(n13)
| n5 != sK0
| succ(n5) != n6
| n18 != sum(n12,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n18,n18)
| n10 != sum(n10,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7530,plain,
( n12 != sum(n5,n7)
| n16 != sum(n7,n9)
| n5 != pred(n6)
| succ(n8) != n9
| n14 != sum(n5,n9)
| n8 != sK1
| n7 != pred(n8)
| n6 != sK0
| succ(n6) != n7
| n14 != sum(n7,n7)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n14,n14)
| n2 != sum(n12,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7531,plain,
( n12 != sum(n5,n7)
| n20 != sum(n22,n24)
| n5 != pred(n6)
| succ(n23) != n24
| n3 != sum(n5,n24)
| n23 != sK1
| n22 != pred(n23)
| n6 != sK0
| succ(n6) != n7
| n3 != sum(n22,n7)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n12,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7532,plain,
( n12 != sum(n5,n7)
| n10 != sum(n4,n6)
| n5 != pred(n6)
| succ(n5) != n6
| n11 != sum(n5,n6)
| n5 != sK1
| n4 != pred(n5)
| n6 != sK0
| succ(n6) != n7
| n11 != sum(n4,n7)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n12,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7533,plain,
( n12 != sum(n5,n7)
| n6 != sum(n15,n17)
| n5 != pred(n6)
| succ(n16) != n17
| n22 != sum(n5,n17)
| n16 != sK1
| n15 != pred(n16)
| n6 != sK0
| succ(n6) != n7
| n22 != sum(n15,n7)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n22,n22)
| n18 != sum(n12,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7534,plain,
( n12 != sum(n5,n7)
| n22 != sum(n10,n12)
| n5 != pred(n6)
| succ(n11) != n12
| n17 != sum(n5,n12)
| n11 != sK1
| n10 != pred(n11)
| n6 != sK0
| succ(n6) != n7
| n17 != sum(n10,n7)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n12,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7535,plain,
( n12 != sum(n5,n7)
| n24 != sum(n11,n13)
| n5 != pred(n6)
| succ(n12) != n13
| n18 != sum(n5,n13)
| n12 != sK1
| n11 != pred(n12)
| n6 != sK0
| succ(n6) != n7
| n18 != sum(n11,n7)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n18,n18)
| n10 != sum(n12,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7536,plain,
( n12 != sum(n5,n7)
| n10 != sum(n17,n19)
| n5 != pred(n6)
| succ(n18) != n19
| n24 != sum(n5,n19)
| n18 != sK1
| n17 != pred(n18)
| n6 != sK0
| succ(n6) != n7
| n24 != sum(n17,n7)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n24,n24)
| n22 != sum(n12,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7537,plain,
( n12 != sum(n5,n7)
| n4 != sum(n1,n3)
| n5 != pred(n6)
| succ(n2) != n3
| n8 != sum(n5,n3)
| n2 != sK1
| n1 != pred(n2)
| n6 != sK0
| succ(n6) != n7
| n8 != sum(n1,n7)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n8,n8)
| n16 != sum(n12,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7538,plain,
( n12 != sum(n5,n7)
| n6 != sum(n2,n4)
| n5 != pred(n6)
| succ(n3) != n4
| n9 != sum(n5,n4)
| n3 != sK1
| n2 != pred(n3)
| n6 != sK0
| succ(n6) != n7
| n9 != sum(n2,n7)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n12,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7539,plain,
( n12 != sum(n5,n7)
| n20 != sum(n9,n11)
| n5 != pred(n6)
| succ(n10) != n11
| n16 != sum(n5,n11)
| n10 != sK1
| n9 != pred(n10)
| n6 != sK0
| succ(n6) != n7
| n16 != sum(n9,n7)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n16,n16)
| n6 != sum(n12,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7540,plain,
( n12 != sum(n5,n7)
| n18 != sum(n8,n10)
| n5 != pred(n6)
| succ(n9) != n10
| n15 != sum(n5,n10)
| n9 != sK1
| n8 != pred(n9)
| n6 != sK0
| succ(n6) != n7
| n15 != sum(n8,n7)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n12,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7541,plain,
( n12 != sum(n5,n7)
| n4 != sum(n14,n16)
| n5 != pred(n6)
| succ(n15) != n16
| n21 != sum(n5,n16)
| n15 != sK1
| n14 != pred(n15)
| n6 != sK0
| succ(n6) != n7
| n21 != sum(n14,n7)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n12,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7542,plain,
( n8 != sum(n16,n18)
| n18 != sum(n8,n10)
| n16 != pred(n17)
| succ(n9) != n10
| n0 != sum(n16,n10)
| n9 != sK1
| n8 != pred(n9)
| n17 != sK0
| succ(n17) != n18
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n0,n0)
| n0 != sum(n8,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7543,plain,
( n25 != sum(n15,n10)
| n25 != sum(n8,n17)
| n15 != pred(n16)
| n16 != sK0
| succ(n16) != n17
| n6 != sum(n15,n17)
| n8 != pred(n9)
| n9 != sK1
| succ(n9) != n10
| n18 != sum(n8,n10)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n6,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n25,n25)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7544,plain,
( n4 != sum(n1,n3)
| n18 != sum(n8,n10)
| n1 != pred(n2)
| succ(n9) != n10
| n11 != sum(n1,n10)
| n9 != sK1
| n8 != pred(n9)
| n2 != sK0
| succ(n2) != n3
| n11 != sum(n8,n3)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n4,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7545,plain,
( n14 != sum(n19,n21)
| n18 != sum(n8,n10)
| n19 != pred(n20)
| succ(n9) != n10
| n3 != sum(n19,n10)
| n9 != sK1
| n8 != pred(n9)
| n20 != sK0
| succ(n20) != n21
| n3 != sum(n8,n21)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n14,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7546,plain,
( n9 != sK0
| n9 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7547,plain,
( n16 != sum(n20,n22)
| n18 != sum(n8,n10)
| n20 != pred(n21)
| succ(n9) != n10
| n4 != sum(n20,n10)
| n9 != sK1
| n8 != pred(n9)
| n21 != sK0
| succ(n21) != n22
| n4 != sum(n8,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n4,n4)
| n8 != sum(n16,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7548,plain,
( n10 != sum(n17,n19)
| n18 != sum(n8,n10)
| n17 != pred(n18)
| succ(n9) != n10
| n1 != sum(n17,n10)
| n9 != sK1
| n8 != pred(n9)
| n18 != sK0
| succ(n18) != n19
| n1 != sum(n8,n19)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n10,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7549,plain,
( n2 != sum(n0,n2)
| n18 != sum(n8,n10)
| n0 != pred(n1)
| succ(n9) != n10
| n10 != sum(n0,n10)
| n9 != sK1
| n8 != pred(n9)
| n1 != sK0
| succ(n1) != n2
| n10 != sum(n8,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n10,n10)
| n20 != sum(n2,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7550,plain,
( n20 != sum(n22,n24)
| n18 != sum(n8,n10)
| n22 != pred(n23)
| succ(n9) != n10
| n6 != sum(n22,n10)
| n9 != sK1
| n8 != pred(n9)
| n23 != sK0
| succ(n23) != n24
| n6 != sum(n8,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n6,n6)
| n12 != sum(n20,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7551,plain,
( n0 != sum(n12,n14)
| n18 != sum(n8,n10)
| n12 != pred(n13)
| succ(n9) != n10
| n22 != sum(n12,n10)
| n9 != sK1
| n8 != pred(n9)
| n13 != sK0
| succ(n13) != n14
| n22 != sum(n8,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n22,n22)
| n18 != sum(n0,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7552,plain,
( n10 != sum(n4,n6)
| n18 != sum(n8,n10)
| n4 != pred(n5)
| succ(n9) != n10
| n14 != sum(n4,n10)
| n9 != sK1
| n8 != pred(n9)
| n5 != sK0
| succ(n5) != n6
| n14 != sum(n8,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n14,n14)
| n2 != sum(n10,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7553,plain,
( n0 != sum(n12,n14)
| n6 != sum(n2,n4)
| n12 != pred(n13)
| succ(n3) != n4
| n16 != sum(n12,n4)
| n3 != sK1
| n2 != pred(n3)
| n13 != sK0
| succ(n13) != n14
| n16 != sum(n2,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n16,n16)
| n6 != sum(n0,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7554,plain,
( n0 != sum(n12,n14)
| n22 != sum(n10,n12)
| n12 != pred(n13)
| succ(n11) != n12
| n24 != sum(n12,n12)
| n11 != sK1
| n10 != pred(n11)
| n13 != sK0
| succ(n13) != n14
| n24 != sum(n10,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n24,n24)
| n22 != sum(n0,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7555,plain,
( n25 != sum(n12,n13)
| n25 != sum(n11,n14)
| n12 != pred(n13)
| n13 != sK0
| succ(n13) != n14
| n0 != sum(n12,n14)
| n11 != pred(n12)
| n12 != sK1
| succ(n12) != n13
| n24 != sum(n11,n13)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n0,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n25,n25)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7556,plain,
( n0 != sum(n12,n14)
| n4 != sum(n1,n3)
| n12 != pred(n13)
| succ(n2) != n3
| n15 != sum(n12,n3)
| n2 != sK1
| n1 != pred(n2)
| n13 != sK0
| succ(n13) != n14
| n15 != sum(n1,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n0,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7557,plain,
( n0 != sum(n12,n14)
| n4 != sum(n14,n16)
| n12 != pred(n13)
| succ(n15) != n16
| n2 != sum(n12,n16)
| n15 != sK1
| n14 != pred(n15)
| n13 != sK0
| succ(n13) != n14
| n2 != sum(n14,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n2,n2)
| n4 != sum(n0,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7558,plain,
( n0 != sum(n12,n14)
| n20 != sum(n9,n11)
| n12 != pred(n13)
| succ(n10) != n11
| n23 != sum(n12,n11)
| n10 != sK1
| n9 != pred(n10)
| n13 != sK0
| succ(n13) != n14
| n23 != sum(n9,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n0,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7559,plain,
( n0 != sum(n12,n14)
| n10 != sum(n4,n6)
| n12 != pred(n13)
| succ(n5) != n6
| n18 != sum(n12,n6)
| n5 != sK1
| n4 != pred(n5)
| n13 != sK0
| succ(n13) != n14
| n18 != sum(n4,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n18,n18)
| n10 != sum(n0,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7560,plain,
( n0 != sum(n12,n14)
| n10 != sum(n17,n19)
| n12 != pred(n13)
| succ(n18) != n19
| n5 != sum(n12,n19)
| n18 != sK1
| n17 != pred(n18)
| n13 != sK0
| succ(n13) != n14
| n5 != sum(n17,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n0,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7561,plain,
( n0 != sum(n12,n14)
| n20 != sum(n22,n24)
| n12 != pred(n13)
| succ(n23) != n24
| n10 != sum(n12,n24)
| n23 != sK1
| n22 != pred(n23)
| n13 != sK0
| succ(n13) != n14
| n10 != sum(n22,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n10,n10)
| n20 != sum(n0,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7562,plain,
( n0 != sum(n12,n14)
| n16 != sum(n7,n9)
| n12 != pred(n13)
| succ(n8) != n9
| n21 != sum(n12,n9)
| n8 != sK1
| n7 != pred(n8)
| n13 != sK0
| succ(n13) != n14
| n21 != sum(n7,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n0,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7563,plain,
( n0 != sum(n12,n14)
| n6 != sum(n15,n17)
| n12 != pred(n13)
| succ(n16) != n17
| n3 != sum(n12,n17)
| n16 != sK1
| n15 != pred(n16)
| n13 != sK0
| succ(n13) != n14
| n3 != sum(n15,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n0,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7564,plain,
( n20 != sum(n22,n24)
| n6 != sum(n15,n17)
| n22 != pred(n23)
| succ(n16) != n17
| n13 != sum(n22,n17)
| n16 != sK1
| n15 != pred(n16)
| n23 != sK0
| succ(n23) != n24
| n13 != sum(n15,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n20,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7565,plain,
( n2 != sum(n0,n2)
| n6 != sum(n15,n17)
| n0 != pred(n1)
| succ(n16) != n17
| n17 != sum(n0,n17)
| n16 != sK1
| n15 != pred(n16)
| n1 != sK0
| succ(n1) != n2
| n17 != sum(n15,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n2,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7566,plain,
( n16 != sum(n20,n22)
| n6 != sum(n15,n17)
| n20 != pred(n21)
| succ(n16) != n17
| n11 != sum(n20,n17)
| n16 != sK1
| n15 != pred(n16)
| n21 != sK0
| succ(n21) != n22
| n11 != sum(n15,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n16,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7567,plain,
( n8 != sum(n16,n18)
| n6 != sum(n15,n17)
| n16 != pred(n17)
| succ(n16) != n17
| n7 != sum(n16,n17)
| n16 != sK1
| n15 != pred(n16)
| n17 != sK0
| succ(n17) != n18
| n7 != sum(n15,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n8,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7568,plain,
( n10 != sum(n17,n19)
| n6 != sum(n15,n17)
| n17 != pred(n18)
| succ(n16) != n17
| n8 != sum(n17,n17)
| n16 != sK1
| n15 != pred(n16)
| n18 != sK0
| succ(n18) != n19
| n8 != sum(n15,n19)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n8,n8)
| n16 != sum(n10,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7569,plain,
( n25 != sum(n8,n17)
| n25 != sum(n15,n10)
| n8 != pred(n9)
| n9 != sK0
| succ(n9) != n10
| n18 != sum(n8,n10)
| n15 != pred(n16)
| n16 != sK1
| succ(n16) != n17
| n6 != sum(n15,n17)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n18,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n25,n25)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7570,plain,
( n14 != sum(n19,n21)
| n6 != sum(n15,n17)
| n19 != pred(n20)
| succ(n16) != n17
| n10 != sum(n19,n17)
| n16 != sK1
| n15 != pred(n16)
| n20 != sK0
| succ(n20) != n21
| n10 != sum(n15,n21)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n10,n10)
| n20 != sum(n14,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7571,plain,
( n4 != sum(n1,n3)
| n6 != sum(n15,n17)
| n1 != pred(n2)
| succ(n16) != n17
| n18 != sum(n1,n17)
| n16 != sK1
| n15 != pred(n16)
| n2 != sK0
| succ(n2) != n3
| n18 != sum(n15,n3)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n18,n18)
| n10 != sum(n4,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7572,plain,
( n16 != sK0
| n16 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7573,plain,
( n10 != sum(n4,n6)
| n6 != sum(n15,n17)
| n4 != pred(n5)
| succ(n16) != n17
| n21 != sum(n4,n17)
| n16 != sK1
| n15 != pred(n16)
| n5 != sK0
| succ(n5) != n6
| n21 != sum(n15,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n10,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7574,plain,
( n6 != sum(n15,n17)
| n22 != sum(n10,n12)
| n15 != pred(n16)
| succ(n11) != n12
| n1 != sum(n15,n12)
| n11 != sK1
| n10 != pred(n11)
| n16 != sK0
| succ(n16) != n17
| n1 != sum(n10,n17)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n6,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7575,plain,
( n6 != sum(n15,n17)
| n6 != sum(n2,n4)
| n15 != pred(n16)
| succ(n3) != n4
| n19 != sum(n15,n4)
| n3 != sK1
| n2 != pred(n3)
| n16 != sK0
| succ(n16) != n17
| n19 != sum(n2,n17)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n6,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7576,plain,
( n6 != sum(n15,n17)
| n24 != sum(n11,n13)
| n15 != pred(n16)
| succ(n12) != n13
| n2 != sum(n15,n13)
| n12 != sK1
| n11 != pred(n12)
| n16 != sK0
| succ(n16) != n17
| n2 != sum(n11,n17)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n2,n2)
| n4 != sum(n6,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7577,plain,
( n6 != sum(n15,n17)
| n20 != sum(n9,n11)
| n15 != pred(n16)
| succ(n10) != n11
| n0 != sum(n15,n11)
| n10 != sK1
| n9 != pred(n10)
| n16 != sK0
| succ(n16) != n17
| n0 != sum(n9,n17)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n0,n0)
| n0 != sum(n6,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7578,plain,
( n6 != sum(n15,n17)
| n10 != sum(n4,n6)
| n15 != pred(n16)
| succ(n5) != n6
| n21 != sum(n15,n6)
| n5 != sK1
| n4 != pred(n5)
| n16 != sK0
| succ(n16) != n17
| n21 != sum(n4,n17)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n6,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7579,plain,
( n6 != sum(n15,n17)
| n10 != sum(n17,n19)
| n15 != pred(n16)
| succ(n18) != n19
| n8 != sum(n15,n19)
| n18 != sK1
| n17 != pred(n18)
| n16 != sK0
| succ(n16) != n17
| n8 != sum(n17,n17)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n8,n8)
| n16 != sum(n6,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7580,plain,
( n6 != sum(n15,n17)
| n20 != sum(n22,n24)
| n15 != pred(n16)
| succ(n23) != n24
| n13 != sum(n15,n24)
| n23 != sK1
| n22 != pred(n23)
| n16 != sK0
| succ(n16) != n17
| n13 != sum(n22,n17)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n6,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7581,plain,
( n6 != sum(n15,n17)
| n16 != sum(n7,n9)
| n15 != pred(n16)
| succ(n8) != n9
| n24 != sum(n15,n9)
| n8 != sK1
| n7 != pred(n8)
| n16 != sK0
| succ(n16) != n17
| n24 != sum(n7,n17)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n24,n24)
| n22 != sum(n6,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7582,plain,
( n6 != sum(n15,n17)
| n4 != sum(n14,n16)
| n15 != pred(n16)
| succ(n15) != n16
| n5 != sum(n15,n16)
| n15 != sK1
| n14 != pred(n15)
| n16 != sK0
| succ(n16) != n17
| n5 != sum(n14,n17)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n6,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7583,plain,
( n6 != sum(n15,n17)
| n4 != sum(n1,n3)
| n15 != pred(n16)
| succ(n2) != n3
| n18 != sum(n15,n3)
| n2 != sK1
| n1 != pred(n2)
| n16 != sK0
| succ(n16) != n17
| n18 != sum(n1,n17)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n18,n18)
| n10 != sum(n6,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7584,plain,
( n25 != sum(n19,n6)
| n25 != sum(n4,n21)
| n19 != pred(n20)
| n20 != sK0
| succ(n20) != n21
| n14 != sum(n19,n21)
| n4 != pred(n5)
| n5 != sK1
| succ(n5) != n6
| n10 != sum(n4,n6)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n14,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n25,n25)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7585,plain,
( n10 != sum(n17,n19)
| n10 != sum(n4,n6)
| n17 != pred(n18)
| succ(n5) != n6
| n23 != sum(n17,n6)
| n5 != sK1
| n4 != pred(n5)
| n18 != sK0
| succ(n18) != n19
| n23 != sum(n4,n19)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n10,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7586,plain,
( n2 != sum(n0,n2)
| n10 != sum(n4,n6)
| n0 != pred(n1)
| succ(n5) != n6
| n6 != sum(n0,n6)
| n5 != sK1
| n4 != pred(n5)
| n1 != sK0
| succ(n1) != n2
| n6 != sum(n4,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n6,n6)
| n12 != sum(n2,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7587,plain,
( n8 != sum(n16,n18)
| n10 != sum(n4,n6)
| n16 != pred(n17)
| succ(n5) != n6
| n22 != sum(n16,n6)
| n5 != sK1
| n4 != pred(n5)
| n17 != sK0
| succ(n17) != n18
| n22 != sum(n4,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n22,n22)
| n18 != sum(n8,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7588,plain,
( n18 != sum(n8,n10)
| n10 != sum(n4,n6)
| n8 != pred(n9)
| succ(n5) != n6
| n14 != sum(n8,n6)
| n5 != sK1
| n4 != pred(n5)
| n9 != sK0
| succ(n9) != n10
| n14 != sum(n4,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n14,n14)
| n2 != sum(n18,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7589,plain,
( n16 != sum(n20,n22)
| n10 != sum(n4,n6)
| n20 != pred(n21)
| succ(n5) != n6
| n0 != sum(n20,n6)
| n5 != sK1
| n4 != pred(n5)
| n21 != sK0
| succ(n21) != n22
| n0 != sum(n4,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n0,n0)
| n0 != sum(n16,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7590,plain,
( n20 != sum(n22,n24)
| n10 != sum(n4,n6)
| n22 != pred(n23)
| succ(n5) != n6
| n2 != sum(n22,n6)
| n5 != sK1
| n4 != pred(n5)
| n23 != sK0
| succ(n23) != n24
| n2 != sum(n4,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n2,n2)
| n4 != sum(n20,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7591,plain,
( n4 != sum(n1,n3)
| n10 != sum(n4,n6)
| n1 != pred(n2)
| succ(n5) != n6
| n7 != sum(n1,n6)
| n5 != sK1
| n4 != pred(n5)
| n2 != sK0
| succ(n2) != n3
| n7 != sum(n4,n3)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n4,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7592,plain,
( n5 != sK0
| n5 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7593,plain,
( n20 != sum(n22,n24)
| n10 != sum(n17,n19)
| n22 != pred(n23)
| succ(n18) != n19
| n15 != sum(n22,n19)
| n18 != sK1
| n17 != pred(n18)
| n23 != sK0
| succ(n23) != n24
| n15 != sum(n17,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n20,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7594,plain,
( n23 != sK0
| n23 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7595,plain,
( n20 != sum(n22,n24)
| n22 != sum(n10,n12)
| n22 != pred(n23)
| succ(n11) != n12
| n8 != sum(n22,n12)
| n11 != sK1
| n10 != pred(n11)
| n23 != sK0
| succ(n23) != n24
| n8 != sum(n10,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n8,n8)
| n16 != sum(n20,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7596,plain,
( n20 != sum(n22,n24)
| n4 != sum(n14,n16)
| n22 != pred(n23)
| succ(n15) != n16
| n12 != sum(n22,n16)
| n15 != sK1
| n14 != pred(n15)
| n23 != sK0
| succ(n23) != n24
| n12 != sum(n14,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| n24 != sum(n20,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7597,plain,
( n20 != sum(n22,n24)
| n16 != sum(n7,n9)
| n22 != pred(n23)
| succ(n8) != n9
| n5 != sum(n22,n9)
| n8 != sK1
| n7 != pred(n8)
| n23 != sK0
| succ(n23) != n24
| n5 != sum(n7,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n20,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7598,plain,
( n20 != sum(n22,n24)
| n20 != sum(n9,n11)
| n22 != pred(n23)
| succ(n10) != n11
| n7 != sum(n22,n11)
| n10 != sK1
| n9 != pred(n10)
| n23 != sK0
| succ(n23) != n24
| n7 != sum(n9,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n20,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7599,plain,
( n20 != sum(n22,n24)
| n24 != sum(n11,n13)
| n22 != pred(n23)
| succ(n12) != n13
| n9 != sum(n22,n13)
| n12 != sK1
| n11 != pred(n12)
| n23 != sK0
| succ(n23) != n24
| n9 != sum(n11,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n20,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7600,plain,
( n25 != sum(n22,n3)
| n25 != sum(n1,n24)
| n22 != pred(n23)
| n23 != sK0
| succ(n23) != n24
| n20 != sum(n22,n24)
| n1 != pred(n2)
| n2 != sK1
| succ(n2) != n3
| n4 != sum(n1,n3)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n20,n4)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n25,n25)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7601,plain,
( n20 != sum(n22,n24)
| n6 != sum(n2,n4)
| n22 != pred(n23)
| succ(n3) != n4
| n0 != sum(n22,n4)
| n3 != sK1
| n2 != pred(n3)
| n23 != sK0
| succ(n23) != n24
| n0 != sum(n2,n24)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n0,n0)
| n0 != sum(n20,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7602,plain,
( n8 != sum(n16,n18)
| n4 != sum(n14,n16)
| n16 != pred(n17)
| succ(n15) != n16
| n6 != sum(n16,n16)
| n15 != sK1
| n14 != pred(n15)
| n17 != sK0
| succ(n17) != n18
| n6 != sum(n14,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n6,n6)
| n12 != sum(n8,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7603,plain,
( n16 != sum(n20,n22)
| n4 != sum(n14,n16)
| n20 != pred(n21)
| succ(n15) != n16
| n10 != sum(n20,n16)
| n15 != sK1
| n14 != pred(n15)
| n21 != sK0
| succ(n21) != n22
| n10 != sum(n14,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n10,n10)
| n20 != sum(n16,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7604,plain,
( n10 != sum(n17,n19)
| n4 != sum(n14,n16)
| n17 != pred(n18)
| succ(n15) != n16
| n7 != sum(n17,n16)
| n15 != sK1
| n14 != pred(n15)
| n18 != sK0
| succ(n18) != n19
| n7 != sum(n14,n19)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n10,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7605,plain,
( n14 != sum(n19,n21)
| n4 != sum(n14,n16)
| n19 != pred(n20)
| succ(n15) != n16
| n9 != sum(n19,n16)
| n15 != sK1
| n14 != pred(n15)
| n20 != sK0
| succ(n20) != n21
| n9 != sum(n14,n21)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n14,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7606,plain,
( n18 != sum(n8,n10)
| n4 != sum(n14,n16)
| n8 != pred(n9)
| succ(n15) != n16
| n24 != sum(n8,n16)
| n15 != sK1
| n14 != pred(n15)
| n9 != sK0
| succ(n9) != n10
| n24 != sum(n14,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n24,n24)
| n22 != sum(n18,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7607,plain,
( n2 != sum(n0,n2)
| n4 != sum(n14,n16)
| n0 != pred(n1)
| succ(n15) != n16
| n16 != sum(n0,n16)
| n15 != sK1
| n14 != pred(n15)
| n1 != sK0
| succ(n1) != n2
| n16 != sum(n14,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n16,n16)
| n6 != sum(n2,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7608,plain,
( n4 != sum(n1,n3)
| n4 != sum(n14,n16)
| n1 != pred(n2)
| succ(n15) != n16
| n17 != sum(n1,n16)
| n15 != sK1
| n14 != pred(n15)
| n2 != sK0
| succ(n2) != n3
| n17 != sum(n14,n3)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n4,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7609,plain,
( n10 != sum(n4,n6)
| n4 != sum(n14,n16)
| n4 != pred(n5)
| succ(n15) != n16
| n20 != sum(n4,n16)
| n15 != sK1
| n14 != pred(n15)
| n5 != sK0
| succ(n5) != n6
| n20 != sum(n14,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n20,n20)
| n14 != sum(n10,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7610,plain,
( n14 != sum(n19,n21)
| n22 != sum(n10,n12)
| n19 != pred(n20)
| succ(n11) != n12
| n5 != sum(n19,n12)
| n11 != sK1
| n10 != pred(n11)
| n20 != sK0
| succ(n20) != n21
| n5 != sum(n10,n21)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n14,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7611,plain,
( n14 != sum(n19,n21)
| n20 != sum(n22,n24)
| n19 != pred(n20)
| succ(n23) != n24
| n17 != sum(n19,n24)
| n23 != sK1
| n22 != pred(n23)
| n20 != sK0
| succ(n20) != n21
| n17 != sum(n22,n21)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n14,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7612,plain,
( n14 != sum(n19,n21)
| n20 != sum(n9,n11)
| n19 != pred(n20)
| succ(n10) != n11
| n4 != sum(n19,n11)
| n10 != sK1
| n9 != pred(n10)
| n20 != sK0
| succ(n20) != n21
| n4 != sum(n9,n21)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n4,n4)
| n8 != sum(n14,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7613,plain,
( n14 != sum(n19,n21)
| n24 != sum(n11,n13)
| n19 != pred(n20)
| succ(n12) != n13
| n6 != sum(n19,n13)
| n12 != sK1
| n11 != pred(n12)
| n20 != sK0
| succ(n20) != n21
| n6 != sum(n11,n21)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n6,n6)
| n12 != sum(n14,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7614,plain,
( n14 != sum(n19,n21)
| n16 != sum(n7,n9)
| n19 != pred(n20)
| succ(n8) != n9
| n2 != sum(n19,n9)
| n8 != sK1
| n7 != pred(n8)
| n20 != sK0
| succ(n20) != n21
| n2 != sum(n7,n21)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n2,n2)
| n4 != sum(n14,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7615,plain,
( n14 != sum(n19,n21)
| n6 != sum(n2,n4)
| n19 != pred(n20)
| succ(n3) != n4
| n23 != sum(n19,n4)
| n3 != sK1
| n2 != pred(n3)
| n20 != sK0
| succ(n20) != n21
| n23 != sum(n2,n21)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n14,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7616,plain,
( n14 != sum(n19,n21)
| n4 != sum(n1,n3)
| n19 != pred(n20)
| succ(n2) != n3
| n22 != sum(n19,n3)
| n2 != sK1
| n1 != pred(n2)
| n20 != sK0
| succ(n20) != n21
| n22 != sum(n1,n21)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n22,n22)
| n18 != sum(n14,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7617,plain,
( n14 != sum(n19,n21)
| n10 != sum(n17,n19)
| n19 != pred(n20)
| succ(n18) != n19
| n12 != sum(n19,n19)
| n18 != sK1
| n17 != pred(n18)
| n20 != sK0
| succ(n20) != n21
| n12 != sum(n17,n21)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| n24 != sum(n14,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7618,plain,
( n8 != sum(n16,n18)
| n24 != sum(n11,n13)
| n16 != pred(n17)
| succ(n12) != n13
| n3 != sum(n16,n13)
| n12 != sK1
| n11 != pred(n12)
| n17 != sK0
| succ(n17) != n18
| n3 != sum(n11,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n8,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7619,plain,
( n2 != sum(n0,n2)
| n24 != sum(n11,n13)
| n0 != pred(n1)
| succ(n12) != n13
| n13 != sum(n0,n13)
| n12 != sK1
| n11 != pred(n12)
| n1 != sK0
| succ(n1) != n2
| n13 != sum(n11,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n2,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7620,plain,
( n10 != sum(n17,n19)
| n24 != sum(n11,n13)
| n17 != pred(n18)
| succ(n12) != n13
| n4 != sum(n17,n13)
| n12 != sK1
| n11 != pred(n12)
| n18 != sK0
| succ(n18) != n19
| n4 != sum(n11,n19)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n4,n4)
| n8 != sum(n10,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7621,plain,
( n16 != sum(n20,n22)
| n24 != sum(n11,n13)
| n20 != pred(n21)
| succ(n12) != n13
| n7 != sum(n20,n13)
| n12 != sK1
| n11 != pred(n12)
| n21 != sK0
| succ(n21) != n22
| n7 != sum(n11,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n16,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7622,plain,
( n18 != sum(n8,n10)
| n24 != sum(n11,n13)
| n8 != pred(n9)
| succ(n12) != n13
| n21 != sum(n8,n13)
| n12 != sK1
| n11 != pred(n12)
| n9 != sK0
| succ(n9) != n10
| n21 != sum(n11,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n18,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7623,plain,
( n4 != sum(n1,n3)
| n24 != sum(n11,n13)
| n1 != pred(n2)
| succ(n12) != n13
| n14 != sum(n1,n13)
| n12 != sK1
| n11 != pred(n12)
| n2 != sK0
| succ(n2) != n3
| n14 != sum(n11,n3)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n14,n14)
| n2 != sum(n4,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7624,plain,
( n10 != sum(n4,n6)
| n24 != sum(n11,n13)
| n4 != pred(n5)
| succ(n12) != n13
| n17 != sum(n4,n13)
| n12 != sK1
| n11 != pred(n12)
| n5 != sK0
| succ(n5) != n6
| n17 != sum(n11,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n10,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7625,plain,
( n18 != sK0
| n18 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7626,plain,
( n10 != sum(n17,n19)
| n4 != sum(n1,n3)
| n17 != pred(n18)
| succ(n2) != n3
| n20 != sum(n17,n3)
| n2 != sK1
| n1 != pred(n2)
| n18 != sK0
| succ(n18) != n19
| n20 != sum(n1,n19)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n20,n20)
| n14 != sum(n10,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7627,plain,
( n10 != sum(n17,n19)
| n22 != sum(n10,n12)
| n17 != pred(n18)
| succ(n11) != n12
| n3 != sum(n17,n12)
| n11 != sK1
| n10 != pred(n11)
| n18 != sK0
| succ(n18) != n19
| n3 != sum(n10,n19)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n10,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7628,plain,
( n10 != sum(n17,n19)
| n6 != sum(n2,n4)
| n17 != pred(n18)
| succ(n3) != n4
| n21 != sum(n17,n4)
| n3 != sK1
| n2 != pred(n3)
| n18 != sK0
| succ(n18) != n19
| n21 != sum(n2,n19)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n21,n21)
| n16 != sum(n10,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7629,plain,
( n10 != sum(n17,n19)
| n20 != sum(n9,n11)
| n17 != pred(n18)
| succ(n10) != n11
| n2 != sum(n17,n11)
| n10 != sK1
| n9 != pred(n10)
| n18 != sK0
| succ(n18) != n19
| n2 != sum(n9,n19)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n2,n2)
| n4 != sum(n10,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7630,plain,
( n10 != sum(n17,n19)
| n16 != sum(n7,n9)
| n17 != pred(n18)
| succ(n8) != n9
| n0 != sum(n17,n9)
| n8 != sK1
| n7 != pred(n8)
| n18 != sK0
| succ(n18) != n19
| n0 != sum(n7,n19)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n0,n0)
| n0 != sum(n10,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7631,plain,
( n10 != sum(n17,n19)
| n20 != sum(n22,n24)
| n17 != pred(n18)
| succ(n23) != n24
| n15 != sum(n17,n24)
| n23 != sK1
| n22 != pred(n23)
| n18 != sK0
| succ(n18) != n19
| n15 != sum(n22,n19)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n10,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7632,plain,
( n18 != sum(n8,n10)
| n20 != sum(n9,n11)
| n8 != pred(n9)
| succ(n10) != n11
| n19 != sum(n8,n11)
| n10 != sK1
| n9 != pred(n10)
| n9 != sK0
| succ(n9) != n10
| n19 != sum(n9,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n18,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7633,plain,
( n8 != sum(n16,n18)
| n20 != sum(n9,n11)
| n16 != pred(n17)
| succ(n10) != n11
| n1 != sum(n16,n11)
| n10 != sK1
| n9 != pred(n10)
| n17 != sK0
| succ(n17) != n18
| n1 != sum(n9,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n8,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7634,plain,
( n4 != sum(n1,n3)
| n20 != sum(n9,n11)
| n1 != pred(n2)
| succ(n10) != n11
| n12 != sum(n1,n11)
| n10 != sK1
| n9 != pred(n10)
| n2 != sK0
| succ(n2) != n3
| n12 != sum(n9,n3)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| n24 != sum(n4,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7635,plain,
( n16 != sum(n20,n22)
| n20 != sum(n9,n11)
| n20 != pred(n21)
| succ(n10) != n11
| n5 != sum(n20,n11)
| n10 != sK1
| n9 != pred(n10)
| n21 != sK0
| succ(n21) != n22
| n5 != sum(n9,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n16,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7636,plain,
( n2 != sum(n0,n2)
| n20 != sum(n9,n11)
| n0 != pred(n1)
| succ(n10) != n11
| n11 != sum(n0,n11)
| n10 != sK1
| n9 != pred(n10)
| n1 != sK0
| succ(n1) != n2
| n11 != sum(n9,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n2,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7637,plain,
( n10 != sum(n4,n6)
| n20 != sum(n9,n11)
| n4 != pred(n5)
| succ(n10) != n11
| n15 != sum(n4,n11)
| n10 != sK1
| n9 != pred(n10)
| n5 != sK0
| succ(n5) != n6
| n15 != sum(n9,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n15,n15)
| n4 != sum(n10,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7638,plain,
( n2 != sK0
| n2 != sK1
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7639,plain,
( n4 != sum(n1,n3)
| n16 != sum(n7,n9)
| n1 != pred(n2)
| succ(n8) != n9
| n10 != sum(n1,n9)
| n8 != sK1
| n7 != pred(n8)
| n2 != sK0
| succ(n2) != n3
| n10 != sum(n7,n3)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n10,n10)
| n20 != sum(n4,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7640,plain,
( n25 != sum(n1,n24)
| n25 != sum(n22,n3)
| n1 != pred(n2)
| n2 != sK0
| succ(n2) != n3
| n4 != sum(n1,n3)
| n22 != pred(n23)
| n23 != sK1
| succ(n23) != n24
| n20 != sum(n22,n24)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n4,n20)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n25,n25)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7641,plain,
( n4 != sum(n1,n3)
| n6 != sum(n2,n4)
| n1 != pred(n2)
| succ(n3) != n4
| n5 != sum(n1,n4)
| n3 != sK1
| n2 != pred(n3)
| n2 != sK0
| succ(n2) != n3
| n5 != sum(n2,n3)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n4,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7642,plain,
( n4 != sum(n1,n3)
| n10 != sum(n17,n19)
| n1 != pred(n2)
| succ(n18) != n19
| n20 != sum(n1,n19)
| n18 != sK1
| n17 != pred(n18)
| n2 != sK0
| succ(n2) != n3
| n20 != sum(n17,n3)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n20,n20)
| n14 != sum(n4,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7643,plain,
( n4 != sum(n1,n3)
| n22 != sum(n10,n12)
| n1 != pred(n2)
| succ(n11) != n12
| n13 != sum(n1,n12)
| n11 != sK1
| n10 != pred(n11)
| n2 != sK0
| succ(n2) != n3
| n13 != sum(n10,n3)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n4,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7644,plain,
( n8 != sum(n16,n18)
| n20 != sum(n22,n24)
| n16 != pred(n17)
| succ(n23) != n24
| n14 != sum(n16,n24)
| n23 != sK1
| n22 != pred(n23)
| n17 != sK0
| succ(n17) != n18
| n14 != sum(n22,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n14,n14)
| n2 != sum(n8,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7645,plain,
( n2 != sum(n0,n2)
| n20 != sum(n22,n24)
| n0 != pred(n1)
| succ(n23) != n24
| n24 != sum(n0,n24)
| n23 != sK1
| n22 != pred(n23)
| n1 != sK0
| succ(n1) != n2
| n24 != sum(n22,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n24,n24)
| n22 != sum(n2,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7646,plain,
( n18 != sum(n8,n10)
| n20 != sum(n22,n24)
| n8 != pred(n9)
| succ(n23) != n24
| n6 != sum(n8,n24)
| n23 != sK1
| n22 != pred(n23)
| n9 != sK0
| succ(n9) != n10
| n6 != sum(n22,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n6,n6)
| n12 != sum(n18,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7647,plain,
( n16 != sum(n20,n22)
| n20 != sum(n22,n24)
| n20 != pred(n21)
| succ(n23) != n24
| n18 != sum(n20,n24)
| n23 != sK1
| n22 != pred(n23)
| n21 != sK0
| succ(n21) != n22
| n18 != sum(n22,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n18,n18)
| n10 != sum(n16,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7648,plain,
( n10 != sum(n4,n6)
| n20 != sum(n22,n24)
| n4 != pred(n5)
| succ(n23) != n24
| n2 != sum(n4,n24)
| n23 != sK1
| n22 != pred(n23)
| n5 != sK0
| succ(n5) != n6
| n2 != sum(n22,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n2,n2)
| n4 != sum(n10,n20)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7649,plain,
( n18 != sum(n8,n10)
| n22 != sum(n10,n12)
| n8 != pred(n9)
| succ(n11) != n12
| n20 != sum(n8,n12)
| n11 != sK1
| n10 != pred(n11)
| n9 != sK0
| succ(n9) != n10
| n20 != sum(n10,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n20,n20)
| n14 != sum(n18,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7650,plain,
( n18 != sum(n8,n10)
| n6 != sum(n2,n4)
| n8 != pred(n9)
| succ(n3) != n4
| n12 != sum(n8,n4)
| n3 != sK1
| n2 != pred(n3)
| n9 != sK0
| succ(n9) != n10
| n12 != sum(n2,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| n24 != sum(n18,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7651,plain,
( n18 != sum(n8,n10)
| n16 != sum(n7,n9)
| n8 != pred(n9)
| succ(n8) != n9
| n17 != sum(n8,n9)
| n8 != sK1
| n7 != pred(n8)
| n9 != sK0
| succ(n9) != n10
| n17 != sum(n7,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n17,n17)
| n8 != sum(n18,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7652,plain,
( n18 != sum(n8,n10)
| n10 != sum(n17,n19)
| n8 != pred(n9)
| succ(n18) != n19
| n1 != sum(n8,n19)
| n18 != sK1
| n17 != pred(n18)
| n9 != sK0
| succ(n9) != n10
| n1 != sum(n17,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n18,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7653,plain,
( n18 != sum(n8,n10)
| n4 != sum(n1,n3)
| n8 != pred(n9)
| succ(n2) != n3
| n11 != sum(n8,n3)
| n2 != sK1
| n1 != pred(n2)
| n9 != sK0
| succ(n9) != n10
| n11 != sum(n1,n10)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n18,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7654,plain,
( n16 != sum(n20,n22)
| n16 != sum(n7,n9)
| n20 != pred(n21)
| succ(n8) != n9
| n3 != sum(n20,n9)
| n8 != sK1
| n7 != pred(n8)
| n21 != sK0
| succ(n21) != n22
| n3 != sum(n7,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n16,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7655,plain,
( n25 != sum(n16,n9)
| n25 != sum(n7,n18)
| n16 != pred(n17)
| n17 != sK0
| succ(n17) != n18
| n8 != sum(n16,n18)
| n7 != pred(n8)
| n8 != sK1
| succ(n8) != n9
| n16 != sum(n7,n9)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n8,n16)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n25,n25)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7656,plain,
( n2 != sum(n0,n2)
| n16 != sum(n7,n9)
| n0 != pred(n1)
| succ(n8) != n9
| n9 != sum(n0,n9)
| n8 != sK1
| n7 != pred(n8)
| n1 != sK0
| succ(n1) != n2
| n9 != sum(n7,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n2,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7657,plain,
( n10 != sum(n4,n6)
| n16 != sum(n7,n9)
| n4 != pred(n5)
| succ(n8) != n9
| n13 != sum(n4,n9)
| n8 != sK1
| n7 != pred(n8)
| n5 != sK0
| succ(n5) != n6
| n13 != sum(n7,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n10,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7658,plain,
( n8 != sum(n16,n18)
| n6 != sum(n2,n4)
| n16 != pred(n17)
| succ(n3) != n4
| n20 != sum(n16,n4)
| n3 != sK1
| n2 != pred(n3)
| n17 != sK0
| succ(n17) != n18
| n20 != sum(n2,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n20,n20)
| n14 != sum(n8,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7659,plain,
( n8 != sum(n16,n18)
| n22 != sum(n10,n12)
| n16 != pred(n17)
| succ(n11) != n12
| n2 != sum(n16,n12)
| n11 != sK1
| n10 != pred(n11)
| n17 != sK0
| succ(n17) != n18
| n2 != sum(n10,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n4 != sum(n2,n2)
| n4 != sum(n8,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7660,plain,
( n8 != sum(n16,n18)
| n10 != sum(n17,n19)
| n16 != pred(n17)
| succ(n18) != n19
| n9 != sum(n16,n19)
| n18 != sK1
| n17 != pred(n18)
| n17 != sK0
| succ(n17) != n18
| n9 != sum(n17,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n8,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7661,plain,
( n8 != sum(n16,n18)
| n4 != sum(n1,n3)
| n16 != pred(n17)
| succ(n2) != n3
| n19 != sum(n16,n3)
| n2 != sK1
| n1 != pred(n2)
| n17 != sK0
| succ(n17) != n18
| n19 != sum(n1,n18)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n8,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7662,plain,
( n2 != sum(n0,n2)
| n22 != sum(n10,n12)
| n0 != pred(n1)
| succ(n11) != n12
| n12 != sum(n0,n12)
| n11 != sK1
| n10 != pred(n11)
| n1 != sK0
| succ(n1) != n2
| n12 != sum(n10,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| n24 != sum(n2,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7663,plain,
( n16 != sum(n20,n22)
| n22 != sum(n10,n12)
| n20 != pred(n21)
| succ(n11) != n12
| n6 != sum(n20,n12)
| n11 != sK1
| n10 != pred(n11)
| n21 != sK0
| succ(n21) != n22
| n6 != sum(n10,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n6,n6)
| n12 != sum(n16,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7664,plain,
( n10 != sum(n4,n6)
| n22 != sum(n10,n12)
| n4 != pred(n5)
| succ(n11) != n12
| n16 != sum(n4,n12)
| n11 != sK1
| n10 != pred(n11)
| n5 != sK0
| succ(n5) != n6
| n16 != sum(n10,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n16,n16)
| n6 != sum(n10,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7665,plain,
( n2 != sum(n0,n2)
| n10 != sum(n17,n19)
| n0 != pred(n1)
| succ(n18) != n19
| n19 != sum(n0,n19)
| n18 != sK1
| n17 != pred(n18)
| n1 != sK0
| succ(n1) != n2
| n19 != sum(n17,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n2,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7666,plain,
( n2 != sum(n0,n2)
| n6 != sum(n2,n4)
| n0 != pred(n1)
| succ(n3) != n4
| n4 != sum(n0,n4)
| n3 != sK1
| n2 != pred(n3)
| n1 != sK0
| succ(n1) != n2
| n4 != sum(n2,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n4,n4)
| n8 != sum(n2,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7667,plain,
( n2 != sum(n0,n2)
| n4 != sum(n1,n3)
| n0 != pred(n1)
| succ(n2) != n3
| n3 != sum(n0,n3)
| n2 != sK1
| n1 != pred(n2)
| n1 != sK0
| succ(n1) != n2
| n3 != sum(n1,n2)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n2,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7668,plain,
( n16 != sum(n20,n22)
| n6 != sum(n2,n4)
| n20 != pred(n21)
| succ(n3) != n4
| n24 != sum(n20,n4)
| n3 != sK1
| n2 != pred(n3)
| n21 != sK0
| succ(n21) != n22
| n24 != sum(n2,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n24,n24)
| n22 != sum(n16,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7669,plain,
( n10 != sum(n4,n6)
| n6 != sum(n2,n4)
| n4 != pred(n5)
| succ(n3) != n4
| n8 != sum(n4,n4)
| n3 != sK1
| n2 != pred(n3)
| n5 != sK0
| succ(n5) != n6
| n8 != sum(n2,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n16 != sum(n8,n8)
| n16 != sum(n10,n6)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7670,plain,
( n16 != sum(n20,n22)
| n10 != sum(n17,n19)
| n20 != pred(n21)
| succ(n18) != n19
| n13 != sum(n20,n19)
| n18 != sK1
| n17 != pred(n18)
| n21 != sK0
| succ(n21) != n22
| n13 != sum(n17,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n13,n13)
| n0 != sum(n16,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7671,plain,
( n16 != sum(n20,n22)
| n4 != sum(n1,n3)
| n20 != pred(n21)
| succ(n2) != n3
| n23 != sum(n20,n3)
| n2 != sK1
| n1 != pred(n2)
| n21 != sK0
| succ(n21) != n22
| n23 != sum(n1,n22)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n16,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7672,plain,
( n10 != sum(n4,n6)
| n10 != sum(n17,n19)
| n4 != pred(n5)
| succ(n18) != n19
| n23 != sum(n4,n19)
| n18 != sK1
| n17 != pred(n18)
| n5 != sK0
| succ(n5) != n6
| n23 != sum(n17,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n20 != sum(n23,n23)
| n20 != sum(n10,n10)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7673,plain,
( n10 != sum(n4,n6)
| n4 != sum(n1,n3)
| n4 != pred(n5)
| succ(n2) != n3
| n7 != sum(n4,n3)
| n2 != sK1
| n1 != pred(n2)
| n5 != sK0
| succ(n5) != n6
| n7 != sum(n1,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n14 != sum(n7,n7)
| n14 != sum(n10,n4)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7674,plain,
( n25 != sum(n4,n21)
| n25 != sum(n19,n6)
| n4 != pred(n5)
| n5 != sK0
| succ(n5) != n6
| n10 != sum(n4,n6)
| n19 != pred(n20)
| n20 != sK1
| succ(n20) != n21
| n14 != sum(n19,n21)
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n10,n14)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| n24 != sum(n25,n25)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7675,plain,
( n10 != sum(n4,n6)
| n16 != sum(n20,n22)
| n4 != pred(n5)
| succ(n21) != n22
| n0 != sum(n4,n22)
| n21 != sK1
| n20 != pred(n21)
| n5 != sK0
| succ(n5) != n6
| n0 != sum(n20,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n0 != sum(n0,n0)
| n0 != sum(n10,n16)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7676,plain,
( n10 != sum(n4,n6)
| n22 != sum(n23,n25)
| n4 != pred(n5)
| succ(n24) != n25
| n3 != sum(n4,n25)
| n24 != sK1
| n23 != pred(n24)
| n5 != sK0
| succ(n5) != n6
| n3 != sum(n23,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n6 != sum(n3,n3)
| n6 != sum(n10,n22)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7677,plain,
( n10 != sum(n4,n6)
| n14 != sum(n6,n8)
| n4 != pred(n5)
| succ(n7) != n8
| n12 != sum(n4,n8)
| n7 != sK1
| n6 != pred(n7)
| n5 != sK0
| succ(n5) != n6
| n12 != sum(n6,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n24 != sum(n12,n12)
| n24 != sum(n10,n14)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7678,plain,
( n10 != sum(n4,n6)
| n8 != sum(n16,n18)
| n4 != pred(n5)
| succ(n17) != n18
| n22 != sum(n4,n18)
| n17 != sK1
| n16 != pred(n17)
| n5 != sK0
| succ(n5) != n6
| n22 != sum(n16,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n22,n22)
| n18 != sum(n10,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7679,plain,
( n10 != sum(n4,n6)
| n2 != sum(n13,n15)
| n4 != pred(n5)
| succ(n14) != n15
| n19 != sum(n4,n15)
| n14 != sK1
| n13 != pred(n14)
| n5 != sK0
| succ(n5) != n6
| n19 != sum(n13,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n12 != sum(n19,n19)
| n12 != sum(n10,n2)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7680,plain,
( n10 != sum(n4,n6)
| n12 != sum(n5,n7)
| n4 != pred(n5)
| succ(n6) != n7
| n11 != sum(n4,n7)
| n6 != sK1
| n5 != pred(n6)
| n5 != sK0
| succ(n5) != n6
| n11 != sum(n5,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n11,n11)
| n22 != sum(n10,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7681,plain,
( n10 != sum(n4,n6)
| n12 != sum(n18,n20)
| n4 != pred(n5)
| succ(n19) != n20
| n24 != sum(n4,n20)
| n19 != sK1
| n18 != pred(n19)
| n5 != sK0
| succ(n5) != n6
| n24 != sum(n18,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n22 != sum(n24,n24)
| n22 != sum(n10,n12)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7682,plain,
( n10 != sum(n4,n6)
| n24 != sum(n24,n0)
| n4 != pred(n5)
| n0 != succ(n25)
| n4 != sum(n4,n0)
| n25 != sK1
| n24 != pred(n25)
| n5 != sK0
| succ(n5) != n6
| n4 != sum(n24,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n8 != sum(n4,n4)
| n8 != sum(n10,n24)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7683,plain,
( n10 != sum(n4,n6)
| n0 != sum(n25,n1)
| n4 != pred(n5)
| succ(n0) != n1
| n5 != sum(n4,n1)
| n0 != sK1
| n25 != pred(n0)
| n5 != sK0
| succ(n5) != n6
| n5 != sum(n25,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n10 != sum(n5,n5)
| n10 != sum(n10,n0)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7684,plain,
( n10 != sum(n4,n6)
| n8 != sum(n3,n5)
| n4 != pred(n5)
| succ(n4) != n5
| n9 != sum(n4,n5)
| n4 != sK1
| n3 != pred(n4)
| n5 != sK0
| succ(n5) != n6
| n9 != sum(n3,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n18 != sum(n9,n9)
| n18 != sum(n10,n8)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
fof(f7685,plain,
( n10 != sum(n4,n6)
| n18 != sum(n21,n23)
| n4 != pred(n5)
| succ(n22) != n23
| n1 != sum(n4,n23)
| n22 != sK1
| n21 != pred(n22)
| n5 != sK0
| succ(n5) != n6
| n1 != sum(n21,n6)
| sK2 != sum(sum(pred(sK0),succ(sK1)),sum(pred(sK1),succ(sK0)))
| sK3 != sum(sum(pred(sK0),succ(sK0)),sum(pred(sK1),succ(sK1)))
| n2 != sum(n1,n1)
| n2 != sum(n10,n18)
| sK2 = sK3 ),
introduced(definition,[],[theory_tautology_sat_conflict]) ).
cnf(s326,plain,
( ~ spl52_326
| ~ spl52_327
| ~ spl52_328
| ~ spl52_329
| ~ spl52_330
| ~ spl52_331
| ~ spl52_332
| ~ spl52_333
| ~ spl52_334
| ~ spl52_335
| ~ spl52_336
| ~ spl52_337
| ~ spl52_338
| ~ spl52_339
| ~ spl52_340
| ~ spl52_341
| ~ spl52_342
| ~ spl52_343
| ~ spl52_344
| ~ spl52_345
| ~ spl52_346
| ~ spl52_347
| ~ spl52_348
| ~ spl52_349
| ~ spl52_350 ),
inference(sat_conversion,[],[f2834]) ).
cnf(s327,plain,
spl52_351,
inference(sat_conversion,[],[f2839]) ).
cnf(s328,plain,
spl52_352,
inference(sat_conversion,[],[f2844]) ).
cnf(s329,plain,
spl52_353,
inference(sat_conversion,[],[f2849]) ).
cnf(s330,plain,
spl52_354,
inference(sat_conversion,[],[f2854]) ).
cnf(s331,plain,
spl52_355,
inference(sat_conversion,[],[f2859]) ).
cnf(s332,plain,
spl52_356,
inference(sat_conversion,[],[f2864]) ).
cnf(s333,plain,
spl52_357,
inference(sat_conversion,[],[f2869]) ).
cnf(s334,plain,
spl52_358,
inference(sat_conversion,[],[f2874]) ).
cnf(s335,plain,
spl52_359,
inference(sat_conversion,[],[f2879]) ).
cnf(s336,plain,
spl52_360,
inference(sat_conversion,[],[f2884]) ).
cnf(s337,plain,
spl52_361,
inference(sat_conversion,[],[f2889]) ).
cnf(s338,plain,
spl52_362,
inference(sat_conversion,[],[f2894]) ).
cnf(s339,plain,
spl52_363,
inference(sat_conversion,[],[f2899]) ).
cnf(s340,plain,
spl52_364,
inference(sat_conversion,[],[f2904]) ).
cnf(s341,plain,
spl52_365,
inference(sat_conversion,[],[f2909]) ).
cnf(s342,plain,
spl52_366,
inference(sat_conversion,[],[f2914]) ).
cnf(s343,plain,
spl52_367,
inference(sat_conversion,[],[f2919]) ).
cnf(s344,plain,
spl52_368,
inference(sat_conversion,[],[f2924]) ).
cnf(s345,plain,
spl52_369,
inference(sat_conversion,[],[f2929]) ).
cnf(s346,plain,
spl52_370,
inference(sat_conversion,[],[f2934]) ).
cnf(s347,plain,
spl52_371,
inference(sat_conversion,[],[f2939]) ).
cnf(s348,plain,
spl52_372,
inference(sat_conversion,[],[f2944]) ).
cnf(s349,plain,
spl52_373,
inference(sat_conversion,[],[f2949]) ).
cnf(s350,plain,
spl52_374,
inference(sat_conversion,[],[f2954]) ).
cnf(s351,plain,
spl52_375,
inference(sat_conversion,[],[f2959]) ).
cnf(s352,plain,
spl52_376,
inference(sat_conversion,[],[f2964]) ).
cnf(s353,plain,
spl52_377,
inference(sat_conversion,[],[f2969]) ).
cnf(s354,plain,
spl52_378,
inference(sat_conversion,[],[f2974]) ).
cnf(s355,plain,
spl52_379,
inference(sat_conversion,[],[f2979]) ).
cnf(s356,plain,
spl52_380,
inference(sat_conversion,[],[f2984]) ).
cnf(s357,plain,
spl52_381,
inference(sat_conversion,[],[f2989]) ).
cnf(s358,plain,
spl52_382,
inference(sat_conversion,[],[f2994]) ).
cnf(s359,plain,
spl52_383,
inference(sat_conversion,[],[f2999]) ).
cnf(s360,plain,
spl52_384,
inference(sat_conversion,[],[f3004]) ).
cnf(s361,plain,
spl52_385,
inference(sat_conversion,[],[f3009]) ).
cnf(s362,plain,
spl52_386,
inference(sat_conversion,[],[f3014]) ).
cnf(s363,plain,
spl52_387,
inference(sat_conversion,[],[f3019]) ).
cnf(s364,plain,
spl52_388,
inference(sat_conversion,[],[f3024]) ).
cnf(s365,plain,
spl52_389,
inference(sat_conversion,[],[f3029]) ).
cnf(s366,plain,
spl52_390,
inference(sat_conversion,[],[f3034]) ).
cnf(s367,plain,
spl52_391,
inference(sat_conversion,[],[f3039]) ).
cnf(s368,plain,
spl52_392,
inference(sat_conversion,[],[f3044]) ).
cnf(s369,plain,
spl52_393,
inference(sat_conversion,[],[f3049]) ).
cnf(s370,plain,
spl52_394,
inference(sat_conversion,[],[f3054]) ).
cnf(s371,plain,
spl52_395,
inference(sat_conversion,[],[f3059]) ).
cnf(s372,plain,
spl52_396,
inference(sat_conversion,[],[f3064]) ).
cnf(s373,plain,
spl52_397,
inference(sat_conversion,[],[f3069]) ).
cnf(s374,plain,
spl52_398,
inference(sat_conversion,[],[f3074]) ).
cnf(s375,plain,
spl52_399,
inference(sat_conversion,[],[f3079]) ).
cnf(s376,plain,
spl52_400,
inference(sat_conversion,[],[f3084]) ).
cnf(s377,plain,
( spl52_401
| spl52_402
| spl52_403
| spl52_404
| spl52_405
| spl52_406
| spl52_407
| spl52_408
| spl52_409
| spl52_410
| spl52_411
| spl52_412
| spl52_413
| spl52_414
| spl52_415
| spl52_416
| spl52_417
| spl52_418
| spl52_419
| spl52_420
| spl52_421
| spl52_422
| spl52_423
| spl52_424
| spl52_425
| spl52_426 ),
inference(sat_conversion,[],[f3189]) ).
cnf(s378,plain,
( spl52_427
| spl52_428
| spl52_429
| spl52_430
| spl52_431
| spl52_432
| spl52_433
| spl52_434
| spl52_435
| spl52_436
| spl52_437
| spl52_438
| spl52_439
| spl52_440
| spl52_441
| spl52_442
| spl52_443
| spl52_444
| spl52_445
| spl52_446
| spl52_447
| spl52_448
| spl52_449
| spl52_450
| spl52_451
| spl52_452 ),
inference(sat_conversion,[],[f3294]) ).
cnf(s379,plain,
spl52_453,
inference(sat_conversion,[],[f3299]) ).
cnf(s380,plain,
spl52_454,
inference(sat_conversion,[],[f3304]) ).
cnf(s381,plain,
spl52_455,
inference(sat_conversion,[],[f3309]) ).
cnf(s382,plain,
spl52_456,
inference(sat_conversion,[],[f3314]) ).
cnf(s383,plain,
spl52_457,
inference(sat_conversion,[],[f3319]) ).
cnf(s384,plain,
spl52_458,
inference(sat_conversion,[],[f3324]) ).
cnf(s385,plain,
spl52_459,
inference(sat_conversion,[],[f3329]) ).
cnf(s386,plain,
spl52_460,
inference(sat_conversion,[],[f3334]) ).
cnf(s387,plain,
spl52_461,
inference(sat_conversion,[],[f3339]) ).
cnf(s388,plain,
spl52_462,
inference(sat_conversion,[],[f3344]) ).
cnf(s389,plain,
spl52_463,
inference(sat_conversion,[],[f3349]) ).
cnf(s390,plain,
spl52_464,
inference(sat_conversion,[],[f3354]) ).
cnf(s391,plain,
spl52_465,
inference(sat_conversion,[],[f3359]) ).
cnf(s392,plain,
spl52_466,
inference(sat_conversion,[],[f3364]) ).
cnf(s393,plain,
spl52_467,
inference(sat_conversion,[],[f3369]) ).
cnf(s394,plain,
spl52_468,
inference(sat_conversion,[],[f3374]) ).
cnf(s395,plain,
spl52_469,
inference(sat_conversion,[],[f3379]) ).
cnf(s396,plain,
spl52_470,
inference(sat_conversion,[],[f3384]) ).
cnf(s397,plain,
spl52_471,
inference(sat_conversion,[],[f3389]) ).
cnf(s398,plain,
spl52_472,
inference(sat_conversion,[],[f3394]) ).
cnf(s399,plain,
spl52_473,
inference(sat_conversion,[],[f3399]) ).
cnf(s400,plain,
spl52_474,
inference(sat_conversion,[],[f3404]) ).
cnf(s401,plain,
spl52_475,
inference(sat_conversion,[],[f3409]) ).
cnf(s402,plain,
spl52_476,
inference(sat_conversion,[],[f3414]) ).
cnf(s403,plain,
spl52_477,
inference(sat_conversion,[],[f3419]) ).
cnf(s404,plain,
spl52_478,
inference(sat_conversion,[],[f3424]) ).
cnf(s405,plain,
spl52_479,
inference(sat_conversion,[],[f3429]) ).
cnf(s406,plain,
spl52_480,
inference(sat_conversion,[],[f3434]) ).
cnf(s407,plain,
spl52_481,
inference(sat_conversion,[],[f3439]) ).
cnf(s408,plain,
spl52_482,
inference(sat_conversion,[],[f3444]) ).
cnf(s409,plain,
spl52_483,
inference(sat_conversion,[],[f3449]) ).
cnf(s410,plain,
spl52_484,
inference(sat_conversion,[],[f3454]) ).
cnf(s411,plain,
spl52_485,
inference(sat_conversion,[],[f3459]) ).
cnf(s412,plain,
spl52_486,
inference(sat_conversion,[],[f3464]) ).
cnf(s413,plain,
spl52_487,
inference(sat_conversion,[],[f3469]) ).
cnf(s414,plain,
spl52_488,
inference(sat_conversion,[],[f3474]) ).
cnf(s415,plain,
spl52_489,
inference(sat_conversion,[],[f3479]) ).
cnf(s416,plain,
spl52_490,
inference(sat_conversion,[],[f3484]) ).
cnf(s417,plain,
spl52_491,
inference(sat_conversion,[],[f3489]) ).
cnf(s418,plain,
spl52_492,
inference(sat_conversion,[],[f3494]) ).
cnf(s419,plain,
spl52_493,
inference(sat_conversion,[],[f3499]) ).
cnf(s420,plain,
spl52_494,
inference(sat_conversion,[],[f3504]) ).
cnf(s421,plain,
spl52_495,
inference(sat_conversion,[],[f3509]) ).
cnf(s422,plain,
spl52_496,
inference(sat_conversion,[],[f3514]) ).
cnf(s423,plain,
spl52_497,
inference(sat_conversion,[],[f3519]) ).
cnf(s424,plain,
spl52_498,
inference(sat_conversion,[],[f3524]) ).
cnf(s425,plain,
spl52_499,
inference(sat_conversion,[],[f3529]) ).
cnf(s426,plain,
spl52_500,
inference(sat_conversion,[],[f3534]) ).
cnf(s427,plain,
spl52_501,
inference(sat_conversion,[],[f3539]) ).
cnf(s428,plain,
spl52_502,
inference(sat_conversion,[],[f3544]) ).
cnf(s429,plain,
spl52_503,
inference(sat_conversion,[],[f3549]) ).
cnf(s430,plain,
spl52_504,
inference(sat_conversion,[],[f3554]) ).
cnf(s431,plain,
spl52_505,
inference(sat_conversion,[],[f3559]) ).
cnf(s432,plain,
spl52_506,
inference(sat_conversion,[],[f3564]) ).
cnf(s433,plain,
spl52_507,
inference(sat_conversion,[],[f3569]) ).
cnf(s434,plain,
spl52_508,
inference(sat_conversion,[],[f3574]) ).
cnf(s435,plain,
spl52_509,
inference(sat_conversion,[],[f3579]) ).
cnf(s436,plain,
spl52_510,
inference(sat_conversion,[],[f3584]) ).
cnf(s437,plain,
spl52_511,
inference(sat_conversion,[],[f3589]) ).
cnf(s438,plain,
spl52_512,
inference(sat_conversion,[],[f3594]) ).
cnf(s439,plain,
spl52_513,
inference(sat_conversion,[],[f3599]) ).
cnf(s440,plain,
spl52_514,
inference(sat_conversion,[],[f3604]) ).
cnf(s441,plain,
spl52_515,
inference(sat_conversion,[],[f3609]) ).
cnf(s442,plain,
spl52_516,
inference(sat_conversion,[],[f3614]) ).
cnf(s443,plain,
spl52_517,
inference(sat_conversion,[],[f3619]) ).
cnf(s444,plain,
spl52_518,
inference(sat_conversion,[],[f3624]) ).
cnf(s445,plain,
spl52_519,
inference(sat_conversion,[],[f3629]) ).
cnf(s446,plain,
spl52_520,
inference(sat_conversion,[],[f3634]) ).
cnf(s447,plain,
spl52_521,
inference(sat_conversion,[],[f3639]) ).
cnf(s448,plain,
spl52_522,
inference(sat_conversion,[],[f3644]) ).
cnf(s449,plain,
spl52_523,
inference(sat_conversion,[],[f3649]) ).
cnf(s450,plain,
spl52_524,
inference(sat_conversion,[],[f3654]) ).
cnf(s451,plain,
spl52_525,
inference(sat_conversion,[],[f3659]) ).
cnf(s452,plain,
spl52_526,
inference(sat_conversion,[],[f3664]) ).
cnf(s453,plain,
spl52_527,
inference(sat_conversion,[],[f3669]) ).
cnf(s454,plain,
spl52_528,
inference(sat_conversion,[],[f3674]) ).
cnf(s455,plain,
spl52_529,
inference(sat_conversion,[],[f3679]) ).
cnf(s456,plain,
spl52_530,
inference(sat_conversion,[],[f3684]) ).
cnf(s457,plain,
spl52_531,
inference(sat_conversion,[],[f3689]) ).
cnf(s458,plain,
spl52_532,
inference(sat_conversion,[],[f3694]) ).
cnf(s459,plain,
spl52_533,
inference(sat_conversion,[],[f3699]) ).
cnf(s460,plain,
spl52_534,
inference(sat_conversion,[],[f3704]) ).
cnf(s461,plain,
spl52_535,
inference(sat_conversion,[],[f3709]) ).
cnf(s462,plain,
spl52_536,
inference(sat_conversion,[],[f3714]) ).
cnf(s463,plain,
spl52_537,
inference(sat_conversion,[],[f3719]) ).
cnf(s464,plain,
spl52_538,
inference(sat_conversion,[],[f3724]) ).
cnf(s465,plain,
spl52_539,
inference(sat_conversion,[],[f3729]) ).
cnf(s466,plain,
spl52_540,
inference(sat_conversion,[],[f3734]) ).
cnf(s467,plain,
spl52_541,
inference(sat_conversion,[],[f3739]) ).
cnf(s468,plain,
spl52_542,
inference(sat_conversion,[],[f3744]) ).
cnf(s469,plain,
spl52_543,
inference(sat_conversion,[],[f3749]) ).
cnf(s470,plain,
spl52_544,
inference(sat_conversion,[],[f3754]) ).
cnf(s471,plain,
spl52_545,
inference(sat_conversion,[],[f3759]) ).
cnf(s472,plain,
spl52_546,
inference(sat_conversion,[],[f3764]) ).
cnf(s473,plain,
spl52_547,
inference(sat_conversion,[],[f3769]) ).
cnf(s474,plain,
spl52_548,
inference(sat_conversion,[],[f3774]) ).
cnf(s475,plain,
spl52_549,
inference(sat_conversion,[],[f3779]) ).
cnf(s476,plain,
spl52_550,
inference(sat_conversion,[],[f3784]) ).
cnf(s477,plain,
spl52_551,
inference(sat_conversion,[],[f3789]) ).
cnf(s478,plain,
spl52_552,
inference(sat_conversion,[],[f3794]) ).
cnf(s479,plain,
spl52_553,
inference(sat_conversion,[],[f3799]) ).
cnf(s480,plain,
spl52_554,
inference(sat_conversion,[],[f3804]) ).
cnf(s481,plain,
spl52_555,
inference(sat_conversion,[],[f3809]) ).
cnf(s482,plain,
spl52_556,
inference(sat_conversion,[],[f3814]) ).
cnf(s483,plain,
spl52_557,
inference(sat_conversion,[],[f3819]) ).
cnf(s484,plain,
spl52_558,
inference(sat_conversion,[],[f3824]) ).
cnf(s485,plain,
spl52_559,
inference(sat_conversion,[],[f3829]) ).
cnf(s486,plain,
spl52_560,
inference(sat_conversion,[],[f3834]) ).
cnf(s487,plain,
spl52_561,
inference(sat_conversion,[],[f3839]) ).
cnf(s488,plain,
spl52_562,
inference(sat_conversion,[],[f3844]) ).
cnf(s489,plain,
spl52_563,
inference(sat_conversion,[],[f3849]) ).
cnf(s490,plain,
spl52_564,
inference(sat_conversion,[],[f3854]) ).
cnf(s491,plain,
spl52_565,
inference(sat_conversion,[],[f3859]) ).
cnf(s492,plain,
spl52_566,
inference(sat_conversion,[],[f3864]) ).
cnf(s493,plain,
spl52_567,
inference(sat_conversion,[],[f3869]) ).
cnf(s494,plain,
spl52_568,
inference(sat_conversion,[],[f3874]) ).
cnf(s495,plain,
spl52_569,
inference(sat_conversion,[],[f3879]) ).
cnf(s496,plain,
spl52_570,
inference(sat_conversion,[],[f3884]) ).
cnf(s497,plain,
spl52_571,
inference(sat_conversion,[],[f3889]) ).
cnf(s498,plain,
spl52_572,
inference(sat_conversion,[],[f3894]) ).
cnf(s499,plain,
spl52_573,
inference(sat_conversion,[],[f3899]) ).
cnf(s500,plain,
spl52_574,
inference(sat_conversion,[],[f3904]) ).
cnf(s501,plain,
spl52_575,
inference(sat_conversion,[],[f3909]) ).
cnf(s502,plain,
spl52_576,
inference(sat_conversion,[],[f3914]) ).
cnf(s503,plain,
spl52_577,
inference(sat_conversion,[],[f3919]) ).
cnf(s504,plain,
spl52_578,
inference(sat_conversion,[],[f3924]) ).
cnf(s505,plain,
spl52_579,
inference(sat_conversion,[],[f3929]) ).
cnf(s506,plain,
spl52_580,
inference(sat_conversion,[],[f3934]) ).
cnf(s507,plain,
spl52_581,
inference(sat_conversion,[],[f3939]) ).
cnf(s508,plain,
spl52_582,
inference(sat_conversion,[],[f3944]) ).
cnf(s509,plain,
spl52_583,
inference(sat_conversion,[],[f3949]) ).
cnf(s510,plain,
spl52_584,
inference(sat_conversion,[],[f3954]) ).
cnf(s511,plain,
spl52_585,
inference(sat_conversion,[],[f3959]) ).
cnf(s512,plain,
spl52_586,
inference(sat_conversion,[],[f3964]) ).
cnf(s513,plain,
spl52_587,
inference(sat_conversion,[],[f3969]) ).
cnf(s514,plain,
spl52_588,
inference(sat_conversion,[],[f3974]) ).
cnf(s515,plain,
spl52_589,
inference(sat_conversion,[],[f3979]) ).
cnf(s516,plain,
spl52_590,
inference(sat_conversion,[],[f3984]) ).
cnf(s517,plain,
spl52_591,
inference(sat_conversion,[],[f3989]) ).
cnf(s518,plain,
spl52_592,
inference(sat_conversion,[],[f3994]) ).
cnf(s519,plain,
spl52_593,
inference(sat_conversion,[],[f3999]) ).
cnf(s520,plain,
spl52_594,
inference(sat_conversion,[],[f4004]) ).
cnf(s521,plain,
spl52_595,
inference(sat_conversion,[],[f4009]) ).
cnf(s522,plain,
spl52_596,
inference(sat_conversion,[],[f4014]) ).
cnf(s523,plain,
spl52_597,
inference(sat_conversion,[],[f4019]) ).
cnf(s524,plain,
spl52_598,
inference(sat_conversion,[],[f4024]) ).
cnf(s525,plain,
spl52_599,
inference(sat_conversion,[],[f4029]) ).
cnf(s526,plain,
spl52_600,
inference(sat_conversion,[],[f4034]) ).
cnf(s527,plain,
spl52_601,
inference(sat_conversion,[],[f4039]) ).
cnf(s528,plain,
spl52_602,
inference(sat_conversion,[],[f4044]) ).
cnf(s529,plain,
spl52_603,
inference(sat_conversion,[],[f4049]) ).
cnf(s530,plain,
spl52_604,
inference(sat_conversion,[],[f4054]) ).
cnf(s531,plain,
spl52_605,
inference(sat_conversion,[],[f4059]) ).
cnf(s532,plain,
spl52_606,
inference(sat_conversion,[],[f4064]) ).
cnf(s533,plain,
spl52_607,
inference(sat_conversion,[],[f4069]) ).
cnf(s534,plain,
spl52_608,
inference(sat_conversion,[],[f4074]) ).
cnf(s535,plain,
spl52_609,
inference(sat_conversion,[],[f4079]) ).
cnf(s536,plain,
spl52_610,
inference(sat_conversion,[],[f4084]) ).
cnf(s537,plain,
spl52_611,
inference(sat_conversion,[],[f4089]) ).
cnf(s538,plain,
spl52_612,
inference(sat_conversion,[],[f4094]) ).
cnf(s539,plain,
spl52_613,
inference(sat_conversion,[],[f4099]) ).
cnf(s540,plain,
spl52_614,
inference(sat_conversion,[],[f4104]) ).
cnf(s541,plain,
spl52_615,
inference(sat_conversion,[],[f4109]) ).
cnf(s542,plain,
spl52_616,
inference(sat_conversion,[],[f4114]) ).
cnf(s543,plain,
spl52_617,
inference(sat_conversion,[],[f4119]) ).
cnf(s544,plain,
spl52_618,
inference(sat_conversion,[],[f4124]) ).
cnf(s545,plain,
spl52_619,
inference(sat_conversion,[],[f4129]) ).
cnf(s546,plain,
spl52_620,
inference(sat_conversion,[],[f4134]) ).
cnf(s547,plain,
spl52_621,
inference(sat_conversion,[],[f4139]) ).
cnf(s548,plain,
spl52_622,
inference(sat_conversion,[],[f4144]) ).
cnf(s549,plain,
spl52_623,
inference(sat_conversion,[],[f4149]) ).
cnf(s550,plain,
spl52_624,
inference(sat_conversion,[],[f4154]) ).
cnf(s551,plain,
spl52_625,
inference(sat_conversion,[],[f4159]) ).
cnf(s552,plain,
spl52_626,
inference(sat_conversion,[],[f4164]) ).
cnf(s553,plain,
spl52_627,
inference(sat_conversion,[],[f4169]) ).
cnf(s554,plain,
spl52_628,
inference(sat_conversion,[],[f4174]) ).
cnf(s555,plain,
spl52_629,
inference(sat_conversion,[],[f4179]) ).
cnf(s556,plain,
spl52_630,
inference(sat_conversion,[],[f4184]) ).
cnf(s557,plain,
spl52_631,
inference(sat_conversion,[],[f4189]) ).
cnf(s558,plain,
spl52_632,
inference(sat_conversion,[],[f4194]) ).
cnf(s559,plain,
spl52_633,
inference(sat_conversion,[],[f4199]) ).
cnf(s560,plain,
spl52_634,
inference(sat_conversion,[],[f4204]) ).
cnf(s561,plain,
spl52_635,
inference(sat_conversion,[],[f4209]) ).
cnf(s562,plain,
spl52_636,
inference(sat_conversion,[],[f4214]) ).
cnf(s563,plain,
spl52_637,
inference(sat_conversion,[],[f4219]) ).
cnf(s564,plain,
spl52_638,
inference(sat_conversion,[],[f4224]) ).
cnf(s565,plain,
spl52_639,
inference(sat_conversion,[],[f4229]) ).
cnf(s566,plain,
spl52_640,
inference(sat_conversion,[],[f4234]) ).
cnf(s567,plain,
spl52_641,
inference(sat_conversion,[],[f4239]) ).
cnf(s568,plain,
spl52_642,
inference(sat_conversion,[],[f4244]) ).
cnf(s569,plain,
spl52_643,
inference(sat_conversion,[],[f4249]) ).
cnf(s570,plain,
spl52_644,
inference(sat_conversion,[],[f4254]) ).
cnf(s571,plain,
spl52_645,
inference(sat_conversion,[],[f4259]) ).
cnf(s572,plain,
spl52_646,
inference(sat_conversion,[],[f4264]) ).
cnf(s573,plain,
spl52_647,
inference(sat_conversion,[],[f4269]) ).
cnf(s574,plain,
spl52_648,
inference(sat_conversion,[],[f4274]) ).
cnf(s575,plain,
spl52_649,
inference(sat_conversion,[],[f4279]) ).
cnf(s576,plain,
spl52_650,
inference(sat_conversion,[],[f4284]) ).
cnf(s577,plain,
spl52_651,
inference(sat_conversion,[],[f4289]) ).
cnf(s578,plain,
spl52_652,
inference(sat_conversion,[],[f4294]) ).
cnf(s579,plain,
spl52_653,
inference(sat_conversion,[],[f4299]) ).
cnf(s580,plain,
spl52_654,
inference(sat_conversion,[],[f4304]) ).
cnf(s581,plain,
spl52_655,
inference(sat_conversion,[],[f4309]) ).
cnf(s582,plain,
spl52_656,
inference(sat_conversion,[],[f4314]) ).
cnf(s583,plain,
spl52_657,
inference(sat_conversion,[],[f4319]) ).
cnf(s584,plain,
spl52_658,
inference(sat_conversion,[],[f4324]) ).
cnf(s585,plain,
spl52_659,
inference(sat_conversion,[],[f4329]) ).
cnf(s586,plain,
spl52_660,
inference(sat_conversion,[],[f4334]) ).
cnf(s587,plain,
spl52_661,
inference(sat_conversion,[],[f4339]) ).
cnf(s588,plain,
spl52_662,
inference(sat_conversion,[],[f4344]) ).
cnf(s589,plain,
spl52_663,
inference(sat_conversion,[],[f4349]) ).
cnf(s590,plain,
spl52_664,
inference(sat_conversion,[],[f4354]) ).
cnf(s591,plain,
spl52_665,
inference(sat_conversion,[],[f4359]) ).
cnf(s592,plain,
spl52_666,
inference(sat_conversion,[],[f4364]) ).
cnf(s593,plain,
spl52_667,
inference(sat_conversion,[],[f4369]) ).
cnf(s594,plain,
spl52_668,
inference(sat_conversion,[],[f4374]) ).
cnf(s595,plain,
spl52_669,
inference(sat_conversion,[],[f4379]) ).
cnf(s596,plain,
spl52_670,
inference(sat_conversion,[],[f4384]) ).
cnf(s597,plain,
spl52_671,
inference(sat_conversion,[],[f4389]) ).
cnf(s598,plain,
spl52_672,
inference(sat_conversion,[],[f4394]) ).
cnf(s599,plain,
spl52_673,
inference(sat_conversion,[],[f4399]) ).
cnf(s600,plain,
spl52_674,
inference(sat_conversion,[],[f4404]) ).
cnf(s601,plain,
spl52_675,
inference(sat_conversion,[],[f4409]) ).
cnf(s602,plain,
spl52_676,
inference(sat_conversion,[],[f4414]) ).
cnf(s603,plain,
spl52_677,
inference(sat_conversion,[],[f4419]) ).
cnf(s604,plain,
spl52_678,
inference(sat_conversion,[],[f4424]) ).
cnf(s605,plain,
spl52_679,
inference(sat_conversion,[],[f4429]) ).
cnf(s606,plain,
spl52_680,
inference(sat_conversion,[],[f4434]) ).
cnf(s607,plain,
spl52_681,
inference(sat_conversion,[],[f4439]) ).
cnf(s608,plain,
spl52_682,
inference(sat_conversion,[],[f4444]) ).
cnf(s609,plain,
spl52_683,
inference(sat_conversion,[],[f4449]) ).
cnf(s610,plain,
spl52_684,
inference(sat_conversion,[],[f4454]) ).
cnf(s611,plain,
spl52_685,
inference(sat_conversion,[],[f4459]) ).
cnf(s612,plain,
spl52_686,
inference(sat_conversion,[],[f4464]) ).
cnf(s613,plain,
spl52_687,
inference(sat_conversion,[],[f4469]) ).
cnf(s614,plain,
spl52_688,
inference(sat_conversion,[],[f4474]) ).
cnf(s615,plain,
spl52_689,
inference(sat_conversion,[],[f4479]) ).
cnf(s616,plain,
spl52_690,
inference(sat_conversion,[],[f4484]) ).
cnf(s617,plain,
spl52_691,
inference(sat_conversion,[],[f4489]) ).
cnf(s618,plain,
spl52_692,
inference(sat_conversion,[],[f4494]) ).
cnf(s619,plain,
spl52_693,
inference(sat_conversion,[],[f4499]) ).
cnf(s620,plain,
spl52_694,
inference(sat_conversion,[],[f4504]) ).
cnf(s621,plain,
spl52_695,
inference(sat_conversion,[],[f4509]) ).
cnf(s622,plain,
spl52_696,
inference(sat_conversion,[],[f4514]) ).
cnf(s623,plain,
spl52_697,
inference(sat_conversion,[],[f4519]) ).
cnf(s624,plain,
spl52_698,
inference(sat_conversion,[],[f4524]) ).
cnf(s625,plain,
spl52_699,
inference(sat_conversion,[],[f4529]) ).
cnf(s626,plain,
spl52_700,
inference(sat_conversion,[],[f4534]) ).
cnf(s627,plain,
spl52_701,
inference(sat_conversion,[],[f4539]) ).
cnf(s628,plain,
spl52_702,
inference(sat_conversion,[],[f4544]) ).
cnf(s629,plain,
spl52_703,
inference(sat_conversion,[],[f4549]) ).
cnf(s630,plain,
spl52_704,
inference(sat_conversion,[],[f4554]) ).
cnf(s631,plain,
spl52_705,
inference(sat_conversion,[],[f4559]) ).
cnf(s632,plain,
spl52_706,
inference(sat_conversion,[],[f4564]) ).
cnf(s633,plain,
spl52_707,
inference(sat_conversion,[],[f4569]) ).
cnf(s634,plain,
spl52_708,
inference(sat_conversion,[],[f4574]) ).
cnf(s635,plain,
spl52_709,
inference(sat_conversion,[],[f4579]) ).
cnf(s636,plain,
spl52_710,
inference(sat_conversion,[],[f4584]) ).
cnf(s637,plain,
spl52_711,
inference(sat_conversion,[],[f4589]) ).
cnf(s638,plain,
spl52_712,
inference(sat_conversion,[],[f4594]) ).
cnf(s639,plain,
spl52_713,
inference(sat_conversion,[],[f4599]) ).
cnf(s640,plain,
spl52_714,
inference(sat_conversion,[],[f4604]) ).
cnf(s641,plain,
spl52_715,
inference(sat_conversion,[],[f4609]) ).
cnf(s642,plain,
spl52_716,
inference(sat_conversion,[],[f4614]) ).
cnf(s643,plain,
spl52_717,
inference(sat_conversion,[],[f4619]) ).
cnf(s644,plain,
spl52_718,
inference(sat_conversion,[],[f4624]) ).
cnf(s645,plain,
spl52_719,
inference(sat_conversion,[],[f4629]) ).
cnf(s646,plain,
spl52_720,
inference(sat_conversion,[],[f4634]) ).
cnf(s647,plain,
spl52_721,
inference(sat_conversion,[],[f4639]) ).
cnf(s648,plain,
spl52_722,
inference(sat_conversion,[],[f4644]) ).
cnf(s649,plain,
spl52_723,
inference(sat_conversion,[],[f4649]) ).
cnf(s650,plain,
spl52_724,
inference(sat_conversion,[],[f4654]) ).
cnf(s651,plain,
spl52_725,
inference(sat_conversion,[],[f4659]) ).
cnf(s652,plain,
spl52_726,
inference(sat_conversion,[],[f4664]) ).
cnf(s653,plain,
spl52_727,
inference(sat_conversion,[],[f4669]) ).
cnf(s654,plain,
spl52_728,
inference(sat_conversion,[],[f4674]) ).
cnf(s655,plain,
spl52_729,
inference(sat_conversion,[],[f4679]) ).
cnf(s656,plain,
spl52_730,
inference(sat_conversion,[],[f4684]) ).
cnf(s657,plain,
spl52_731,
inference(sat_conversion,[],[f4689]) ).
cnf(s658,plain,
spl52_732,
inference(sat_conversion,[],[f4694]) ).
cnf(s659,plain,
spl52_733,
inference(sat_conversion,[],[f4699]) ).
cnf(s660,plain,
spl52_734,
inference(sat_conversion,[],[f4704]) ).
cnf(s661,plain,
spl52_735,
inference(sat_conversion,[],[f4709]) ).
cnf(s662,plain,
spl52_736,
inference(sat_conversion,[],[f4714]) ).
cnf(s663,plain,
spl52_737,
inference(sat_conversion,[],[f4719]) ).
cnf(s664,plain,
spl52_738,
inference(sat_conversion,[],[f4724]) ).
cnf(s665,plain,
spl52_739,
inference(sat_conversion,[],[f4729]) ).
cnf(s666,plain,
spl52_740,
inference(sat_conversion,[],[f4734]) ).
cnf(s667,plain,
spl52_741,
inference(sat_conversion,[],[f4739]) ).
cnf(s668,plain,
spl52_742,
inference(sat_conversion,[],[f4744]) ).
cnf(s669,plain,
spl52_743,
inference(sat_conversion,[],[f4749]) ).
cnf(s670,plain,
spl52_744,
inference(sat_conversion,[],[f4754]) ).
cnf(s671,plain,
spl52_745,
inference(sat_conversion,[],[f4759]) ).
cnf(s672,plain,
spl52_746,
inference(sat_conversion,[],[f4764]) ).
cnf(s673,plain,
spl52_747,
inference(sat_conversion,[],[f4769]) ).
cnf(s674,plain,
spl52_748,
inference(sat_conversion,[],[f4774]) ).
cnf(s675,plain,
spl52_749,
inference(sat_conversion,[],[f4779]) ).
cnf(s676,plain,
spl52_750,
inference(sat_conversion,[],[f4784]) ).
cnf(s677,plain,
spl52_751,
inference(sat_conversion,[],[f4789]) ).
cnf(s678,plain,
spl52_752,
inference(sat_conversion,[],[f4794]) ).
cnf(s679,plain,
spl52_753,
inference(sat_conversion,[],[f4799]) ).
cnf(s680,plain,
spl52_754,
inference(sat_conversion,[],[f4804]) ).
cnf(s681,plain,
spl52_755,
inference(sat_conversion,[],[f4809]) ).
cnf(s682,plain,
spl52_756,
inference(sat_conversion,[],[f4814]) ).
cnf(s683,plain,
spl52_757,
inference(sat_conversion,[],[f4819]) ).
cnf(s684,plain,
spl52_758,
inference(sat_conversion,[],[f4824]) ).
cnf(s685,plain,
spl52_759,
inference(sat_conversion,[],[f4829]) ).
cnf(s686,plain,
spl52_760,
inference(sat_conversion,[],[f4834]) ).
cnf(s687,plain,
spl52_761,
inference(sat_conversion,[],[f4839]) ).
cnf(s688,plain,
spl52_762,
inference(sat_conversion,[],[f4844]) ).
cnf(s689,plain,
spl52_763,
inference(sat_conversion,[],[f4849]) ).
cnf(s690,plain,
spl52_764,
inference(sat_conversion,[],[f4854]) ).
cnf(s691,plain,
spl52_765,
inference(sat_conversion,[],[f4859]) ).
cnf(s692,plain,
spl52_766,
inference(sat_conversion,[],[f4864]) ).
cnf(s693,plain,
spl52_767,
inference(sat_conversion,[],[f4869]) ).
cnf(s694,plain,
spl52_768,
inference(sat_conversion,[],[f4874]) ).
cnf(s695,plain,
spl52_769,
inference(sat_conversion,[],[f4879]) ).
cnf(s696,plain,
spl52_770,
inference(sat_conversion,[],[f4884]) ).
cnf(s697,plain,
spl52_771,
inference(sat_conversion,[],[f4889]) ).
cnf(s698,plain,
spl52_772,
inference(sat_conversion,[],[f4894]) ).
cnf(s699,plain,
spl52_773,
inference(sat_conversion,[],[f4899]) ).
cnf(s700,plain,
spl52_774,
inference(sat_conversion,[],[f4904]) ).
cnf(s701,plain,
spl52_775,
inference(sat_conversion,[],[f4909]) ).
cnf(s702,plain,
spl52_776,
inference(sat_conversion,[],[f4914]) ).
cnf(s703,plain,
spl52_777,
inference(sat_conversion,[],[f4919]) ).
cnf(s704,plain,
spl52_778,
inference(sat_conversion,[],[f4924]) ).
cnf(s705,plain,
spl52_779,
inference(sat_conversion,[],[f4929]) ).
cnf(s706,plain,
spl52_780,
inference(sat_conversion,[],[f4934]) ).
cnf(s707,plain,
spl52_781,
inference(sat_conversion,[],[f4939]) ).
cnf(s708,plain,
spl52_782,
inference(sat_conversion,[],[f4944]) ).
cnf(s709,plain,
spl52_783,
inference(sat_conversion,[],[f4949]) ).
cnf(s710,plain,
spl52_784,
inference(sat_conversion,[],[f4954]) ).
cnf(s711,plain,
spl52_785,
inference(sat_conversion,[],[f4959]) ).
cnf(s712,plain,
spl52_786,
inference(sat_conversion,[],[f4964]) ).
cnf(s713,plain,
spl52_787,
inference(sat_conversion,[],[f4969]) ).
cnf(s714,plain,
spl52_788,
inference(sat_conversion,[],[f4974]) ).
cnf(s715,plain,
spl52_789,
inference(sat_conversion,[],[f4979]) ).
cnf(s716,plain,
spl52_790,
inference(sat_conversion,[],[f4984]) ).
cnf(s717,plain,
spl52_791,
inference(sat_conversion,[],[f4989]) ).
cnf(s718,plain,
spl52_792,
inference(sat_conversion,[],[f4994]) ).
cnf(s719,plain,
spl52_793,
inference(sat_conversion,[],[f4999]) ).
cnf(s720,plain,
spl52_794,
inference(sat_conversion,[],[f5004]) ).
cnf(s721,plain,
spl52_795,
inference(sat_conversion,[],[f5009]) ).
cnf(s722,plain,
spl52_796,
inference(sat_conversion,[],[f5014]) ).
cnf(s723,plain,
spl52_797,
inference(sat_conversion,[],[f5019]) ).
cnf(s724,plain,
spl52_798,
inference(sat_conversion,[],[f5024]) ).
cnf(s725,plain,
spl52_799,
inference(sat_conversion,[],[f5029]) ).
cnf(s726,plain,
spl52_800,
inference(sat_conversion,[],[f5034]) ).
cnf(s727,plain,
spl52_801,
inference(sat_conversion,[],[f5039]) ).
cnf(s728,plain,
spl52_802,
inference(sat_conversion,[],[f5044]) ).
cnf(s729,plain,
spl52_803,
inference(sat_conversion,[],[f5049]) ).
cnf(s730,plain,
spl52_804,
inference(sat_conversion,[],[f5054]) ).
cnf(s731,plain,
spl52_805,
inference(sat_conversion,[],[f5059]) ).
cnf(s732,plain,
spl52_806,
inference(sat_conversion,[],[f5064]) ).
cnf(s733,plain,
spl52_807,
inference(sat_conversion,[],[f5069]) ).
cnf(s734,plain,
spl52_808,
inference(sat_conversion,[],[f5074]) ).
cnf(s735,plain,
spl52_809,
inference(sat_conversion,[],[f5079]) ).
cnf(s736,plain,
spl52_810,
inference(sat_conversion,[],[f5084]) ).
cnf(s737,plain,
spl52_811,
inference(sat_conversion,[],[f5089]) ).
cnf(s738,plain,
spl52_812,
inference(sat_conversion,[],[f5094]) ).
cnf(s739,plain,
spl52_813,
inference(sat_conversion,[],[f5099]) ).
cnf(s740,plain,
spl52_814,
inference(sat_conversion,[],[f5104]) ).
cnf(s741,plain,
spl52_815,
inference(sat_conversion,[],[f5109]) ).
cnf(s742,plain,
spl52_816,
inference(sat_conversion,[],[f5114]) ).
cnf(s743,plain,
spl52_817,
inference(sat_conversion,[],[f5119]) ).
cnf(s744,plain,
spl52_818,
inference(sat_conversion,[],[f5124]) ).
cnf(s745,plain,
spl52_819,
inference(sat_conversion,[],[f5129]) ).
cnf(s746,plain,
spl52_820,
inference(sat_conversion,[],[f5134]) ).
cnf(s747,plain,
spl52_821,
inference(sat_conversion,[],[f5139]) ).
cnf(s748,plain,
spl52_822,
inference(sat_conversion,[],[f5144]) ).
cnf(s749,plain,
spl52_823,
inference(sat_conversion,[],[f5149]) ).
cnf(s750,plain,
spl52_824,
inference(sat_conversion,[],[f5154]) ).
cnf(s751,plain,
spl52_825,
inference(sat_conversion,[],[f5159]) ).
cnf(s752,plain,
spl52_826,
inference(sat_conversion,[],[f5164]) ).
cnf(s753,plain,
spl52_827,
inference(sat_conversion,[],[f5169]) ).
cnf(s754,plain,
spl52_828,
inference(sat_conversion,[],[f5174]) ).
cnf(s755,plain,
spl52_829,
inference(sat_conversion,[],[f5179]) ).
cnf(s756,plain,
spl52_830,
inference(sat_conversion,[],[f5184]) ).
cnf(s757,plain,
spl52_831,
inference(sat_conversion,[],[f5189]) ).
cnf(s758,plain,
spl52_832,
inference(sat_conversion,[],[f5194]) ).
cnf(s759,plain,
spl52_833,
inference(sat_conversion,[],[f5199]) ).
cnf(s760,plain,
spl52_834,
inference(sat_conversion,[],[f5204]) ).
cnf(s761,plain,
spl52_835,
inference(sat_conversion,[],[f5209]) ).
cnf(s762,plain,
spl52_836,
inference(sat_conversion,[],[f5214]) ).
cnf(s763,plain,
spl52_837,
inference(sat_conversion,[],[f5219]) ).
cnf(s764,plain,
spl52_838,
inference(sat_conversion,[],[f5224]) ).
cnf(s765,plain,
spl52_839,
inference(sat_conversion,[],[f5229]) ).
cnf(s766,plain,
spl52_840,
inference(sat_conversion,[],[f5234]) ).
cnf(s767,plain,
spl52_841,
inference(sat_conversion,[],[f5239]) ).
cnf(s768,plain,
spl52_842,
inference(sat_conversion,[],[f5244]) ).
cnf(s769,plain,
spl52_843,
inference(sat_conversion,[],[f5249]) ).
cnf(s770,plain,
spl52_844,
inference(sat_conversion,[],[f5254]) ).
cnf(s771,plain,
spl52_845,
inference(sat_conversion,[],[f5259]) ).
cnf(s772,plain,
spl52_846,
inference(sat_conversion,[],[f5264]) ).
cnf(s773,plain,
spl52_847,
inference(sat_conversion,[],[f5269]) ).
cnf(s774,plain,
spl52_848,
inference(sat_conversion,[],[f5274]) ).
cnf(s775,plain,
spl52_849,
inference(sat_conversion,[],[f5279]) ).
cnf(s776,plain,
spl52_850,
inference(sat_conversion,[],[f5284]) ).
cnf(s777,plain,
spl52_851,
inference(sat_conversion,[],[f5289]) ).
cnf(s778,plain,
spl52_852,
inference(sat_conversion,[],[f5294]) ).
cnf(s779,plain,
spl52_853,
inference(sat_conversion,[],[f5299]) ).
cnf(s780,plain,
spl52_854,
inference(sat_conversion,[],[f5304]) ).
cnf(s781,plain,
spl52_855,
inference(sat_conversion,[],[f5309]) ).
cnf(s782,plain,
spl52_856,
inference(sat_conversion,[],[f5314]) ).
cnf(s783,plain,
spl52_857,
inference(sat_conversion,[],[f5319]) ).
cnf(s784,plain,
spl52_858,
inference(sat_conversion,[],[f5324]) ).
cnf(s785,plain,
spl52_859,
inference(sat_conversion,[],[f5329]) ).
cnf(s786,plain,
spl52_860,
inference(sat_conversion,[],[f5334]) ).
cnf(s787,plain,
spl52_861,
inference(sat_conversion,[],[f5339]) ).
cnf(s788,plain,
spl52_862,
inference(sat_conversion,[],[f5344]) ).
cnf(s789,plain,
spl52_863,
inference(sat_conversion,[],[f5349]) ).
cnf(s790,plain,
spl52_864,
inference(sat_conversion,[],[f5354]) ).
cnf(s791,plain,
spl52_865,
inference(sat_conversion,[],[f5359]) ).
cnf(s792,plain,
spl52_866,
inference(sat_conversion,[],[f5364]) ).
cnf(s793,plain,
spl52_867,
inference(sat_conversion,[],[f5369]) ).
cnf(s794,plain,
spl52_868,
inference(sat_conversion,[],[f5374]) ).
cnf(s795,plain,
spl52_869,
inference(sat_conversion,[],[f5379]) ).
cnf(s796,plain,
spl52_870,
inference(sat_conversion,[],[f5384]) ).
cnf(s797,plain,
spl52_871,
inference(sat_conversion,[],[f5389]) ).
cnf(s798,plain,
spl52_872,
inference(sat_conversion,[],[f5394]) ).
cnf(s799,plain,
spl52_873,
inference(sat_conversion,[],[f5399]) ).
cnf(s800,plain,
spl52_874,
inference(sat_conversion,[],[f5404]) ).
cnf(s801,plain,
spl52_875,
inference(sat_conversion,[],[f5409]) ).
cnf(s802,plain,
spl52_876,
inference(sat_conversion,[],[f5414]) ).
cnf(s803,plain,
spl52_877,
inference(sat_conversion,[],[f5419]) ).
cnf(s804,plain,
spl52_878,
inference(sat_conversion,[],[f5424]) ).
cnf(s805,plain,
spl52_879,
inference(sat_conversion,[],[f5429]) ).
cnf(s806,plain,
spl52_880,
inference(sat_conversion,[],[f5434]) ).
cnf(s807,plain,
spl52_881,
inference(sat_conversion,[],[f5439]) ).
cnf(s808,plain,
spl52_882,
inference(sat_conversion,[],[f5444]) ).
cnf(s809,plain,
spl52_883,
inference(sat_conversion,[],[f5449]) ).
cnf(s810,plain,
spl52_884,
inference(sat_conversion,[],[f5454]) ).
cnf(s811,plain,
spl52_885,
inference(sat_conversion,[],[f5459]) ).
cnf(s812,plain,
spl52_886,
inference(sat_conversion,[],[f5464]) ).
cnf(s813,plain,
spl52_887,
inference(sat_conversion,[],[f5469]) ).
cnf(s814,plain,
spl52_888,
inference(sat_conversion,[],[f5474]) ).
cnf(s815,plain,
spl52_889,
inference(sat_conversion,[],[f5479]) ).
cnf(s816,plain,
spl52_890,
inference(sat_conversion,[],[f5484]) ).
cnf(s817,plain,
spl52_891,
inference(sat_conversion,[],[f5489]) ).
cnf(s818,plain,
spl52_892,
inference(sat_conversion,[],[f5494]) ).
cnf(s819,plain,
spl52_893,
inference(sat_conversion,[],[f5499]) ).
cnf(s820,plain,
spl52_894,
inference(sat_conversion,[],[f5504]) ).
cnf(s821,plain,
spl52_895,
inference(sat_conversion,[],[f5509]) ).
cnf(s822,plain,
spl52_896,
inference(sat_conversion,[],[f5514]) ).
cnf(s823,plain,
spl52_897,
inference(sat_conversion,[],[f5519]) ).
cnf(s824,plain,
spl52_898,
inference(sat_conversion,[],[f5524]) ).
cnf(s825,plain,
spl52_899,
inference(sat_conversion,[],[f5529]) ).
cnf(s826,plain,
spl52_900,
inference(sat_conversion,[],[f5534]) ).
cnf(s827,plain,
spl52_901,
inference(sat_conversion,[],[f5539]) ).
cnf(s828,plain,
spl52_902,
inference(sat_conversion,[],[f5544]) ).
cnf(s829,plain,
spl52_903,
inference(sat_conversion,[],[f5549]) ).
cnf(s830,plain,
spl52_904,
inference(sat_conversion,[],[f5554]) ).
cnf(s831,plain,
spl52_905,
inference(sat_conversion,[],[f5559]) ).
cnf(s832,plain,
spl52_906,
inference(sat_conversion,[],[f5564]) ).
cnf(s833,plain,
spl52_907,
inference(sat_conversion,[],[f5569]) ).
cnf(s834,plain,
spl52_908,
inference(sat_conversion,[],[f5574]) ).
cnf(s835,plain,
spl52_909,
inference(sat_conversion,[],[f5579]) ).
cnf(s836,plain,
spl52_910,
inference(sat_conversion,[],[f5584]) ).
cnf(s837,plain,
spl52_911,
inference(sat_conversion,[],[f5589]) ).
cnf(s838,plain,
spl52_912,
inference(sat_conversion,[],[f5594]) ).
cnf(s839,plain,
spl52_913,
inference(sat_conversion,[],[f5599]) ).
cnf(s840,plain,
spl52_914,
inference(sat_conversion,[],[f5604]) ).
cnf(s841,plain,
spl52_915,
inference(sat_conversion,[],[f5609]) ).
cnf(s842,plain,
spl52_916,
inference(sat_conversion,[],[f5614]) ).
cnf(s843,plain,
spl52_917,
inference(sat_conversion,[],[f5619]) ).
cnf(s844,plain,
spl52_918,
inference(sat_conversion,[],[f5624]) ).
cnf(s845,plain,
spl52_919,
inference(sat_conversion,[],[f5629]) ).
cnf(s846,plain,
spl52_920,
inference(sat_conversion,[],[f5634]) ).
cnf(s847,plain,
spl52_921,
inference(sat_conversion,[],[f5639]) ).
cnf(s848,plain,
spl52_922,
inference(sat_conversion,[],[f5644]) ).
cnf(s849,plain,
spl52_923,
inference(sat_conversion,[],[f5649]) ).
cnf(s850,plain,
spl52_924,
inference(sat_conversion,[],[f5654]) ).
cnf(s851,plain,
spl52_925,
inference(sat_conversion,[],[f5659]) ).
cnf(s852,plain,
spl52_926,
inference(sat_conversion,[],[f5664]) ).
cnf(s853,plain,
spl52_927,
inference(sat_conversion,[],[f5669]) ).
cnf(s854,plain,
spl52_928,
inference(sat_conversion,[],[f5674]) ).
cnf(s855,plain,
spl52_929,
inference(sat_conversion,[],[f5679]) ).
cnf(s856,plain,
spl52_930,
inference(sat_conversion,[],[f5684]) ).
cnf(s857,plain,
spl52_931,
inference(sat_conversion,[],[f5689]) ).
cnf(s858,plain,
spl52_932,
inference(sat_conversion,[],[f5694]) ).
cnf(s859,plain,
spl52_933,
inference(sat_conversion,[],[f5699]) ).
cnf(s860,plain,
spl52_934,
inference(sat_conversion,[],[f5704]) ).
cnf(s861,plain,
spl52_935,
inference(sat_conversion,[],[f5709]) ).
cnf(s862,plain,
spl52_936,
inference(sat_conversion,[],[f5714]) ).
cnf(s863,plain,
spl52_937,
inference(sat_conversion,[],[f5719]) ).
cnf(s864,plain,
spl52_938,
inference(sat_conversion,[],[f5724]) ).
cnf(s865,plain,
spl52_939,
inference(sat_conversion,[],[f5729]) ).
cnf(s866,plain,
spl52_940,
inference(sat_conversion,[],[f5734]) ).
cnf(s867,plain,
spl52_941,
inference(sat_conversion,[],[f5739]) ).
cnf(s868,plain,
spl52_942,
inference(sat_conversion,[],[f5744]) ).
cnf(s869,plain,
spl52_943,
inference(sat_conversion,[],[f5749]) ).
cnf(s870,plain,
spl52_944,
inference(sat_conversion,[],[f5754]) ).
cnf(s871,plain,
spl52_945,
inference(sat_conversion,[],[f5759]) ).
cnf(s872,plain,
spl52_946,
inference(sat_conversion,[],[f5764]) ).
cnf(s873,plain,
spl52_947,
inference(sat_conversion,[],[f5769]) ).
cnf(s874,plain,
spl52_948,
inference(sat_conversion,[],[f5774]) ).
cnf(s875,plain,
spl52_949,
inference(sat_conversion,[],[f5779]) ).
cnf(s876,plain,
spl52_950,
inference(sat_conversion,[],[f5784]) ).
cnf(s877,plain,
spl52_951,
inference(sat_conversion,[],[f5789]) ).
cnf(s878,plain,
spl52_952,
inference(sat_conversion,[],[f5794]) ).
cnf(s879,plain,
spl52_953,
inference(sat_conversion,[],[f5799]) ).
cnf(s880,plain,
spl52_954,
inference(sat_conversion,[],[f5804]) ).
cnf(s881,plain,
spl52_955,
inference(sat_conversion,[],[f5809]) ).
cnf(s882,plain,
spl52_956,
inference(sat_conversion,[],[f5814]) ).
cnf(s883,plain,
spl52_957,
inference(sat_conversion,[],[f5819]) ).
cnf(s884,plain,
spl52_958,
inference(sat_conversion,[],[f5824]) ).
cnf(s885,plain,
spl52_959,
inference(sat_conversion,[],[f5829]) ).
cnf(s886,plain,
spl52_960,
inference(sat_conversion,[],[f5834]) ).
cnf(s887,plain,
spl52_961,
inference(sat_conversion,[],[f5839]) ).
cnf(s888,plain,
spl52_962,
inference(sat_conversion,[],[f5844]) ).
cnf(s889,plain,
spl52_963,
inference(sat_conversion,[],[f5849]) ).
cnf(s890,plain,
spl52_964,
inference(sat_conversion,[],[f5854]) ).
cnf(s891,plain,
spl52_965,
inference(sat_conversion,[],[f5859]) ).
cnf(s892,plain,
spl52_966,
inference(sat_conversion,[],[f5864]) ).
cnf(s893,plain,
spl52_967,
inference(sat_conversion,[],[f5869]) ).
cnf(s894,plain,
spl52_968,
inference(sat_conversion,[],[f5874]) ).
cnf(s895,plain,
spl52_969,
inference(sat_conversion,[],[f5879]) ).
cnf(s896,plain,
spl52_970,
inference(sat_conversion,[],[f5884]) ).
cnf(s897,plain,
spl52_971,
inference(sat_conversion,[],[f5889]) ).
cnf(s898,plain,
spl52_972,
inference(sat_conversion,[],[f5894]) ).
cnf(s899,plain,
spl52_973,
inference(sat_conversion,[],[f5899]) ).
cnf(s900,plain,
spl52_974,
inference(sat_conversion,[],[f5904]) ).
cnf(s901,plain,
spl52_975,
inference(sat_conversion,[],[f5909]) ).
cnf(s902,plain,
spl52_976,
inference(sat_conversion,[],[f5914]) ).
cnf(s903,plain,
spl52_977,
inference(sat_conversion,[],[f5919]) ).
cnf(s904,plain,
spl52_978,
inference(sat_conversion,[],[f5924]) ).
cnf(s905,plain,
spl52_979,
inference(sat_conversion,[],[f5929]) ).
cnf(s906,plain,
spl52_980,
inference(sat_conversion,[],[f5934]) ).
cnf(s907,plain,
spl52_981,
inference(sat_conversion,[],[f5939]) ).
cnf(s908,plain,
spl52_982,
inference(sat_conversion,[],[f5944]) ).
cnf(s909,plain,
spl52_983,
inference(sat_conversion,[],[f5949]) ).
cnf(s910,plain,
spl52_984,
inference(sat_conversion,[],[f5954]) ).
cnf(s911,plain,
spl52_985,
inference(sat_conversion,[],[f5959]) ).
cnf(s912,plain,
spl52_986,
inference(sat_conversion,[],[f5964]) ).
cnf(s913,plain,
spl52_987,
inference(sat_conversion,[],[f5969]) ).
cnf(s914,plain,
spl52_988,
inference(sat_conversion,[],[f5974]) ).
cnf(s915,plain,
spl52_989,
inference(sat_conversion,[],[f5979]) ).
cnf(s916,plain,
spl52_990,
inference(sat_conversion,[],[f5984]) ).
cnf(s917,plain,
spl52_991,
inference(sat_conversion,[],[f5989]) ).
cnf(s918,plain,
spl52_992,
inference(sat_conversion,[],[f5994]) ).
cnf(s919,plain,
spl52_993,
inference(sat_conversion,[],[f5999]) ).
cnf(s920,plain,
spl52_994,
inference(sat_conversion,[],[f6004]) ).
cnf(s921,plain,
spl52_995,
inference(sat_conversion,[],[f6009]) ).
cnf(s922,plain,
spl52_996,
inference(sat_conversion,[],[f6014]) ).
cnf(s923,plain,
spl52_997,
inference(sat_conversion,[],[f6019]) ).
cnf(s924,plain,
spl52_998,
inference(sat_conversion,[],[f6024]) ).
cnf(s925,plain,
spl52_999,
inference(sat_conversion,[],[f6029]) ).
cnf(s926,plain,
spl52_1000,
inference(sat_conversion,[],[f6034]) ).
cnf(s927,plain,
spl52_1001,
inference(sat_conversion,[],[f6039]) ).
cnf(s928,plain,
spl52_1002,
inference(sat_conversion,[],[f6044]) ).
cnf(s929,plain,
spl52_1003,
inference(sat_conversion,[],[f6049]) ).
cnf(s930,plain,
spl52_1004,
inference(sat_conversion,[],[f6054]) ).
cnf(s931,plain,
spl52_1005,
inference(sat_conversion,[],[f6059]) ).
cnf(s932,plain,
spl52_1006,
inference(sat_conversion,[],[f6064]) ).
cnf(s933,plain,
spl52_1007,
inference(sat_conversion,[],[f6069]) ).
cnf(s934,plain,
spl52_1008,
inference(sat_conversion,[],[f6074]) ).
cnf(s935,plain,
spl52_1009,
inference(sat_conversion,[],[f6079]) ).
cnf(s936,plain,
spl52_1010,
inference(sat_conversion,[],[f6084]) ).
cnf(s937,plain,
spl52_1011,
inference(sat_conversion,[],[f6089]) ).
cnf(s938,plain,
spl52_1012,
inference(sat_conversion,[],[f6094]) ).
cnf(s939,plain,
spl52_1013,
inference(sat_conversion,[],[f6099]) ).
cnf(s940,plain,
spl52_1014,
inference(sat_conversion,[],[f6104]) ).
cnf(s941,plain,
spl52_1015,
inference(sat_conversion,[],[f6109]) ).
cnf(s942,plain,
spl52_1016,
inference(sat_conversion,[],[f6114]) ).
cnf(s943,plain,
spl52_1017,
inference(sat_conversion,[],[f6119]) ).
cnf(s944,plain,
spl52_1018,
inference(sat_conversion,[],[f6124]) ).
cnf(s945,plain,
spl52_1019,
inference(sat_conversion,[],[f6129]) ).
cnf(s946,plain,
spl52_1020,
inference(sat_conversion,[],[f6134]) ).
cnf(s947,plain,
spl52_1021,
inference(sat_conversion,[],[f6139]) ).
cnf(s948,plain,
spl52_1022,
inference(sat_conversion,[],[f6144]) ).
cnf(s949,plain,
spl52_1023,
inference(sat_conversion,[],[f6149]) ).
cnf(s950,plain,
spl52_1024,
inference(sat_conversion,[],[f6154]) ).
cnf(s951,plain,
spl52_1025,
inference(sat_conversion,[],[f6159]) ).
cnf(s952,plain,
spl52_1026,
inference(sat_conversion,[],[f6164]) ).
cnf(s953,plain,
spl52_1027,
inference(sat_conversion,[],[f6169]) ).
cnf(s954,plain,
spl52_1028,
inference(sat_conversion,[],[f6174]) ).
cnf(s955,plain,
spl52_1029,
inference(sat_conversion,[],[f6179]) ).
cnf(s956,plain,
spl52_1030,
inference(sat_conversion,[],[f6184]) ).
cnf(s957,plain,
spl52_1031,
inference(sat_conversion,[],[f6189]) ).
cnf(s958,plain,
spl52_1032,
inference(sat_conversion,[],[f6194]) ).
cnf(s959,plain,
spl52_1033,
inference(sat_conversion,[],[f6199]) ).
cnf(s960,plain,
spl52_1034,
inference(sat_conversion,[],[f6204]) ).
cnf(s961,plain,
spl52_1035,
inference(sat_conversion,[],[f6209]) ).
cnf(s962,plain,
spl52_1036,
inference(sat_conversion,[],[f6214]) ).
cnf(s963,plain,
spl52_1037,
inference(sat_conversion,[],[f6219]) ).
cnf(s964,plain,
spl52_1038,
inference(sat_conversion,[],[f6224]) ).
cnf(s965,plain,
spl52_1039,
inference(sat_conversion,[],[f6229]) ).
cnf(s966,plain,
spl52_1040,
inference(sat_conversion,[],[f6234]) ).
cnf(s967,plain,
spl52_1041,
inference(sat_conversion,[],[f6239]) ).
cnf(s968,plain,
spl52_1042,
inference(sat_conversion,[],[f6244]) ).
cnf(s969,plain,
spl52_1043,
inference(sat_conversion,[],[f6249]) ).
cnf(s970,plain,
spl52_1044,
inference(sat_conversion,[],[f6254]) ).
cnf(s971,plain,
spl52_1045,
inference(sat_conversion,[],[f6259]) ).
cnf(s972,plain,
spl52_1046,
inference(sat_conversion,[],[f6264]) ).
cnf(s973,plain,
spl52_1047,
inference(sat_conversion,[],[f6269]) ).
cnf(s974,plain,
spl52_1048,
inference(sat_conversion,[],[f6274]) ).
cnf(s975,plain,
spl52_1049,
inference(sat_conversion,[],[f6279]) ).
cnf(s976,plain,
spl52_1050,
inference(sat_conversion,[],[f6284]) ).
cnf(s977,plain,
spl52_1051,
inference(sat_conversion,[],[f6289]) ).
cnf(s978,plain,
spl52_1052,
inference(sat_conversion,[],[f6294]) ).
cnf(s979,plain,
spl52_1053,
inference(sat_conversion,[],[f6299]) ).
cnf(s980,plain,
spl52_1054,
inference(sat_conversion,[],[f6304]) ).
cnf(s981,plain,
spl52_1055,
inference(sat_conversion,[],[f6309]) ).
cnf(s982,plain,
spl52_1056,
inference(sat_conversion,[],[f6314]) ).
cnf(s983,plain,
spl52_1057,
inference(sat_conversion,[],[f6319]) ).
cnf(s984,plain,
spl52_1058,
inference(sat_conversion,[],[f6324]) ).
cnf(s985,plain,
spl52_1059,
inference(sat_conversion,[],[f6329]) ).
cnf(s986,plain,
spl52_1060,
inference(sat_conversion,[],[f6334]) ).
cnf(s987,plain,
spl52_1061,
inference(sat_conversion,[],[f6339]) ).
cnf(s988,plain,
spl52_1062,
inference(sat_conversion,[],[f6344]) ).
cnf(s989,plain,
spl52_1063,
inference(sat_conversion,[],[f6349]) ).
cnf(s990,plain,
spl52_1064,
inference(sat_conversion,[],[f6354]) ).
cnf(s991,plain,
spl52_1065,
inference(sat_conversion,[],[f6359]) ).
cnf(s992,plain,
spl52_1066,
inference(sat_conversion,[],[f6364]) ).
cnf(s993,plain,
spl52_1067,
inference(sat_conversion,[],[f6369]) ).
cnf(s994,plain,
spl52_1068,
inference(sat_conversion,[],[f6374]) ).
cnf(s995,plain,
spl52_1069,
inference(sat_conversion,[],[f6379]) ).
cnf(s996,plain,
spl52_1070,
inference(sat_conversion,[],[f6384]) ).
cnf(s997,plain,
spl52_1071,
inference(sat_conversion,[],[f6389]) ).
cnf(s998,plain,
spl52_1072,
inference(sat_conversion,[],[f6394]) ).
cnf(s999,plain,
spl52_1073,
inference(sat_conversion,[],[f6399]) ).
cnf(s1000,plain,
spl52_1074,
inference(sat_conversion,[],[f6404]) ).
cnf(s1001,plain,
spl52_1075,
inference(sat_conversion,[],[f6409]) ).
cnf(s1002,plain,
spl52_1076,
inference(sat_conversion,[],[f6414]) ).
cnf(s1003,plain,
spl52_1077,
inference(sat_conversion,[],[f6419]) ).
cnf(s1004,plain,
spl52_1078,
inference(sat_conversion,[],[f6424]) ).
cnf(s1005,plain,
spl52_1079,
inference(sat_conversion,[],[f6429]) ).
cnf(s1006,plain,
spl52_1080,
inference(sat_conversion,[],[f6434]) ).
cnf(s1007,plain,
spl52_1081,
inference(sat_conversion,[],[f6439]) ).
cnf(s1008,plain,
spl52_1082,
inference(sat_conversion,[],[f6444]) ).
cnf(s1009,plain,
spl52_1083,
inference(sat_conversion,[],[f6449]) ).
cnf(s1010,plain,
spl52_1084,
inference(sat_conversion,[],[f6454]) ).
cnf(s1011,plain,
spl52_1085,
inference(sat_conversion,[],[f6459]) ).
cnf(s1012,plain,
spl52_1086,
inference(sat_conversion,[],[f6464]) ).
cnf(s1013,plain,
spl52_1087,
inference(sat_conversion,[],[f6469]) ).
cnf(s1014,plain,
spl52_1088,
inference(sat_conversion,[],[f6474]) ).
cnf(s1015,plain,
spl52_1089,
inference(sat_conversion,[],[f6479]) ).
cnf(s1016,plain,
spl52_1090,
inference(sat_conversion,[],[f6484]) ).
cnf(s1017,plain,
spl52_1091,
inference(sat_conversion,[],[f6489]) ).
cnf(s1018,plain,
spl52_1092,
inference(sat_conversion,[],[f6494]) ).
cnf(s1019,plain,
spl52_1093,
inference(sat_conversion,[],[f6499]) ).
cnf(s1020,plain,
spl52_1094,
inference(sat_conversion,[],[f6504]) ).
cnf(s1021,plain,
spl52_1095,
inference(sat_conversion,[],[f6509]) ).
cnf(s1022,plain,
spl52_1096,
inference(sat_conversion,[],[f6514]) ).
cnf(s1023,plain,
spl52_1097,
inference(sat_conversion,[],[f6519]) ).
cnf(s1024,plain,
spl52_1098,
inference(sat_conversion,[],[f6524]) ).
cnf(s1025,plain,
spl52_1099,
inference(sat_conversion,[],[f6529]) ).
cnf(s1026,plain,
spl52_1100,
inference(sat_conversion,[],[f6534]) ).
cnf(s1027,plain,
spl52_1101,
inference(sat_conversion,[],[f6539]) ).
cnf(s1028,plain,
spl52_1102,
inference(sat_conversion,[],[f6544]) ).
cnf(s1029,plain,
spl52_1103,
inference(sat_conversion,[],[f6549]) ).
cnf(s1030,plain,
spl52_1104,
inference(sat_conversion,[],[f6554]) ).
cnf(s1031,plain,
spl52_1105,
inference(sat_conversion,[],[f6559]) ).
cnf(s1032,plain,
spl52_1106,
inference(sat_conversion,[],[f6564]) ).
cnf(s1033,plain,
spl52_1107,
inference(sat_conversion,[],[f6569]) ).
cnf(s1034,plain,
spl52_1108,
inference(sat_conversion,[],[f6574]) ).
cnf(s1035,plain,
spl52_1109,
inference(sat_conversion,[],[f6579]) ).
cnf(s1036,plain,
spl52_1110,
inference(sat_conversion,[],[f6584]) ).
cnf(s1037,plain,
spl52_1111,
inference(sat_conversion,[],[f6589]) ).
cnf(s1038,plain,
spl52_1112,
inference(sat_conversion,[],[f6594]) ).
cnf(s1039,plain,
spl52_1113,
inference(sat_conversion,[],[f6599]) ).
cnf(s1040,plain,
spl52_1114,
inference(sat_conversion,[],[f6604]) ).
cnf(s1041,plain,
spl52_1115,
inference(sat_conversion,[],[f6609]) ).
cnf(s1042,plain,
spl52_1116,
inference(sat_conversion,[],[f6614]) ).
cnf(s1043,plain,
spl52_1117,
inference(sat_conversion,[],[f6619]) ).
cnf(s1044,plain,
spl52_1118,
inference(sat_conversion,[],[f6624]) ).
cnf(s1045,plain,
spl52_1119,
inference(sat_conversion,[],[f6629]) ).
cnf(s1046,plain,
spl52_1120,
inference(sat_conversion,[],[f6634]) ).
cnf(s1047,plain,
spl52_1121,
inference(sat_conversion,[],[f6639]) ).
cnf(s1048,plain,
spl52_1122,
inference(sat_conversion,[],[f6644]) ).
cnf(s1049,plain,
spl52_1123,
inference(sat_conversion,[],[f6649]) ).
cnf(s1050,plain,
spl52_1124,
inference(sat_conversion,[],[f6654]) ).
cnf(s1051,plain,
spl52_1125,
inference(sat_conversion,[],[f6659]) ).
cnf(s1052,plain,
spl52_1126,
inference(sat_conversion,[],[f6664]) ).
cnf(s1053,plain,
spl52_1127,
inference(sat_conversion,[],[f6669]) ).
cnf(s1054,plain,
spl52_1128,
inference(sat_conversion,[],[f6674]) ).
cnf(s1055,plain,
spl52_1129,
inference(sat_conversion,[],[f6679]) ).
cnf(s1056,plain,
spl52_1130,
inference(sat_conversion,[],[f6684]) ).
cnf(s1057,plain,
spl52_1131,
inference(sat_conversion,[],[f6689]) ).
cnf(s1058,plain,
spl52_1132,
inference(sat_conversion,[],[f6694]) ).
cnf(s1059,plain,
spl52_1133,
inference(sat_conversion,[],[f6699]) ).
cnf(s1060,plain,
spl52_1134,
inference(sat_conversion,[],[f6704]) ).
cnf(s1061,plain,
spl52_1135,
inference(sat_conversion,[],[f6709]) ).
cnf(s1062,plain,
spl52_1136,
inference(sat_conversion,[],[f6714]) ).
cnf(s1063,plain,
spl52_1137,
inference(sat_conversion,[],[f6719]) ).
cnf(s1064,plain,
spl52_1138,
inference(sat_conversion,[],[f6724]) ).
cnf(s1065,plain,
spl52_1139,
inference(sat_conversion,[],[f6729]) ).
cnf(s1066,plain,
spl52_1140,
inference(sat_conversion,[],[f6734]) ).
cnf(s1067,plain,
spl52_1141,
inference(sat_conversion,[],[f6739]) ).
cnf(s1068,plain,
spl52_1142,
inference(sat_conversion,[],[f6744]) ).
cnf(s1069,plain,
spl52_1143,
inference(sat_conversion,[],[f6749]) ).
cnf(s1070,plain,
spl52_1144,
inference(sat_conversion,[],[f6754]) ).
cnf(s1071,plain,
spl52_1145,
inference(sat_conversion,[],[f6759]) ).
cnf(s1072,plain,
spl52_1146,
inference(sat_conversion,[],[f6764]) ).
cnf(s1073,plain,
spl52_1147,
inference(sat_conversion,[],[f6769]) ).
cnf(s1074,plain,
spl52_1148,
inference(sat_conversion,[],[f6774]) ).
cnf(s1075,plain,
spl52_1149,
inference(sat_conversion,[],[f6779]) ).
cnf(s1076,plain,
spl52_1150,
inference(sat_conversion,[],[f6784]) ).
cnf(s1077,plain,
spl52_1151,
inference(sat_conversion,[],[f6789]) ).
cnf(s1078,plain,
spl52_1152,
inference(sat_conversion,[],[f6794]) ).
cnf(s1079,plain,
spl52_1153,
inference(sat_conversion,[],[f6799]) ).
cnf(s1080,plain,
spl52_1154,
inference(sat_conversion,[],[f6804]) ).
cnf(s1081,plain,
spl52_1155,
inference(sat_conversion,[],[f6809]) ).
cnf(s1082,plain,
spl52_1156,
inference(sat_conversion,[],[f6814]) ).
cnf(s1083,plain,
spl52_1157,
inference(sat_conversion,[],[f6819]) ).
cnf(s1084,plain,
spl52_1158,
inference(sat_conversion,[],[f6824]) ).
cnf(s1085,plain,
spl52_1159,
inference(sat_conversion,[],[f6829]) ).
cnf(s1086,plain,
spl52_1160,
inference(sat_conversion,[],[f6834]) ).
cnf(s1087,plain,
spl52_1161,
inference(sat_conversion,[],[f6839]) ).
cnf(s1088,plain,
spl52_1162,
inference(sat_conversion,[],[f6844]) ).
cnf(s1089,plain,
spl52_1163,
inference(sat_conversion,[],[f6849]) ).
cnf(s1090,plain,
spl52_1164,
inference(sat_conversion,[],[f6854]) ).
cnf(s1091,plain,
spl52_1165,
inference(sat_conversion,[],[f6859]) ).
cnf(s1092,plain,
spl52_1166,
inference(sat_conversion,[],[f6864]) ).
cnf(s1093,plain,
spl52_1167,
inference(sat_conversion,[],[f6869]) ).
cnf(s1094,plain,
spl52_1168,
inference(sat_conversion,[],[f6874]) ).
cnf(s1095,plain,
spl52_1169,
inference(sat_conversion,[],[f6879]) ).
cnf(s1096,plain,
spl52_1170,
inference(sat_conversion,[],[f6884]) ).
cnf(s1097,plain,
spl52_1171,
inference(sat_conversion,[],[f6889]) ).
cnf(s1098,plain,
spl52_1172,
inference(sat_conversion,[],[f6894]) ).
cnf(s1099,plain,
spl52_1173,
inference(sat_conversion,[],[f6899]) ).
cnf(s1100,plain,
spl52_1174,
inference(sat_conversion,[],[f6904]) ).
cnf(s1101,plain,
spl52_1175,
inference(sat_conversion,[],[f6909]) ).
cnf(s1102,plain,
spl52_1176,
inference(sat_conversion,[],[f6914]) ).
cnf(s1103,plain,
spl52_1177,
inference(sat_conversion,[],[f6919]) ).
cnf(s1104,plain,
spl52_1178,
inference(sat_conversion,[],[f6924]) ).
cnf(s1105,plain,
spl52_1179,
inference(sat_conversion,[],[f6929]) ).
cnf(s1106,plain,
spl52_1180,
inference(sat_conversion,[],[f6934]) ).
cnf(s1131,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_427
| ~ spl52_502
| ~ spl52_504
| ~ spl52_1126
| ~ spl52_1128
| ~ spl52_1129
| ~ spl52_1153
| ~ spl52_1155
| ~ spl52_1179 ),
inference(sat_conversion,[],[f6959]) ).
cnf(s1132,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_428
| ~ spl52_453
| ~ spl52_505
| ~ spl52_528
| ~ spl52_554
| ~ spl52_1103
| ~ spl52_1126
| ~ spl52_1130
| ~ spl52_1153
| ~ spl52_1156
| ~ spl52_1179 ),
inference(sat_conversion,[],[f6960]) ).
cnf(s1133,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_429
| ~ spl52_480
| ~ spl52_532
| ~ spl52_554
| ~ spl52_606
| ~ spl52_1104
| ~ spl52_1126
| ~ spl52_1131
| ~ spl52_1132
| ~ spl52_1153
| ~ spl52_1157
| ~ spl52_1158
| ~ spl52_1179 ),
inference(sat_conversion,[],[f6961]) ).
cnf(s1134,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_430
| ~ spl52_507
| ~ spl52_559
| ~ spl52_580
| ~ spl52_658
| ~ spl52_1105
| ~ spl52_1126
| ~ spl52_1132
| ~ spl52_1134
| ~ spl52_1153
| ~ spl52_1158
| ~ spl52_1160
| ~ spl52_1179 ),
inference(sat_conversion,[],[f6962]) ).
cnf(s1135,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_431
| ~ spl52_534
| ~ spl52_586
| ~ spl52_606
| ~ spl52_710
| ~ spl52_1106
| ~ spl52_1126
| ~ spl52_1133
| ~ spl52_1136
| ~ spl52_1153
| ~ spl52_1159
| ~ spl52_1162
| ~ spl52_1179 ),
inference(sat_conversion,[],[f6963]) ).
cnf(s1136,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_432
| ~ spl52_561
| ~ spl52_613
| ~ spl52_632
| ~ spl52_762
| ~ spl52_1107
| ~ spl52_1126
| ~ spl52_1134
| ~ spl52_1138
| ~ spl52_1153
| ~ spl52_1160
| ~ spl52_1164
| ~ spl52_1179 ),
inference(sat_conversion,[],[f6964]) ).
cnf(s1137,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_433
| ~ spl52_588
| ~ spl52_640
| ~ spl52_658
| ~ spl52_814
| ~ spl52_1108
| ~ spl52_1126
| ~ spl52_1135
| ~ spl52_1140
| ~ spl52_1153
| ~ spl52_1161
| ~ spl52_1166
| ~ spl52_1179 ),
inference(sat_conversion,[],[f6965]) ).
cnf(s1138,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_434
| ~ spl52_615
| ~ spl52_667
| ~ spl52_684
| ~ spl52_866
| ~ spl52_1109
| ~ spl52_1126
| ~ spl52_1136
| ~ spl52_1142
| ~ spl52_1153
| ~ spl52_1162
| ~ spl52_1168
| ~ spl52_1179 ),
inference(sat_conversion,[],[f6966]) ).
cnf(s1139,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_435
| ~ spl52_642
| ~ spl52_694
| ~ spl52_710
| ~ spl52_918
| ~ spl52_1110
| ~ spl52_1126
| ~ spl52_1137
| ~ spl52_1144
| ~ spl52_1153
| ~ spl52_1163
| ~ spl52_1170
| ~ spl52_1179 ),
inference(sat_conversion,[],[f6967]) ).
cnf(s1140,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_436
| ~ spl52_669
| ~ spl52_721
| ~ spl52_736
| ~ spl52_970
| ~ spl52_1111
| ~ spl52_1126
| ~ spl52_1138
| ~ spl52_1146
| ~ spl52_1153
| ~ spl52_1164
| ~ spl52_1172
| ~ spl52_1179 ),
inference(sat_conversion,[],[f6968]) ).
cnf(s1141,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_437
| ~ spl52_696
| ~ spl52_748
| ~ spl52_762
| ~ spl52_1022
| ~ spl52_1112
| ~ spl52_1126
| ~ spl52_1139
| ~ spl52_1148
| ~ spl52_1153
| ~ spl52_1165
| ~ spl52_1174
| ~ spl52_1179 ),
inference(sat_conversion,[],[f6969]) ).
cnf(s1142,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_438
| ~ spl52_723
| ~ spl52_775
| ~ spl52_788
| ~ spl52_1074
| ~ spl52_1113
| ~ spl52_1126
| ~ spl52_1140
| ~ spl52_1150
| ~ spl52_1153
| ~ spl52_1166
| ~ spl52_1176
| ~ spl52_1179 ),
inference(sat_conversion,[],[f6970]) ).
cnf(s1143,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_439
| ~ spl52_750
| ~ spl52_802
| ~ spl52_814
| ~ spl52_1114
| ~ spl52_1126
| ~ spl52_1141
| ~ spl52_1152
| ~ spl52_1153
| ~ spl52_1167
| ~ spl52_1178
| ~ spl52_1179 ),
inference(sat_conversion,[],[f6971]) ).
cnf(s1144,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_440
| ~ spl52_502
| ~ spl52_777
| ~ spl52_829
| ~ spl52_840
| ~ spl52_1115
| ~ spl52_1126
| ~ spl52_1142
| ~ spl52_1153
| ~ spl52_1168
| ~ spl52_1179 ),
inference(sat_conversion,[],[f6972]) ).
cnf(s1145,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_441
| ~ spl52_554
| ~ spl52_804
| ~ spl52_856
| ~ spl52_866
| ~ spl52_1116
| ~ spl52_1126
| ~ spl52_1130
| ~ spl52_1143
| ~ spl52_1153
| ~ spl52_1156
| ~ spl52_1169
| ~ spl52_1179 ),
inference(sat_conversion,[],[f6973]) ).
cnf(s1146,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_442
| ~ spl52_606
| ~ spl52_831
| ~ spl52_883
| ~ spl52_892
| ~ spl52_1117
| ~ spl52_1126
| ~ spl52_1132
| ~ spl52_1144
| ~ spl52_1153
| ~ spl52_1158
| ~ spl52_1170
| ~ spl52_1179 ),
inference(sat_conversion,[],[f6974]) ).
cnf(s1147,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_443
| ~ spl52_658
| ~ spl52_858
| ~ spl52_910
| ~ spl52_918
| ~ spl52_1118
| ~ spl52_1126
| ~ spl52_1134
| ~ spl52_1145
| ~ spl52_1153
| ~ spl52_1160
| ~ spl52_1171
| ~ spl52_1179 ),
inference(sat_conversion,[],[f6975]) ).
cnf(s1148,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_444
| ~ spl52_710
| ~ spl52_885
| ~ spl52_937
| ~ spl52_944
| ~ spl52_1119
| ~ spl52_1126
| ~ spl52_1136
| ~ spl52_1146
| ~ spl52_1153
| ~ spl52_1162
| ~ spl52_1172
| ~ spl52_1179 ),
inference(sat_conversion,[],[f6976]) ).
cnf(s1149,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_445
| ~ spl52_762
| ~ spl52_912
| ~ spl52_964
| ~ spl52_970
| ~ spl52_1120
| ~ spl52_1126
| ~ spl52_1138
| ~ spl52_1147
| ~ spl52_1153
| ~ spl52_1164
| ~ spl52_1173
| ~ spl52_1179 ),
inference(sat_conversion,[],[f6977]) ).
cnf(s1150,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_446
| ~ spl52_814
| ~ spl52_939
| ~ spl52_991
| ~ spl52_996
| ~ spl52_1121
| ~ spl52_1126
| ~ spl52_1140
| ~ spl52_1148
| ~ spl52_1153
| ~ spl52_1166
| ~ spl52_1174
| ~ spl52_1179 ),
inference(sat_conversion,[],[f6978]) ).
cnf(s1151,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_447
| ~ spl52_866
| ~ spl52_966
| ~ spl52_1018
| ~ spl52_1022
| ~ spl52_1122
| ~ spl52_1126
| ~ spl52_1142
| ~ spl52_1149
| ~ spl52_1153
| ~ spl52_1168
| ~ spl52_1175
| ~ spl52_1179 ),
inference(sat_conversion,[],[f6979]) ).
cnf(s1152,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_448
| ~ spl52_918
| ~ spl52_993
| ~ spl52_1045
| ~ spl52_1048
| ~ spl52_1123
| ~ spl52_1126
| ~ spl52_1144
| ~ spl52_1150
| ~ spl52_1153
| ~ spl52_1170
| ~ spl52_1176
| ~ spl52_1179 ),
inference(sat_conversion,[],[f6980]) ).
cnf(s1153,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_449
| ~ spl52_970
| ~ spl52_1020
| ~ spl52_1072
| ~ spl52_1074
| ~ spl52_1124
| ~ spl52_1126
| ~ spl52_1146
| ~ spl52_1151
| ~ spl52_1153
| ~ spl52_1172
| ~ spl52_1177
| ~ spl52_1179 ),
inference(sat_conversion,[],[f6981]) ).
cnf(s1154,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_450
| ~ spl52_1022
| ~ spl52_1047
| ~ spl52_1099
| ~ spl52_1100
| ~ spl52_1125
| ~ spl52_1126
| ~ spl52_1148
| ~ spl52_1152
| ~ spl52_1153
| ~ spl52_1174
| ~ spl52_1178
| ~ spl52_1179 ),
inference(sat_conversion,[],[f6982]) ).
cnf(s1155,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_451 ),
inference(sat_conversion,[],[f6983]) ).
cnf(s1156,plain,
( spl52_326
| ~ spl52_351
| ~ spl52_352
| ~ spl52_353
| ~ spl52_354
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_452
| ~ spl52_476
| ~ spl52_477
| ~ spl52_1101
| ~ spl52_1126
| ~ spl52_1127
| ~ spl52_1152
| ~ spl52_1153
| ~ spl52_1154
| ~ spl52_1178
| ~ spl52_1179
| ~ spl52_1180 ),
inference(sat_conversion,[],[f6984]) ).
cnf(s1158,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_447
| ~ spl52_866
| ~ spl52_966
| ~ spl52_1018
| ~ spl52_1022
| ~ spl52_1122
| ~ spl52_1126
| ~ spl52_1149
| ~ spl52_1153
| ~ spl52_1175
| ~ spl52_1179 ),
inference(sat_conversion,[],[f6986]) ).
cnf(s1159,plain,
( spl52_328
| ~ spl52_350
| ~ spl52_355
| ~ spl52_356
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396
| ~ spl52_397
| ~ spl52_398 ),
inference(sat_conversion,[],[f6987]) ).
cnf(s1160,plain,
( spl52_349
| ~ spl52_350
| ~ spl52_397
| ~ spl52_398 ),
inference(sat_conversion,[],[f6988]) ).
cnf(s1161,plain,
( spl52_329
| ~ spl52_349
| ~ spl52_357
| ~ spl52_358
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394
| ~ spl52_395
| ~ spl52_396 ),
inference(sat_conversion,[],[f6989]) ).
cnf(s1162,plain,
( spl52_348
| ~ spl52_349
| ~ spl52_395
| ~ spl52_396 ),
inference(sat_conversion,[],[f6990]) ).
cnf(s1163,plain,
( spl52_330
| ~ spl52_348
| ~ spl52_359
| ~ spl52_360
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392
| ~ spl52_393
| ~ spl52_394 ),
inference(sat_conversion,[],[f6991]) ).
cnf(s1164,plain,
( spl52_347
| ~ spl52_348
| ~ spl52_393
| ~ spl52_394 ),
inference(sat_conversion,[],[f6992]) ).
cnf(s1165,plain,
( spl52_331
| ~ spl52_347
| ~ spl52_361
| ~ spl52_362
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390
| ~ spl52_391
| ~ spl52_392 ),
inference(sat_conversion,[],[f6993]) ).
cnf(s1166,plain,
( spl52_346
| ~ spl52_347
| ~ spl52_391
| ~ spl52_392 ),
inference(sat_conversion,[],[f6994]) ).
cnf(s1167,plain,
( spl52_332
| ~ spl52_346
| ~ spl52_363
| ~ spl52_364
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388
| ~ spl52_389
| ~ spl52_390 ),
inference(sat_conversion,[],[f6995]) ).
cnf(s1168,plain,
( spl52_345
| ~ spl52_346
| ~ spl52_389
| ~ spl52_390 ),
inference(sat_conversion,[],[f6996]) ).
cnf(s1169,plain,
( spl52_333
| ~ spl52_345
| ~ spl52_365
| ~ spl52_366
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386
| ~ spl52_387
| ~ spl52_388 ),
inference(sat_conversion,[],[f6997]) ).
cnf(s1170,plain,
( spl52_344
| ~ spl52_345
| ~ spl52_387
| ~ spl52_388 ),
inference(sat_conversion,[],[f6998]) ).
cnf(s1171,plain,
( spl52_334
| ~ spl52_344
| ~ spl52_367
| ~ spl52_368
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384
| ~ spl52_385
| ~ spl52_386 ),
inference(sat_conversion,[],[f6999]) ).
cnf(s1172,plain,
( spl52_343
| ~ spl52_344
| ~ spl52_385
| ~ spl52_386 ),
inference(sat_conversion,[],[f7000]) ).
cnf(s1173,plain,
( spl52_335
| ~ spl52_343
| ~ spl52_369
| ~ spl52_370
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382
| ~ spl52_383
| ~ spl52_384 ),
inference(sat_conversion,[],[f7001]) ).
cnf(s1174,plain,
( spl52_342
| ~ spl52_343
| ~ spl52_383
| ~ spl52_384 ),
inference(sat_conversion,[],[f7002]) ).
cnf(s1175,plain,
( spl52_336
| ~ spl52_342
| ~ spl52_371
| ~ spl52_372
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380
| ~ spl52_381
| ~ spl52_382 ),
inference(sat_conversion,[],[f7003]) ).
cnf(s1176,plain,
( spl52_341
| ~ spl52_342
| ~ spl52_381
| ~ spl52_382 ),
inference(sat_conversion,[],[f7004]) ).
cnf(s1177,plain,
( spl52_337
| ~ spl52_341
| ~ spl52_373
| ~ spl52_374
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378
| ~ spl52_379
| ~ spl52_380 ),
inference(sat_conversion,[],[f7005]) ).
cnf(s1178,plain,
( spl52_340
| ~ spl52_341
| ~ spl52_379
| ~ spl52_380 ),
inference(sat_conversion,[],[f7006]) ).
cnf(s1179,plain,
( spl52_338
| ~ spl52_340
| ~ spl52_375
| ~ spl52_376
| ~ spl52_377
| ~ spl52_378 ),
inference(sat_conversion,[],[f7007]) ).
cnf(s1180,plain,
( spl52_339
| ~ spl52_340
| ~ spl52_377
| ~ spl52_378 ),
inference(sat_conversion,[],[f7008]) ).
cnf(s1181,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_429
| ~ spl52_480
| ~ spl52_532
| ~ spl52_554
| ~ spl52_606
| ~ spl52_1104
| ~ spl52_1126
| ~ spl52_1131
| ~ spl52_1153
| ~ spl52_1157
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7009]) ).
cnf(s1182,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_427
| ~ spl52_502
| ~ spl52_504
| ~ spl52_1126
| ~ spl52_1128
| ~ spl52_1129
| ~ spl52_1153
| ~ spl52_1155
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7010]) ).
cnf(s1183,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_443
| ~ spl52_658
| ~ spl52_858
| ~ spl52_910
| ~ spl52_918
| ~ spl52_1118
| ~ spl52_1126
| ~ spl52_1145
| ~ spl52_1153
| ~ spl52_1171
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7011]) ).
cnf(s1184,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_452
| ~ spl52_476
| ~ spl52_477
| ~ spl52_1101
| ~ spl52_1126
| ~ spl52_1127
| ~ spl52_1153
| ~ spl52_1154
| ~ spl52_1179
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7012]) ).
cnf(s1185,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_433
| ~ spl52_588
| ~ spl52_640
| ~ spl52_658
| ~ spl52_814
| ~ spl52_1108
| ~ spl52_1126
| ~ spl52_1135
| ~ spl52_1153
| ~ spl52_1161
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7013]) ).
cnf(s1186,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_445
| ~ spl52_762
| ~ spl52_912
| ~ spl52_964
| ~ spl52_970
| ~ spl52_1120
| ~ spl52_1126
| ~ spl52_1147
| ~ spl52_1153
| ~ spl52_1173
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7014]) ).
cnf(s1187,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_435
| ~ spl52_642
| ~ spl52_694
| ~ spl52_710
| ~ spl52_918
| ~ spl52_1110
| ~ spl52_1126
| ~ spl52_1137
| ~ spl52_1153
| ~ spl52_1163
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7015]) ).
cnf(s1188,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_439
| ~ spl52_750
| ~ spl52_802
| ~ spl52_814
| ~ spl52_1114
| ~ spl52_1126
| ~ spl52_1141
| ~ spl52_1153
| ~ spl52_1167
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7016]) ).
cnf(s1189,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_440
| ~ spl52_502
| ~ spl52_777
| ~ spl52_829
| ~ spl52_840
| ~ spl52_1115
| ~ spl52_1126
| ~ spl52_1142
| ~ spl52_1153
| ~ spl52_1168
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7017]) ).
cnf(s1190,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_442
| ~ spl52_606
| ~ spl52_831
| ~ spl52_883
| ~ spl52_892
| ~ spl52_1117
| ~ spl52_1126
| ~ spl52_1144
| ~ spl52_1153
| ~ spl52_1170
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7018]) ).
cnf(s1191,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_436
| ~ spl52_669
| ~ spl52_721
| ~ spl52_736
| ~ spl52_970
| ~ spl52_1111
| ~ spl52_1126
| ~ spl52_1138
| ~ spl52_1153
| ~ spl52_1164
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7019]) ).
cnf(s1192,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_450
| ~ spl52_1022
| ~ spl52_1047
| ~ spl52_1099
| ~ spl52_1100
| ~ spl52_1125
| ~ spl52_1126
| ~ spl52_1152
| ~ spl52_1153
| ~ spl52_1178
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7020]) ).
cnf(s1193,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_438
| ~ spl52_723
| ~ spl52_775
| ~ spl52_788
| ~ spl52_1074
| ~ spl52_1113
| ~ spl52_1126
| ~ spl52_1140
| ~ spl52_1153
| ~ spl52_1166
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7021]) ).
cnf(s1194,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_431
| ~ spl52_534
| ~ spl52_586
| ~ spl52_606
| ~ spl52_710
| ~ spl52_1106
| ~ spl52_1126
| ~ spl52_1133
| ~ spl52_1153
| ~ spl52_1159
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7022]) ).
cnf(s1195,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_432
| ~ spl52_561
| ~ spl52_613
| ~ spl52_632
| ~ spl52_762
| ~ spl52_1107
| ~ spl52_1126
| ~ spl52_1134
| ~ spl52_1153
| ~ spl52_1160
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7023]) ).
cnf(s1196,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_437
| ~ spl52_696
| ~ spl52_748
| ~ spl52_762
| ~ spl52_1022
| ~ spl52_1112
| ~ spl52_1126
| ~ spl52_1139
| ~ spl52_1153
| ~ spl52_1165
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7024]) ).
cnf(s1197,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_434
| ~ spl52_615
| ~ spl52_667
| ~ spl52_684
| ~ spl52_866
| ~ spl52_1109
| ~ spl52_1126
| ~ spl52_1136
| ~ spl52_1153
| ~ spl52_1162
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7025]) ).
cnf(s1198,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_444
| ~ spl52_710
| ~ spl52_885
| ~ spl52_937
| ~ spl52_944
| ~ spl52_1119
| ~ spl52_1126
| ~ spl52_1146
| ~ spl52_1153
| ~ spl52_1172
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7026]) ).
cnf(s1199,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_451 ),
inference(sat_conversion,[],[f7027]) ).
cnf(s1200,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_446
| ~ spl52_814
| ~ spl52_939
| ~ spl52_991
| ~ spl52_996
| ~ spl52_1121
| ~ spl52_1126
| ~ spl52_1148
| ~ spl52_1153
| ~ spl52_1174
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7028]) ).
cnf(s1201,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_448
| ~ spl52_918
| ~ spl52_993
| ~ spl52_1045
| ~ spl52_1048
| ~ spl52_1123
| ~ spl52_1126
| ~ spl52_1150
| ~ spl52_1153
| ~ spl52_1176
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7029]) ).
cnf(s1202,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_449
| ~ spl52_970
| ~ spl52_1020
| ~ spl52_1072
| ~ spl52_1074
| ~ spl52_1124
| ~ spl52_1126
| ~ spl52_1151
| ~ spl52_1153
| ~ spl52_1177
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7030]) ).
cnf(s1203,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_430
| ~ spl52_507
| ~ spl52_559
| ~ spl52_580
| ~ spl52_658
| ~ spl52_1105
| ~ spl52_1126
| ~ spl52_1132
| ~ spl52_1153
| ~ spl52_1158
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7031]) ).
cnf(s1204,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_428
| ~ spl52_453
| ~ spl52_505
| ~ spl52_528
| ~ spl52_554
| ~ spl52_1103
| ~ spl52_1126
| ~ spl52_1130
| ~ spl52_1153
| ~ spl52_1156
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7032]) ).
cnf(s1205,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_425
| ~ spl52_441
| ~ spl52_554
| ~ spl52_804
| ~ spl52_856
| ~ spl52_866
| ~ spl52_1116
| ~ spl52_1126
| ~ spl52_1143
| ~ spl52_1153
| ~ spl52_1169
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7033]) ).
cnf(s1206,plain,
( spl52_327
| ~ spl52_328
| ~ spl52_353
| ~ spl52_354 ),
inference(sat_conversion,[],[f7034]) ).
cnf(s1207,plain,
( spl52_326
| ~ spl52_327
| ~ spl52_351
| ~ spl52_352 ),
inference(sat_conversion,[],[f7035]) ).
cnf(s1208,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_433
| ~ spl52_640
| ~ spl52_645
| ~ spl52_770
| ~ spl52_775
| ~ spl52_814
| ~ spl52_939
| ~ spl52_1135
| ~ spl52_1140
| ~ spl52_1161
| ~ spl52_1166 ),
inference(sat_conversion,[],[f7036]) ).
cnf(s1209,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_433
| ~ spl52_640
| ~ spl52_647
| ~ spl52_792
| ~ spl52_822
| ~ spl52_829
| ~ spl52_993
| ~ spl52_1135
| ~ spl52_1142
| ~ spl52_1161
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7037]) ).
cnf(s1210,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_433
| ~ spl52_640
| ~ spl52_648
| ~ spl52_794
| ~ spl52_848
| ~ spl52_856
| ~ spl52_1020
| ~ spl52_1135
| ~ spl52_1143
| ~ spl52_1161
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7038]) ).
cnf(s1211,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_433
| ~ spl52_640
| ~ spl52_646
| ~ spl52_796
| ~ spl52_802
| ~ spl52_816
| ~ spl52_966
| ~ spl52_1135
| ~ spl52_1141
| ~ spl52_1161
| ~ spl52_1167 ),
inference(sat_conversion,[],[f7039]) ).
cnf(s1212,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_433
| ~ spl52_640
| ~ spl52_644
| ~ spl52_744
| ~ spl52_748
| ~ spl52_812
| ~ spl52_912
| ~ spl52_1135
| ~ spl52_1139
| ~ spl52_1161
| ~ spl52_1165 ),
inference(sat_conversion,[],[f7040]) ).
cnf(s1213,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_433
| ~ spl52_559
| ~ spl52_562
| ~ spl52_637
| ~ spl52_640
| ~ spl52_723
| ~ spl52_798
| ~ spl52_1132
| ~ spl52_1135
| ~ spl52_1158
| ~ spl52_1161 ),
inference(sat_conversion,[],[f7041]) ).
cnf(s1214,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_433
| ~ spl52_640
| ~ spl52_643
| ~ spl52_718
| ~ spl52_721
| ~ spl52_810
| ~ spl52_885
| ~ spl52_1135
| ~ spl52_1138
| ~ spl52_1161
| ~ spl52_1164 ),
inference(sat_conversion,[],[f7042]) ).
cnf(s1215,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_433
| ~ spl52_532
| ~ spl52_536
| ~ spl52_636
| ~ spl52_640
| ~ spl52_696
| ~ spl52_796
| ~ spl52_1131
| ~ spl52_1135
| ~ spl52_1157
| ~ spl52_1161 ),
inference(sat_conversion,[],[f7043]) ).
cnf(s1216,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_433
| ~ spl52_480
| ~ spl52_640
| ~ spl52_654
| ~ spl52_806
| ~ spl52_1004
| ~ spl52_1018
| ~ spl52_1135
| ~ spl52_1149
| ~ spl52_1161
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7044]) ).
cnf(s1217,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_433
| ~ spl52_640
| ~ spl52_651
| ~ spl52_800
| ~ spl52_926
| ~ spl52_937
| ~ spl52_1101
| ~ spl52_1135
| ~ spl52_1146
| ~ spl52_1161
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7045]) ).
cnf(s1218,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_433
| ~ spl52_640
| ~ spl52_642
| ~ spl52_692
| ~ spl52_694
| ~ spl52_808
| ~ spl52_858
| ~ spl52_1135
| ~ spl52_1137
| ~ spl52_1161
| ~ spl52_1163 ),
inference(sat_conversion,[],[f7046]) ).
cnf(s1219,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_433
| ~ spl52_484
| ~ spl52_504
| ~ spl52_640
| ~ spl52_642
| ~ spl52_660
| ~ spl52_792
| ~ spl52_1129
| ~ spl52_1135
| ~ spl52_1155
| ~ spl52_1161 ),
inference(sat_conversion,[],[f7047]) ).
cnf(s1220,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_433
| ~ spl52_534
| ~ spl52_640
| ~ spl52_656
| ~ spl52_810
| ~ spl52_1056
| ~ spl52_1072
| ~ spl52_1135
| ~ spl52_1151
| ~ spl52_1161
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7048]) ).
cnf(s1221,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_433
| ~ spl52_640
| ~ spl52_649
| ~ spl52_796
| ~ spl52_874
| ~ spl52_883
| ~ spl52_1047
| ~ spl52_1135
| ~ spl52_1144
| ~ spl52_1161
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7049]) ).
cnf(s1222,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_433
| ~ spl52_640
| ~ spl52_650
| ~ spl52_798
| ~ spl52_900
| ~ spl52_910
| ~ spl52_1074
| ~ spl52_1135
| ~ spl52_1145
| ~ spl52_1161
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7050]) ).
cnf(s1223,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_433
| ~ spl52_640
| ~ spl52_652
| ~ spl52_802
| ~ spl52_952
| ~ spl52_964
| ~ spl52_1128
| ~ spl52_1135
| ~ spl52_1147
| ~ spl52_1161
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7051]) ).
cnf(s1224,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_433
| ~ spl52_505
| ~ spl52_510
| ~ spl52_635
| ~ spl52_640
| ~ spl52_669
| ~ spl52_794
| ~ spl52_1130
| ~ spl52_1135
| ~ spl52_1156
| ~ spl52_1161 ),
inference(sat_conversion,[],[f7052]) ).
cnf(s1225,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_433
| ~ spl52_586
| ~ spl52_588
| ~ spl52_638
| ~ spl52_640
| ~ spl52_750
| ~ spl52_800
| ~ spl52_1133
| ~ spl52_1135
| ~ spl52_1159
| ~ spl52_1161 ),
inference(sat_conversion,[],[f7053]) ).
cnf(s1226,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_433
| ~ spl52_458
| ~ spl52_477
| ~ spl52_615
| ~ spl52_640
| ~ spl52_659
| ~ spl52_816
| ~ spl52_1135
| ~ spl52_1154
| ~ spl52_1161
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7054]) ).
cnf(s1227,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_433
| ~ spl52_613
| ~ spl52_614
| ~ spl52_639
| ~ spl52_640
| ~ spl52_777
| ~ spl52_802
| ~ spl52_1134
| ~ spl52_1135
| ~ spl52_1160
| ~ spl52_1161 ),
inference(sat_conversion,[],[f7055]) ).
cnf(s1228,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_433 ),
inference(sat_conversion,[],[f7056]) ).
cnf(s1229,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_433
| ~ spl52_453
| ~ spl52_640
| ~ spl52_653
| ~ spl52_804
| ~ spl52_978
| ~ spl52_991
| ~ spl52_1135
| ~ spl52_1148
| ~ spl52_1161
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7057]) ).
cnf(s1230,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_433
| ~ spl52_640
| ~ spl52_641
| ~ spl52_666
| ~ spl52_667
| ~ spl52_806
| ~ spl52_831
| ~ spl52_1135
| ~ spl52_1136
| ~ spl52_1161
| ~ spl52_1162 ),
inference(sat_conversion,[],[f7058]) ).
cnf(s1231,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_433
| ~ spl52_561
| ~ spl52_640
| ~ spl52_657
| ~ spl52_812
| ~ spl52_1082
| ~ spl52_1099
| ~ spl52_1135
| ~ spl52_1152
| ~ spl52_1161
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7059]) ).
cnf(s1232,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_433
| ~ spl52_507
| ~ spl52_640
| ~ spl52_655
| ~ spl52_808
| ~ spl52_1030
| ~ spl52_1045
| ~ spl52_1135
| ~ spl52_1150
| ~ spl52_1161
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7060]) ).
cnf(s1233,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_438
| ~ spl52_775
| ~ spl52_777
| ~ spl52_827
| ~ spl52_829
| ~ spl52_1052
| ~ spl52_1128
| ~ spl52_1140
| ~ spl52_1142
| ~ spl52_1166
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7061]) ).
cnf(s1234,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_438
| ~ spl52_721
| ~ spl52_723
| ~ spl52_773
| ~ spl52_775
| ~ spl52_1020
| ~ spl52_1070
| ~ spl52_1138
| ~ spl52_1140
| ~ spl52_1164
| ~ spl52_1166 ),
inference(sat_conversion,[],[f7062]) ).
cnf(s1235,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_438
| ~ spl52_748
| ~ spl52_749
| ~ spl52_774
| ~ spl52_775
| ~ spl52_1047
| ~ spl52_1072
| ~ spl52_1139
| ~ spl52_1140
| ~ spl52_1165
| ~ spl52_1166 ),
inference(sat_conversion,[],[f7063]) ).
cnf(s1236,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_438
| ~ spl52_532
| ~ spl52_541
| ~ spl52_766
| ~ spl52_775
| ~ spl52_831
| ~ spl52_1056
| ~ spl52_1131
| ~ spl52_1140
| ~ spl52_1157
| ~ spl52_1166 ),
inference(sat_conversion,[],[f7064]) ).
cnf(s1237,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_438
| ~ spl52_669
| ~ spl52_775
| ~ spl52_786
| ~ spl52_1061
| ~ spl52_1070
| ~ spl52_1072
| ~ spl52_1140
| ~ spl52_1151
| ~ spl52_1166
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7065]) ).
cnf(s1238,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_438
| ~ spl52_642
| ~ spl52_775
| ~ spl52_785
| ~ spl52_1035
| ~ spl52_1045
| ~ spl52_1068
| ~ spl52_1140
| ~ spl52_1150
| ~ spl52_1166
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7066]) ).
cnf(s1239,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_438
| ~ spl52_588
| ~ spl52_775
| ~ spl52_783
| ~ spl52_983
| ~ spl52_991
| ~ spl52_1064
| ~ spl52_1140
| ~ spl52_1148
| ~ spl52_1166
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7067]) ).
cnf(s1240,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_438
| ~ spl52_615
| ~ spl52_775
| ~ spl52_784
| ~ spl52_1009
| ~ spl52_1018
| ~ spl52_1066
| ~ spl52_1140
| ~ spl52_1149
| ~ spl52_1166
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7068]) ).
cnf(s1241,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_438
| ~ spl52_463
| ~ spl52_477
| ~ spl52_750
| ~ spl52_775
| ~ spl52_789
| ~ spl52_1076
| ~ spl52_1140
| ~ spl52_1154
| ~ spl52_1166
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7069]) ).
cnf(s1242,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_438
| ~ spl52_480
| ~ spl52_775
| ~ spl52_779
| ~ spl52_879
| ~ spl52_883
| ~ spl52_1056
| ~ spl52_1140
| ~ spl52_1144
| ~ spl52_1166
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7070]) ).
cnf(s1243,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_438 ),
inference(sat_conversion,[],[f7071]) ).
cnf(s1244,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_438
| ~ spl52_489
| ~ spl52_504
| ~ spl52_775
| ~ spl52_777
| ~ spl52_790
| ~ spl52_1052
| ~ spl52_1129
| ~ spl52_1140
| ~ spl52_1155
| ~ spl52_1166 ),
inference(sat_conversion,[],[f7072]) ).
cnf(s1245,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_438
| ~ spl52_507
| ~ spl52_775
| ~ spl52_780
| ~ spl52_905
| ~ spl52_910
| ~ spl52_1058
| ~ spl52_1140
| ~ spl52_1145
| ~ spl52_1166
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7073]) ).
cnf(s1246,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_438
| ~ spl52_505
| ~ spl52_515
| ~ spl52_765
| ~ spl52_775
| ~ spl52_804
| ~ spl52_1054
| ~ spl52_1130
| ~ spl52_1140
| ~ spl52_1156
| ~ spl52_1166 ),
inference(sat_conversion,[],[f7074]) ).
cnf(s1247,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_438
| ~ spl52_775
| ~ spl52_776
| ~ spl52_801
| ~ spl52_802
| ~ spl52_1076
| ~ spl52_1101
| ~ spl52_1140
| ~ spl52_1141
| ~ spl52_1166
| ~ spl52_1167 ),
inference(sat_conversion,[],[f7075]) ).
cnf(s1248,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_438
| ~ spl52_453
| ~ spl52_775
| ~ spl52_778
| ~ spl52_853
| ~ spl52_856
| ~ spl52_1054
| ~ spl52_1140
| ~ spl52_1143
| ~ spl52_1166
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7076]) ).
cnf(s1249,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_438
| ~ spl52_586
| ~ spl52_593
| ~ spl52_768
| ~ spl52_775
| ~ spl52_885
| ~ spl52_1060
| ~ spl52_1133
| ~ spl52_1140
| ~ spl52_1159
| ~ spl52_1166 ),
inference(sat_conversion,[],[f7077]) ).
cnf(s1250,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_438
| ~ spl52_534
| ~ spl52_775
| ~ spl52_781
| ~ spl52_931
| ~ spl52_937
| ~ spl52_1060
| ~ spl52_1140
| ~ spl52_1146
| ~ spl52_1166
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7078]) ).
cnf(s1251,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_438
| ~ spl52_561
| ~ spl52_775
| ~ spl52_782
| ~ spl52_957
| ~ spl52_964
| ~ spl52_1062
| ~ spl52_1140
| ~ spl52_1147
| ~ spl52_1166
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7079]) ).
cnf(s1252,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_438
| ~ spl52_694
| ~ spl52_697
| ~ spl52_772
| ~ spl52_775
| ~ spl52_993
| ~ spl52_1068
| ~ spl52_1137
| ~ spl52_1140
| ~ spl52_1163
| ~ spl52_1166 ),
inference(sat_conversion,[],[f7080]) ).
cnf(s1253,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_438
| ~ spl52_640
| ~ spl52_645
| ~ spl52_770
| ~ spl52_775
| ~ spl52_939
| ~ spl52_1064
| ~ spl52_1135
| ~ spl52_1140
| ~ spl52_1161
| ~ spl52_1166 ),
inference(sat_conversion,[],[f7081]) ).
cnf(s1254,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_438
| ~ spl52_667
| ~ spl52_671
| ~ spl52_771
| ~ spl52_775
| ~ spl52_966
| ~ spl52_1066
| ~ spl52_1136
| ~ spl52_1140
| ~ spl52_1162
| ~ spl52_1166 ),
inference(sat_conversion,[],[f7082]) ).
cnf(s1255,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_438
| ~ spl52_613
| ~ spl52_619
| ~ spl52_769
| ~ spl52_775
| ~ spl52_912
| ~ spl52_1062
| ~ spl52_1134
| ~ spl52_1140
| ~ spl52_1160
| ~ spl52_1166 ),
inference(sat_conversion,[],[f7083]) ).
cnf(s1256,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_438
| ~ spl52_559
| ~ spl52_567
| ~ spl52_767
| ~ spl52_775
| ~ spl52_858
| ~ spl52_1058
| ~ spl52_1132
| ~ spl52_1140
| ~ spl52_1158
| ~ spl52_1166 ),
inference(sat_conversion,[],[f7084]) ).
cnf(s1257,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_438
| ~ spl52_696
| ~ spl52_775
| ~ spl52_787
| ~ spl52_1072
| ~ spl52_1087
| ~ spl52_1099
| ~ spl52_1140
| ~ spl52_1152
| ~ spl52_1166
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7085]) ).
cnf(s1258,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_450
| ~ spl52_534
| ~ spl52_613
| ~ spl52_631
| ~ spl52_1010
| ~ spl52_1081
| ~ spl52_1099
| ~ spl52_1134
| ~ spl52_1152
| ~ spl52_1160
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7086]) ).
cnf(s1259,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_441
| ~ spl52_542
| ~ spl52_613
| ~ spl52_622
| ~ spl52_847
| ~ spl52_856
| ~ spl52_993
| ~ spl52_1134
| ~ spl52_1143
| ~ spl52_1160
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7087]) ).
cnf(s1260,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_428
| ~ spl52_505
| ~ spl52_509
| ~ spl52_542
| ~ spl52_609
| ~ spl52_613
| ~ spl52_642
| ~ spl52_1130
| ~ spl52_1134
| ~ spl52_1156
| ~ spl52_1160 ),
inference(sat_conversion,[],[f7088]) ).
cnf(s1261,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_437
| ~ spl52_613
| ~ spl52_618
| ~ spl52_743
| ~ spl52_748
| ~ spl52_885
| ~ spl52_1010
| ~ spl52_1134
| ~ spl52_1139
| ~ spl52_1160
| ~ spl52_1165 ),
inference(sat_conversion,[],[f7089]) ).
cnf(s1262,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_449
| ~ spl52_507
| ~ spl52_613
| ~ spl52_630
| ~ spl52_958
| ~ spl52_1055
| ~ spl52_1072
| ~ spl52_1134
| ~ spl52_1151
| ~ spl52_1160
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7090]) ).
cnf(s1263,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_446
| ~ spl52_613
| ~ spl52_627
| ~ spl52_802
| ~ spl52_977
| ~ spl52_991
| ~ spl52_1128
| ~ spl52_1134
| ~ spl52_1148
| ~ spl52_1160
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7091]) ).
cnf(s1264,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_440
| ~ spl52_490
| ~ spl52_613
| ~ spl52_621
| ~ spl52_821
| ~ spl52_829
| ~ spl52_966
| ~ spl52_1134
| ~ spl52_1142
| ~ spl52_1160
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7092]) ).
cnf(s1265,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_429
| ~ spl52_532
| ~ spl52_535
| ~ spl52_594
| ~ spl52_610
| ~ spl52_613
| ~ spl52_669
| ~ spl52_1131
| ~ spl52_1134
| ~ spl52_1157
| ~ spl52_1160 ),
inference(sat_conversion,[],[f7093]) ).
cnf(s1266,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_442
| ~ spl52_594
| ~ spl52_613
| ~ spl52_623
| ~ spl52_873
| ~ spl52_883
| ~ spl52_1020
| ~ spl52_1134
| ~ spl52_1144
| ~ spl52_1160
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7094]) ).
cnf(s1267,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_434
| ~ spl52_613
| ~ spl52_615
| ~ spl52_665
| ~ spl52_667
| ~ spl52_804
| ~ spl52_854
| ~ spl52_1134
| ~ spl52_1136
| ~ spl52_1160
| ~ spl52_1162 ),
inference(sat_conversion,[],[f7095]) ).
cnf(s1268,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_439
| ~ spl52_613
| ~ spl52_620
| ~ spl52_795
| ~ spl52_802
| ~ spl52_939
| ~ spl52_1114
| ~ spl52_1134
| ~ spl52_1141
| ~ spl52_1160
| ~ spl52_1167 ),
inference(sat_conversion,[],[f7096]) ).
cnf(s1269,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_452
| ~ spl52_457
| ~ spl52_477
| ~ spl52_588
| ~ spl52_613
| ~ spl52_633
| ~ spl52_1114
| ~ spl52_1134
| ~ spl52_1154
| ~ spl52_1160
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7097]) ).
cnf(s1270,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_432 ),
inference(sat_conversion,[],[f7098]) ).
cnf(s1271,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_436
| ~ spl52_613
| ~ spl52_617
| ~ spl52_717
| ~ spl52_721
| ~ spl52_858
| ~ spl52_958
| ~ spl52_1134
| ~ spl52_1138
| ~ spl52_1160
| ~ spl52_1164 ),
inference(sat_conversion,[],[f7099]) ).
cnf(s1272,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_443
| ~ spl52_613
| ~ spl52_624
| ~ spl52_646
| ~ spl52_899
| ~ spl52_910
| ~ spl52_1047
| ~ spl52_1134
| ~ spl52_1145
| ~ spl52_1160
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7100]) ).
cnf(s1273,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_451
| ~ spl52_561
| ~ spl52_613
| ~ spl52_632
| ~ spl52_1062
| ~ spl52_1107
| ~ spl52_1126
| ~ spl52_1134
| ~ spl52_1153
| ~ spl52_1160
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7101]) ).
cnf(s1274,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_430
| ~ spl52_559
| ~ spl52_561
| ~ spl52_611
| ~ spl52_613
| ~ spl52_646
| ~ spl52_696
| ~ spl52_1132
| ~ spl52_1134
| ~ spl52_1158
| ~ spl52_1160 ),
inference(sat_conversion,[],[f7102]) ).
cnf(s1275,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_444
| ~ spl52_613
| ~ spl52_625
| ~ spl52_698
| ~ spl52_925
| ~ spl52_937
| ~ spl52_1074
| ~ spl52_1134
| ~ spl52_1146
| ~ spl52_1160
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7103]) ).
cnf(s1276,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_427
| ~ spl52_483
| ~ spl52_490
| ~ spl52_504
| ~ spl52_613
| ~ spl52_615
| ~ spl52_634
| ~ spl52_1129
| ~ spl52_1134
| ~ spl52_1155
| ~ spl52_1160 ),
inference(sat_conversion,[],[f7104]) ).
cnf(s1277,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_435
| ~ spl52_613
| ~ spl52_616
| ~ spl52_691
| ~ spl52_694
| ~ spl52_831
| ~ spl52_906
| ~ spl52_1134
| ~ spl52_1137
| ~ spl52_1160
| ~ spl52_1163 ),
inference(sat_conversion,[],[f7105]) ).
cnf(s1278,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_445
| ~ spl52_613
| ~ spl52_626
| ~ spl52_750
| ~ spl52_951
| ~ spl52_964
| ~ spl52_1101
| ~ spl52_1134
| ~ spl52_1147
| ~ spl52_1160
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7106]) ).
cnf(s1279,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_448
| ~ spl52_480
| ~ spl52_613
| ~ spl52_629
| ~ spl52_906
| ~ spl52_1029
| ~ spl52_1045
| ~ spl52_1134
| ~ spl52_1150
| ~ spl52_1160
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7107]) ).
cnf(s1280,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_431
| ~ spl52_586
| ~ spl52_587
| ~ spl52_612
| ~ spl52_613
| ~ spl52_698
| ~ spl52_723
| ~ spl52_1133
| ~ spl52_1134
| ~ spl52_1159
| ~ spl52_1160 ),
inference(sat_conversion,[],[f7108]) ).
cnf(s1281,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_428
| ~ spl52_505
| ~ spl52_513
| ~ spl52_550
| ~ spl52_713
| ~ spl52_721
| ~ spl52_750
| ~ spl52_1130
| ~ spl52_1138
| ~ spl52_1156
| ~ spl52_1164 ),
inference(sat_conversion,[],[f7109]) ).
cnf(s1282,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_428
| ~ spl52_505
| ~ spl52_517
| ~ spl52_532
| ~ spl52_817
| ~ spl52_829
| ~ spl52_858
| ~ spl52_1130
| ~ spl52_1142
| ~ spl52_1156
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7110]) ).
cnf(s1283,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_428
| ~ spl52_505
| ~ spl52_510
| ~ spl52_544
| ~ spl52_635
| ~ spl52_640
| ~ spl52_669
| ~ spl52_1130
| ~ spl52_1135
| ~ spl52_1156
| ~ spl52_1161 ),
inference(sat_conversion,[],[f7111]) ).
cnf(s1284,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_428
| ~ spl52_505
| ~ spl52_520
| ~ spl52_538
| ~ spl52_895
| ~ spl52_910
| ~ spl52_939
| ~ spl52_1130
| ~ spl52_1145
| ~ spl52_1156
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7112]) ).
cnf(s1285,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_428
| ~ spl52_505
| ~ spl52_525
| ~ spl52_548
| ~ spl52_1025
| ~ spl52_1045
| ~ spl52_1074
| ~ spl52_1130
| ~ spl52_1150
| ~ spl52_1156
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7113]) ).
cnf(s1286,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_428
| ~ spl52_505
| ~ spl52_508
| ~ spl52_540
| ~ spl52_583
| ~ spl52_586
| ~ spl52_615
| ~ spl52_1130
| ~ spl52_1133
| ~ spl52_1156
| ~ spl52_1159 ),
inference(sat_conversion,[],[f7114]) ).
cnf(s1287,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_428
| ~ spl52_505
| ~ spl52_521
| ~ spl52_540
| ~ spl52_921
| ~ spl52_937
| ~ spl52_966
| ~ spl52_1130
| ~ spl52_1146
| ~ spl52_1156
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7115]) ).
cnf(s1288,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_428
| ~ spl52_505
| ~ spl52_518
| ~ spl52_534
| ~ spl52_843
| ~ spl52_856
| ~ spl52_885
| ~ spl52_1130
| ~ spl52_1143
| ~ spl52_1156
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7116]) ).
cnf(s1289,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_428
| ~ spl52_505
| ~ spl52_522
| ~ spl52_542
| ~ spl52_947
| ~ spl52_964
| ~ spl52_993
| ~ spl52_1130
| ~ spl52_1147
| ~ spl52_1156
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7117]) ).
cnf(s1290,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_428
| ~ spl52_505
| ~ spl52_506
| ~ spl52_531
| ~ spl52_532
| ~ spl52_536
| ~ spl52_561
| ~ spl52_1130
| ~ spl52_1131
| ~ spl52_1156
| ~ spl52_1157 ),
inference(sat_conversion,[],[f7118]) ).
cnf(s1291,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_428
| ~ spl52_505
| ~ spl52_512
| ~ spl52_548
| ~ spl52_687
| ~ spl52_694
| ~ spl52_723
| ~ spl52_1130
| ~ spl52_1137
| ~ spl52_1156
| ~ spl52_1163 ),
inference(sat_conversion,[],[f7119]) ).
cnf(s1292,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_428
| ~ spl52_505
| ~ spl52_511
| ~ spl52_546
| ~ spl52_661
| ~ spl52_667
| ~ spl52_696
| ~ spl52_1130
| ~ spl52_1136
| ~ spl52_1156
| ~ spl52_1162 ),
inference(sat_conversion,[],[f7120]) ).
cnf(s1293,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_428
| ~ spl52_505
| ~ spl52_515
| ~ spl52_554
| ~ spl52_765
| ~ spl52_775
| ~ spl52_804
| ~ spl52_1130
| ~ spl52_1140
| ~ spl52_1156
| ~ spl52_1166 ),
inference(sat_conversion,[],[f7121]) ).
cnf(s1294,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_428
| ~ spl52_505
| ~ spl52_507
| ~ spl52_538
| ~ spl52_557
| ~ spl52_559
| ~ spl52_588
| ~ spl52_1130
| ~ spl52_1132
| ~ spl52_1156
| ~ spl52_1158 ),
inference(sat_conversion,[],[f7122]) ).
cnf(s1295,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_428
| ~ spl52_479
| ~ spl52_504
| ~ spl52_505
| ~ spl52_507
| ~ spl52_530
| ~ spl52_532
| ~ spl52_1129
| ~ spl52_1130
| ~ spl52_1155
| ~ spl52_1156 ),
inference(sat_conversion,[],[f7123]) ).
cnf(s1296,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_428
| ~ spl52_505
| ~ spl52_519
| ~ spl52_536
| ~ spl52_869
| ~ spl52_883
| ~ spl52_912
| ~ spl52_1130
| ~ spl52_1144
| ~ spl52_1156
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7124]) ).
cnf(s1297,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_428
| ~ spl52_505
| ~ spl52_524
| ~ spl52_546
| ~ spl52_999
| ~ spl52_1018
| ~ spl52_1047
| ~ spl52_1130
| ~ spl52_1149
| ~ spl52_1156
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7125]) ).
cnf(s1298,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_428
| ~ spl52_505
| ~ spl52_514
| ~ spl52_552
| ~ spl52_739
| ~ spl52_748
| ~ spl52_777
| ~ spl52_1130
| ~ spl52_1139
| ~ spl52_1156
| ~ spl52_1165 ),
inference(sat_conversion,[],[f7126]) ).
cnf(s1299,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_428
| ~ spl52_505
| ~ spl52_523
| ~ spl52_544
| ~ spl52_973
| ~ spl52_991
| ~ spl52_1020
| ~ spl52_1130
| ~ spl52_1148
| ~ spl52_1156
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7127]) ).
cnf(s1300,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_428
| ~ spl52_505
| ~ spl52_516
| ~ spl52_556
| ~ spl52_791
| ~ spl52_802
| ~ spl52_831
| ~ spl52_1130
| ~ spl52_1141
| ~ spl52_1156
| ~ spl52_1167 ),
inference(sat_conversion,[],[f7128]) ).
cnf(s1301,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_428 ),
inference(sat_conversion,[],[f7129]) ).
cnf(s1302,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_428
| ~ spl52_505
| ~ spl52_527
| ~ spl52_552
| ~ spl52_1077
| ~ spl52_1099
| ~ spl52_1128
| ~ spl52_1130
| ~ spl52_1152
| ~ spl52_1156
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7130]) ).
cnf(s1303,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_428
| ~ spl52_453
| ~ spl52_477
| ~ spl52_480
| ~ spl52_505
| ~ spl52_529
| ~ spl52_556
| ~ spl52_1130
| ~ spl52_1154
| ~ spl52_1156
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7131]) ).
cnf(s1304,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_428
| ~ spl52_505
| ~ spl52_526
| ~ spl52_550
| ~ spl52_1051
| ~ spl52_1072
| ~ spl52_1101
| ~ spl52_1130
| ~ spl52_1151
| ~ spl52_1156
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7132]) ).
cnf(s1305,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_448
| ~ spl52_453
| ~ spl52_586
| ~ spl52_603
| ~ spl52_904
| ~ spl52_1028
| ~ spl52_1045
| ~ spl52_1133
| ~ spl52_1150
| ~ spl52_1159
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7133]) ).
cnf(s1306,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_430
| ~ spl52_559
| ~ spl52_560
| ~ spl52_585
| ~ spl52_586
| ~ spl52_644
| ~ spl52_669
| ~ spl52_1132
| ~ spl52_1133
| ~ spl52_1158
| ~ spl52_1159 ),
inference(sat_conversion,[],[f7134]) ).
cnf(s1307,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_450
| ~ spl52_507
| ~ spl52_586
| ~ spl52_605
| ~ spl52_1008
| ~ spl52_1080
| ~ spl52_1099
| ~ spl52_1133
| ~ spl52_1152
| ~ spl52_1159
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7135]) ).
cnf(s1308,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_434
| ~ spl52_586
| ~ spl52_589
| ~ spl52_664
| ~ spl52_667
| ~ spl52_777
| ~ spl52_852
| ~ spl52_1133
| ~ spl52_1136
| ~ spl52_1159
| ~ spl52_1162 ),
inference(sat_conversion,[],[f7136]) ).
cnf(s1309,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_440
| ~ spl52_488
| ~ spl52_586
| ~ spl52_595
| ~ spl52_820
| ~ spl52_829
| ~ spl52_939
| ~ spl52_1133
| ~ spl52_1142
| ~ spl52_1159
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7137]) ).
cnf(s1310,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_444
| ~ spl52_586
| ~ spl52_599
| ~ spl52_696
| ~ spl52_924
| ~ spl52_937
| ~ spl52_1047
| ~ spl52_1133
| ~ spl52_1146
| ~ spl52_1159
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7138]) ).
cnf(s1311,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_445
| ~ spl52_586
| ~ spl52_600
| ~ spl52_748
| ~ spl52_950
| ~ spl52_964
| ~ spl52_1074
| ~ spl52_1133
| ~ spl52_1147
| ~ spl52_1159
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7139]) ).
cnf(s1312,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_436
| ~ spl52_586
| ~ spl52_591
| ~ spl52_716
| ~ spl52_721
| ~ spl52_831
| ~ spl52_956
| ~ spl52_1133
| ~ spl52_1138
| ~ spl52_1159
| ~ spl52_1164 ),
inference(sat_conversion,[],[f7140]) ).
cnf(s1313,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_437
| ~ spl52_586
| ~ spl52_592
| ~ spl52_742
| ~ spl52_748
| ~ spl52_858
| ~ spl52_1008
| ~ spl52_1133
| ~ spl52_1139
| ~ spl52_1159
| ~ spl52_1165 ),
inference(sat_conversion,[],[f7141]) ).
cnf(s1314,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_435
| ~ spl52_586
| ~ spl52_590
| ~ spl52_690
| ~ spl52_694
| ~ spl52_804
| ~ spl52_904
| ~ spl52_1133
| ~ spl52_1137
| ~ spl52_1159
| ~ spl52_1163 ),
inference(sat_conversion,[],[f7142]) ).
cnf(s1315,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_449
| ~ spl52_480
| ~ spl52_586
| ~ spl52_604
| ~ spl52_956
| ~ spl52_1054
| ~ spl52_1072
| ~ spl52_1133
| ~ spl52_1151
| ~ spl52_1159
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7143]) ).
cnf(s1316,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_441
| ~ spl52_540
| ~ spl52_586
| ~ spl52_596
| ~ spl52_846
| ~ spl52_856
| ~ spl52_966
| ~ spl52_1133
| ~ spl52_1143
| ~ spl52_1159
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7144]) ).
cnf(s1317,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_443
| ~ spl52_586
| ~ spl52_598
| ~ spl52_644
| ~ spl52_898
| ~ spl52_910
| ~ spl52_1020
| ~ spl52_1133
| ~ spl52_1145
| ~ spl52_1159
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7145]) ).
cnf(s1318,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_427
| ~ spl52_482
| ~ spl52_488
| ~ spl52_504
| ~ spl52_586
| ~ spl52_588
| ~ spl52_608
| ~ spl52_1129
| ~ spl52_1133
| ~ spl52_1155
| ~ spl52_1159 ),
inference(sat_conversion,[],[f7146]) ).
cnf(s1319,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_451
| ~ spl52_534
| ~ spl52_586
| ~ spl52_606
| ~ spl52_1060
| ~ spl52_1106
| ~ spl52_1126
| ~ spl52_1133
| ~ spl52_1153
| ~ spl52_1159
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7147]) ).
cnf(s1320,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_429
| ~ spl52_532
| ~ spl52_534
| ~ spl52_584
| ~ spl52_586
| ~ spl52_592
| ~ spl52_642
| ~ spl52_1131
| ~ spl52_1133
| ~ spl52_1157
| ~ spl52_1159 ),
inference(sat_conversion,[],[f7148]) ).
cnf(s1321,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_452
| ~ spl52_456
| ~ spl52_477
| ~ spl52_561
| ~ spl52_586
| ~ spl52_607
| ~ spl52_1112
| ~ spl52_1133
| ~ spl52_1154
| ~ spl52_1159
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7149]) ).
cnf(s1322,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_432
| ~ spl52_586
| ~ spl52_587
| ~ spl52_612
| ~ spl52_613
| ~ spl52_723
| ~ spl52_748
| ~ spl52_1133
| ~ spl52_1134
| ~ spl52_1159
| ~ spl52_1160 ),
inference(sat_conversion,[],[f7150]) ).
cnf(s1323,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_446
| ~ spl52_586
| ~ spl52_601
| ~ spl52_800
| ~ spl52_976
| ~ spl52_991
| ~ spl52_1101
| ~ spl52_1133
| ~ spl52_1148
| ~ spl52_1159
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7151]) ).
cnf(s1324,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_439
| ~ spl52_586
| ~ spl52_594
| ~ spl52_794
| ~ spl52_802
| ~ spl52_912
| ~ spl52_1112
| ~ spl52_1133
| ~ spl52_1141
| ~ spl52_1159
| ~ spl52_1167 ),
inference(sat_conversion,[],[f7152]) ).
cnf(s1325,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_431 ),
inference(sat_conversion,[],[f7153]) ).
cnf(s1326,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_442
| ~ spl52_586
| ~ spl52_592
| ~ spl52_597
| ~ spl52_872
| ~ spl52_883
| ~ spl52_993
| ~ spl52_1133
| ~ spl52_1144
| ~ spl52_1159
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7154]) ).
cnf(s1327,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_444
| ~ spl52_704
| ~ spl52_804
| ~ spl52_937
| ~ spl52_941
| ~ spl52_1041
| ~ spl52_1045
| ~ spl52_1146
| ~ spl52_1150
| ~ spl52_1172
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7155]) ).
cnf(s1328,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_444
| ~ spl52_588
| ~ spl52_688
| ~ spl52_829
| ~ spl52_833
| ~ spl52_933
| ~ spl52_937
| ~ spl52_1142
| ~ spl52_1146
| ~ spl52_1168
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7156]) ).
cnf(s1329,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_444
| ~ spl52_505
| ~ spl52_521
| ~ spl52_690
| ~ spl52_921
| ~ spl52_937
| ~ spl52_966
| ~ spl52_1130
| ~ spl52_1146
| ~ spl52_1156
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7157]) ).
cnf(s1330,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_444
| ~ spl52_507
| ~ spl52_708
| ~ spl52_748
| ~ spl52_755
| ~ spl52_930
| ~ spl52_937
| ~ spl52_1139
| ~ spl52_1146
| ~ spl52_1165
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7158]) ).
cnf(s1331,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_444
| ~ spl52_532
| ~ spl52_547
| ~ spl52_692
| ~ spl52_922
| ~ spl52_937
| ~ spl52_993
| ~ spl52_1131
| ~ spl52_1146
| ~ spl52_1157
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7159]) ).
cnf(s1332,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_444
| ~ spl52_469
| ~ spl52_477
| ~ spl52_712
| ~ spl52_912
| ~ spl52_937
| ~ spl52_945
| ~ spl52_1146
| ~ spl52_1154
| ~ spl52_1172
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7160]) ).
cnf(s1333,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_444
| ~ spl52_640
| ~ spl52_651
| ~ spl52_700
| ~ spl52_926
| ~ spl52_937
| ~ spl52_1101
| ~ spl52_1135
| ~ spl52_1146
| ~ spl52_1161
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7161]) ).
cnf(s1334,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_444
| ~ spl52_706
| ~ spl52_831
| ~ spl52_937
| ~ spl52_942
| ~ spl52_1067
| ~ spl52_1072
| ~ spl52_1146
| ~ spl52_1151
| ~ spl52_1172
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7162]) ).
cnf(s1335,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_444
| ~ spl52_534
| ~ spl52_710
| ~ spl52_775
| ~ spl52_781
| ~ spl52_931
| ~ spl52_937
| ~ spl52_1140
| ~ spl52_1146
| ~ spl52_1166
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7163]) ).
cnf(s1336,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_444
| ~ spl52_642
| ~ spl52_692
| ~ spl52_883
| ~ spl52_885
| ~ spl52_935
| ~ spl52_937
| ~ spl52_1144
| ~ spl52_1146
| ~ spl52_1170
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7164]) ).
cnf(s1337,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_444
| ~ spl52_700
| ~ spl52_750
| ~ spl52_937
| ~ spl52_939
| ~ spl52_989
| ~ spl52_991
| ~ spl52_1146
| ~ spl52_1148
| ~ spl52_1172
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7165]) ).
cnf(s1338,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_444
| ~ spl52_708
| ~ spl52_858
| ~ spl52_937
| ~ spl52_943
| ~ spl52_1093
| ~ spl52_1099
| ~ spl52_1146
| ~ spl52_1152
| ~ spl52_1172
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7166]) ).
cnf(s1339,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_444
| ~ spl52_453
| ~ spl52_694
| ~ spl52_703
| ~ spl52_704
| ~ spl52_928
| ~ spl52_937
| ~ spl52_1137
| ~ spl52_1146
| ~ spl52_1163
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7167]) ).
cnf(s1340,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_444
| ~ spl52_702
| ~ spl52_777
| ~ spl52_937
| ~ spl52_940
| ~ spl52_1015
| ~ spl52_1018
| ~ spl52_1146
| ~ spl52_1149
| ~ spl52_1172
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7168]) ).
cnf(s1341,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_444
| ~ spl52_561
| ~ spl52_712
| ~ spl52_802
| ~ spl52_807
| ~ spl52_932
| ~ spl52_937
| ~ spl52_1141
| ~ spl52_1146
| ~ spl52_1167
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7169]) ).
cnf(s1342,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_444 ),
inference(sat_conversion,[],[f7170]) ).
cnf(s1343,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_444
| ~ spl52_667
| ~ spl52_677
| ~ spl52_702
| ~ spl52_927
| ~ spl52_937
| ~ spl52_1128
| ~ spl52_1136
| ~ spl52_1146
| ~ spl52_1162
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7171]) ).
cnf(s1344,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_444
| ~ spl52_669
| ~ spl52_694
| ~ spl52_910
| ~ spl52_911
| ~ spl52_936
| ~ spl52_937
| ~ spl52_1145
| ~ spl52_1146
| ~ spl52_1171
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7172]) ).
cnf(s1345,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_444
| ~ spl52_559
| ~ spl52_573
| ~ spl52_694
| ~ spl52_923
| ~ spl52_937
| ~ spl52_1020
| ~ spl52_1132
| ~ spl52_1146
| ~ spl52_1158
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7173]) ).
cnf(s1346,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_444
| ~ spl52_480
| ~ spl52_706
| ~ spl52_721
| ~ spl52_729
| ~ spl52_929
| ~ spl52_937
| ~ spl52_1138
| ~ spl52_1146
| ~ spl52_1164
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7174]) ).
cnf(s1347,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_444
| ~ spl52_698
| ~ spl52_723
| ~ spl52_937
| ~ spl52_938
| ~ spl52_963
| ~ spl52_964
| ~ spl52_1146
| ~ spl52_1147
| ~ spl52_1172
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7175]) ).
cnf(s1348,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_444
| ~ spl52_495
| ~ spl52_504
| ~ spl52_688
| ~ spl52_937
| ~ spl52_939
| ~ spl52_946
| ~ spl52_1129
| ~ spl52_1146
| ~ spl52_1155
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7176]) ).
cnf(s1349,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_444
| ~ spl52_615
| ~ spl52_690
| ~ spl52_856
| ~ spl52_859
| ~ spl52_934
| ~ spl52_937
| ~ spl52_1143
| ~ spl52_1146
| ~ spl52_1169
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7177]) ).
cnf(s1350,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_436
| ~ spl52_505
| ~ spl52_513
| ~ spl52_713
| ~ spl52_721
| ~ spl52_750
| ~ spl52_950
| ~ spl52_1130
| ~ spl52_1138
| ~ spl52_1156
| ~ spl52_1164 ),
inference(sat_conversion,[],[f7178]) ).
cnf(s1351,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_434
| ~ spl52_505
| ~ spl52_511
| ~ spl52_661
| ~ spl52_667
| ~ spl52_696
| ~ spl52_846
| ~ spl52_1130
| ~ spl52_1136
| ~ spl52_1156
| ~ spl52_1162 ),
inference(sat_conversion,[],[f7179]) ).
cnf(s1352,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_446
| ~ spl52_505
| ~ spl52_523
| ~ spl52_794
| ~ spl52_973
| ~ spl52_991
| ~ spl52_1020
| ~ spl52_1130
| ~ spl52_1148
| ~ spl52_1156
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7180]) ).
cnf(s1353,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_448
| ~ spl52_505
| ~ spl52_525
| ~ spl52_898
| ~ spl52_1025
| ~ spl52_1045
| ~ spl52_1074
| ~ spl52_1130
| ~ spl52_1150
| ~ spl52_1156
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7181]) ).
cnf(s1354,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_452
| ~ spl52_453
| ~ spl52_477
| ~ spl52_480
| ~ spl52_505
| ~ spl52_529
| ~ spl52_1106
| ~ spl52_1130
| ~ spl52_1154
| ~ spl52_1156
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7182]) ).
cnf(s1355,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_439
| ~ spl52_505
| ~ spl52_516
| ~ spl52_791
| ~ spl52_802
| ~ spl52_831
| ~ spl52_1106
| ~ spl52_1130
| ~ spl52_1141
| ~ spl52_1156
| ~ spl52_1167 ),
inference(sat_conversion,[],[f7183]) ).
cnf(s1356,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_451
| ~ spl52_453
| ~ spl52_505
| ~ spl52_528
| ~ spl52_1054
| ~ spl52_1103
| ~ spl52_1126
| ~ spl52_1130
| ~ spl52_1153
| ~ spl52_1156
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7184]) ).
cnf(s1357,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_445
| ~ spl52_505
| ~ spl52_522
| ~ spl52_742
| ~ spl52_947
| ~ spl52_964
| ~ spl52_993
| ~ spl52_1130
| ~ spl52_1147
| ~ spl52_1156
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7185]) ).
cnf(s1358,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_431
| ~ spl52_505
| ~ spl52_508
| ~ spl52_583
| ~ spl52_586
| ~ spl52_615
| ~ spl52_690
| ~ spl52_1130
| ~ spl52_1133
| ~ spl52_1156
| ~ spl52_1159 ),
inference(sat_conversion,[],[f7186]) ).
cnf(s1359,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_429
| ~ spl52_505
| ~ spl52_506
| ~ spl52_531
| ~ spl52_532
| ~ spl52_561
| ~ spl52_586
| ~ spl52_1130
| ~ spl52_1131
| ~ spl52_1156
| ~ spl52_1157 ),
inference(sat_conversion,[],[f7187]) ).
cnf(s1360,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_437
| ~ spl52_505
| ~ spl52_514
| ~ spl52_739
| ~ spl52_748
| ~ spl52_777
| ~ spl52_1002
| ~ spl52_1130
| ~ spl52_1139
| ~ spl52_1156
| ~ spl52_1165 ),
inference(sat_conversion,[],[f7188]) ).
cnf(s1361,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_427
| ~ spl52_479
| ~ spl52_482
| ~ spl52_504
| ~ spl52_505
| ~ spl52_507
| ~ spl52_530
| ~ spl52_1129
| ~ spl52_1130
| ~ spl52_1155
| ~ spl52_1156 ),
inference(sat_conversion,[],[f7189]) ).
cnf(s1362,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_441
| ~ spl52_505
| ~ spl52_518
| ~ spl52_534
| ~ spl52_843
| ~ spl52_856
| ~ spl52_885
| ~ spl52_1130
| ~ spl52_1143
| ~ spl52_1156
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7190]) ).
cnf(s1363,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_430
| ~ spl52_505
| ~ spl52_507
| ~ spl52_557
| ~ spl52_559
| ~ spl52_588
| ~ spl52_638
| ~ spl52_1130
| ~ spl52_1132
| ~ spl52_1156
| ~ spl52_1158 ),
inference(sat_conversion,[],[f7191]) ).
cnf(s1364,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_443
| ~ spl52_505
| ~ spl52_520
| ~ spl52_638
| ~ spl52_895
| ~ spl52_910
| ~ spl52_939
| ~ spl52_1130
| ~ spl52_1145
| ~ spl52_1156
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7192]) ).
cnf(s1365,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_440
| ~ spl52_482
| ~ spl52_505
| ~ spl52_517
| ~ spl52_817
| ~ spl52_829
| ~ spl52_858
| ~ spl52_1130
| ~ spl52_1142
| ~ spl52_1156
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7193]) ).
cnf(s1366,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_442
| ~ spl52_505
| ~ spl52_519
| ~ spl52_586
| ~ spl52_869
| ~ spl52_883
| ~ spl52_912
| ~ spl52_1130
| ~ spl52_1144
| ~ spl52_1156
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7194]) ).
cnf(s1367,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_449
| ~ spl52_505
| ~ spl52_526
| ~ spl52_950
| ~ spl52_1051
| ~ spl52_1072
| ~ spl52_1101
| ~ spl52_1130
| ~ spl52_1151
| ~ spl52_1156
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7195]) ).
cnf(s1368,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_450
| ~ spl52_505
| ~ spl52_527
| ~ spl52_1002
| ~ spl52_1077
| ~ spl52_1099
| ~ spl52_1128
| ~ spl52_1130
| ~ spl52_1152
| ~ spl52_1156
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7196]) ).
cnf(s1369,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_432
| ~ spl52_505
| ~ spl52_509
| ~ spl52_609
| ~ spl52_613
| ~ spl52_642
| ~ spl52_742
| ~ spl52_1130
| ~ spl52_1134
| ~ spl52_1156
| ~ spl52_1160 ),
inference(sat_conversion,[],[f7197]) ).
cnf(s1370,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_435
| ~ spl52_505
| ~ spl52_512
| ~ spl52_687
| ~ spl52_694
| ~ spl52_723
| ~ spl52_898
| ~ spl52_1130
| ~ spl52_1137
| ~ spl52_1156
| ~ spl52_1163 ),
inference(sat_conversion,[],[f7198]) ).
cnf(s1371,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_452
| ~ spl52_453
| ~ spl52_477
| ~ spl52_478
| ~ spl52_503
| ~ spl52_504
| ~ spl52_1104
| ~ spl52_1129
| ~ spl52_1154
| ~ spl52_1155
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7199]) ).
cnf(s1372,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_452
| ~ spl52_472
| ~ spl52_477
| ~ spl52_993
| ~ spl52_1018
| ~ spl52_1023
| ~ spl52_1118
| ~ spl52_1149
| ~ spl52_1154
| ~ spl52_1175
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7200]) ).
cnf(s1373,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_452
| ~ spl52_454
| ~ spl52_477
| ~ spl52_507
| ~ spl52_532
| ~ spl52_555
| ~ spl52_1108
| ~ spl52_1131
| ~ spl52_1154
| ~ spl52_1157
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7201]) ).
cnf(s1374,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_452
| ~ spl52_463
| ~ spl52_477
| ~ spl52_750
| ~ spl52_775
| ~ spl52_789
| ~ spl52_1126
| ~ spl52_1140
| ~ spl52_1154
| ~ spl52_1166
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7202]) ).
cnf(s1375,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_452
| ~ spl52_460
| ~ spl52_477
| ~ spl52_669
| ~ spl52_694
| ~ spl52_711
| ~ spl52_1120
| ~ spl52_1137
| ~ spl52_1154
| ~ spl52_1163
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7203]) ).
cnf(s1376,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_452
| ~ spl52_468
| ~ spl52_477
| ~ spl52_885
| ~ spl52_910
| ~ spl52_919
| ~ spl52_1110
| ~ spl52_1145
| ~ spl52_1154
| ~ spl52_1171
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7204]) ).
cnf(s1377,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_452
| ~ spl52_464
| ~ spl52_477
| ~ spl52_777
| ~ spl52_802
| ~ spl52_815
| ~ spl52_1128
| ~ spl52_1141
| ~ spl52_1154
| ~ spl52_1167
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7205]) ).
cnf(s1378,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_452
| ~ spl52_471
| ~ spl52_477
| ~ spl52_966
| ~ spl52_991
| ~ spl52_997
| ~ spl52_1116
| ~ spl52_1148
| ~ spl52_1154
| ~ spl52_1174
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7206]) ).
cnf(s1379,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_452
| ~ spl52_467
| ~ spl52_477
| ~ spl52_858
| ~ spl52_883
| ~ spl52_893
| ~ spl52_1108
| ~ spl52_1144
| ~ spl52_1154
| ~ spl52_1170
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7207]) ).
cnf(s1380,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_452
| ~ spl52_474
| ~ spl52_477
| ~ spl52_1047
| ~ spl52_1072
| ~ spl52_1075
| ~ spl52_1122
| ~ spl52_1151
| ~ spl52_1154
| ~ spl52_1177
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7208]) ).
cnf(s1381,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_452
| ~ spl52_458
| ~ spl52_477
| ~ spl52_615
| ~ spl52_640
| ~ spl52_659
| ~ spl52_1116
| ~ spl52_1135
| ~ spl52_1154
| ~ spl52_1161
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7209]) ).
cnf(s1382,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_452
| ~ spl52_475
| ~ spl52_477
| ~ spl52_1074
| ~ spl52_1099
| ~ spl52_1101
| ~ spl52_1124
| ~ spl52_1152
| ~ spl52_1154
| ~ spl52_1178
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7210]) ).
cnf(s1383,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_452
| ~ spl52_461
| ~ spl52_477
| ~ spl52_696
| ~ spl52_721
| ~ spl52_737
| ~ spl52_1122
| ~ spl52_1138
| ~ spl52_1154
| ~ spl52_1164
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7211]) ).
cnf(s1384,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_452
| ~ spl52_462
| ~ spl52_477
| ~ spl52_723
| ~ spl52_748
| ~ spl52_763
| ~ spl52_1124
| ~ spl52_1139
| ~ spl52_1154
| ~ spl52_1165
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7212]) ).
cnf(s1385,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_452
| ~ spl52_473
| ~ spl52_477
| ~ spl52_1020
| ~ spl52_1045
| ~ spl52_1049
| ~ spl52_1120
| ~ spl52_1150
| ~ spl52_1154
| ~ spl52_1176
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7213]) ).
cnf(s1386,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_452
| ~ spl52_469
| ~ spl52_477
| ~ spl52_912
| ~ spl52_937
| ~ spl52_945
| ~ spl52_1112
| ~ spl52_1146
| ~ spl52_1154
| ~ spl52_1172
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7214]) ).
cnf(s1387,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_452
| ~ spl52_465
| ~ spl52_477
| ~ spl52_804
| ~ spl52_829
| ~ spl52_841
| ~ spl52_1104
| ~ spl52_1142
| ~ spl52_1154
| ~ spl52_1168
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7215]) ).
cnf(s1388,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_452
| ~ spl52_466
| ~ spl52_477
| ~ spl52_831
| ~ spl52_856
| ~ spl52_867
| ~ spl52_1106
| ~ spl52_1143
| ~ spl52_1154
| ~ spl52_1169
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7216]) ).
cnf(s1389,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_452
| ~ spl52_470
| ~ spl52_477
| ~ spl52_939
| ~ spl52_964
| ~ spl52_971
| ~ spl52_1114
| ~ spl52_1147
| ~ spl52_1154
| ~ spl52_1173
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7217]) ).
cnf(s1390,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_452
| ~ spl52_459
| ~ spl52_477
| ~ spl52_642
| ~ spl52_667
| ~ spl52_685
| ~ spl52_1118
| ~ spl52_1136
| ~ spl52_1154
| ~ spl52_1162
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7218]) ).
cnf(s1391,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_452 ),
inference(sat_conversion,[],[f7219]) ).
cnf(s1392,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_452
| ~ spl52_455
| ~ spl52_477
| ~ spl52_534
| ~ spl52_559
| ~ spl52_581
| ~ spl52_1110
| ~ spl52_1132
| ~ spl52_1154
| ~ spl52_1158
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7220]) ).
cnf(s1393,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_445 ),
inference(sat_conversion,[],[f7221]) ).
cnf(s1394,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_427
| ~ spl52_490
| ~ spl52_496
| ~ spl52_504
| ~ spl52_964
| ~ spl52_966
| ~ spl52_972
| ~ spl52_1129
| ~ spl52_1147
| ~ spl52_1155
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7222]) ).
cnf(s1395,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_443
| ~ spl52_646
| ~ spl52_696
| ~ spl52_910
| ~ spl52_912
| ~ spl52_962
| ~ spl52_964
| ~ spl52_1145
| ~ spl52_1147
| ~ spl52_1171
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7223]) ).
cnf(s1396,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_440
| ~ spl52_490
| ~ spl52_615
| ~ spl52_829
| ~ spl52_834
| ~ spl52_959
| ~ spl52_964
| ~ spl52_1142
| ~ spl52_1147
| ~ spl52_1168
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7224]) ).
cnf(s1397,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_451
| ~ spl52_912
| ~ spl52_964
| ~ spl52_970
| ~ spl52_1062
| ~ spl52_1120
| ~ spl52_1126
| ~ spl52_1147
| ~ spl52_1153
| ~ spl52_1173
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7225]) ).
cnf(s1398,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_450
| ~ spl52_885
| ~ spl52_964
| ~ spl52_969
| ~ spl52_1010
| ~ spl52_1094
| ~ spl52_1099
| ~ spl52_1147
| ~ spl52_1152
| ~ spl52_1173
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7226]) ).
cnf(s1399,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_431
| ~ spl52_586
| ~ spl52_600
| ~ spl52_698
| ~ spl52_950
| ~ spl52_964
| ~ spl52_1074
| ~ spl52_1133
| ~ spl52_1147
| ~ spl52_1159
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7227]) ).
cnf(s1400,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_441
| ~ spl52_542
| ~ spl52_642
| ~ spl52_856
| ~ spl52_860
| ~ spl52_960
| ~ spl52_964
| ~ spl52_1143
| ~ spl52_1147
| ~ spl52_1169
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7228]) ).
cnf(s1401,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_434
| ~ spl52_453
| ~ spl52_667
| ~ spl52_678
| ~ spl52_854
| ~ spl52_953
| ~ spl52_964
| ~ spl52_1136
| ~ spl52_1147
| ~ spl52_1162
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7229]) ).
cnf(s1402,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_442
| ~ spl52_594
| ~ spl52_669
| ~ spl52_883
| ~ spl52_886
| ~ spl52_961
| ~ spl52_964
| ~ spl52_1144
| ~ spl52_1147
| ~ spl52_1170
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7230]) ).
cnf(s1403,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_446
| ~ spl52_777
| ~ spl52_802
| ~ spl52_964
| ~ spl52_965
| ~ spl52_990
| ~ spl52_991
| ~ spl52_1147
| ~ spl52_1148
| ~ spl52_1173
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7231]) ).
cnf(s1404,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_429
| ~ spl52_532
| ~ spl52_548
| ~ spl52_594
| ~ spl52_948
| ~ spl52_964
| ~ spl52_1020
| ~ spl52_1131
| ~ spl52_1147
| ~ spl52_1157
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7232]) ).
cnf(s1405,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_436
| ~ spl52_507
| ~ spl52_721
| ~ spl52_730
| ~ spl52_955
| ~ spl52_958
| ~ spl52_964
| ~ spl52_1138
| ~ spl52_1147
| ~ spl52_1164
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7233]) ).
cnf(s1406,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_448
| ~ spl52_831
| ~ spl52_906
| ~ spl52_964
| ~ spl52_967
| ~ spl52_1042
| ~ spl52_1045
| ~ spl52_1147
| ~ spl52_1150
| ~ spl52_1173
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7234]) ).
cnf(s1407,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_449
| ~ spl52_858
| ~ spl52_958
| ~ spl52_964
| ~ spl52_968
| ~ spl52_1068
| ~ spl52_1072
| ~ spl52_1147
| ~ spl52_1151
| ~ spl52_1173
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7235]) ).
cnf(s1408,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_430
| ~ spl52_559
| ~ spl52_574
| ~ spl52_646
| ~ spl52_949
| ~ spl52_964
| ~ spl52_1047
| ~ spl52_1132
| ~ spl52_1147
| ~ spl52_1158
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7236]) ).
cnf(s1409,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_439
| ~ spl52_588
| ~ spl52_802
| ~ spl52_808
| ~ spl52_958
| ~ spl52_964
| ~ spl52_1114
| ~ spl52_1141
| ~ spl52_1147
| ~ spl52_1167
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7237]) ).
cnf(s1410,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_437
| ~ spl52_534
| ~ spl52_748
| ~ spl52_756
| ~ spl52_956
| ~ spl52_964
| ~ spl52_1010
| ~ spl52_1139
| ~ spl52_1147
| ~ spl52_1165
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7238]) ).
cnf(s1411,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_435
| ~ spl52_480
| ~ spl52_694
| ~ spl52_704
| ~ spl52_906
| ~ spl52_954
| ~ spl52_964
| ~ spl52_1137
| ~ spl52_1147
| ~ spl52_1163
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7239]) ).
cnf(s1412,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_432
| ~ spl52_613
| ~ spl52_626
| ~ spl52_750
| ~ spl52_951
| ~ spl52_964
| ~ spl52_1101
| ~ spl52_1134
| ~ spl52_1147
| ~ spl52_1160
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7240]) ).
cnf(s1413,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_430
| ~ spl52_559
| ~ spl52_573
| ~ spl52_644
| ~ spl52_923
| ~ spl52_937
| ~ spl52_1020
| ~ spl52_1132
| ~ spl52_1146
| ~ spl52_1158
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7241]) ).
cnf(s1414,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_430
| ~ spl52_559
| ~ spl52_562
| ~ spl52_637
| ~ spl52_640
| ~ spl52_648
| ~ spl52_723
| ~ spl52_1132
| ~ spl52_1135
| ~ spl52_1158
| ~ spl52_1161 ),
inference(sat_conversion,[],[f7242]) ).
cnf(s1415,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_430
| ~ spl52_532
| ~ spl52_533
| ~ spl52_558
| ~ spl52_559
| ~ spl52_615
| ~ spl52_640
| ~ spl52_1131
| ~ spl52_1132
| ~ spl52_1157
| ~ spl52_1158 ),
inference(sat_conversion,[],[f7243]) ).
cnf(s1416,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_430
| ~ spl52_559
| ~ spl52_576
| ~ spl52_650
| ~ spl52_1001
| ~ spl52_1018
| ~ spl52_1101
| ~ spl52_1132
| ~ spl52_1149
| ~ spl52_1158
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7244]) ).
cnf(s1417,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_430
| ~ spl52_559
| ~ spl52_568
| ~ spl52_660
| ~ spl52_793
| ~ spl52_802
| ~ spl52_885
| ~ spl52_1132
| ~ spl52_1141
| ~ spl52_1158
| ~ spl52_1167 ),
inference(sat_conversion,[],[f7245]) ).
cnf(s1418,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_430
| ~ spl52_559
| ~ spl52_563
| ~ spl52_650
| ~ spl52_663
| ~ spl52_667
| ~ spl52_750
| ~ spl52_1132
| ~ spl52_1136
| ~ spl52_1158
| ~ spl52_1162 ),
inference(sat_conversion,[],[f7246]) ).
cnf(s1419,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_430
| ~ spl52_559
| ~ spl52_570
| ~ spl52_638
| ~ spl52_845
| ~ spl52_856
| ~ spl52_939
| ~ spl52_1132
| ~ spl52_1143
| ~ spl52_1158
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7247]) ).
cnf(s1420,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_430
| ~ spl52_559
| ~ spl52_571
| ~ spl52_640
| ~ spl52_871
| ~ spl52_883
| ~ spl52_966
| ~ spl52_1132
| ~ spl52_1144
| ~ spl52_1158
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7248]) ).
cnf(s1421,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_430
| ~ spl52_453
| ~ spl52_559
| ~ spl52_578
| ~ spl52_654
| ~ spl52_1053
| ~ spl52_1072
| ~ spl52_1132
| ~ spl52_1151
| ~ spl52_1158
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7249]) ).
cnf(s1422,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_430
| ~ spl52_480
| ~ spl52_559
| ~ spl52_579
| ~ spl52_656
| ~ spl52_1079
| ~ spl52_1099
| ~ spl52_1132
| ~ spl52_1152
| ~ spl52_1158
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7250]) ).
cnf(s1423,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_430
| ~ spl52_559
| ~ spl52_572
| ~ spl52_642
| ~ spl52_897
| ~ spl52_910
| ~ spl52_993
| ~ spl52_1132
| ~ spl52_1145
| ~ spl52_1158
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7251]) ).
cnf(s1424,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_430
| ~ spl52_455
| ~ spl52_477
| ~ spl52_534
| ~ spl52_559
| ~ spl52_581
| ~ spl52_660
| ~ spl52_1132
| ~ spl52_1154
| ~ spl52_1158
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7252]) ).
cnf(s1425,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_430
| ~ spl52_559
| ~ spl52_567
| ~ spl52_658
| ~ spl52_767
| ~ spl52_775
| ~ spl52_858
| ~ spl52_1132
| ~ spl52_1140
| ~ spl52_1158
| ~ spl52_1166 ),
inference(sat_conversion,[],[f7253]) ).
cnf(s1426,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_430
| ~ spl52_559
| ~ spl52_566
| ~ spl52_656
| ~ spl52_741
| ~ spl52_748
| ~ spl52_831
| ~ spl52_1132
| ~ spl52_1139
| ~ spl52_1158
| ~ spl52_1165 ),
inference(sat_conversion,[],[f7254]) ).
cnf(s1427,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_430
| ~ spl52_481
| ~ spl52_504
| ~ spl52_559
| ~ spl52_561
| ~ spl52_582
| ~ spl52_636
| ~ spl52_1129
| ~ spl52_1132
| ~ spl52_1155
| ~ spl52_1158 ),
inference(sat_conversion,[],[f7255]) ).
cnf(s1428,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_430 ),
inference(sat_conversion,[],[f7256]) ).
cnf(s1429,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_430
| ~ spl52_559
| ~ spl52_564
| ~ spl52_652
| ~ spl52_689
| ~ spl52_694
| ~ spl52_777
| ~ spl52_1132
| ~ spl52_1137
| ~ spl52_1158
| ~ spl52_1163 ),
inference(sat_conversion,[],[f7257]) ).
cnf(s1430,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_430
| ~ spl52_559
| ~ spl52_577
| ~ spl52_652
| ~ spl52_1027
| ~ spl52_1045
| ~ spl52_1128
| ~ spl52_1132
| ~ spl52_1150
| ~ spl52_1158
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7258]) ).
cnf(s1431,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_430
| ~ spl52_559
| ~ spl52_575
| ~ spl52_648
| ~ spl52_975
| ~ spl52_991
| ~ spl52_1074
| ~ spl52_1132
| ~ spl52_1148
| ~ spl52_1158
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7259]) ).
cnf(s1432,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_430
| ~ spl52_559
| ~ spl52_569
| ~ spl52_636
| ~ spl52_819
| ~ spl52_829
| ~ spl52_912
| ~ spl52_1132
| ~ spl52_1142
| ~ spl52_1158
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7260]) ).
cnf(s1433,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_430
| ~ spl52_559
| ~ spl52_565
| ~ spl52_654
| ~ spl52_715
| ~ spl52_721
| ~ spl52_804
| ~ spl52_1132
| ~ spl52_1138
| ~ spl52_1158
| ~ spl52_1164 ),
inference(sat_conversion,[],[f7261]) ).
cnf(s1434,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_439
| ~ spl52_694
| ~ spl52_698
| ~ spl52_798
| ~ spl52_802
| ~ spl52_1020
| ~ spl52_1120
| ~ spl52_1137
| ~ spl52_1141
| ~ spl52_1163
| ~ spl52_1167 ),
inference(sat_conversion,[],[f7262]) ).
cnf(s1435,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_431
| ~ spl52_586
| ~ spl52_590
| ~ spl52_690
| ~ spl52_694
| ~ spl52_704
| ~ spl52_804
| ~ spl52_1133
| ~ spl52_1137
| ~ spl52_1159
| ~ spl52_1163 ),
inference(sat_conversion,[],[f7263]) ).
cnf(s1436,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_451
| ~ spl52_642
| ~ spl52_694
| ~ spl52_710
| ~ spl52_1068
| ~ spl52_1110
| ~ spl52_1126
| ~ spl52_1137
| ~ spl52_1153
| ~ spl52_1163
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7264]) ).
cnf(s1437,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_440
| ~ spl52_496
| ~ spl52_694
| ~ spl52_699
| ~ spl52_824
| ~ spl52_829
| ~ spl52_1047
| ~ spl52_1137
| ~ spl52_1142
| ~ spl52_1163
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7265]) ).
cnf(s1438,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_443
| ~ spl52_652
| ~ spl52_694
| ~ spl52_702
| ~ spl52_902
| ~ spl52_910
| ~ spl52_1128
| ~ spl52_1137
| ~ spl52_1145
| ~ spl52_1163
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7266]) ).
cnf(s1439,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_445
| ~ spl52_480
| ~ spl52_694
| ~ spl52_704
| ~ spl52_756
| ~ spl52_954
| ~ spl52_964
| ~ spl52_1137
| ~ spl52_1147
| ~ spl52_1163
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7267]) ).
cnf(s1440,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_436
| ~ spl52_694
| ~ spl52_695
| ~ spl52_720
| ~ spl52_721
| ~ spl52_939
| ~ spl52_964
| ~ spl52_1137
| ~ spl52_1138
| ~ spl52_1163
| ~ spl52_1164 ),
inference(sat_conversion,[],[f7268]) ).
cnf(s1441,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_429
| ~ spl52_532
| ~ spl52_538
| ~ spl52_600
| ~ spl52_688
| ~ spl52_694
| ~ spl52_750
| ~ spl52_1131
| ~ spl52_1137
| ~ spl52_1157
| ~ spl52_1163 ),
inference(sat_conversion,[],[f7269]) ).
cnf(s1442,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_446
| ~ spl52_507
| ~ spl52_694
| ~ spl52_705
| ~ spl52_808
| ~ spl52_980
| ~ spl52_991
| ~ spl52_1137
| ~ spl52_1148
| ~ spl52_1163
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7270]) ).
cnf(s1443,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_427
| ~ spl52_486
| ~ spl52_496
| ~ spl52_504
| ~ spl52_694
| ~ spl52_696
| ~ spl52_712
| ~ spl52_1129
| ~ spl52_1137
| ~ spl52_1155
| ~ spl52_1163 ),
inference(sat_conversion,[],[f7271]) ).
cnf(s1444,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_434
| ~ spl52_667
| ~ spl52_668
| ~ spl52_693
| ~ spl52_694
| ~ spl52_860
| ~ spl52_885
| ~ spl52_1136
| ~ spl52_1137
| ~ spl52_1162
| ~ spl52_1163 ),
inference(sat_conversion,[],[f7272]) ).
cnf(s1445,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_448
| ~ spl52_561
| ~ spl52_694
| ~ spl52_707
| ~ spl52_912
| ~ spl52_1032
| ~ spl52_1045
| ~ spl52_1137
| ~ spl52_1150
| ~ spl52_1163
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7273]) ).
cnf(s1446,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_442
| ~ spl52_600
| ~ spl52_694
| ~ spl52_701
| ~ spl52_876
| ~ spl52_883
| ~ spl52_1101
| ~ spl52_1137
| ~ spl52_1144
| ~ spl52_1163
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7274]) ).
cnf(s1447,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_437
| ~ spl52_694
| ~ spl52_696
| ~ spl52_746
| ~ spl52_748
| ~ spl52_966
| ~ spl52_1016
| ~ spl52_1137
| ~ spl52_1139
| ~ spl52_1163
| ~ spl52_1165 ),
inference(sat_conversion,[],[f7275]) ).
cnf(s1448,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_435 ),
inference(sat_conversion,[],[f7276]) ).
cnf(s1449,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_449
| ~ spl52_588
| ~ spl52_694
| ~ spl52_708
| ~ spl52_964
| ~ spl52_1058
| ~ spl52_1072
| ~ spl52_1137
| ~ spl52_1151
| ~ spl52_1163
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7277]) ).
cnf(s1450,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_441
| ~ spl52_548
| ~ spl52_694
| ~ spl52_700
| ~ spl52_850
| ~ spl52_856
| ~ spl52_1074
| ~ spl52_1137
| ~ spl52_1143
| ~ spl52_1163
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7278]) ).
cnf(s1451,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_450
| ~ spl52_615
| ~ spl52_694
| ~ spl52_709
| ~ spl52_1016
| ~ spl52_1084
| ~ spl52_1099
| ~ spl52_1137
| ~ spl52_1152
| ~ spl52_1163
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7279]) ).
cnf(s1452,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_432
| ~ spl52_613
| ~ spl52_616
| ~ spl52_691
| ~ spl52_694
| ~ spl52_756
| ~ spl52_831
| ~ spl52_1134
| ~ spl52_1137
| ~ spl52_1160
| ~ spl52_1163 ),
inference(sat_conversion,[],[f7280]) ).
cnf(s1453,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_437
| ~ spl52_615
| ~ spl52_748
| ~ spl52_759
| ~ spl52_1016
| ~ spl52_1034
| ~ spl52_1045
| ~ spl52_1139
| ~ spl52_1150
| ~ spl52_1165
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7281]) ).
cnf(s1454,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_437 ),
inference(sat_conversion,[],[f7282]) ).
cnf(s1455,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_437
| ~ spl52_748
| ~ spl52_749
| ~ spl52_774
| ~ spl52_775
| ~ spl52_1022
| ~ spl52_1047
| ~ spl52_1139
| ~ spl52_1140
| ~ spl52_1165
| ~ spl52_1166 ),
inference(sat_conversion,[],[f7283]) ).
cnf(s1456,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_437
| ~ spl52_640
| ~ spl52_644
| ~ spl52_744
| ~ spl52_748
| ~ spl52_912
| ~ spl52_1012
| ~ spl52_1135
| ~ spl52_1139
| ~ spl52_1161
| ~ spl52_1165 ),
inference(sat_conversion,[],[f7284]) ).
cnf(s1457,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_437
| ~ spl52_480
| ~ spl52_748
| ~ spl52_754
| ~ spl52_904
| ~ spl52_910
| ~ spl52_1006
| ~ spl52_1139
| ~ spl52_1145
| ~ spl52_1165
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7285]) ).
cnf(s1458,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_437
| ~ spl52_748
| ~ spl52_751
| ~ spl52_826
| ~ spl52_829
| ~ spl52_1000
| ~ spl52_1101
| ~ spl52_1139
| ~ spl52_1142
| ~ spl52_1165
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7286]) ).
cnf(s1459,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_437
| ~ spl52_559
| ~ spl52_566
| ~ spl52_741
| ~ spl52_748
| ~ spl52_831
| ~ spl52_1006
| ~ spl52_1132
| ~ spl52_1139
| ~ spl52_1158
| ~ spl52_1165 ),
inference(sat_conversion,[],[f7287]) ).
cnf(s1460,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_437
| ~ spl52_669
| ~ spl52_748
| ~ spl52_761
| ~ spl52_1020
| ~ spl52_1086
| ~ spl52_1099
| ~ spl52_1139
| ~ spl52_1152
| ~ spl52_1165
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7288]) ).
cnf(s1461,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_437
| ~ spl52_721
| ~ spl52_722
| ~ spl52_747
| ~ spl52_748
| ~ spl52_993
| ~ spl52_1018
| ~ spl52_1138
| ~ spl52_1139
| ~ spl52_1164
| ~ spl52_1165 ),
inference(sat_conversion,[],[f7289]) ).
cnf(s1462,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_437
| ~ spl52_748
| ~ spl52_750
| ~ spl52_800
| ~ spl52_802
| ~ spl52_1024
| ~ spl52_1074
| ~ spl52_1139
| ~ spl52_1141
| ~ spl52_1165
| ~ spl52_1167 ),
inference(sat_conversion,[],[f7290]) ).
cnf(s1463,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_437
| ~ spl52_453
| ~ spl52_748
| ~ spl52_753
| ~ spl52_878
| ~ spl52_883
| ~ spl52_1004
| ~ spl52_1139
| ~ spl52_1144
| ~ spl52_1165
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7291]) ).
cnf(s1464,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_437
| ~ spl52_748
| ~ spl52_752
| ~ spl52_852
| ~ spl52_856
| ~ spl52_1002
| ~ spl52_1128
| ~ spl52_1139
| ~ spl52_1143
| ~ spl52_1165
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7292]) ).
cnf(s1465,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_437
| ~ spl52_532
| ~ spl52_540
| ~ spl52_740
| ~ spl52_748
| ~ spl52_804
| ~ spl52_1004
| ~ spl52_1131
| ~ spl52_1139
| ~ spl52_1157
| ~ spl52_1165 ),
inference(sat_conversion,[],[f7293]) ).
cnf(s1466,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_437
| ~ spl52_561
| ~ spl52_748
| ~ spl52_757
| ~ spl52_982
| ~ spl52_991
| ~ spl52_1012
| ~ spl52_1139
| ~ spl52_1148
| ~ spl52_1165
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7294]) ).
cnf(s1467,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_437
| ~ spl52_588
| ~ spl52_748
| ~ spl52_758
| ~ spl52_1008
| ~ spl52_1014
| ~ spl52_1018
| ~ spl52_1139
| ~ spl52_1149
| ~ spl52_1165
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7295]) ).
cnf(s1468,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_437
| ~ spl52_507
| ~ spl52_748
| ~ spl52_755
| ~ spl52_930
| ~ spl52_937
| ~ spl52_1008
| ~ spl52_1139
| ~ spl52_1146
| ~ spl52_1165
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7296]) ).
cnf(s1469,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_437
| ~ spl52_667
| ~ spl52_670
| ~ spl52_745
| ~ spl52_748
| ~ spl52_939
| ~ spl52_1014
| ~ spl52_1136
| ~ spl52_1139
| ~ spl52_1162
| ~ spl52_1165 ),
inference(sat_conversion,[],[f7297]) ).
cnf(s1470,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_437
| ~ spl52_462
| ~ spl52_477
| ~ spl52_723
| ~ spl52_748
| ~ spl52_763
| ~ spl52_1024
| ~ spl52_1139
| ~ spl52_1154
| ~ spl52_1165
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7298]) ).
cnf(s1471,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_437
| ~ spl52_642
| ~ spl52_748
| ~ spl52_760
| ~ spl52_1018
| ~ spl52_1060
| ~ spl52_1072
| ~ spl52_1139
| ~ spl52_1151
| ~ spl52_1165
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7299]) ).
cnf(s1472,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_437
| ~ spl52_488
| ~ spl52_504
| ~ spl52_748
| ~ spl52_750
| ~ spl52_764
| ~ spl52_1000
| ~ spl52_1129
| ~ spl52_1139
| ~ spl52_1155
| ~ spl52_1165 ),
inference(sat_conversion,[],[f7300]) ).
cnf(s1473,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_431
| ~ spl52_586
| ~ spl52_593
| ~ spl52_710
| ~ spl52_768
| ~ spl52_775
| ~ spl52_885
| ~ spl52_1133
| ~ spl52_1140
| ~ spl52_1159
| ~ spl52_1166 ),
inference(sat_conversion,[],[f7301]) ).
cnf(s1474,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_439
| ~ spl52_775
| ~ spl52_776
| ~ spl52_801
| ~ spl52_802
| ~ spl52_1101
| ~ spl52_1126
| ~ spl52_1140
| ~ spl52_1141
| ~ spl52_1166
| ~ spl52_1167 ),
inference(sat_conversion,[],[f7302]) ).
cnf(s1475,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_441
| ~ spl52_453
| ~ spl52_554
| ~ spl52_775
| ~ spl52_778
| ~ spl52_853
| ~ spl52_856
| ~ spl52_1140
| ~ spl52_1143
| ~ spl52_1166
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7303]) ).
cnf(s1476,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_432
| ~ spl52_613
| ~ spl52_619
| ~ spl52_762
| ~ spl52_769
| ~ spl52_775
| ~ spl52_912
| ~ spl52_1134
| ~ spl52_1140
| ~ spl52_1160
| ~ spl52_1166 ),
inference(sat_conversion,[],[f7304]) ).
cnf(s1477,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_427
| ~ spl52_489
| ~ spl52_502
| ~ spl52_504
| ~ spl52_775
| ~ spl52_777
| ~ spl52_790
| ~ spl52_1129
| ~ spl52_1140
| ~ spl52_1155
| ~ spl52_1166 ),
inference(sat_conversion,[],[f7305]) ).
cnf(s1478,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_445
| ~ spl52_561
| ~ spl52_762
| ~ spl52_775
| ~ spl52_782
| ~ spl52_957
| ~ spl52_964
| ~ spl52_1140
| ~ spl52_1147
| ~ spl52_1166
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7306]) ).
cnf(s1479,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_443
| ~ spl52_507
| ~ spl52_658
| ~ spl52_775
| ~ spl52_780
| ~ spl52_905
| ~ spl52_910
| ~ spl52_1140
| ~ spl52_1145
| ~ spl52_1166
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7307]) ).
cnf(s1480,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_435
| ~ spl52_694
| ~ spl52_697
| ~ spl52_772
| ~ spl52_775
| ~ spl52_918
| ~ spl52_993
| ~ spl52_1137
| ~ spl52_1140
| ~ spl52_1163
| ~ spl52_1166 ),
inference(sat_conversion,[],[f7308]) ).
cnf(s1481,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_449
| ~ spl52_669
| ~ spl52_775
| ~ spl52_786
| ~ spl52_970
| ~ spl52_1061
| ~ spl52_1072
| ~ spl52_1140
| ~ spl52_1151
| ~ spl52_1166
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7309]) ).
cnf(s1482,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_450
| ~ spl52_696
| ~ spl52_775
| ~ spl52_787
| ~ spl52_1022
| ~ spl52_1087
| ~ spl52_1099
| ~ spl52_1140
| ~ spl52_1152
| ~ spl52_1166
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7310]) ).
cnf(s1483,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_434
| ~ spl52_667
| ~ spl52_671
| ~ spl52_771
| ~ spl52_775
| ~ spl52_866
| ~ spl52_966
| ~ spl52_1136
| ~ spl52_1140
| ~ spl52_1162
| ~ spl52_1166 ),
inference(sat_conversion,[],[f7311]) ).
cnf(s1484,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_429
| ~ spl52_532
| ~ spl52_541
| ~ spl52_606
| ~ spl52_766
| ~ spl52_775
| ~ spl52_831
| ~ spl52_1131
| ~ spl52_1140
| ~ spl52_1157
| ~ spl52_1166 ),
inference(sat_conversion,[],[f7312]) ).
cnf(s1485,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_446
| ~ spl52_588
| ~ spl52_775
| ~ spl52_783
| ~ spl52_814
| ~ spl52_983
| ~ spl52_991
| ~ spl52_1140
| ~ spl52_1148
| ~ spl52_1166
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7313]) ).
cnf(s1486,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_440
| ~ spl52_502
| ~ spl52_775
| ~ spl52_777
| ~ spl52_827
| ~ spl52_829
| ~ spl52_1128
| ~ spl52_1140
| ~ spl52_1142
| ~ spl52_1166
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7314]) ).
cnf(s1487,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_451
| ~ spl52_723
| ~ spl52_775
| ~ spl52_788
| ~ spl52_1074
| ~ spl52_1113
| ~ spl52_1126
| ~ spl52_1140
| ~ spl52_1153
| ~ spl52_1166
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7315]) ).
cnf(s1488,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_436
| ~ spl52_721
| ~ spl52_723
| ~ spl52_773
| ~ spl52_775
| ~ spl52_970
| ~ spl52_1020
| ~ spl52_1138
| ~ spl52_1140
| ~ spl52_1164
| ~ spl52_1166 ),
inference(sat_conversion,[],[f7316]) ).
cnf(s1489,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_448
| ~ spl52_642
| ~ spl52_775
| ~ spl52_785
| ~ spl52_918
| ~ spl52_1035
| ~ spl52_1045
| ~ spl52_1140
| ~ spl52_1150
| ~ spl52_1166
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7317]) ).
cnf(s1490,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_442
| ~ spl52_480
| ~ spl52_606
| ~ spl52_775
| ~ spl52_779
| ~ spl52_879
| ~ spl52_883
| ~ spl52_1140
| ~ spl52_1144
| ~ spl52_1166
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7318]) ).
cnf(s1491,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_440
| ~ spl52_498
| ~ spl52_723
| ~ spl52_829
| ~ spl52_838
| ~ spl52_1063
| ~ spl52_1072
| ~ spl52_1142
| ~ spl52_1151
| ~ spl52_1168
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7319]) ).
cnf(s1492,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_440
| ~ spl52_480
| ~ spl52_491
| ~ spl52_504
| ~ spl52_829
| ~ spl52_831
| ~ spl52_842
| ~ spl52_1129
| ~ spl52_1142
| ~ spl52_1155
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7320]) ).
cnf(s1493,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_440
| ~ spl52_500
| ~ spl52_748
| ~ spl52_751
| ~ spl52_826
| ~ spl52_829
| ~ spl52_1101
| ~ spl52_1139
| ~ spl52_1142
| ~ spl52_1165
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7321]) ).
cnf(s1494,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_440
| ~ spl52_484
| ~ spl52_534
| ~ spl52_829
| ~ spl52_831
| ~ spl52_881
| ~ spl52_883
| ~ spl52_1142
| ~ spl52_1144
| ~ spl52_1168
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7322]) ).
cnf(s1495,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_440
| ~ spl52_496
| ~ spl52_696
| ~ spl52_829
| ~ spl52_837
| ~ spl52_1037
| ~ spl52_1045
| ~ spl52_1142
| ~ spl52_1150
| ~ spl52_1168
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7323]) ).
cnf(s1496,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_440
| ~ spl52_484
| ~ spl52_532
| ~ spl52_543
| ~ spl52_818
| ~ spl52_829
| ~ spl52_885
| ~ spl52_1131
| ~ spl52_1142
| ~ spl52_1157
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7324]) ).
cnf(s1497,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_440
| ~ spl52_492
| ~ spl52_640
| ~ spl52_647
| ~ spl52_822
| ~ spl52_829
| ~ spl52_993
| ~ spl52_1135
| ~ spl52_1142
| ~ spl52_1161
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7325]) ).
cnf(s1498,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_440
| ~ spl52_500
| ~ spl52_750
| ~ spl52_829
| ~ spl52_839
| ~ spl52_1089
| ~ spl52_1099
| ~ spl52_1142
| ~ spl52_1152
| ~ spl52_1168
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7326]) ).
cnf(s1499,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_440
| ~ spl52_486
| ~ spl52_559
| ~ spl52_569
| ~ spl52_819
| ~ spl52_829
| ~ spl52_912
| ~ spl52_1132
| ~ spl52_1142
| ~ spl52_1158
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7327]) ).
cnf(s1500,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_440
| ~ spl52_494
| ~ spl52_667
| ~ spl52_673
| ~ spl52_823
| ~ spl52_829
| ~ spl52_1020
| ~ spl52_1136
| ~ spl52_1142
| ~ spl52_1162
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7328]) ).
cnf(s1501,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_440
| ~ spl52_494
| ~ spl52_669
| ~ spl52_829
| ~ spl52_836
| ~ spl52_1011
| ~ spl52_1018
| ~ spl52_1142
| ~ spl52_1149
| ~ spl52_1168
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7329]) ).
cnf(s1502,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_440
| ~ spl52_488
| ~ spl52_588
| ~ spl52_829
| ~ spl52_833
| ~ spl52_933
| ~ spl52_937
| ~ spl52_1142
| ~ spl52_1146
| ~ spl52_1168
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7330]) ).
cnf(s1503,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_440
| ~ spl52_492
| ~ spl52_642
| ~ spl52_829
| ~ spl52_835
| ~ spl52_985
| ~ spl52_991
| ~ spl52_1142
| ~ spl52_1148
| ~ spl52_1168
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7331]) ).
cnf(s1504,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_440
| ~ spl52_486
| ~ spl52_561
| ~ spl52_829
| ~ spl52_832
| ~ spl52_907
| ~ spl52_910
| ~ spl52_1142
| ~ spl52_1145
| ~ spl52_1168
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7332]) ).
cnf(s1505,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_440
| ~ spl52_482
| ~ spl52_507
| ~ spl52_829
| ~ spl52_830
| ~ spl52_855
| ~ spl52_856
| ~ spl52_1142
| ~ spl52_1143
| ~ spl52_1168
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7333]) ).
cnf(s1506,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_440 ),
inference(sat_conversion,[],[f7334]) ).
cnf(s1507,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_440
| ~ spl52_498
| ~ spl52_721
| ~ spl52_725
| ~ spl52_825
| ~ spl52_829
| ~ spl52_1074
| ~ spl52_1138
| ~ spl52_1142
| ~ spl52_1164
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7335]) ).
cnf(s1508,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_440
| ~ spl52_465
| ~ spl52_477
| ~ spl52_504
| ~ spl52_804
| ~ spl52_829
| ~ spl52_841
| ~ spl52_1142
| ~ spl52_1154
| ~ spl52_1168
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7336]) ).
cnf(s1509,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_440
| ~ spl52_453
| ~ spl52_504
| ~ spl52_802
| ~ spl52_803
| ~ spl52_828
| ~ spl52_829
| ~ spl52_1141
| ~ spl52_1142
| ~ spl52_1167
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7337]) ).
cnf(s1510,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_445
| ~ spl52_752
| ~ spl52_777
| ~ spl52_964
| ~ spl52_965
| ~ spl52_990
| ~ spl52_991
| ~ spl52_1147
| ~ spl52_1148
| ~ spl52_1173
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7338]) ).
cnf(s1511,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_435
| ~ spl52_507
| ~ spl52_694
| ~ spl52_705
| ~ spl52_908
| ~ spl52_980
| ~ spl52_991
| ~ spl52_1137
| ~ spl52_1148
| ~ spl52_1163
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7339]) ).
cnf(s1512,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_436
| ~ spl52_534
| ~ spl52_721
| ~ spl52_731
| ~ spl52_960
| ~ spl52_981
| ~ spl52_991
| ~ spl52_1138
| ~ spl52_1148
| ~ spl52_1164
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7340]) ).
cnf(s1513,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_429
| ~ spl52_532
| ~ spl52_549
| ~ spl52_596
| ~ spl52_974
| ~ spl52_991
| ~ spl52_1047
| ~ spl52_1131
| ~ spl52_1148
| ~ spl52_1157
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7341]) ).
cnf(s1514,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_449
| ~ spl52_885
| ~ spl52_960
| ~ spl52_991
| ~ spl52_994
| ~ spl52_1069
| ~ spl52_1072
| ~ spl52_1148
| ~ spl52_1151
| ~ spl52_1174
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7342]) ).
cnf(s1515,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_434
| ~ spl52_480
| ~ spl52_667
| ~ spl52_679
| ~ spl52_856
| ~ spl52_979
| ~ spl52_991
| ~ spl52_1136
| ~ spl52_1148
| ~ spl52_1162
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7343]) ).
cnf(s1516,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_448
| ~ spl52_858
| ~ spl52_908
| ~ spl52_991
| ~ spl52_993
| ~ spl52_1043
| ~ spl52_1045
| ~ spl52_1148
| ~ spl52_1150
| ~ spl52_1174
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7344]) ).
cnf(s1517,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_432
| ~ spl52_613
| ~ spl52_627
| ~ spl52_752
| ~ spl52_977
| ~ spl52_991
| ~ spl52_1128
| ~ spl52_1134
| ~ spl52_1148
| ~ spl52_1160
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7345]) ).
cnf(s1518,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_450
| ~ spl52_912
| ~ spl52_991
| ~ spl52_995
| ~ spl52_1012
| ~ spl52_1095
| ~ spl52_1099
| ~ spl52_1148
| ~ spl52_1152
| ~ spl52_1174
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7346]) ).
cnf(s1519,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_427
| ~ spl52_492
| ~ spl52_497
| ~ spl52_504
| ~ spl52_991
| ~ spl52_993
| ~ spl52_998
| ~ spl52_1129
| ~ spl52_1148
| ~ spl52_1155
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7347]) ).
cnf(s1520,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_446 ),
inference(sat_conversion,[],[f7348]) ).
cnf(s1521,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_443
| ~ spl52_648
| ~ spl52_723
| ~ spl52_910
| ~ spl52_913
| ~ spl52_988
| ~ spl52_991
| ~ spl52_1145
| ~ spl52_1148
| ~ spl52_1171
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7349]) ).
cnf(s1522,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_431
| ~ spl52_586
| ~ spl52_601
| ~ spl52_700
| ~ spl52_976
| ~ spl52_991
| ~ spl52_1101
| ~ spl52_1133
| ~ spl52_1148
| ~ spl52_1159
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7350]) ).
cnf(s1523,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_442
| ~ spl52_596
| ~ spl52_696
| ~ spl52_883
| ~ spl52_887
| ~ spl52_987
| ~ spl52_991
| ~ spl52_1144
| ~ spl52_1148
| ~ spl52_1170
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7351]) ).
cnf(s1524,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_451
| ~ spl52_939
| ~ spl52_991
| ~ spl52_996
| ~ spl52_1064
| ~ spl52_1121
| ~ spl52_1126
| ~ spl52_1148
| ~ spl52_1153
| ~ spl52_1174
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7352]) ).
cnf(s1525,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_439
| ~ spl52_615
| ~ spl52_802
| ~ spl52_809
| ~ spl52_984
| ~ spl52_991
| ~ spl52_1116
| ~ spl52_1141
| ~ spl52_1148
| ~ spl52_1167
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7353]) ).
cnf(s1526,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_441
| ~ spl52_544
| ~ spl52_669
| ~ spl52_856
| ~ spl52_861
| ~ spl52_986
| ~ spl52_991
| ~ spl52_1143
| ~ spl52_1148
| ~ spl52_1169
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7354]) ).
cnf(s1527,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_441
| ~ spl52_492
| ~ spl52_504
| ~ spl52_532
| ~ spl52_856
| ~ spl52_858
| ~ spl52_868
| ~ spl52_1129
| ~ spl52_1143
| ~ spl52_1155
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7355]) ).
cnf(s1528,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_441
| ~ spl52_466
| ~ spl52_477
| ~ spl52_556
| ~ spl52_831
| ~ spl52_856
| ~ spl52_867
| ~ spl52_1143
| ~ spl52_1154
| ~ spl52_1169
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7356]) ).
cnf(s1529,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_441
| ~ spl52_546
| ~ spl52_696
| ~ spl52_856
| ~ spl52_862
| ~ spl52_1012
| ~ spl52_1018
| ~ spl52_1143
| ~ spl52_1149
| ~ spl52_1169
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7357]) ).
cnf(s1530,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_441
| ~ spl52_536
| ~ spl52_561
| ~ spl52_856
| ~ spl52_857
| ~ spl52_882
| ~ spl52_883
| ~ spl52_1143
| ~ spl52_1144
| ~ spl52_1169
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7358]) ).
cnf(s1531,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_441
| ~ spl52_540
| ~ spl52_615
| ~ spl52_856
| ~ spl52_859
| ~ spl52_934
| ~ spl52_937
| ~ spl52_1143
| ~ spl52_1146
| ~ spl52_1169
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7359]) ).
cnf(s1532,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_441
| ~ spl52_538
| ~ spl52_559
| ~ spl52_570
| ~ spl52_845
| ~ spl52_856
| ~ spl52_939
| ~ spl52_1132
| ~ spl52_1143
| ~ spl52_1158
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7360]) ).
cnf(s1533,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_441
| ~ spl52_532
| ~ spl52_536
| ~ spl52_544
| ~ spl52_844
| ~ spl52_856
| ~ spl52_912
| ~ spl52_1131
| ~ spl52_1143
| ~ spl52_1157
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7361]) ).
cnf(s1534,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_441
| ~ spl52_550
| ~ spl52_750
| ~ spl52_856
| ~ spl52_864
| ~ spl52_1064
| ~ spl52_1072
| ~ spl52_1143
| ~ spl52_1151
| ~ spl52_1169
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7362]) ).
cnf(s1535,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_441
| ~ spl52_550
| ~ spl52_721
| ~ spl52_726
| ~ spl52_851
| ~ spl52_856
| ~ spl52_1101
| ~ spl52_1138
| ~ spl52_1143
| ~ spl52_1164
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7363]) ).
cnf(s1536,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_441
| ~ spl52_480
| ~ spl52_556
| ~ spl52_802
| ~ spl52_804
| ~ spl52_854
| ~ spl52_856
| ~ spl52_1141
| ~ spl52_1143
| ~ spl52_1167
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7364]) ).
cnf(s1537,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_441
| ~ spl52_546
| ~ spl52_667
| ~ spl52_674
| ~ spl52_849
| ~ spl52_856
| ~ spl52_1047
| ~ spl52_1136
| ~ spl52_1143
| ~ spl52_1162
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7365]) ).
cnf(s1538,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_441 ),
inference(sat_conversion,[],[f7366]) ).
cnf(s1539,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_441
| ~ spl52_552
| ~ spl52_748
| ~ spl52_752
| ~ spl52_852
| ~ spl52_856
| ~ spl52_1128
| ~ spl52_1139
| ~ spl52_1143
| ~ spl52_1165
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7367]) ).
cnf(s1540,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_441
| ~ spl52_552
| ~ spl52_777
| ~ spl52_856
| ~ spl52_865
| ~ spl52_1090
| ~ spl52_1099
| ~ spl52_1143
| ~ spl52_1152
| ~ spl52_1169
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7368]) ).
cnf(s1541,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_441
| ~ spl52_544
| ~ spl52_640
| ~ spl52_648
| ~ spl52_848
| ~ spl52_856
| ~ spl52_1020
| ~ spl52_1135
| ~ spl52_1143
| ~ spl52_1161
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7369]) ).
cnf(s1542,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_441
| ~ spl52_548
| ~ spl52_723
| ~ spl52_856
| ~ spl52_863
| ~ spl52_1038
| ~ spl52_1045
| ~ spl52_1143
| ~ spl52_1150
| ~ spl52_1169
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7370]) ).
cnf(s1543,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_441
| ~ spl52_538
| ~ spl52_588
| ~ spl52_856
| ~ spl52_858
| ~ spl52_908
| ~ spl52_910
| ~ spl52_1143
| ~ spl52_1145
| ~ spl52_1169
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7371]) ).
cnf(s1544,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_441
| ~ spl52_507
| ~ spl52_532
| ~ spl52_829
| ~ spl52_830
| ~ spl52_855
| ~ spl52_856
| ~ spl52_1142
| ~ spl52_1143
| ~ spl52_1168
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7372]) ).
cnf(s1545,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_439
| ~ spl52_640
| ~ spl52_646
| ~ spl52_796
| ~ spl52_802
| ~ spl52_966
| ~ spl52_1116
| ~ spl52_1135
| ~ spl52_1141
| ~ spl52_1161
| ~ spl52_1167 ),
inference(sat_conversion,[],[f7373]) ).
cnf(s1546,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_427
| ~ spl52_484
| ~ spl52_492
| ~ spl52_504
| ~ spl52_640
| ~ spl52_642
| ~ spl52_660
| ~ spl52_1129
| ~ spl52_1135
| ~ spl52_1155
| ~ spl52_1161 ),
inference(sat_conversion,[],[f7374]) ).
cnf(s1547,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_432
| ~ spl52_613
| ~ spl52_614
| ~ spl52_639
| ~ spl52_640
| ~ spl52_752
| ~ spl52_777
| ~ spl52_1134
| ~ spl52_1135
| ~ spl52_1160
| ~ spl52_1161 ),
inference(sat_conversion,[],[f7375]) ).
cnf(s1548,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_448
| ~ spl52_507
| ~ spl52_640
| ~ spl52_655
| ~ spl52_908
| ~ spl52_1030
| ~ spl52_1045
| ~ spl52_1135
| ~ spl52_1150
| ~ spl52_1161
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7376]) ).
cnf(s1549,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_446
| ~ spl52_453
| ~ spl52_640
| ~ spl52_653
| ~ spl52_804
| ~ spl52_978
| ~ spl52_991
| ~ spl52_1135
| ~ spl52_1148
| ~ spl52_1161
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7377]) ).
cnf(s1550,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_431
| ~ spl52_586
| ~ spl52_588
| ~ spl52_638
| ~ spl52_640
| ~ spl52_700
| ~ spl52_750
| ~ spl52_1133
| ~ spl52_1135
| ~ spl52_1159
| ~ spl52_1161 ),
inference(sat_conversion,[],[f7378]) ).
cnf(s1551,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_445
| ~ spl52_640
| ~ spl52_652
| ~ spl52_752
| ~ spl52_952
| ~ spl52_964
| ~ spl52_1128
| ~ spl52_1135
| ~ spl52_1147
| ~ spl52_1161
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7379]) ).
cnf(s1552,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_443
| ~ spl52_640
| ~ spl52_648
| ~ spl52_650
| ~ spl52_900
| ~ spl52_910
| ~ spl52_1074
| ~ spl52_1135
| ~ spl52_1145
| ~ spl52_1161
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7380]) ).
cnf(s1553,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_436
| ~ spl52_640
| ~ spl52_643
| ~ spl52_718
| ~ spl52_721
| ~ spl52_885
| ~ spl52_960
| ~ spl52_1135
| ~ spl52_1138
| ~ spl52_1161
| ~ spl52_1164 ),
inference(sat_conversion,[],[f7381]) ).
cnf(s1554,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_435
| ~ spl52_640
| ~ spl52_642
| ~ spl52_692
| ~ spl52_694
| ~ spl52_858
| ~ spl52_908
| ~ spl52_1135
| ~ spl52_1137
| ~ spl52_1161
| ~ spl52_1163 ),
inference(sat_conversion,[],[f7382]) ).
cnf(s1555,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_442
| ~ spl52_596
| ~ spl52_640
| ~ spl52_649
| ~ spl52_874
| ~ spl52_883
| ~ spl52_1047
| ~ spl52_1135
| ~ spl52_1144
| ~ spl52_1161
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7383]) ).
cnf(s1556,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_429
| ~ spl52_532
| ~ spl52_536
| ~ spl52_596
| ~ spl52_636
| ~ spl52_640
| ~ spl52_696
| ~ spl52_1131
| ~ spl52_1135
| ~ spl52_1157
| ~ spl52_1161 ),
inference(sat_conversion,[],[f7384]) ).
cnf(s1557,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_449
| ~ spl52_534
| ~ spl52_640
| ~ spl52_656
| ~ spl52_960
| ~ spl52_1056
| ~ spl52_1072
| ~ spl52_1135
| ~ spl52_1151
| ~ spl52_1161
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7385]) ).
cnf(s1558,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_434
| ~ spl52_640
| ~ spl52_641
| ~ spl52_666
| ~ spl52_667
| ~ spl52_831
| ~ spl52_856
| ~ spl52_1135
| ~ spl52_1136
| ~ spl52_1161
| ~ spl52_1162 ),
inference(sat_conversion,[],[f7386]) ).
cnf(s1559,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_451
| ~ spl52_588
| ~ spl52_640
| ~ spl52_658
| ~ spl52_1064
| ~ spl52_1108
| ~ spl52_1126
| ~ spl52_1135
| ~ spl52_1153
| ~ spl52_1161
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7387]) ).
cnf(s1560,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_450
| ~ spl52_561
| ~ spl52_640
| ~ spl52_657
| ~ spl52_1012
| ~ spl52_1082
| ~ spl52_1099
| ~ spl52_1135
| ~ spl52_1152
| ~ spl52_1161
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7388]) ).
cnf(s1561,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_449
| ~ spl52_777
| ~ spl52_883
| ~ spl52_890
| ~ spl52_952
| ~ spl52_1065
| ~ spl52_1072
| ~ spl52_1144
| ~ spl52_1151
| ~ spl52_1170
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7389]) ).
cnf(s1562,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_449
| ~ spl52_912
| ~ spl52_962
| ~ spl52_1018
| ~ spl52_1020
| ~ spl52_1070
| ~ spl52_1072
| ~ spl52_1149
| ~ spl52_1151
| ~ spl52_1175
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7390]) ).
cnf(s1563,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_449
| ~ spl52_642
| ~ spl52_748
| ~ spl52_760
| ~ spl52_968
| ~ spl52_1060
| ~ spl52_1072
| ~ spl52_1139
| ~ spl52_1151
| ~ spl52_1165
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7391]) ).
cnf(s1564,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_449
| ~ spl52_750
| ~ spl52_856
| ~ spl52_864
| ~ spl52_950
| ~ spl52_1064
| ~ spl52_1072
| ~ spl52_1143
| ~ spl52_1151
| ~ spl52_1169
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7392]) ).
cnf(s1565,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_449
| ~ spl52_804
| ~ spl52_910
| ~ spl52_916
| ~ spl52_954
| ~ spl52_1066
| ~ spl52_1072
| ~ spl52_1145
| ~ spl52_1151
| ~ spl52_1171
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7393]) ).
cnf(s1566,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_449
| ~ spl52_532
| ~ spl52_552
| ~ spl52_952
| ~ spl52_1052
| ~ spl52_1072
| ~ spl52_1128
| ~ spl52_1131
| ~ spl52_1151
| ~ spl52_1157
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7394]) ).
cnf(s1567,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_449
| ~ spl52_939
| ~ spl52_964
| ~ spl52_1045
| ~ spl52_1046
| ~ spl52_1071
| ~ spl52_1072
| ~ spl52_1150
| ~ spl52_1151
| ~ spl52_1176
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7395]) ).
cnf(s1568,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_449
| ~ spl52_968
| ~ spl52_993
| ~ spl52_1072
| ~ spl52_1073
| ~ spl52_1098
| ~ spl52_1099
| ~ spl52_1151
| ~ spl52_1152
| ~ spl52_1177
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7396]) ).
cnf(s1569,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_449
| ~ spl52_474
| ~ spl52_477
| ~ spl52_972
| ~ spl52_1047
| ~ spl52_1072
| ~ spl52_1075
| ~ spl52_1151
| ~ spl52_1154
| ~ spl52_1177
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7397]) ).
cnf(s1570,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_449
| ~ spl52_615
| ~ spl52_721
| ~ spl52_734
| ~ spl52_966
| ~ spl52_1059
| ~ spl52_1072
| ~ spl52_1138
| ~ spl52_1151
| ~ spl52_1164
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7398]) ).
cnf(s1571,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_449
| ~ spl52_453
| ~ spl52_559
| ~ spl52_578
| ~ spl52_954
| ~ spl52_1053
| ~ spl52_1072
| ~ spl52_1132
| ~ spl52_1151
| ~ spl52_1158
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7399]) ).
cnf(s1572,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_449
| ~ spl52_831
| ~ spl52_937
| ~ spl52_942
| ~ spl52_956
| ~ spl52_1067
| ~ spl52_1072
| ~ spl52_1146
| ~ spl52_1151
| ~ spl52_1172
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7400]) ).
cnf(s1573,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_449
| ~ spl52_696
| ~ spl52_802
| ~ spl52_812
| ~ spl52_972
| ~ spl52_1062
| ~ spl52_1072
| ~ spl52_1141
| ~ spl52_1151
| ~ spl52_1167
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7401]) ).
cnf(s1574,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_449
| ~ spl52_500
| ~ spl52_504
| ~ spl52_948
| ~ spl52_1072
| ~ spl52_1074
| ~ spl52_1076
| ~ spl52_1129
| ~ spl52_1151
| ~ spl52_1155
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7402]) ).
cnf(s1575,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_449
| ~ spl52_723
| ~ spl52_829
| ~ spl52_838
| ~ spl52_948
| ~ spl52_1063
| ~ spl52_1072
| ~ spl52_1142
| ~ spl52_1151
| ~ spl52_1168
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7403]) ).
cnf(s1576,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_449 ),
inference(sat_conversion,[],[f7404]) ).
cnf(s1577,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_449
| ~ spl52_561
| ~ spl52_667
| ~ spl52_682
| ~ spl52_962
| ~ spl52_1057
| ~ spl52_1072
| ~ spl52_1136
| ~ spl52_1151
| ~ spl52_1162
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7405]) ).
cnf(s1578,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_435
| ~ spl52_486
| ~ spl52_504
| ~ spl52_694
| ~ spl52_696
| ~ spl52_712
| ~ spl52_896
| ~ spl52_1129
| ~ spl52_1137
| ~ spl52_1155
| ~ spl52_1163 ),
inference(sat_conversion,[],[f7406]) ).
cnf(s1579,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_439
| ~ spl52_490
| ~ spl52_504
| ~ spl52_802
| ~ spl52_804
| ~ spl52_816
| ~ spl52_1104
| ~ spl52_1129
| ~ spl52_1141
| ~ spl52_1155
| ~ spl52_1167 ),
inference(sat_conversion,[],[f7407]) ).
cnf(s1580,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_448
| ~ spl52_499
| ~ spl52_504
| ~ spl52_896
| ~ spl52_1045
| ~ spl52_1047
| ~ spl52_1050
| ~ spl52_1129
| ~ spl52_1150
| ~ spl52_1155
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7408]) ).
cnf(s1581,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_446
| ~ spl52_497
| ~ spl52_504
| ~ spl52_792
| ~ spl52_991
| ~ spl52_993
| ~ spl52_998
| ~ spl52_1129
| ~ spl52_1148
| ~ spl52_1155
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7409]) ).
cnf(s1582,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_445
| ~ spl52_496
| ~ spl52_504
| ~ spl52_740
| ~ spl52_964
| ~ spl52_966
| ~ spl52_972
| ~ spl52_1129
| ~ spl52_1147
| ~ spl52_1155
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7410]) ).
cnf(s1583,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_443
| ~ spl52_494
| ~ spl52_504
| ~ spl52_636
| ~ spl52_910
| ~ spl52_912
| ~ spl52_920
| ~ spl52_1129
| ~ spl52_1145
| ~ spl52_1155
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7411]) ).
cnf(s1584,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_429
| ~ spl52_480
| ~ spl52_504
| ~ spl52_532
| ~ spl52_534
| ~ spl52_556
| ~ spl52_584
| ~ spl52_1129
| ~ spl52_1131
| ~ spl52_1155
| ~ spl52_1157 ),
inference(sat_conversion,[],[f7412]) ).
cnf(s1585,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_451
| ~ spl52_502
| ~ spl52_504
| ~ spl52_1052
| ~ spl52_1126
| ~ spl52_1128
| ~ spl52_1129
| ~ spl52_1153
| ~ spl52_1155
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7413]) ).
cnf(s1586,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_442
| ~ spl52_493
| ~ spl52_504
| ~ spl52_584
| ~ spl52_883
| ~ spl52_885
| ~ spl52_894
| ~ spl52_1129
| ~ spl52_1144
| ~ spl52_1155
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7414]) ).
cnf(s1587,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_431
| ~ spl52_482
| ~ spl52_504
| ~ spl52_586
| ~ spl52_588
| ~ spl52_608
| ~ spl52_688
| ~ spl52_1129
| ~ spl52_1133
| ~ spl52_1155
| ~ spl52_1159 ),
inference(sat_conversion,[],[f7415]) ).
cnf(s1588,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_434
| ~ spl52_485
| ~ spl52_504
| ~ spl52_667
| ~ spl52_669
| ~ spl52_686
| ~ spl52_844
| ~ spl52_1129
| ~ spl52_1136
| ~ spl52_1155
| ~ spl52_1162 ),
inference(sat_conversion,[],[f7416]) ).
cnf(s1589,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_450
| ~ spl52_501
| ~ spl52_504
| ~ spl52_1000
| ~ spl52_1099
| ~ spl52_1101
| ~ spl52_1102
| ~ spl52_1129
| ~ spl52_1152
| ~ spl52_1155
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7417]) ).
cnf(s1590,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_427 ),
inference(sat_conversion,[],[f7418]) ).
cnf(s1591,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_436
| ~ spl52_487
| ~ spl52_504
| ~ spl52_721
| ~ spl52_723
| ~ spl52_738
| ~ spl52_948
| ~ spl52_1129
| ~ spl52_1138
| ~ spl52_1155
| ~ spl52_1164 ),
inference(sat_conversion,[],[f7419]) ).
cnf(s1592,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_432
| ~ spl52_483
| ~ spl52_504
| ~ spl52_613
| ~ spl52_615
| ~ spl52_634
| ~ spl52_740
| ~ spl52_1129
| ~ spl52_1134
| ~ spl52_1155
| ~ spl52_1160 ),
inference(sat_conversion,[],[f7420]) ).
cnf(s1593,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_427
| ~ spl52_481
| ~ spl52_486
| ~ spl52_504
| ~ spl52_559
| ~ spl52_561
| ~ spl52_582
| ~ spl52_1129
| ~ spl52_1132
| ~ spl52_1155
| ~ spl52_1158 ),
inference(sat_conversion,[],[f7421]) ).
cnf(s1594,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_427
| ~ spl52_486
| ~ spl52_494
| ~ spl52_504
| ~ spl52_910
| ~ spl52_912
| ~ spl52_920
| ~ spl52_1129
| ~ spl52_1145
| ~ spl52_1155
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7422]) ).
cnf(s1595,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_427
| ~ spl52_498
| ~ spl52_500
| ~ spl52_504
| ~ spl52_1072
| ~ spl52_1074
| ~ spl52_1076
| ~ spl52_1129
| ~ spl52_1151
| ~ spl52_1155
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7423]) ).
cnf(s1596,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_427
| ~ spl52_487
| ~ spl52_498
| ~ spl52_504
| ~ spl52_721
| ~ spl52_723
| ~ spl52_738
| ~ spl52_1129
| ~ spl52_1138
| ~ spl52_1155
| ~ spl52_1164 ),
inference(sat_conversion,[],[f7424]) ).
cnf(s1597,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_427
| ~ spl52_482
| ~ spl52_492
| ~ spl52_504
| ~ spl52_856
| ~ spl52_858
| ~ spl52_868
| ~ spl52_1129
| ~ spl52_1143
| ~ spl52_1155
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7425]) ).
cnf(s1598,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_427
| ~ spl52_485
| ~ spl52_494
| ~ spl52_504
| ~ spl52_667
| ~ spl52_669
| ~ spl52_686
| ~ spl52_1129
| ~ spl52_1136
| ~ spl52_1155
| ~ spl52_1162 ),
inference(sat_conversion,[],[f7426]) ).
cnf(s1599,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_427
| ~ spl52_494
| ~ spl52_498
| ~ spl52_504
| ~ spl52_1018
| ~ spl52_1020
| ~ spl52_1024
| ~ spl52_1129
| ~ spl52_1149
| ~ spl52_1155
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7427]) ).
cnf(s1600,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_427
| ~ spl52_496
| ~ spl52_499
| ~ spl52_504
| ~ spl52_1045
| ~ spl52_1047
| ~ spl52_1050
| ~ spl52_1129
| ~ spl52_1150
| ~ spl52_1155
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7428]) ).
cnf(s1601,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_427
| ~ spl52_480
| ~ spl52_491
| ~ spl52_504
| ~ spl52_829
| ~ spl52_831
| ~ spl52_842
| ~ spl52_1129
| ~ spl52_1142
| ~ spl52_1155
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7429]) ).
cnf(s1602,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_427
| ~ spl52_490
| ~ spl52_504
| ~ spl52_802
| ~ spl52_804
| ~ spl52_816
| ~ spl52_1129
| ~ spl52_1141
| ~ spl52_1155
| ~ spl52_1167 ),
inference(sat_conversion,[],[f7430]) ).
cnf(s1603,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_427
| ~ spl52_500
| ~ spl52_501
| ~ spl52_504
| ~ spl52_1099
| ~ spl52_1101
| ~ spl52_1102
| ~ spl52_1129
| ~ spl52_1152
| ~ spl52_1155
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7431]) ).
cnf(s1604,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_427
| ~ spl52_480
| ~ spl52_484
| ~ spl52_504
| ~ spl52_532
| ~ spl52_534
| ~ spl52_556
| ~ spl52_1129
| ~ spl52_1131
| ~ spl52_1155
| ~ spl52_1157 ),
inference(sat_conversion,[],[f7432]) ).
cnf(s1605,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_427
| ~ spl52_488
| ~ spl52_500
| ~ spl52_504
| ~ spl52_748
| ~ spl52_750
| ~ spl52_764
| ~ spl52_1129
| ~ spl52_1139
| ~ spl52_1155
| ~ spl52_1165 ),
inference(sat_conversion,[],[f7433]) ).
cnf(s1606,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_427
| ~ spl52_484
| ~ spl52_493
| ~ spl52_504
| ~ spl52_883
| ~ spl52_885
| ~ spl52_894
| ~ spl52_1129
| ~ spl52_1144
| ~ spl52_1155
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7434]) ).
cnf(s1607,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_427
| ~ spl52_453
| ~ spl52_477
| ~ spl52_478
| ~ spl52_503
| ~ spl52_504
| ~ spl52_1129
| ~ spl52_1154
| ~ spl52_1155
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7435]) ).
cnf(s1608,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_427
| ~ spl52_488
| ~ spl52_495
| ~ spl52_504
| ~ spl52_937
| ~ spl52_939
| ~ spl52_946
| ~ spl52_1129
| ~ spl52_1146
| ~ spl52_1155
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7436]) ).
cnf(s1609,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_435
| ~ spl52_460
| ~ spl52_477
| ~ spl52_669
| ~ spl52_694
| ~ spl52_711
| ~ spl52_920
| ~ spl52_1137
| ~ spl52_1154
| ~ spl52_1163
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7437]) ).
cnf(s1610,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_451
| ~ spl52_476
| ~ spl52_477
| ~ spl52_1076
| ~ spl52_1101
| ~ spl52_1126
| ~ spl52_1127
| ~ spl52_1153
| ~ spl52_1154
| ~ spl52_1179
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7438]) ).
cnf(s1611,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_445
| ~ spl52_470
| ~ spl52_477
| ~ spl52_764
| ~ spl52_939
| ~ spl52_964
| ~ spl52_971
| ~ spl52_1147
| ~ spl52_1154
| ~ spl52_1173
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7439]) ).
cnf(s1612,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_446
| ~ spl52_471
| ~ spl52_477
| ~ spl52_816
| ~ spl52_966
| ~ spl52_991
| ~ spl52_997
| ~ spl52_1148
| ~ spl52_1154
| ~ spl52_1174
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7440]) ).
cnf(s1613,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_450
| ~ spl52_475
| ~ spl52_477
| ~ spl52_1024
| ~ spl52_1074
| ~ spl52_1099
| ~ spl52_1101
| ~ spl52_1152
| ~ spl52_1154
| ~ spl52_1178
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7441]) ).
cnf(s1614,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_439
| ~ spl52_464
| ~ spl52_477
| ~ spl52_777
| ~ spl52_802
| ~ spl52_815
| ~ spl52_1128
| ~ spl52_1141
| ~ spl52_1154
| ~ spl52_1167
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7442]) ).
cnf(s1615,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_434
| ~ spl52_459
| ~ spl52_477
| ~ spl52_642
| ~ spl52_667
| ~ spl52_685
| ~ spl52_868
| ~ spl52_1136
| ~ spl52_1154
| ~ spl52_1162
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7443]) ).
cnf(s1616,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_443
| ~ spl52_468
| ~ spl52_477
| ~ spl52_660
| ~ spl52_885
| ~ spl52_910
| ~ spl52_919
| ~ spl52_1145
| ~ spl52_1154
| ~ spl52_1171
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7444]) ).
cnf(s1617,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_431
| ~ spl52_456
| ~ spl52_477
| ~ spl52_561
| ~ spl52_586
| ~ spl52_607
| ~ spl52_712
| ~ spl52_1133
| ~ spl52_1154
| ~ spl52_1159
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7445]) ).
cnf(s1618,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_442
| ~ spl52_467
| ~ spl52_477
| ~ spl52_608
| ~ spl52_858
| ~ spl52_883
| ~ spl52_893
| ~ spl52_1144
| ~ spl52_1154
| ~ spl52_1170
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7446]) ).
cnf(s1619,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_448
| ~ spl52_473
| ~ spl52_477
| ~ spl52_920
| ~ spl52_1020
| ~ spl52_1045
| ~ spl52_1049
| ~ spl52_1150
| ~ spl52_1154
| ~ spl52_1176
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7447]) ).
cnf(s1620,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_429
| ~ spl52_454
| ~ spl52_477
| ~ spl52_507
| ~ spl52_532
| ~ spl52_555
| ~ spl52_608
| ~ spl52_1131
| ~ spl52_1154
| ~ spl52_1157
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7448]) ).
cnf(s1621,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_432
| ~ spl52_457
| ~ spl52_477
| ~ spl52_588
| ~ spl52_613
| ~ spl52_633
| ~ spl52_764
| ~ spl52_1134
| ~ spl52_1154
| ~ spl52_1160
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7449]) ).
cnf(s1622,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_436
| ~ spl52_461
| ~ spl52_477
| ~ spl52_696
| ~ spl52_721
| ~ spl52_737
| ~ spl52_972
| ~ spl52_1138
| ~ spl52_1154
| ~ spl52_1164
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7450]) ).
cnf(s1623,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_448
| ~ spl52_914
| ~ spl52_939
| ~ spl52_1045
| ~ spl52_1046
| ~ spl52_1071
| ~ spl52_1072
| ~ spl52_1150
| ~ spl52_1151
| ~ spl52_1176
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7451]) ).
cnf(s1624,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_448
| ~ spl52_696
| ~ spl52_829
| ~ spl52_837
| ~ spl52_896
| ~ spl52_1037
| ~ spl52_1045
| ~ spl52_1142
| ~ spl52_1150
| ~ spl52_1168
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7452]) ).
cnf(s1625,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_448
| ~ spl52_534
| ~ spl52_667
| ~ spl52_681
| ~ spl52_910
| ~ spl52_1031
| ~ spl52_1045
| ~ spl52_1136
| ~ spl52_1150
| ~ spl52_1162
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7453]) ).
cnf(s1626,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_448
| ~ spl52_669
| ~ spl52_802
| ~ spl52_811
| ~ spl52_920
| ~ spl52_1036
| ~ spl52_1045
| ~ spl52_1141
| ~ spl52_1150
| ~ spl52_1167
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7454]) ).
cnf(s1627,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_448 ),
inference(sat_conversion,[],[f7455]) ).
cnf(s1628,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_448
| ~ spl52_885
| ~ spl52_910
| ~ spl52_1018
| ~ spl52_1019
| ~ spl52_1044
| ~ spl52_1045
| ~ spl52_1149
| ~ spl52_1150
| ~ spl52_1175
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7456]) ).
cnf(s1629,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_448
| ~ spl52_750
| ~ spl52_883
| ~ spl52_889
| ~ spl52_900
| ~ spl52_1039
| ~ spl52_1045
| ~ spl52_1144
| ~ spl52_1150
| ~ spl52_1170
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7457]) ).
cnf(s1630,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_448
| ~ spl52_804
| ~ spl52_904
| ~ spl52_937
| ~ spl52_941
| ~ spl52_1041
| ~ spl52_1045
| ~ spl52_1146
| ~ spl52_1150
| ~ spl52_1172
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7458]) ).
cnf(s1631,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_448
| ~ spl52_559
| ~ spl52_577
| ~ spl52_902
| ~ spl52_1027
| ~ spl52_1045
| ~ spl52_1128
| ~ spl52_1132
| ~ spl52_1150
| ~ spl52_1158
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7459]) ).
cnf(s1632,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_448
| ~ spl52_615
| ~ spl52_748
| ~ spl52_759
| ~ spl52_916
| ~ spl52_1034
| ~ spl52_1045
| ~ spl52_1139
| ~ spl52_1150
| ~ spl52_1165
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7460]) ).
cnf(s1633,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_448
| ~ spl52_916
| ~ spl52_966
| ~ spl52_1045
| ~ spl52_1047
| ~ spl52_1097
| ~ spl52_1099
| ~ spl52_1150
| ~ spl52_1152
| ~ spl52_1176
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7461]) ).
cnf(s1634,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_448
| ~ spl52_777
| ~ spl52_902
| ~ spl52_910
| ~ spl52_915
| ~ spl52_1040
| ~ spl52_1045
| ~ spl52_1145
| ~ spl52_1150
| ~ spl52_1171
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7462]) ).
cnf(s1635,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_448
| ~ spl52_588
| ~ spl52_721
| ~ spl52_733
| ~ spl52_914
| ~ spl52_1033
| ~ spl52_1045
| ~ spl52_1138
| ~ spl52_1150
| ~ spl52_1164
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7463]) ).
cnf(s1636,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_448
| ~ spl52_723
| ~ spl52_856
| ~ spl52_863
| ~ spl52_898
| ~ spl52_1038
| ~ spl52_1045
| ~ spl52_1143
| ~ spl52_1150
| ~ spl52_1169
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7464]) ).
cnf(s1637,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_448
| ~ spl52_532
| ~ spl52_551
| ~ spl52_900
| ~ spl52_1026
| ~ spl52_1045
| ~ spl52_1101
| ~ spl52_1131
| ~ spl52_1150
| ~ spl52_1157
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7465]) ).
cnf(s1638,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_446
| ~ spl52_808
| ~ spl52_858
| ~ spl52_991
| ~ spl52_993
| ~ spl52_1043
| ~ spl52_1045
| ~ spl52_1148
| ~ spl52_1150
| ~ spl52_1174
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7466]) ).
cnf(s1639,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_439
| ~ spl52_669
| ~ spl52_802
| ~ spl52_811
| ~ spl52_1036
| ~ spl52_1045
| ~ spl52_1120
| ~ spl52_1141
| ~ spl52_1150
| ~ spl52_1167
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7467]) ).
cnf(s1640,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_434
| ~ spl52_534
| ~ spl52_667
| ~ spl52_681
| ~ spl52_860
| ~ spl52_1031
| ~ spl52_1045
| ~ spl52_1136
| ~ spl52_1150
| ~ spl52_1162
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7468]) ).
cnf(s1641,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_450
| ~ spl52_966
| ~ spl52_1016
| ~ spl52_1045
| ~ spl52_1047
| ~ spl52_1097
| ~ spl52_1099
| ~ spl52_1150
| ~ spl52_1152
| ~ spl52_1176
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7469]) ).
cnf(s1642,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_436
| ~ spl52_588
| ~ spl52_721
| ~ spl52_733
| ~ spl52_964
| ~ spl52_1033
| ~ spl52_1045
| ~ spl52_1138
| ~ spl52_1150
| ~ spl52_1164
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7470]) ).
cnf(s1643,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_445
| ~ spl52_756
| ~ spl52_831
| ~ spl52_964
| ~ spl52_967
| ~ spl52_1042
| ~ spl52_1045
| ~ spl52_1147
| ~ spl52_1150
| ~ spl52_1173
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7471]) ).
cnf(s1644,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_451
| ~ spl52_993
| ~ spl52_1045
| ~ spl52_1048
| ~ spl52_1068
| ~ spl52_1123
| ~ spl52_1126
| ~ spl52_1150
| ~ spl52_1153
| ~ spl52_1176
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7472]) ).
cnf(s1645,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_443
| ~ spl52_652
| ~ spl52_777
| ~ spl52_910
| ~ spl52_915
| ~ spl52_1040
| ~ spl52_1045
| ~ spl52_1145
| ~ spl52_1150
| ~ spl52_1171
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7473]) ).
cnf(s1646,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_431
| ~ spl52_453
| ~ spl52_586
| ~ spl52_603
| ~ spl52_704
| ~ spl52_1028
| ~ spl52_1045
| ~ spl52_1133
| ~ spl52_1150
| ~ spl52_1159
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7474]) ).
cnf(s1647,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_442
| ~ spl52_600
| ~ spl52_750
| ~ spl52_883
| ~ spl52_889
| ~ spl52_1039
| ~ spl52_1045
| ~ spl52_1144
| ~ spl52_1150
| ~ spl52_1170
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7475]) ).
cnf(s1648,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_432
| ~ spl52_480
| ~ spl52_613
| ~ spl52_629
| ~ spl52_756
| ~ spl52_1029
| ~ spl52_1045
| ~ spl52_1134
| ~ spl52_1150
| ~ spl52_1160
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7476]) ).
cnf(s1649,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_435
| ~ spl52_561
| ~ spl52_694
| ~ spl52_707
| ~ spl52_912
| ~ spl52_1032
| ~ spl52_1045
| ~ spl52_1137
| ~ spl52_1150
| ~ spl52_1163
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7477]) ).
cnf(s1650,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_429
| ~ spl52_532
| ~ spl52_551
| ~ spl52_600
| ~ spl52_1026
| ~ spl52_1045
| ~ spl52_1101
| ~ spl52_1131
| ~ spl52_1150
| ~ spl52_1157
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7478]) ).
cnf(s1651,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_442 ),
inference(sat_conversion,[],[f7479]) ).
cnf(s1652,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_442
| ~ spl52_602
| ~ spl52_777
| ~ spl52_883
| ~ spl52_890
| ~ spl52_1065
| ~ spl52_1072
| ~ spl52_1144
| ~ spl52_1151
| ~ spl52_1170
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7480]) ).
cnf(s1653,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_442
| ~ spl52_602
| ~ spl52_721
| ~ spl52_727
| ~ spl52_877
| ~ spl52_883
| ~ spl52_1128
| ~ spl52_1138
| ~ spl52_1144
| ~ spl52_1164
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7481]) ).
cnf(s1654,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_442
| ~ spl52_507
| ~ spl52_608
| ~ spl52_802
| ~ spl52_805
| ~ spl52_880
| ~ spl52_883
| ~ spl52_1141
| ~ spl52_1144
| ~ spl52_1167
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7482]) ).
cnf(s1655,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_442
| ~ spl52_453
| ~ spl52_604
| ~ spl52_748
| ~ spl52_753
| ~ spl52_878
| ~ spl52_883
| ~ spl52_1139
| ~ spl52_1144
| ~ spl52_1165
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7483]) ).
cnf(s1656,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_442
| ~ spl52_590
| ~ spl52_615
| ~ spl52_883
| ~ spl52_884
| ~ spl52_909
| ~ spl52_910
| ~ spl52_1144
| ~ spl52_1145
| ~ spl52_1170
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7484]) ).
cnf(s1657,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_442
| ~ spl52_592
| ~ spl52_642
| ~ spl52_883
| ~ spl52_885
| ~ spl52_935
| ~ spl52_937
| ~ spl52_1144
| ~ spl52_1146
| ~ spl52_1170
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7485]) ).
cnf(s1658,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_442
| ~ spl52_598
| ~ spl52_723
| ~ spl52_883
| ~ spl52_888
| ~ spl52_1013
| ~ spl52_1018
| ~ spl52_1144
| ~ spl52_1149
| ~ spl52_1170
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7486]) ).
cnf(s1659,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_442
| ~ spl52_559
| ~ spl52_571
| ~ spl52_590
| ~ spl52_871
| ~ spl52_883
| ~ spl52_966
| ~ spl52_1132
| ~ spl52_1144
| ~ spl52_1158
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7487]) ).
cnf(s1660,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_442
| ~ spl52_604
| ~ spl52_804
| ~ spl52_883
| ~ spl52_891
| ~ spl52_1091
| ~ spl52_1099
| ~ spl52_1144
| ~ spl52_1152
| ~ spl52_1170
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7488]) ).
cnf(s1661,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_442
| ~ spl52_561
| ~ spl52_586
| ~ spl52_856
| ~ spl52_857
| ~ spl52_882
| ~ spl52_883
| ~ spl52_1143
| ~ spl52_1144
| ~ spl52_1169
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7489]) ).
cnf(s1662,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_442
| ~ spl52_598
| ~ spl52_667
| ~ spl52_675
| ~ spl52_875
| ~ spl52_883
| ~ spl52_1074
| ~ spl52_1136
| ~ spl52_1144
| ~ spl52_1162
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7490]) ).
cnf(s1663,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_442
| ~ spl52_534
| ~ spl52_584
| ~ spl52_829
| ~ spl52_831
| ~ spl52_881
| ~ spl52_883
| ~ spl52_1142
| ~ spl52_1144
| ~ spl52_1168
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7491]) ).
cnf(s1664,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_442
| ~ spl52_532
| ~ spl52_545
| ~ spl52_588
| ~ spl52_870
| ~ spl52_883
| ~ spl52_939
| ~ spl52_1131
| ~ spl52_1144
| ~ spl52_1157
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7492]) ).
cnf(s1665,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_451
| ~ spl52_507
| ~ spl52_559
| ~ spl52_580
| ~ spl52_1058
| ~ spl52_1105
| ~ spl52_1126
| ~ spl52_1132
| ~ spl52_1153
| ~ spl52_1158
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7493]) ).
cnf(s1666,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_436
| ~ spl52_559
| ~ spl52_565
| ~ spl52_715
| ~ spl52_721
| ~ spl52_804
| ~ spl52_954
| ~ spl52_1132
| ~ spl52_1138
| ~ spl52_1158
| ~ spl52_1164 ),
inference(sat_conversion,[],[f7494]) ).
cnf(s1667,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_446
| ~ spl52_559
| ~ spl52_575
| ~ spl52_798
| ~ spl52_975
| ~ spl52_991
| ~ spl52_1074
| ~ spl52_1132
| ~ spl52_1148
| ~ spl52_1158
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7495]) ).
cnf(s1668,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_431
| ~ spl52_559
| ~ spl52_560
| ~ spl52_585
| ~ spl52_586
| ~ spl52_669
| ~ spl52_694
| ~ spl52_1132
| ~ spl52_1133
| ~ spl52_1158
| ~ spl52_1159 ),
inference(sat_conversion,[],[f7496]) ).
cnf(s1669,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_443
| ~ spl52_559
| ~ spl52_572
| ~ spl52_642
| ~ spl52_897
| ~ spl52_910
| ~ spl52_993
| ~ spl52_1132
| ~ spl52_1145
| ~ spl52_1158
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7497]) ).
cnf(s1670,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_432
| ~ spl52_559
| ~ spl52_561
| ~ spl52_611
| ~ spl52_613
| ~ spl52_696
| ~ spl52_746
| ~ spl52_1132
| ~ spl52_1134
| ~ spl52_1158
| ~ spl52_1160 ),
inference(sat_conversion,[],[f7498]) ).
cnf(s1671,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_429
| ~ spl52_532
| ~ spl52_533
| ~ spl52_558
| ~ spl52_559
| ~ spl52_590
| ~ spl52_615
| ~ spl52_1131
| ~ spl52_1132
| ~ spl52_1157
| ~ spl52_1158 ),
inference(sat_conversion,[],[f7499]) ).
cnf(s1672,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_450
| ~ spl52_480
| ~ spl52_559
| ~ spl52_579
| ~ spl52_1006
| ~ spl52_1079
| ~ spl52_1099
| ~ spl52_1132
| ~ spl52_1152
| ~ spl52_1158
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7500]) ).
cnf(s1673,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_434
| ~ spl52_559
| ~ spl52_563
| ~ spl52_663
| ~ spl52_667
| ~ spl52_750
| ~ spl52_850
| ~ spl52_1132
| ~ spl52_1136
| ~ spl52_1158
| ~ spl52_1162 ),
inference(sat_conversion,[],[f7501]) ).
cnf(s1674,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_435
| ~ spl52_559
| ~ spl52_564
| ~ spl52_689
| ~ spl52_694
| ~ spl52_777
| ~ spl52_902
| ~ spl52_1132
| ~ spl52_1137
| ~ spl52_1158
| ~ spl52_1163 ),
inference(sat_conversion,[],[f7502]) ).
cnf(s1675,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_439
| ~ spl52_559
| ~ spl52_568
| ~ spl52_793
| ~ spl52_802
| ~ spl52_885
| ~ spl52_1110
| ~ spl52_1132
| ~ spl52_1141
| ~ spl52_1158
| ~ spl52_1167 ),
inference(sat_conversion,[],[f7503]) ).
cnf(s1676,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_445
| ~ spl52_559
| ~ spl52_574
| ~ spl52_746
| ~ spl52_949
| ~ spl52_964
| ~ spl52_1047
| ~ spl52_1132
| ~ spl52_1147
| ~ spl52_1158
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7504]) ).
cnf(s1677,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_445
| ~ spl52_588
| ~ spl52_764
| ~ spl52_802
| ~ spl52_808
| ~ spl52_958
| ~ spl52_964
| ~ spl52_1141
| ~ spl52_1147
| ~ spl52_1167
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7505]) ).
cnf(s1678,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_445
| ~ spl52_696
| ~ spl52_746
| ~ spl52_910
| ~ spl52_912
| ~ spl52_962
| ~ spl52_964
| ~ spl52_1145
| ~ spl52_1147
| ~ spl52_1171
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7506]) ).
cnf(s1679,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_445
| ~ spl52_758
| ~ spl52_858
| ~ spl52_964
| ~ spl52_968
| ~ spl52_1068
| ~ spl52_1072
| ~ spl52_1147
| ~ spl52_1151
| ~ spl52_1173
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7507]) ).
cnf(s1680,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_445
| ~ spl52_723
| ~ spl52_748
| ~ spl52_937
| ~ spl52_938
| ~ spl52_963
| ~ spl52_964
| ~ spl52_1146
| ~ spl52_1147
| ~ spl52_1172
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7508]) ).
cnf(s1681,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_445
| ~ spl52_532
| ~ spl52_548
| ~ spl52_744
| ~ spl52_948
| ~ spl52_964
| ~ spl52_1020
| ~ spl52_1131
| ~ spl52_1147
| ~ spl52_1157
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7509]) ).
cnf(s1682,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_445
| ~ spl52_534
| ~ spl52_748
| ~ spl52_756
| ~ spl52_760
| ~ spl52_956
| ~ spl52_964
| ~ spl52_1139
| ~ spl52_1147
| ~ spl52_1165
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7510]) ).
cnf(s1683,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_445
| ~ spl52_507
| ~ spl52_721
| ~ spl52_730
| ~ spl52_758
| ~ spl52_955
| ~ spl52_964
| ~ spl52_1138
| ~ spl52_1147
| ~ spl52_1164
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7511]) ).
cnf(s1684,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_445
| ~ spl52_453
| ~ spl52_667
| ~ spl52_678
| ~ spl52_754
| ~ spl52_953
| ~ spl52_964
| ~ spl52_1136
| ~ spl52_1147
| ~ spl52_1162
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7512]) ).
cnf(s1685,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_445
| ~ spl52_642
| ~ spl52_742
| ~ spl52_856
| ~ spl52_860
| ~ spl52_960
| ~ spl52_964
| ~ spl52_1143
| ~ spl52_1147
| ~ spl52_1169
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7513]) ).
cnf(s1686,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_445
| ~ spl52_754
| ~ spl52_804
| ~ spl52_964
| ~ spl52_966
| ~ spl52_1016
| ~ spl52_1018
| ~ spl52_1147
| ~ spl52_1149
| ~ spl52_1173
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7514]) ).
cnf(s1687,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_445
| ~ spl52_615
| ~ spl52_740
| ~ spl52_829
| ~ spl52_834
| ~ spl52_959
| ~ spl52_964
| ~ spl52_1142
| ~ spl52_1147
| ~ spl52_1168
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7515]) ).
cnf(s1688,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_445
| ~ spl52_760
| ~ spl52_885
| ~ spl52_964
| ~ spl52_969
| ~ spl52_1094
| ~ spl52_1099
| ~ spl52_1147
| ~ spl52_1152
| ~ spl52_1173
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7516]) ).
cnf(s1689,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_445
| ~ spl52_669
| ~ spl52_744
| ~ spl52_883
| ~ spl52_886
| ~ spl52_961
| ~ spl52_964
| ~ spl52_1144
| ~ spl52_1147
| ~ spl52_1170
| ~ spl52_1173 ),
inference(sat_conversion,[],[f7517]) ).
cnf(s1690,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_435
| ~ spl52_694
| ~ spl52_698
| ~ spl52_798
| ~ spl52_802
| ~ spl52_920
| ~ spl52_1020
| ~ spl52_1137
| ~ spl52_1141
| ~ spl52_1163
| ~ spl52_1167 ),
inference(sat_conversion,[],[f7518]) ).
cnf(s1691,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_432
| ~ spl52_613
| ~ spl52_620
| ~ spl52_764
| ~ spl52_795
| ~ spl52_802
| ~ spl52_939
| ~ spl52_1134
| ~ spl52_1141
| ~ spl52_1160
| ~ spl52_1167 ),
inference(sat_conversion,[],[f7519]) ).
cnf(s1692,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_431
| ~ spl52_586
| ~ spl52_594
| ~ spl52_712
| ~ spl52_794
| ~ spl52_802
| ~ spl52_912
| ~ spl52_1133
| ~ spl52_1141
| ~ spl52_1159
| ~ spl52_1167 ),
inference(sat_conversion,[],[f7520]) ).
cnf(s1693,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_451
| ~ spl52_750
| ~ spl52_802
| ~ spl52_814
| ~ spl52_1076
| ~ spl52_1114
| ~ spl52_1126
| ~ spl52_1141
| ~ spl52_1153
| ~ spl52_1167
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7521]) ).
cnf(s1694,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_429
| ~ spl52_532
| ~ spl52_542
| ~ spl52_608
| ~ spl52_792
| ~ spl52_802
| ~ spl52_858
| ~ spl52_1131
| ~ spl52_1141
| ~ spl52_1157
| ~ spl52_1167 ),
inference(sat_conversion,[],[f7522]) ).
cnf(s1695,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_443
| ~ spl52_534
| ~ spl52_660
| ~ spl52_802
| ~ spl52_806
| ~ spl52_906
| ~ spl52_910
| ~ spl52_1141
| ~ spl52_1145
| ~ spl52_1167
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7523]) ).
cnf(s1696,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_450
| ~ spl52_723
| ~ spl52_802
| ~ spl52_813
| ~ spl52_1024
| ~ spl52_1088
| ~ spl52_1099
| ~ spl52_1141
| ~ spl52_1152
| ~ spl52_1167
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7524]) ).
cnf(s1697,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_434
| ~ spl52_667
| ~ spl52_672
| ~ spl52_797
| ~ spl52_802
| ~ spl52_868
| ~ spl52_993
| ~ spl52_1136
| ~ spl52_1141
| ~ spl52_1162
| ~ spl52_1167 ),
inference(sat_conversion,[],[f7525]) ).
cnf(s1698,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_436
| ~ spl52_721
| ~ spl52_724
| ~ spl52_799
| ~ spl52_802
| ~ spl52_972
| ~ spl52_1047
| ~ spl52_1138
| ~ spl52_1141
| ~ spl52_1164
| ~ spl52_1167 ),
inference(sat_conversion,[],[f7526]) ).
cnf(s1699,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_439 ),
inference(sat_conversion,[],[f7527]) ).
cnf(s1700,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_446
| ~ spl52_615
| ~ spl52_802
| ~ spl52_809
| ~ spl52_816
| ~ spl52_984
| ~ spl52_991
| ~ spl52_1141
| ~ spl52_1148
| ~ spl52_1167
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7528]) ).
cnf(s1701,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_413
| ~ spl52_447
| ~ spl52_642
| ~ spl52_802
| ~ spl52_810
| ~ spl52_868
| ~ spl52_1010
| ~ spl52_1018
| ~ spl52_1141
| ~ spl52_1149
| ~ spl52_1167
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7529]) ).
cnf(s1702,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_446
| ~ spl52_750
| ~ spl52_800
| ~ spl52_937
| ~ spl52_939
| ~ spl52_989
| ~ spl52_991
| ~ spl52_1146
| ~ spl52_1148
| ~ spl52_1172
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7530]) ).
cnf(s1703,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_446
| ~ spl52_532
| ~ spl52_549
| ~ spl52_796
| ~ spl52_974
| ~ spl52_991
| ~ spl52_1047
| ~ spl52_1131
| ~ spl52_1148
| ~ spl52_1157
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7531]) ).
cnf(s1704,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_446
| ~ spl52_806
| ~ spl52_831
| ~ spl52_991
| ~ spl52_992
| ~ spl52_1017
| ~ spl52_1018
| ~ spl52_1148
| ~ spl52_1149
| ~ spl52_1174
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7532]) ).
cnf(s1705,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_446
| ~ spl52_534
| ~ spl52_721
| ~ spl52_731
| ~ spl52_810
| ~ spl52_981
| ~ spl52_991
| ~ spl52_1138
| ~ spl52_1148
| ~ spl52_1164
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7533]) ).
cnf(s1706,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_446
| ~ spl52_669
| ~ spl52_794
| ~ spl52_856
| ~ spl52_861
| ~ spl52_986
| ~ spl52_991
| ~ spl52_1143
| ~ spl52_1148
| ~ spl52_1169
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7534]) ).
cnf(s1707,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_446
| ~ spl52_642
| ~ spl52_792
| ~ spl52_829
| ~ spl52_835
| ~ spl52_985
| ~ spl52_991
| ~ spl52_1142
| ~ spl52_1148
| ~ spl52_1168
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7535]) ).
cnf(s1708,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_446
| ~ spl52_480
| ~ spl52_667
| ~ spl52_679
| ~ spl52_806
| ~ spl52_979
| ~ spl52_991
| ~ spl52_1136
| ~ spl52_1148
| ~ spl52_1162
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7536]) ).
cnf(s1709,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_446
| ~ spl52_812
| ~ spl52_912
| ~ spl52_991
| ~ spl52_995
| ~ spl52_1095
| ~ spl52_1099
| ~ spl52_1148
| ~ spl52_1152
| ~ spl52_1174
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7537]) ).
cnf(s1710,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_446
| ~ spl52_810
| ~ spl52_885
| ~ spl52_991
| ~ spl52_994
| ~ spl52_1069
| ~ spl52_1072
| ~ spl52_1148
| ~ spl52_1151
| ~ spl52_1174
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7538]) ).
cnf(s1711,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_446
| ~ spl52_696
| ~ spl52_796
| ~ spl52_883
| ~ spl52_887
| ~ spl52_987
| ~ spl52_991
| ~ spl52_1144
| ~ spl52_1148
| ~ spl52_1170
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7539]) ).
cnf(s1712,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_446
| ~ spl52_723
| ~ spl52_798
| ~ spl52_910
| ~ spl52_913
| ~ spl52_988
| ~ spl52_991
| ~ spl52_1145
| ~ spl52_1148
| ~ spl52_1171
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7540]) ).
cnf(s1713,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_446
| ~ spl52_561
| ~ spl52_748
| ~ spl52_757
| ~ spl52_812
| ~ spl52_982
| ~ spl52_991
| ~ spl52_1139
| ~ spl52_1148
| ~ spl52_1165
| ~ spl52_1174 ),
inference(sat_conversion,[],[f7541]) ).
cnf(s1714,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_435
| ~ spl52_694
| ~ spl52_702
| ~ spl52_902
| ~ spl52_910
| ~ spl52_1128
| ~ spl52_1137
| ~ spl52_1145
| ~ spl52_1163
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7542]) ).
cnf(s1715,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_436
| ~ spl52_453
| ~ spl52_721
| ~ spl52_728
| ~ spl52_903
| ~ spl52_910
| ~ spl52_954
| ~ spl52_1138
| ~ spl52_1145
| ~ spl52_1164
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7543]) ).
cnf(s1716,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_450
| ~ spl52_831
| ~ spl52_910
| ~ spl52_917
| ~ spl52_1006
| ~ spl52_1092
| ~ spl52_1099
| ~ spl52_1145
| ~ spl52_1152
| ~ spl52_1171
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7544]) ).
cnf(s1717,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_432
| ~ spl52_613
| ~ spl52_624
| ~ spl52_746
| ~ spl52_899
| ~ spl52_910
| ~ spl52_1047
| ~ spl52_1134
| ~ spl52_1145
| ~ spl52_1160
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7545]) ).
cnf(s1718,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_443 ),
inference(sat_conversion,[],[f7546]) ).
cnf(s1719,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_431
| ~ spl52_586
| ~ spl52_598
| ~ spl52_694
| ~ spl52_898
| ~ spl52_910
| ~ spl52_1020
| ~ spl52_1133
| ~ spl52_1145
| ~ spl52_1159
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7547]) ).
cnf(s1720,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_434
| ~ spl52_667
| ~ spl52_676
| ~ spl52_850
| ~ spl52_901
| ~ spl52_910
| ~ spl52_1101
| ~ spl52_1136
| ~ spl52_1145
| ~ spl52_1162
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7548]) ).
cnf(s1721,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_451
| ~ spl52_858
| ~ spl52_910
| ~ spl52_918
| ~ spl52_1058
| ~ spl52_1118
| ~ spl52_1126
| ~ spl52_1145
| ~ spl52_1153
| ~ spl52_1171
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7549]) ).
cnf(s1722,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_429
| ~ spl52_532
| ~ spl52_546
| ~ spl52_590
| ~ spl52_896
| ~ spl52_910
| ~ spl52_966
| ~ spl52_1131
| ~ spl52_1145
| ~ spl52_1157
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7550]) ).
cnf(s1723,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_439
| ~ spl52_534
| ~ spl52_802
| ~ spl52_806
| ~ spl52_906
| ~ spl52_910
| ~ spl52_1110
| ~ spl52_1141
| ~ spl52_1145
| ~ spl52_1167
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7551]) ).
cnf(s1724,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_417
| ~ spl52_447
| ~ spl52_750
| ~ spl52_850
| ~ spl52_910
| ~ spl52_914
| ~ spl52_1014
| ~ spl52_1018
| ~ spl52_1145
| ~ spl52_1149
| ~ spl52_1171
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7552]) ).
cnf(s1725,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_439
| ~ spl52_696
| ~ spl52_802
| ~ spl52_812
| ~ spl52_1062
| ~ spl52_1072
| ~ spl52_1122
| ~ spl52_1141
| ~ spl52_1151
| ~ spl52_1167
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7553]) ).
cnf(s1726,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_439
| ~ spl52_480
| ~ spl52_802
| ~ spl52_804
| ~ spl52_854
| ~ spl52_856
| ~ spl52_1106
| ~ spl52_1141
| ~ spl52_1143
| ~ spl52_1167
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7554]) ).
cnf(s1727,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_439
| ~ spl52_453
| ~ spl52_802
| ~ spl52_803
| ~ spl52_828
| ~ spl52_829
| ~ spl52_1104
| ~ spl52_1141
| ~ spl52_1142
| ~ spl52_1167
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7555]) ).
cnf(s1728,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_439
| ~ spl52_723
| ~ spl52_802
| ~ spl52_813
| ~ spl52_1088
| ~ spl52_1099
| ~ spl52_1124
| ~ spl52_1141
| ~ spl52_1152
| ~ spl52_1167
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7556]) ).
cnf(s1729,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_439
| ~ spl52_748
| ~ spl52_750
| ~ spl52_800
| ~ spl52_802
| ~ spl52_1074
| ~ spl52_1124
| ~ spl52_1139
| ~ spl52_1141
| ~ spl52_1165
| ~ spl52_1167 ),
inference(sat_conversion,[],[f7557]) ).
cnf(s1730,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_439
| ~ spl52_507
| ~ spl52_802
| ~ spl52_805
| ~ spl52_880
| ~ spl52_883
| ~ spl52_1108
| ~ spl52_1141
| ~ spl52_1144
| ~ spl52_1167
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7558]) ).
cnf(s1731,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_439
| ~ spl52_642
| ~ spl52_802
| ~ spl52_810
| ~ spl52_1010
| ~ spl52_1018
| ~ spl52_1118
| ~ spl52_1141
| ~ spl52_1149
| ~ spl52_1167
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7559]) ).
cnf(s1732,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_439
| ~ spl52_667
| ~ spl52_672
| ~ spl52_797
| ~ spl52_802
| ~ spl52_993
| ~ spl52_1118
| ~ spl52_1136
| ~ spl52_1141
| ~ spl52_1162
| ~ spl52_1167 ),
inference(sat_conversion,[],[f7560]) ).
cnf(s1733,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_439
| ~ spl52_532
| ~ spl52_542
| ~ spl52_792
| ~ spl52_802
| ~ spl52_858
| ~ spl52_1108
| ~ spl52_1131
| ~ spl52_1141
| ~ spl52_1157
| ~ spl52_1167 ),
inference(sat_conversion,[],[f7561]) ).
cnf(s1734,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_439
| ~ spl52_561
| ~ spl52_802
| ~ spl52_807
| ~ spl52_932
| ~ spl52_937
| ~ spl52_1112
| ~ spl52_1141
| ~ spl52_1146
| ~ spl52_1167
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7562]) ).
cnf(s1735,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_439
| ~ spl52_721
| ~ spl52_724
| ~ spl52_799
| ~ spl52_802
| ~ spl52_1047
| ~ spl52_1122
| ~ spl52_1138
| ~ spl52_1141
| ~ spl52_1164
| ~ spl52_1167 ),
inference(sat_conversion,[],[f7563]) ).
cnf(s1736,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_429
| ~ spl52_532
| ~ spl52_539
| ~ spl52_602
| ~ spl52_714
| ~ spl52_721
| ~ spl52_777
| ~ spl52_1131
| ~ spl52_1138
| ~ spl52_1157
| ~ spl52_1164 ),
inference(sat_conversion,[],[f7564]) ).
cnf(s1737,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_451
| ~ spl52_669
| ~ spl52_721
| ~ spl52_736
| ~ spl52_1070
| ~ spl52_1111
| ~ spl52_1126
| ~ spl52_1138
| ~ spl52_1153
| ~ spl52_1164
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7565]) ).
cnf(s1738,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_431
| ~ spl52_586
| ~ spl52_591
| ~ spl52_706
| ~ spl52_716
| ~ spl52_721
| ~ spl52_831
| ~ spl52_1133
| ~ spl52_1138
| ~ spl52_1159
| ~ spl52_1164 ),
inference(sat_conversion,[],[f7566]) ).
cnf(s1739,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_435
| ~ spl52_694
| ~ spl52_695
| ~ spl52_720
| ~ spl52_721
| ~ spl52_914
| ~ spl52_939
| ~ spl52_1137
| ~ spl52_1138
| ~ spl52_1163
| ~ spl52_1164 ),
inference(sat_conversion,[],[f7567]) ).
cnf(s1740,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_434
| ~ spl52_667
| ~ spl52_669
| ~ spl52_719
| ~ spl52_721
| ~ spl52_862
| ~ spl52_912
| ~ spl52_1136
| ~ spl52_1138
| ~ spl52_1162
| ~ spl52_1164 ),
inference(sat_conversion,[],[f7568]) ).
cnf(s1741,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_443
| ~ spl52_453
| ~ spl52_654
| ~ spl52_721
| ~ spl52_728
| ~ spl52_903
| ~ spl52_910
| ~ spl52_1138
| ~ spl52_1145
| ~ spl52_1164
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7569]) ).
cnf(s1742,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_432
| ~ spl52_613
| ~ spl52_617
| ~ spl52_717
| ~ spl52_721
| ~ spl52_758
| ~ spl52_858
| ~ spl52_1134
| ~ spl52_1138
| ~ spl52_1160
| ~ spl52_1164 ),
inference(sat_conversion,[],[f7570]) ).
cnf(s1743,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_450
| ~ spl52_642
| ~ spl52_721
| ~ spl52_735
| ~ spl52_1018
| ~ spl52_1085
| ~ spl52_1099
| ~ spl52_1138
| ~ spl52_1152
| ~ spl52_1164
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7571]) ).
cnf(s1744,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_436 ),
inference(sat_conversion,[],[f7572]) ).
cnf(s1745,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_410
| ~ spl52_447
| ~ spl52_561
| ~ spl52_721
| ~ spl52_732
| ~ spl52_862
| ~ spl52_1007
| ~ spl52_1018
| ~ spl52_1138
| ~ spl52_1149
| ~ spl52_1164
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7573]) ).
cnf(s1746,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_436
| ~ spl52_721
| ~ spl52_726
| ~ spl52_851
| ~ spl52_856
| ~ spl52_950
| ~ spl52_1101
| ~ spl52_1138
| ~ spl52_1143
| ~ spl52_1164
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7574]) ).
cnf(s1747,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_436
| ~ spl52_615
| ~ spl52_721
| ~ spl52_734
| ~ spl52_966
| ~ spl52_1059
| ~ spl52_1072
| ~ spl52_1138
| ~ spl52_1151
| ~ spl52_1164
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7575]) ).
cnf(s1748,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_436
| ~ spl52_721
| ~ spl52_725
| ~ spl52_825
| ~ spl52_829
| ~ spl52_948
| ~ spl52_1074
| ~ spl52_1138
| ~ spl52_1142
| ~ spl52_1164
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7576]) ).
cnf(s1749,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_436
| ~ spl52_721
| ~ spl52_727
| ~ spl52_877
| ~ spl52_883
| ~ spl52_952
| ~ spl52_1128
| ~ spl52_1138
| ~ spl52_1144
| ~ spl52_1164
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7577]) ).
cnf(s1750,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_436
| ~ spl52_561
| ~ spl52_721
| ~ spl52_732
| ~ spl52_962
| ~ spl52_1007
| ~ spl52_1018
| ~ spl52_1138
| ~ spl52_1149
| ~ spl52_1164
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7578]) ).
cnf(s1751,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_436
| ~ spl52_667
| ~ spl52_669
| ~ spl52_719
| ~ spl52_721
| ~ spl52_912
| ~ spl52_962
| ~ spl52_1136
| ~ spl52_1138
| ~ spl52_1162
| ~ spl52_1164 ),
inference(sat_conversion,[],[f7579]) ).
cnf(s1752,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_436
| ~ spl52_532
| ~ spl52_539
| ~ spl52_714
| ~ spl52_721
| ~ spl52_777
| ~ spl52_952
| ~ spl52_1131
| ~ spl52_1138
| ~ spl52_1157
| ~ spl52_1164 ),
inference(sat_conversion,[],[f7580]) ).
cnf(s1753,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_436
| ~ spl52_480
| ~ spl52_721
| ~ spl52_729
| ~ spl52_929
| ~ spl52_937
| ~ spl52_956
| ~ spl52_1138
| ~ spl52_1146
| ~ spl52_1164
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7581]) ).
cnf(s1754,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_436
| ~ spl52_721
| ~ spl52_722
| ~ spl52_747
| ~ spl52_748
| ~ spl52_968
| ~ spl52_993
| ~ spl52_1138
| ~ spl52_1139
| ~ spl52_1164
| ~ spl52_1165 ),
inference(sat_conversion,[],[f7582]) ).
cnf(s1755,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_436
| ~ spl52_642
| ~ spl52_721
| ~ spl52_735
| ~ spl52_968
| ~ spl52_1085
| ~ spl52_1099
| ~ spl52_1138
| ~ spl52_1152
| ~ spl52_1164
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7583]) ).
cnf(s1756,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_432
| ~ spl52_453
| ~ spl52_613
| ~ spl52_628
| ~ spl52_754
| ~ spl52_1003
| ~ spl52_1018
| ~ spl52_1134
| ~ spl52_1149
| ~ spl52_1160
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7584]) ).
cnf(s1757,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_434
| ~ spl52_507
| ~ spl52_667
| ~ spl52_680
| ~ spl52_858
| ~ spl52_1005
| ~ spl52_1018
| ~ spl52_1136
| ~ spl52_1149
| ~ spl52_1162
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7585]) ).
cnf(s1758,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_451
| ~ spl52_966
| ~ spl52_1018
| ~ spl52_1022
| ~ spl52_1066
| ~ spl52_1122
| ~ spl52_1126
| ~ spl52_1149
| ~ spl52_1153
| ~ spl52_1175
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7586]) ).
cnf(s1759,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_435
| ~ spl52_534
| ~ spl52_694
| ~ spl52_706
| ~ spl52_910
| ~ spl52_1006
| ~ spl52_1018
| ~ spl52_1137
| ~ spl52_1149
| ~ spl52_1163
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7587]) ).
cnf(s1760,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_443
| ~ spl52_650
| ~ spl52_750
| ~ spl52_910
| ~ spl52_914
| ~ spl52_1014
| ~ spl52_1018
| ~ spl52_1145
| ~ spl52_1149
| ~ spl52_1171
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7588]) ).
cnf(s1761,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_431
| ~ spl52_586
| ~ spl52_602
| ~ spl52_702
| ~ spl52_1002
| ~ spl52_1018
| ~ spl52_1128
| ~ spl52_1133
| ~ spl52_1149
| ~ spl52_1159
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7589]) ).
cnf(s1762,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_429
| ~ spl52_532
| ~ spl52_550
| ~ spl52_598
| ~ spl52_1000
| ~ spl52_1018
| ~ spl52_1074
| ~ spl52_1131
| ~ spl52_1149
| ~ spl52_1157
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7590]) ).
cnf(s1763,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_450
| ~ spl52_939
| ~ spl52_1014
| ~ spl52_1018
| ~ spl52_1021
| ~ spl52_1096
| ~ spl52_1099
| ~ spl52_1149
| ~ spl52_1152
| ~ spl52_1175
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7591]) ).
cnf(s1764,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_421
| ~ spl52_447 ),
inference(sat_conversion,[],[f7592]) ).
cnf(s1765,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_429
| ~ spl52_532
| ~ spl52_537
| ~ spl52_598
| ~ spl52_662
| ~ spl52_667
| ~ spl52_723
| ~ spl52_1131
| ~ spl52_1136
| ~ spl52_1157
| ~ spl52_1162 ),
inference(sat_conversion,[],[f7593]) ).
cnf(s1766,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_429 ),
inference(sat_conversion,[],[f7594]) ).
cnf(s1767,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_429
| ~ spl52_532
| ~ spl52_544
| ~ spl52_586
| ~ spl52_844
| ~ spl52_856
| ~ spl52_912
| ~ spl52_1131
| ~ spl52_1143
| ~ spl52_1157
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7595]) ).
cnf(s1768,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_429
| ~ spl52_532
| ~ spl52_540
| ~ spl52_604
| ~ spl52_740
| ~ spl52_748
| ~ spl52_804
| ~ spl52_1131
| ~ spl52_1139
| ~ spl52_1157
| ~ spl52_1165 ),
inference(sat_conversion,[],[f7596]) ).
cnf(s1769,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_429
| ~ spl52_532
| ~ spl52_547
| ~ spl52_592
| ~ spl52_922
| ~ spl52_937
| ~ spl52_993
| ~ spl52_1131
| ~ spl52_1146
| ~ spl52_1157
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7597]) ).
cnf(s1770,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_429
| ~ spl52_532
| ~ spl52_545
| ~ spl52_588
| ~ spl52_870
| ~ spl52_883
| ~ spl52_939
| ~ spl52_1131
| ~ spl52_1144
| ~ spl52_1157
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7598]) ).
cnf(s1771,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_429
| ~ spl52_532
| ~ spl52_543
| ~ spl52_584
| ~ spl52_818
| ~ spl52_829
| ~ spl52_885
| ~ spl52_1131
| ~ spl52_1142
| ~ spl52_1157
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7599]) ).
cnf(s1772,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_429
| ~ spl52_453
| ~ spl52_532
| ~ spl52_553
| ~ spl52_604
| ~ spl52_1078
| ~ spl52_1099
| ~ spl52_1131
| ~ spl52_1152
| ~ spl52_1157
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7600]) ).
cnf(s1773,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_429
| ~ spl52_532
| ~ spl52_552
| ~ spl52_602
| ~ spl52_1052
| ~ spl52_1072
| ~ spl52_1128
| ~ spl52_1131
| ~ spl52_1151
| ~ spl52_1157
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7601]) ).
cnf(s1774,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_435
| ~ spl52_694
| ~ spl52_696
| ~ spl52_746
| ~ spl52_748
| ~ spl52_916
| ~ spl52_966
| ~ spl52_1137
| ~ spl52_1139
| ~ spl52_1163
| ~ spl52_1165 ),
inference(sat_conversion,[],[f7602]) ).
cnf(s1775,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_431
| ~ spl52_586
| ~ spl52_592
| ~ spl52_708
| ~ spl52_742
| ~ spl52_748
| ~ spl52_858
| ~ spl52_1133
| ~ spl52_1139
| ~ spl52_1159
| ~ spl52_1165 ),
inference(sat_conversion,[],[f7603]) ).
cnf(s1776,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_434
| ~ spl52_667
| ~ spl52_670
| ~ spl52_745
| ~ spl52_748
| ~ spl52_864
| ~ spl52_939
| ~ spl52_1136
| ~ spl52_1139
| ~ spl52_1162
| ~ spl52_1165 ),
inference(sat_conversion,[],[f7604]) ).
cnf(s1777,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_432
| ~ spl52_613
| ~ spl52_618
| ~ spl52_743
| ~ spl52_748
| ~ spl52_760
| ~ spl52_885
| ~ spl52_1134
| ~ spl52_1139
| ~ spl52_1160
| ~ spl52_1165 ),
inference(sat_conversion,[],[f7605]) ).
cnf(s1778,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_443
| ~ spl52_480
| ~ spl52_656
| ~ spl52_748
| ~ spl52_754
| ~ spl52_904
| ~ spl52_910
| ~ spl52_1139
| ~ spl52_1145
| ~ spl52_1165
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7606]) ).
cnf(s1779,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_451
| ~ spl52_696
| ~ spl52_748
| ~ spl52_762
| ~ spl52_1072
| ~ spl52_1112
| ~ spl52_1126
| ~ spl52_1139
| ~ spl52_1153
| ~ spl52_1165
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7607]) ).
cnf(s1780,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_450
| ~ spl52_669
| ~ spl52_748
| ~ spl52_761
| ~ spl52_1020
| ~ spl52_1086
| ~ spl52_1099
| ~ spl52_1139
| ~ spl52_1152
| ~ spl52_1165
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7608]) ).
cnf(s1781,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_411
| ~ spl52_447
| ~ spl52_588
| ~ spl52_748
| ~ spl52_758
| ~ spl52_864
| ~ spl52_1008
| ~ spl52_1018
| ~ spl52_1139
| ~ spl52_1149
| ~ spl52_1165
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7609]) ).
cnf(s1782,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_432
| ~ spl52_613
| ~ spl52_622
| ~ spl52_742
| ~ spl52_847
| ~ spl52_856
| ~ spl52_993
| ~ spl52_1134
| ~ spl52_1143
| ~ spl52_1160
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7610]) ).
cnf(s1783,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_432
| ~ spl52_532
| ~ spl52_535
| ~ spl52_610
| ~ spl52_613
| ~ spl52_669
| ~ spl52_744
| ~ spl52_1131
| ~ spl52_1134
| ~ spl52_1157
| ~ spl52_1160 ),
inference(sat_conversion,[],[f7611]) ).
cnf(s1784,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_432
| ~ spl52_613
| ~ spl52_623
| ~ spl52_744
| ~ spl52_873
| ~ spl52_883
| ~ spl52_1020
| ~ spl52_1134
| ~ spl52_1144
| ~ spl52_1160
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7612]) ).
cnf(s1785,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_432
| ~ spl52_613
| ~ spl52_621
| ~ spl52_740
| ~ spl52_821
| ~ spl52_829
| ~ spl52_966
| ~ spl52_1134
| ~ spl52_1142
| ~ spl52_1160
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7613]) ).
cnf(s1786,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_432
| ~ spl52_613
| ~ spl52_625
| ~ spl52_748
| ~ spl52_925
| ~ spl52_937
| ~ spl52_1074
| ~ spl52_1134
| ~ spl52_1146
| ~ spl52_1160
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7614]) ).
cnf(s1787,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_432
| ~ spl52_507
| ~ spl52_613
| ~ spl52_630
| ~ spl52_758
| ~ spl52_1055
| ~ spl52_1072
| ~ spl52_1134
| ~ spl52_1151
| ~ spl52_1160
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7615]) ).
cnf(s1788,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_432
| ~ spl52_534
| ~ spl52_613
| ~ spl52_631
| ~ spl52_760
| ~ spl52_1081
| ~ spl52_1099
| ~ spl52_1134
| ~ spl52_1152
| ~ spl52_1160
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7616]) ).
cnf(s1789,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_432
| ~ spl52_613
| ~ spl52_615
| ~ spl52_665
| ~ spl52_667
| ~ spl52_754
| ~ spl52_804
| ~ spl52_1134
| ~ spl52_1136
| ~ spl52_1160
| ~ spl52_1162 ),
inference(sat_conversion,[],[f7617]) ).
cnf(s1790,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_435
| ~ spl52_694
| ~ spl52_699
| ~ spl52_824
| ~ spl52_829
| ~ spl52_896
| ~ spl52_1047
| ~ spl52_1137
| ~ spl52_1142
| ~ spl52_1163
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7618]) ).
cnf(s1791,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_451
| ~ spl52_777
| ~ spl52_829
| ~ spl52_840
| ~ spl52_1052
| ~ spl52_1115
| ~ spl52_1126
| ~ spl52_1142
| ~ spl52_1153
| ~ spl52_1168
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7619]) ).
cnf(s1792,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_434
| ~ spl52_667
| ~ spl52_673
| ~ spl52_823
| ~ spl52_829
| ~ spl52_844
| ~ spl52_1020
| ~ spl52_1136
| ~ spl52_1142
| ~ spl52_1162
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7620]) ).
cnf(s1793,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_431
| ~ spl52_586
| ~ spl52_595
| ~ spl52_688
| ~ spl52_820
| ~ spl52_829
| ~ spl52_939
| ~ spl52_1133
| ~ spl52_1142
| ~ spl52_1159
| ~ spl52_1168 ),
inference(sat_conversion,[],[f7621]) ).
cnf(s1794,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_443
| ~ spl52_561
| ~ spl52_636
| ~ spl52_829
| ~ spl52_832
| ~ spl52_907
| ~ spl52_910
| ~ spl52_1142
| ~ spl52_1145
| ~ spl52_1168
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7622]) ).
cnf(s1795,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_450
| ~ spl52_750
| ~ spl52_829
| ~ spl52_839
| ~ spl52_1000
| ~ spl52_1089
| ~ spl52_1099
| ~ spl52_1142
| ~ spl52_1152
| ~ spl52_1168
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7623]) ).
cnf(s1796,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_414
| ~ spl52_447
| ~ spl52_669
| ~ spl52_829
| ~ spl52_836
| ~ spl52_844
| ~ spl52_1011
| ~ spl52_1018
| ~ spl52_1142
| ~ spl52_1149
| ~ spl52_1168
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7624]) ).
cnf(s1797,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_434 ),
inference(sat_conversion,[],[f7625]) ).
cnf(s1798,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_434
| ~ spl52_588
| ~ spl52_667
| ~ spl52_683
| ~ spl52_864
| ~ spl52_1083
| ~ spl52_1099
| ~ spl52_1136
| ~ spl52_1152
| ~ spl52_1162
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7626]) ).
cnf(s1799,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_434
| ~ spl52_667
| ~ spl52_674
| ~ spl52_846
| ~ spl52_849
| ~ spl52_856
| ~ spl52_1047
| ~ spl52_1136
| ~ spl52_1143
| ~ spl52_1162
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7627]) ).
cnf(s1800,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_434
| ~ spl52_561
| ~ spl52_667
| ~ spl52_682
| ~ spl52_862
| ~ spl52_1057
| ~ spl52_1072
| ~ spl52_1136
| ~ spl52_1151
| ~ spl52_1162
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7628]) ).
cnf(s1801,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_434
| ~ spl52_667
| ~ spl52_675
| ~ spl52_848
| ~ spl52_875
| ~ spl52_883
| ~ spl52_1074
| ~ spl52_1136
| ~ spl52_1144
| ~ spl52_1162
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7629]) ).
cnf(s1802,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_434
| ~ spl52_667
| ~ spl52_677
| ~ spl52_852
| ~ spl52_927
| ~ spl52_937
| ~ spl52_1128
| ~ spl52_1136
| ~ spl52_1146
| ~ spl52_1162
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7630]) ).
cnf(s1803,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_434
| ~ spl52_532
| ~ spl52_537
| ~ spl52_662
| ~ spl52_667
| ~ spl52_723
| ~ spl52_848
| ~ spl52_1131
| ~ spl52_1136
| ~ spl52_1157
| ~ spl52_1162 ),
inference(sat_conversion,[],[f7631]) ).
cnf(s1804,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_443
| ~ spl52_615
| ~ spl52_640
| ~ spl52_883
| ~ spl52_884
| ~ spl52_909
| ~ spl52_910
| ~ spl52_1144
| ~ spl52_1145
| ~ spl52_1170
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7632]) ).
cnf(s1805,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_435
| ~ spl52_694
| ~ spl52_701
| ~ spl52_876
| ~ spl52_883
| ~ spl52_900
| ~ spl52_1101
| ~ spl52_1137
| ~ spl52_1144
| ~ spl52_1163
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7633]) ).
cnf(s1806,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_450
| ~ spl52_804
| ~ spl52_883
| ~ spl52_891
| ~ spl52_1004
| ~ spl52_1091
| ~ spl52_1099
| ~ spl52_1144
| ~ spl52_1152
| ~ spl52_1170
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7634]) ).
cnf(s1807,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_431
| ~ spl52_586
| ~ spl52_597
| ~ spl52_692
| ~ spl52_872
| ~ spl52_883
| ~ spl52_993
| ~ spl52_1133
| ~ spl52_1144
| ~ spl52_1159
| ~ spl52_1170 ),
inference(sat_conversion,[],[f7635]) ).
cnf(s1808,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_451
| ~ spl52_831
| ~ spl52_883
| ~ spl52_892
| ~ spl52_1056
| ~ spl52_1117
| ~ spl52_1126
| ~ spl52_1144
| ~ spl52_1153
| ~ spl52_1170
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7636]) ).
cnf(s1809,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_416
| ~ spl52_447
| ~ spl52_723
| ~ spl52_848
| ~ spl52_883
| ~ spl52_888
| ~ spl52_1013
| ~ spl52_1018
| ~ spl52_1144
| ~ spl52_1149
| ~ spl52_1170
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7637]) ).
cnf(s1810,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_450 ),
inference(sat_conversion,[],[f7638]) ).
cnf(s1811,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_450
| ~ spl52_858
| ~ spl52_937
| ~ spl52_943
| ~ spl52_1008
| ~ spl52_1093
| ~ spl52_1099
| ~ spl52_1146
| ~ spl52_1152
| ~ spl52_1172
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7639]) ).
cnf(s1812,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_450
| ~ spl52_453
| ~ spl52_532
| ~ spl52_553
| ~ spl52_1004
| ~ spl52_1078
| ~ spl52_1099
| ~ spl52_1131
| ~ spl52_1152
| ~ spl52_1157
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7640]) ).
cnf(s1813,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_450
| ~ spl52_993
| ~ spl52_1018
| ~ spl52_1072
| ~ spl52_1073
| ~ spl52_1098
| ~ spl52_1099
| ~ spl52_1151
| ~ spl52_1152
| ~ spl52_1177
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7641]) ).
cnf(s1814,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_450
| ~ spl52_588
| ~ spl52_667
| ~ spl52_683
| ~ spl52_1014
| ~ spl52_1083
| ~ spl52_1099
| ~ spl52_1136
| ~ spl52_1152
| ~ spl52_1162
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7642]) ).
cnf(s1815,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_450
| ~ spl52_777
| ~ spl52_856
| ~ spl52_865
| ~ spl52_1002
| ~ spl52_1090
| ~ spl52_1099
| ~ spl52_1143
| ~ spl52_1152
| ~ spl52_1169
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7643]) ).
cnf(s1816,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_435
| ~ spl52_532
| ~ spl52_538
| ~ spl52_688
| ~ spl52_694
| ~ spl52_750
| ~ spl52_900
| ~ spl52_1131
| ~ spl52_1137
| ~ spl52_1157
| ~ spl52_1163 ),
inference(sat_conversion,[],[f7644]) ).
cnf(s1817,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_451
| ~ spl52_480
| ~ spl52_532
| ~ spl52_554
| ~ spl52_1056
| ~ spl52_1104
| ~ spl52_1126
| ~ spl52_1131
| ~ spl52_1153
| ~ spl52_1157
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7645]) ).
cnf(s1818,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_443
| ~ spl52_532
| ~ spl52_546
| ~ spl52_640
| ~ spl52_896
| ~ spl52_910
| ~ spl52_966
| ~ spl52_1131
| ~ spl52_1145
| ~ spl52_1157
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7646]) ).
cnf(s1819,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_431
| ~ spl52_532
| ~ spl52_534
| ~ spl52_584
| ~ spl52_586
| ~ spl52_642
| ~ spl52_692
| ~ spl52_1131
| ~ spl52_1133
| ~ spl52_1157
| ~ spl52_1159 ),
inference(sat_conversion,[],[f7647]) ).
cnf(s1820,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_403
| ~ spl52_447
| ~ spl52_532
| ~ spl52_550
| ~ spl52_848
| ~ spl52_1000
| ~ spl52_1018
| ~ spl52_1074
| ~ spl52_1131
| ~ spl52_1149
| ~ spl52_1157
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7648]) ).
cnf(s1821,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_443
| ~ spl52_588
| ~ spl52_638
| ~ spl52_856
| ~ spl52_858
| ~ spl52_908
| ~ spl52_910
| ~ spl52_1143
| ~ spl52_1145
| ~ spl52_1169
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7649]) ).
cnf(s1822,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_443
| ~ spl52_654
| ~ spl52_804
| ~ spl52_910
| ~ spl52_916
| ~ spl52_1066
| ~ spl52_1072
| ~ spl52_1145
| ~ spl52_1151
| ~ spl52_1171
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7650]) ).
cnf(s1823,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_443
| ~ spl52_644
| ~ spl52_669
| ~ spl52_910
| ~ spl52_911
| ~ spl52_936
| ~ spl52_937
| ~ spl52_1145
| ~ spl52_1146
| ~ spl52_1171
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7651]) ).
cnf(s1824,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_443
| ~ spl52_650
| ~ spl52_667
| ~ spl52_676
| ~ spl52_901
| ~ spl52_910
| ~ spl52_1101
| ~ spl52_1136
| ~ spl52_1145
| ~ spl52_1162
| ~ spl52_1171 ),
inference(sat_conversion,[],[f7652]) ).
cnf(s1825,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_443
| ~ spl52_656
| ~ spl52_831
| ~ spl52_910
| ~ spl52_917
| ~ spl52_1092
| ~ spl52_1099
| ~ spl52_1145
| ~ spl52_1152
| ~ spl52_1171
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7653]) ).
cnf(s1826,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_431
| ~ spl52_586
| ~ spl52_599
| ~ spl52_696
| ~ spl52_924
| ~ spl52_937
| ~ spl52_1047
| ~ spl52_1133
| ~ spl52_1146
| ~ spl52_1159
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7654]) ).
cnf(s1827,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_435
| ~ spl52_453
| ~ spl52_694
| ~ spl52_703
| ~ spl52_904
| ~ spl52_928
| ~ spl52_937
| ~ spl52_1137
| ~ spl52_1146
| ~ spl52_1163
| ~ spl52_1172 ),
inference(sat_conversion,[],[f7655]) ).
cnf(s1828,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_451
| ~ spl52_885
| ~ spl52_937
| ~ spl52_944
| ~ spl52_1060
| ~ spl52_1119
| ~ spl52_1126
| ~ spl52_1146
| ~ spl52_1153
| ~ spl52_1172
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7656]) ).
cnf(s1829,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_418
| ~ spl52_447
| ~ spl52_777
| ~ spl52_852
| ~ spl52_937
| ~ spl52_940
| ~ spl52_1015
| ~ spl52_1018
| ~ spl52_1146
| ~ spl52_1149
| ~ spl52_1172
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7657]) ).
cnf(s1830,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_435
| ~ spl52_588
| ~ spl52_694
| ~ spl52_708
| ~ spl52_914
| ~ spl52_1058
| ~ spl52_1072
| ~ spl52_1137
| ~ spl52_1151
| ~ spl52_1163
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7658]) ).
cnf(s1831,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_435
| ~ spl52_694
| ~ spl52_700
| ~ spl52_850
| ~ spl52_856
| ~ spl52_898
| ~ spl52_1074
| ~ spl52_1137
| ~ spl52_1143
| ~ spl52_1163
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7659]) ).
cnf(s1832,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_435
| ~ spl52_667
| ~ spl52_668
| ~ spl52_693
| ~ spl52_694
| ~ spl52_885
| ~ spl52_910
| ~ spl52_1136
| ~ spl52_1137
| ~ spl52_1162
| ~ spl52_1163 ),
inference(sat_conversion,[],[f7660]) ).
cnf(s1833,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_435
| ~ spl52_615
| ~ spl52_694
| ~ spl52_709
| ~ spl52_916
| ~ spl52_1084
| ~ spl52_1099
| ~ spl52_1137
| ~ spl52_1152
| ~ spl52_1163
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7661]) ).
cnf(s1834,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_451
| ~ spl52_804
| ~ spl52_856
| ~ spl52_866
| ~ spl52_1054
| ~ spl52_1116
| ~ spl52_1126
| ~ spl52_1143
| ~ spl52_1153
| ~ spl52_1169
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7662]) ).
cnf(s1835,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_431
| ~ spl52_586
| ~ spl52_596
| ~ spl52_690
| ~ spl52_846
| ~ spl52_856
| ~ spl52_966
| ~ spl52_1133
| ~ spl52_1143
| ~ spl52_1159
| ~ spl52_1169 ),
inference(sat_conversion,[],[f7663]) ).
cnf(s1836,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_415
| ~ spl52_447
| ~ spl52_696
| ~ spl52_846
| ~ spl52_856
| ~ spl52_862
| ~ spl52_1012
| ~ spl52_1018
| ~ spl52_1143
| ~ spl52_1149
| ~ spl52_1169
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7664]) ).
cnf(s1837,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_451
| ~ spl52_615
| ~ spl52_667
| ~ spl52_684
| ~ spl52_1066
| ~ spl52_1109
| ~ spl52_1126
| ~ spl52_1136
| ~ spl52_1153
| ~ spl52_1162
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7665]) ).
cnf(s1838,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_451
| ~ spl52_1020
| ~ spl52_1070
| ~ spl52_1072
| ~ spl52_1074
| ~ spl52_1124
| ~ spl52_1126
| ~ spl52_1151
| ~ spl52_1153
| ~ spl52_1177
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7666]) ).
cnf(s1839,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_451
| ~ spl52_1047
| ~ spl52_1072
| ~ spl52_1099
| ~ spl52_1100
| ~ spl52_1125
| ~ spl52_1126
| ~ spl52_1152
| ~ spl52_1153
| ~ spl52_1178
| ~ spl52_1179 ),
inference(sat_conversion,[],[f7667]) ).
cnf(s1840,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_431
| ~ spl52_480
| ~ spl52_586
| ~ spl52_604
| ~ spl52_706
| ~ spl52_1054
| ~ spl52_1072
| ~ spl52_1133
| ~ spl52_1151
| ~ spl52_1159
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7668]) ).
cnf(s1841,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_423
| ~ spl52_447
| ~ spl52_862
| ~ spl52_912
| ~ spl52_1018
| ~ spl52_1020
| ~ spl52_1070
| ~ spl52_1072
| ~ spl52_1149
| ~ spl52_1151
| ~ spl52_1175
| ~ spl52_1177 ),
inference(sat_conversion,[],[f7669]) ).
cnf(s1842,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_431
| ~ spl52_586
| ~ spl52_589
| ~ spl52_664
| ~ spl52_667
| ~ spl52_702
| ~ spl52_777
| ~ spl52_1133
| ~ spl52_1136
| ~ spl52_1159
| ~ spl52_1162 ),
inference(sat_conversion,[],[f7670]) ).
cnf(s1843,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_431
| ~ spl52_507
| ~ spl52_586
| ~ spl52_605
| ~ spl52_708
| ~ spl52_1080
| ~ spl52_1099
| ~ spl52_1133
| ~ spl52_1152
| ~ spl52_1159
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7671]) ).
cnf(s1844,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_408
| ~ spl52_447
| ~ spl52_507
| ~ spl52_667
| ~ spl52_680
| ~ spl52_858
| ~ spl52_1005
| ~ spl52_1018
| ~ spl52_1136
| ~ spl52_1149
| ~ spl52_1162
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7672]) ).
cnf(s1845,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_424
| ~ spl52_447
| ~ spl52_864
| ~ spl52_939
| ~ spl52_1018
| ~ spl52_1021
| ~ spl52_1096
| ~ spl52_1099
| ~ spl52_1149
| ~ spl52_1152
| ~ spl52_1175
| ~ spl52_1178 ),
inference(sat_conversion,[],[f7673]) ).
cnf(s1846,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_406
| ~ spl52_447
| ~ spl52_453
| ~ spl52_613
| ~ spl52_628
| ~ spl52_854
| ~ spl52_1003
| ~ spl52_1018
| ~ spl52_1134
| ~ spl52_1149
| ~ spl52_1160
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7674]) ).
cnf(s1847,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_405
| ~ spl52_447
| ~ spl52_586
| ~ spl52_602
| ~ spl52_852
| ~ spl52_1002
| ~ spl52_1018
| ~ spl52_1128
| ~ spl52_1133
| ~ spl52_1149
| ~ spl52_1159
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7675]) ).
cnf(s1848,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_402
| ~ spl52_447
| ~ spl52_505
| ~ spl52_524
| ~ spl52_846
| ~ spl52_999
| ~ spl52_1018
| ~ spl52_1047
| ~ spl52_1130
| ~ spl52_1149
| ~ spl52_1156
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7676]) ).
cnf(s1849,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_419
| ~ spl52_447
| ~ spl52_804
| ~ spl52_854
| ~ spl52_964
| ~ spl52_966
| ~ spl52_1016
| ~ spl52_1018
| ~ spl52_1147
| ~ spl52_1149
| ~ spl52_1173
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7677]) ).
cnf(s1850,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_409
| ~ spl52_447
| ~ spl52_534
| ~ spl52_694
| ~ spl52_706
| ~ spl52_860
| ~ spl52_1006
| ~ spl52_1018
| ~ spl52_1137
| ~ spl52_1149
| ~ spl52_1163
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7678]) ).
cnf(s1851,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_412
| ~ spl52_447
| ~ spl52_615
| ~ spl52_775
| ~ spl52_784
| ~ spl52_866
| ~ spl52_1009
| ~ spl52_1018
| ~ spl52_1140
| ~ spl52_1149
| ~ spl52_1166
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7679]) ).
cnf(s1852,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_420
| ~ spl52_447
| ~ spl52_831
| ~ spl52_856
| ~ spl52_991
| ~ spl52_992
| ~ spl52_1017
| ~ spl52_1018
| ~ spl52_1148
| ~ spl52_1149
| ~ spl52_1174
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7680]) ).
cnf(s1853,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_407
| ~ spl52_447
| ~ spl52_480
| ~ spl52_640
| ~ spl52_654
| ~ spl52_856
| ~ spl52_1004
| ~ spl52_1018
| ~ spl52_1135
| ~ spl52_1149
| ~ spl52_1161
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7681]) ).
cnf(s1854,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_401
| ~ spl52_447
| ~ spl52_498
| ~ spl52_504
| ~ spl52_844
| ~ spl52_1018
| ~ spl52_1020
| ~ spl52_1024
| ~ spl52_1129
| ~ spl52_1149
| ~ spl52_1155
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7682]) ).
cnf(s1855,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_426
| ~ spl52_447
| ~ spl52_472
| ~ spl52_477
| ~ spl52_868
| ~ spl52_993
| ~ spl52_1018
| ~ spl52_1023
| ~ spl52_1149
| ~ spl52_1154
| ~ spl52_1175
| ~ spl52_1180 ),
inference(sat_conversion,[],[f7683]) ).
cnf(s1856,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_422
| ~ spl52_447
| ~ spl52_860
| ~ spl52_885
| ~ spl52_1018
| ~ spl52_1019
| ~ spl52_1044
| ~ spl52_1045
| ~ spl52_1149
| ~ spl52_1150
| ~ spl52_1175
| ~ spl52_1176 ),
inference(sat_conversion,[],[f7684]) ).
cnf(s1857,plain,
( spl52_350
| ~ spl52_399
| ~ spl52_400
| ~ spl52_404
| ~ spl52_447
| ~ spl52_559
| ~ spl52_576
| ~ spl52_850
| ~ spl52_1001
| ~ spl52_1018
| ~ spl52_1101
| ~ spl52_1132
| ~ spl52_1149
| ~ spl52_1158
| ~ spl52_1175 ),
inference(sat_conversion,[],[f7685]) ).
cnf(s1858,plain,
( ~ spl52_426
| spl52_350 ),
inference(rat,[],[s378,s1226,s1241,s1303,s1332,s1391,s1424,s1470,s1508,s1528,s1569,s1607,s1609,s1610,s1611,s1612,s1613,s1614,s1615,s1616,s1617,s1618,s1619,s1620,s1621,s1622,s1855,s1101,s1075,s949,s944,s919,s398,s1090,s1064,s663,s647,s622,s387,s1086,s1060,s559,s539,s514,s383,s1083,s1057,s481,s458,s433,s380,s1102,s1076,s975,s971,s946,s399,s1096,s1070,s819,s809,s784,s534,s393,s1085,s1059,s533,s512,s487,s382,s1097,s1071,s845,s836,s811,s394,s1088,s1062,s794,s611,s593,s568,s385,s1093,s1067,s1054,s741,s728,s703,s390,s1104,s1078,s1025,s1000,s401,s1100,s1074,s923,s917,s892,s397,s1099,s1073,s897,s890,s865,s690,s396,s1105,s1079,s1053,s1052,s1027,s402,s1089,s1063,s846,s637,s620,s595,s386,s1081,s1055,s429,s404,s1103,s1077,s1001,s998,s973,s898,s400,s1095,s1069,s793,s782,s757,s392,s1094,s1068,s767,s755,s730,s430,s391,s1091,s1065,s950,s689,s674,s649,s388,s1084,s1058,s586,s507,s485,s460,s381,s1098,s1072,s871,s863,s838,s638,s395,s1082,s1056,s482,s455,s431,s406,s379,s1092,s1066,s1002,s715,s701,s676,s389,s1106,s1087,s1080,s1061,s742,s585,s566,s541,s403,s384,s375,s376]) ).
cnf(s1859,plain,
( ~ spl52_425
| spl52_326 ),
inference(rat,[],[s378,s1132,s1133,s1134,s1135,s1136,s1137,s1138,s1139,s1140,s1141,s1142,s1143,s1144,s1145,s1146,s1147,s1148,s1149,s1150,s1151,s1152,s1153,s1154,s1155,s1156,s1131,s1081,s1055,s1054,s430,s1106,s1080,s1053,s1027,s403,s402,s1051,s1026,s1025,s973,s1103,s1077,s1050,s998,s946,s1049,s974,s971,s919,s1101,s1075,s1048,s944,s892,s1047,s922,s917,s865,s1099,s1073,s1046,s890,s838,s1045,s870,s863,s811,s1097,s1071,s1044,s836,s784,s1043,s818,s809,s757,s1095,s1069,s1042,s782,s730,s1041,s766,s755,s703,s428,s1104,s1093,s1078,s1067,s1040,s728,s676,s1102,s1076,s1039,s1000,s714,s701,s649,s1100,s1091,s1074,s1065,s1038,s948,s674,s622,s1098,s1072,s1037,s896,s662,s647,s595,s1096,s1089,s1070,s1063,s1036,s844,s620,s568,s1094,s1068,s1035,s792,s610,s593,s541,s1092,s1087,s1066,s1061,s1034,s740,s566,s514,s1090,s1064,s1033,s688,s558,s539,s487,s1088,s1085,s1062,s1059,s1032,s636,s512,s460,s1086,s1060,s1031,s584,s506,s485,s433,s1084,s1083,s1058,s1057,s1030,s532,s458,s406,s1105,s1082,s1079,s1056,s1052,s1029,s480,s454,s431,s379,s327,s376,s375,s374,s373,s372,s371,s370,s369,s368,s367,s366,s365,s364,s363,s362,s361,s360,s359,s358,s357,s356,s355,s354,s353,s352,s351,s350,s349,s348,s347,s346,s345,s344,s343,s342,s341,s340,s339,s338,s337,s336,s335,s334,s333,s332,s331,s330,s329,s328]) ).
cnf(s1860,plain,
( ~ spl52_424
| spl52_350 ),
inference(rat,[],[s378,s1231,s1257,s1302,s1338,s1382,s1422,s1460,s1498,s1540,s1568,s1603,s1633,s1660,s1688,s1709,s1728,s1755,s1772,s1788,s1798,s1810,s1825,s1833,s1839,s1843,s1845,s1101,s1075,s1022,s947,s944,s865,s1085,s1059,s1006,s531,s512,s433,s1105,s1079,s1052,s1051,s1026,s1089,s1063,s1010,s635,s620,s541,s1097,s1071,s1018,s843,s836,s757,s1088,s1062,s1009,s790,s609,s593,s514,s1086,s1060,s1007,s557,s539,s460,s1083,s1057,s1004,s479,s458,s379,s1090,s1064,s1011,s661,s647,s568,s1093,s1067,s1014,s739,s728,s649,s1100,s1074,s1021,s921,s917,s838,s1099,s1073,s1020,s895,s890,s811,s686,s1096,s1070,s1017,s817,s809,s730,s530,s1102,s1076,s1023,s973,s971,s892,s842,s1081,s1055,s1028,s430,s427,s1103,s1077,s1024,s999,s919,s894,s1095,s1069,s1016,s791,s782,s703,s1094,s1068,s1015,s765,s755,s676,s426,s1091,s1065,s1012,s946,s687,s674,s595,s1084,s1058,s1005,s582,s505,s485,s406,s1106,s1080,s1050,s1027,s1000,s403,s401,s1098,s1072,s1019,s869,s863,s784,s634,s1082,s1056,s1054,s1003,s478,s453,s431,s1092,s1066,s1013,s998,s713,s701,s622,s1104,s1087,s1078,s1061,s1025,s1008,s738,s583,s566,s487,s375,s376]) ).
cnf(s1861,plain,
( ~ spl52_423
| spl52_350 ),
inference(rat,[],[s378,s1220,s1237,s1304,s1334,s1380,s1421,s1471,s1491,s1534,s1576,s1595,s1623,s1652,s1679,s1710,s1725,s1747,s1773,s1787,s1800,s1813,s1822,s1830,s1838,s1840,s1841,s1101,s1075,s838,s1085,s1059,s980,s530,s512,s406,s1105,s1079,s1052,s1050,s946,s1089,s1063,s984,s634,s620,s514,s1097,s1071,s992,s842,s836,s730,s1104,s1078,s1025,s1024,s999,s919,s1088,s1062,s983,s788,s608,s593,s487,s1086,s1060,s981,s556,s539,s433,s1083,s1057,s1054,s978,s478,s458,s1090,s1064,s985,s892,s660,s647,s541,s1093,s1067,s988,s738,s728,s622,s1100,s1074,s995,s920,s917,s811,s1099,s1073,s994,s894,s890,s784,s684,s1096,s1070,s991,s816,s809,s703,s528,s1102,s1076,s997,s972,s971,s865,s840,s1081,s1055,s1002,s1000,s430,s426,s1095,s1069,s990,s790,s782,s676,s1094,s1068,s989,s764,s755,s649,s424,s1091,s1065,s986,s944,s686,s674,s568,s1084,s1058,s979,s580,s504,s485,s379,s1106,s1080,s1048,s1001,s973,s403,s400,s1098,s1072,s993,s868,s863,s757,s632,s1082,s1056,s1027,s977,s476,s452,s431,s1092,s1066,s996,s987,s712,s701,s595,s1103,s1087,s1077,s1061,s998,s982,s736,s582,s566,s460,s375,s376]) ).
cnf(s1862,plain,
( ~ spl52_422
| spl52_350 ),
inference(rat,[],[s378,s1232,s1238,s1285,s1327,s1385,s1430,s1453,s1495,s1542,s1567,s1600,s1627,s1638,s1639,s1640,s1641,s1642,s1643,s1644,s1645,s1646,s1647,s1648,s1649,s1650,s1856,s1101,s1075,s970,s945,s944,s811,s1083,s1057,s1027,s952,s477,s458,s1089,s1063,s958,s838,s633,s620,s487,s1086,s1060,s955,s555,s539,s406,s1096,s1070,s965,s815,s809,s676,s526,s1085,s1059,s954,s529,s512,s379,s1097,s1071,s966,s841,s836,s703,s1105,s1079,s1052,s1049,s974,s1099,s1073,s968,s893,s757,s682,s1090,s1064,s959,s659,s647,s514,s1104,s1078,s1025,s1023,s892,s1088,s1062,s957,s786,s607,s593,s460,s1093,s1067,s962,s737,s728,s595,s1100,s1074,s969,s919,s917,s784,s1081,s1055,s976,s973,s430,s425,s1103,s1077,s998,s997,s972,s890,s865,s1095,s1069,s964,s789,s782,s649,s1094,s1068,s963,s763,s755,s622,s422,s1091,s1065,s960,s942,s685,s674,s541,s1084,s1058,s1054,s953,s578,s503,s485,s1106,s1080,s1046,s975,s946,s403,s399,s1098,s1072,s967,s867,s863,s730,s630,s1082,s1056,s1000,s951,s474,s451,s431,s1092,s1066,s994,s961,s711,s701,s568,s1102,s1087,s1076,s1061,s971,s956,s734,s581,s566,s433,s375,s376]) ).
cnf(s1863,plain,
( ~ spl52_421
| spl52_350 ),
inference(rat,[],[s378,s1216,s1240,s1297,s1340,s1372,s1416,s1467,s1501,s1529,s1562,s1599,s1628,s1658,s1686,s1704,s1731,s1750,s1756,s1757,s1758,s1759,s1760,s1761,s1762,s1763,s1764,s1104,s1078,s1025,s1022,s947,s865,s1083,s1057,s1000,s926,s476,s458,s1085,s1059,s1054,s928,s528,s512,s1097,s1071,s840,s676,s1089,s1063,s932,s632,s620,s460,s1105,s1079,s1052,s1048,s948,s1088,s1062,s931,s784,s606,s593,s433,s1086,s1060,s929,s554,s539,s379,s1090,s1064,s933,s658,s647,s487,s1093,s1067,s936,s736,s728,s568,s1100,s1074,s943,s918,s917,s757,s1099,s1073,s942,s892,s890,s730,s680,s1096,s1070,s939,s814,s809,s649,s524,s1102,s1076,s971,s970,s945,s836,s811,s1081,s1055,s950,s430,s424,s1103,s1077,s998,s996,s946,s888,s838,s1095,s1069,s938,s788,s782,s622,s1094,s1068,s937,s762,s755,s595,s420,s1091,s1065,s940,s934,s684,s674,s514,s1084,s1058,s1027,s927,s576,s502,s485,s1106,s1080,s1044,s949,s919,s403,s398,s1098,s1072,s941,s866,s863,s703,s628,s1082,s1056,s973,s925,s472,s450,s431,s1092,s1066,s992,s935,s710,s701,s541,s1101,s1087,s1075,s1061,s944,s930,s732,s580,s566,s406,s375,s376]) ).
cnf(s1864,plain,
( ~ spl52_420
| spl52_350 ),
inference(rat,[],[s378,s1229,s1239,s1299,s1337,s1378,s1431,s1466,s1503,s1510,s1511,s1512,s1513,s1514,s1515,s1516,s1517,s1518,s1519,s1520,s1521,s1522,s1523,s1524,s1525,s1526,s1852,s1101,s1075,s944,s943,s918,s757,s1095,s1069,s912,s787,s595,s1093,s1067,s910,s735,s728,s541,s1105,s1079,s1052,s1047,s922,s1096,s1070,s913,s813,s809,s622,s1085,s1059,s1027,s902,s527,s512,s1097,s1071,s914,s839,s836,s649,s1081,s1055,s924,s430,s423,s1104,s1078,s1025,s1021,s921,s838,s1086,s1060,s1054,s903,s553,s539,s1102,s1076,s971,s969,s919,s784,s1088,s1062,s905,s782,s605,s593,s406,s1103,s1077,s998,s995,s920,s811,s1083,s1057,s973,s900,s522,s475,s458,s1090,s1064,s907,s886,s657,s647,s460,s1089,s1063,s906,s834,s631,s620,s433,s1099,s1073,s916,s891,s890,s703,s678,s1094,s1068,s911,s761,s755,s568,s418,s1091,s1065,s938,s908,s683,s674,s487,s1084,s1058,s1000,s901,s574,s501,s485,s1106,s1080,s1042,s923,s892,s403,s397,s1098,s1072,s915,s865,s863,s676,s626,s1082,s1056,s946,s899,s470,s449,s431,s1092,s1066,s990,s909,s709,s701,s514,s1100,s1087,s1074,s1061,s917,s904,s730,s579,s566,s379,s375,s376]) ).
cnf(s1865,plain,
( ~ spl52_419
| spl52_350 ),
inference(rat,[],[s378,s1223,s1251,s1289,s1347,s1389,s1393,s1394,s1395,s1396,s1397,s1398,s1399,s1400,s1401,s1402,s1403,s1404,s1405,s1406,s1407,s1408,s1409,s1410,s1411,s1412,s1849,s1101,s1075,s944,s942,s730,s1086,s1060,s1027,s877,s676,s552,s539,s1089,s1063,s880,s630,s620,s406,s1091,s1065,s882,s682,s674,s460,s1093,s1067,s734,s514,s1084,s1058,s973,s875,s500,s485,s1103,s1077,s998,s994,s894,s784,s1102,s1076,s971,s968,s893,s832,s757,s1090,s1064,s884,s881,s656,s647,s433,s1083,s1057,s946,s874,s474,s458,s1100,s1074,s917,s916,s891,s703,s1096,s1070,s887,s812,s809,s595,s520,s1088,s1062,s879,s780,s604,s593,s379,s1095,s1069,s886,s786,s782,s568,s1085,s1059,s1000,s876,s526,s512,s1104,s1078,s1025,s1020,s936,s895,s811,s1105,s1079,s1052,s1046,s896,s1094,s1068,s885,s760,s755,s541,s1097,s1071,s888,s838,s836,s622,s572,s1081,s1055,s898,s892,s430,s422,s416,s1106,s1080,s1040,s897,s865,s403,s396,s1098,s1072,s889,s864,s863,s649,s624,s1082,s1056,s919,s873,s468,s448,s431,s1092,s1066,s988,s883,s708,s701,s487,s1099,s1087,s1073,s1061,s1054,s890,s878,s728,s578,s566,s375,s376]) ).
cnf(s1866,plain,
( ~ spl52_418
| spl52_350 ),
inference(rat,[],[s378,s1217,s1250,s1287,s1342,s1386,s1413,s1468,s1502,s1531,s1572,s1608,s1630,s1657,s1680,s1702,s1734,s1753,s1769,s1786,s1802,s1811,s1823,s1826,s1827,s1828,s1829,s1101,s1075,s944,s941,s866,s703,s1105,s1079,s1052,s1045,s870,s1089,s1063,s854,s629,s620,s379,s1085,s1059,s973,s850,s622,s525,s512,s1097,s1071,s862,s837,s836,s595,s1104,s1078,s1025,s1019,s869,s784,s1088,s1062,s1054,s853,s778,s603,s593,s1086,s1060,s1000,s851,s551,s539,s1083,s1057,s919,s848,s473,s458,s1090,s1064,s855,s655,s647,s406,s1093,s1067,s858,s733,s728,s487,s1100,s1074,s917,s915,s676,s1099,s1073,s890,s889,s864,s649,s1096,s1070,s861,s811,s809,s568,s518,s1102,s1076,s971,s967,s867,s830,s730,s1081,s1055,s872,s865,s430,s421,s1103,s1077,s998,s993,s882,s868,s757,s1095,s1069,s860,s785,s782,s541,s1094,s1068,s859,s759,s755,s514,s414,s1091,s1065,s934,s856,s681,s674,s433,s1084,s1058,s946,s849,s570,s499,s485,s1106,s1080,s1038,s871,s838,s403,s395,s1082,s1056,s892,s847,s466,s447,s431,s1092,s1066,s986,s857,s707,s701,s460,s1098,s1087,s1072,s1061,s1027,s863,s852,s726,s577,s566,s375,s376]) ).
cnf(s1867,plain,
( ~ spl52_417
| spl52_350 ),
inference(rat,[],[s378,s1222,s1245,s1284,s1344,s1376,s1423,s1457,s1504,s1543,s1565,s1594,s1634,s1656,s1678,s1712,s1714,s1715,s1716,s1717,s1718,s1719,s1720,s1721,s1722,s1723,s1724,s1101,s1075,s944,s940,s840,s676,s1093,s1067,s832,s732,s728,s460,s1083,s1057,s892,s822,s472,s458,s1105,s1079,s1052,s1044,s844,s1088,s1062,s1027,s827,s776,s602,s593,s1085,s1059,s946,s824,s524,s512,s1086,s1060,s973,s825,s550,s539,s1104,s1078,s1025,s1018,s843,s757,s1090,s1064,s829,s654,s647,s379,s1089,s1063,s1054,s628,s1100,s1074,s917,s914,s839,s649,s1099,s1073,s890,s888,s672,s622,s1096,s1070,s835,s810,s809,s541,s516,s1102,s1076,s971,s966,s841,s828,s703,s1081,s1055,s846,s838,s430,s420,s1103,s1077,s998,s992,s880,s842,s730,s1095,s1069,s834,s784,s782,s514,s1094,s1068,s833,s758,s755,s487,s412,s1091,s1065,s932,s830,s680,s674,s406,s1084,s1058,s919,s823,s568,s498,s485,s1106,s1080,s1036,s845,s811,s403,s394,s1098,s1072,s863,s862,s837,s620,s595,s1082,s1056,s865,s821,s464,s446,s431,s1092,s1066,s984,s831,s706,s701,s433,s1097,s1087,s1071,s1061,s1000,s836,s826,s724,s576,s566,s375,s376]) ).
cnf(s1868,plain,
( ~ spl52_416
| spl52_350 ),
inference(rat,[],[s378,s1221,s1242,s1296,s1336,s1379,s1420,s1463,s1494,s1530,s1561,s1606,s1629,s1651,s1689,s1711,s1730,s1749,s1770,s1784,s1801,s1804,s1805,s1806,s1807,s1808,s1809,s1101,s1075,s944,s939,s814,s649,s1105,s1079,s1052,s1043,s818,s1085,s1059,s919,s798,s523,s512,s1104,s1078,s1025,s1017,s817,s730,s1089,s1063,s1027,s802,s627,s620,s1097,s1071,s836,s835,s810,s541,s1088,s1062,s1000,s801,s774,s601,s593,s1086,s1060,s946,s799,s549,s539,s1083,s1057,s865,s796,s514,s471,s458,s1090,s1064,s1054,s803,s653,s647,s1093,s1067,s806,s731,s728,s433,s1100,s1074,s917,s913,s813,s622,s1099,s1073,s890,s887,s812,s670,s595,s1102,s1076,s971,s965,s826,s815,s676,s1081,s1055,s820,s430,s419,s1103,s1077,s998,s991,s878,s816,s703,s1095,s1069,s808,s783,s782,s487,s1094,s1068,s807,s757,s755,s460,s410,s1091,s1065,s930,s804,s679,s674,s379,s1084,s1058,s892,s797,s497,s485,s1106,s1080,s1034,s819,s784,s403,s393,s1098,s1072,s863,s861,s811,s618,s568,s1082,s1056,s838,s795,s462,s445,s431,s1092,s1066,s982,s805,s705,s701,s406,s1096,s1087,s1070,s1061,s973,s809,s800,s722,s575,s566,s375,s376]) ).
cnf(s1869,plain,
( ~ spl52_415
| spl52_350 ),
inference(rat,[],[s378,s1210,s1248,s1288,s1349,s1388,s1419,s1464,s1505,s1538,s1564,s1597,s1636,s1661,s1685,s1706,s1726,s1746,s1767,s1782,s1799,s1815,s1821,s1831,s1834,s1835,s1836,s1101,s1075,s944,s938,s788,s622,s1085,s1059,s892,s522,s1105,s1079,s1052,s1042,s792,s1089,s1063,s1000,s776,s626,s620,s1097,s1071,s836,s834,s514,s1104,s1078,s1025,s1016,s791,s703,s1088,s1062,s973,s775,s772,s600,s593,s1086,s1060,s919,s773,s548,s539,s1083,s1057,s838,s770,s470,s458,s1090,s1064,s1027,s777,s652,s647,s1093,s1067,s780,s730,s728,s406,s1100,s1074,s917,s912,s787,s595,s1099,s1073,s890,s886,s786,s668,s568,s1096,s1070,s809,s808,s783,s512,s487,s1102,s1076,s971,s964,s824,s789,s649,s1081,s1055,s794,s784,s430,s418,s1103,s1077,s998,s990,s876,s790,s676,s1094,s1068,s781,s756,s755,s433,s408,s1091,s1065,s1054,s928,s778,s678,s674,s1084,s1058,s865,s771,s564,s496,s485,s1106,s1080,s1032,s793,s757,s403,s392,s1098,s1072,s863,s860,s785,s616,s541,s1082,s1056,s811,s769,s460,s444,s431,s1092,s1066,s980,s779,s704,s701,s379,s1095,s1087,s1069,s1061,s946,s782,s774,s720,s574,s566,s375,s376]) ).
cnf(s1870,plain,
( ~ spl52_414
| spl52_350 ),
inference(rat,[],[s378,s1209,s1233,s1282,s1328,s1387,s1432,s1458,s1506,s1544,s1575,s1601,s1624,s1663,s1687,s1707,s1727,s1748,s1771,s1785,s1790,s1791,s1792,s1793,s1794,s1795,s1796,s1101,s1075,s944,s937,s762,s595,s1104,s1078,s1025,s1015,s765,s676,s1097,s1071,s836,s833,s758,s487,s1085,s1059,s865,s746,s521,s512,s1088,s1062,s946,s770,s749,s599,s593,s1105,s1079,s1052,s1041,s766,s1089,s1063,s973,s750,s625,s620,s1086,s1060,s892,s747,s547,s539,s1083,s1057,s811,s744,s469,s1090,s1064,s1000,s751,s651,s647,s1093,s1067,s754,s729,s728,s379,s1100,s1074,s917,s911,s761,s568,s1099,s1073,s890,s885,s760,s666,s541,s1096,s1070,s809,s807,s510,s460,s1102,s1076,s971,s963,s822,s763,s622,s1081,s1055,s768,s757,s430,s417,s406,s1103,s1077,s998,s989,s874,s764,s649,s1095,s1069,s782,s781,s756,s433,s1091,s1065,s1027,s926,s752,s677,s674,s1084,s1058,s838,s745,s562,s495,s485,s1106,s1080,s1030,s767,s730,s403,s391,s1098,s1072,s863,s859,s759,s614,s514,s1082,s1056,s784,s743,s458,s443,s431,s1092,s1066,s1054,s978,s753,s703,s701,s1094,s1087,s1068,s1061,s919,s755,s748,s718,s573,s566,s375,s376]) ).
cnf(s1871,plain,
( ~ spl52_413
| spl52_350 ),
inference(rat,[],[s378,s1211,s1247,s1300,s1341,s1377,s1417,s1462,s1509,s1536,s1573,s1602,s1626,s1654,s1677,s1690,s1691,s1692,s1693,s1694,s1695,s1696,s1697,s1698,s1699,s1700,s1701,s1101,s1075,s944,s936,s736,s568,s1100,s1074,s917,s910,s735,s541,s1090,s1064,s973,s725,s650,s647,s1088,s1062,s919,s794,s723,s598,s593,s1104,s1078,s1025,s1014,s739,s649,s1097,s1071,s836,s832,s732,s460,s1083,s1057,s784,s718,s468,s458,s1105,s1079,s1052,s1040,s740,s1085,s1059,s838,s720,s520,s512,s1086,s1060,s865,s721,s546,s539,s1089,s1063,s946,s724,s624,s620,s1099,s1073,s890,s884,s734,s690,s514,s1096,s1070,s809,s806,s731,s534,s433,s1102,s1076,s971,s962,s846,s737,s595,s1081,s1055,s416,s1103,s1077,s998,s988,s898,s738,s622,s1095,s1069,s782,s780,s730,s406,s1094,s1068,s755,s754,s729,s430,s379,s1091,s1065,s1000,s950,s726,s676,s674,s1084,s1058,s811,s719,s586,s494,s485,s1106,s1080,s1054,s741,s703,s403,s390,s1098,s1072,s863,s858,s733,s638,s487,s1082,s1056,s757,s717,s482,s442,s431,s1092,s1066,s1027,s1002,s727,s702,s701,s1093,s1087,s1067,s1061,s892,s742,s728,s722,s572,s566,s375,s376]) ).
cnf(s1872,plain,
( ~ spl52_412
| spl52_350 ),
inference(rat,[],[s378,s1208,s1243,s1293,s1335,s1374,s1425,s1455,s1473,s1474,s1475,s1476,s1477,s1478,s1479,s1480,s1481,s1482,s1483,s1484,s1485,s1486,s1487,s1488,s1489,s1490,s1851,s1101,s1075,s944,s935,s710,s541,s1096,s1070,s809,s805,s705,s406,s1102,s1076,s971,s961,s711,s568,s1090,s1064,s946,s699,s647,s1105,s1079,s1039,s1000,s714,s649,s1094,s1068,s1054,s755,s753,s1100,s1074,s917,s909,s709,s514,s1083,s1057,s757,s692,s532,s467,s458,s1088,s1062,s892,s792,s697,s597,s593,s1104,s1078,s1025,s1013,s713,s622,s1103,s1077,s998,s987,s896,s712,s595,s1089,s1063,s919,s844,s698,s623,s620,s1097,s1071,s836,s831,s706,s433,s1099,s1073,s890,s883,s708,s487,s1081,s1055,s716,s703,s430,s428,s415,s1086,s1060,s838,s695,s688,s545,s539,s1095,s1069,s782,s779,s704,s379,s1093,s1067,s1027,s728,s727,s702,s1085,s1059,s811,s694,s519,s512,s1091,s1065,s973,s948,s700,s675,s674,s1084,s1058,s784,s693,s584,s493,s485,s1106,s1080,s1052,s715,s676,s403,s389,s1098,s1072,s863,s857,s707,s636,s460,s1082,s1056,s730,s691,s480,s441,s431,s1092,s1087,s1066,s1061,s865,s740,s701,s696,s571,s566,s375,s376]) ).
cnf(s1873,plain,
( ~ spl52_411
| spl52_350 ),
inference(rat,[],[s378,s1212,s1235,s1298,s1330,s1384,s1426,s1454,s1493,s1539,s1563,s1605,s1632,s1655,s1682,s1713,s1729,s1754,s1768,s1774,s1775,s1776,s1777,s1778,s1779,s1780,s1781,s1101,s1075,s944,s934,s684,s514,s1104,s1078,s1025,s1012,s946,s687,s595,s1105,s1079,s1052,s1038,s688,s1097,s1071,s836,s830,s680,s406,s1086,s1060,s811,s669,s544,s539,s1088,s1062,s865,s790,s671,s596,s593,s1085,s1059,s784,s668,s518,s512,s1089,s1063,s892,s672,s622,s620,s1083,s1057,s730,s666,s466,s458,s1090,s1064,s919,s673,s648,s647,s1093,s1067,s1000,s728,s726,s1100,s1074,s917,s908,s683,s487,s1099,s1073,s890,s882,s682,s460,s1096,s1070,s809,s804,s679,s530,s379,s1102,s1076,s971,s960,s842,s685,s541,s1081,s1055,s690,s676,s430,s414,s1103,s1077,s986,s894,s686,s568,s1095,s1069,s1054,s782,s778,s678,s1094,s1068,s1027,s755,s752,s677,s426,s1084,s1058,s757,s667,s582,s492,s485,s1106,s1080,s1050,s689,s649,s403,s388,s1098,s1072,s863,s856,s681,s634,s433,s1082,s1056,s703,s665,s478,s440,s431,s1092,s1066,s998,s973,s701,s700,s675,s1091,s1087,s1065,s1061,s838,s738,s674,s670,s570,s566,s375,s376]) ).
cnf(s1874,plain,
( ~ spl52_410
| spl52_350 ),
inference(rat,[],[s378,s1214,s1234,s1281,s1346,s1383,s1433,s1461,s1507,s1535,s1570,s1596,s1635,s1653,s1683,s1705,s1735,s1736,s1737,s1738,s1739,s1740,s1741,s1742,s1743,s1744,s1745,s1101,s1075,s933,s658,s487,s1104,s1078,s1025,s1011,s661,s568,s1086,s1060,s784,s643,s543,s539,s1097,s1071,s836,s829,s654,s379,s1088,s1062,s838,s788,s645,s593,s1089,s1063,s865,s646,s621,s620,s1085,s1059,s757,s642,s517,s512,s1105,s1079,s1052,s1037,s662,s595,s1083,s1057,s703,s640,s465,s458,s1093,s1067,s973,s728,s725,s650,s1100,s1074,s917,s907,s657,s460,s1099,s1073,s890,s881,s684,s656,s433,s1096,s1070,s1054,s809,s803,s653,s528,s1102,s1076,s971,s959,s840,s659,s514,s1081,s1055,s664,s430,s413,s1103,s1077,s998,s985,s892,s660,s541,s1095,s1069,s1027,s782,s777,s652,s1094,s1068,s1000,s755,s751,s651,s424,s1091,s1065,s944,s919,s674,s673,s648,s1084,s1058,s730,s641,s580,s491,s485,s1106,s1080,s1048,s663,s622,s403,s387,s1098,s1072,s863,s855,s655,s632,s406,s1082,s1056,s676,s639,s476,s439,s431,s1092,s1066,s996,s946,s701,s699,s649,s1090,s1087,s1064,s1061,s811,s736,s647,s644,s569,s566,s375,s376]) ).
cnf(s1875,plain,
( ~ spl52_409
| spl52_350 ),
inference(rat,[],[s378,s1218,s1252,s1291,s1339,s1375,s1429,s1434,s1435,s1436,s1437,s1438,s1439,s1440,s1441,s1442,s1443,s1444,s1445,s1446,s1447,s1448,s1449,s1450,s1451,s1452,s1850,s1101,s1075,s944,s932,s632,s460,s1086,s1060,s757,s617,s542,s539,s1104,s1078,s1025,s1010,s635,s541,s1095,s1069,s1000,s782,s776,s626,s1103,s1077,s998,s984,s634,s514,s1091,s1065,s942,s892,s674,s672,s1096,s1070,s1027,s809,s802,s627,s1102,s1076,s971,s958,s838,s633,s487,s1088,s1062,s811,s786,s619,s594,s593,s1081,s1055,s638,s622,s430,s412,s1100,s1074,s917,s906,s631,s433,s1083,s1057,s676,s614,s526,s464,s458,s1090,s1064,s865,s647,s646,s621,s1099,s1073,s890,s880,s682,s406,s1097,s1071,s1054,s836,s828,s628,s1094,s1068,s973,s755,s750,s625,s422,s1105,s1079,s1052,s1036,s636,s1085,s1059,s730,s616,s516,s512,s1093,s1067,s946,s728,s724,s624,s1084,s1058,s703,s615,s578,s490,s485,s1106,s1080,s1046,s637,s595,s403,s386,s1098,s1072,s863,s854,s630,s629,s379,s1082,s1056,s649,s613,s474,s438,s431,s1092,s1066,s994,s919,s701,s698,s623,s1089,s1087,s1063,s1061,s784,s734,s620,s618,s568,s566,s375,s376]) ).
cnf(s1876,plain,
( ~ spl52_408
| spl52_350 ),
inference(rat,[],[s378,s1230,s1254,s1292,s1343,s1390,s1418,s1469,s1500,s1537,s1577,s1598,s1625,s1662,s1684,s1708,s1732,s1751,s1765,s1789,s1797,s1814,s1824,s1832,s1837,s1842,s1844,s1101,s1075,s944,s931,s784,s606,s433,s1085,s1059,s703,s590,s515,s512,s1105,s1079,s1052,s1035,s610,s1089,s1063,s811,s620,s619,s594,s1097,s1071,s1027,s827,s602,s1104,s1078,s1025,s1009,s609,s514,s1086,s1060,s730,s591,s541,s539,s1083,s1057,s649,s588,s463,s458,s1090,s1064,s838,s647,s645,s1093,s1067,s919,s728,s723,s598,s1100,s1074,s917,s905,s605,s406,s1099,s1073,s890,s879,s680,s604,s379,s1096,s1070,s1000,s809,s801,s601,s524,s1102,s1076,s971,s957,s836,s607,s460,s1081,s1055,s612,s595,s430,s411,s1103,s1077,s998,s983,s888,s608,s487,s1095,s1069,s973,s782,s775,s600,s1094,s1068,s946,s755,s749,s599,s420,s1091,s1065,s940,s865,s674,s671,s596,s1084,s1058,s676,s589,s576,s489,s485,s1106,s1080,s1044,s611,s568,s403,s385,s1098,s1072,s1054,s863,s853,s628,s603,s1082,s1056,s622,s587,s472,s437,s431,s1092,s1066,s992,s892,s701,s697,s597,s1088,s1087,s1062,s1061,s757,s732,s593,s592,s567,s566,s375,s376]) ).
cnf(s1877,plain,
( ~ spl52_407
| spl52_350 ),
inference(rat,[],[s378,s1228,s1253,s1283,s1333,s1381,s1414,s1456,s1497,s1541,s1545,s1546,s1547,s1548,s1549,s1550,s1551,s1552,s1553,s1554,s1555,s1556,s1557,s1558,s1559,s1560,s1853,s1101,s1075,s944,s930,s580,s406,s1104,s1078,s1025,s1008,s583,s487,s1105,s1079,s1052,s1034,s584,s1088,s1062,s757,s593,s592,s567,s1103,s1077,s998,s982,s582,s460,s1083,s1057,s622,s562,s462,s458,s1096,s1070,s973,s809,s800,s575,s522,s1089,s1063,s784,s620,s618,s1090,s1064,s886,s811,s647,s644,s569,s1097,s1071,s1000,s836,s826,s576,s1099,s1073,s1054,s890,s878,s578,s1085,s1059,s676,s564,s514,s512,s1100,s1074,s917,s904,s730,s579,s379,s1102,s1076,s971,s956,s834,s581,s433,s1086,s1060,s703,s678,s565,s540,s539,s1081,s1055,s586,s568,s430,s410,s1093,s1067,s892,s728,s722,s572,s1095,s1069,s946,s782,s774,s1094,s1068,s919,s755,s748,s573,s418,s1091,s1065,s938,s838,s674,s670,s570,s1084,s1058,s649,s574,s563,s488,s485,s1106,s1080,s1042,s585,s541,s403,s384,s1098,s1072,s1027,s863,s852,s626,s577,s1082,s1056,s595,s561,s470,s436,s431,s1092,s1087,s1066,s1061,s990,s865,s701,s696,s571,s566,s375,s376]) ).
cnf(s1878,plain,
( ~ spl52_406
| spl52_350 ),
inference(rat,[],[s378,s1227,s1255,s1258,s1259,s1260,s1261,s1262,s1263,s1264,s1265,s1266,s1267,s1268,s1269,s1270,s1271,s1272,s1273,s1274,s1275,s1276,s1277,s1278,s1279,s1280,s1846,s1101,s1075,s944,s929,s554,s379,s1085,s1059,s649,s538,s513,s512,s1102,s1076,s971,s955,s555,s406,s1099,s1073,s1027,s890,s877,s676,s552,s1089,s1063,s832,s757,s620,s617,s542,s1081,s1055,s560,s430,s409,s1098,s1072,s1000,s863,s851,s624,s551,s1084,s1058,s622,s537,s485,s1105,s1079,s1052,s1033,s558,s487,s1097,s1071,s973,s836,s825,s572,s550,s1090,s1064,s784,s647,s643,s543,s1106,s1080,s559,s514,s403,s383,s1093,s1067,s1040,s865,s721,s546,s1088,s1062,s780,s730,s593,s591,s541,s1096,s1070,s946,s809,s799,s549,s1083,s1057,s595,s536,s520,s461,s458,s1094,s1068,s892,s755,s747,s547,s416,s1100,s1074,s1054,s917,s903,s553,s1103,s1077,s998,s981,s884,s556,s433,s1091,s1065,s811,s674,s669,s544,s1082,s1056,s568,s535,s435,s431,s1095,s1069,s919,s782,s773,s548,s468,s1104,s1078,s1025,s1007,s936,s557,s460,s1092,s1066,s988,s838,s701,s695,s545,s1087,s1086,s1061,s1060,s728,s703,s566,s565,s540,s539,s375,s376]) ).
cnf(s1879,plain,
( ~ spl52_405
| spl52_350 ),
inference(rat,[],[s378,s1225,s1249,s1286,s1305,s1306,s1307,s1308,s1309,s1310,s1311,s1312,s1313,s1314,s1315,s1316,s1317,s1318,s1319,s1320,s1321,s1322,s1323,s1324,s1325,s1326,s1847,s1101,s1075,s1054,s944,s928,s528,s1096,s1070,s919,s809,s798,s523,s1093,s1067,s838,s728,s720,s520,s1100,s1074,s1027,s917,s902,s527,s1086,s1060,s649,s539,s538,s513,s1106,s1080,s1038,s533,s487,s403,s382,s1083,s1057,s568,s510,s458,s1105,s1079,s1052,s1032,s532,s460,s1081,s1055,s534,s430,s408,s1097,s1071,s946,s836,s824,s524,s1095,s1069,s892,s782,s772,s522,s1103,s1077,s998,s980,s530,s406,s1089,s1063,s730,s620,s616,s516,s1091,s1065,s784,s668,s518,s1090,s1064,s882,s757,s647,s642,s517,s1099,s1073,s1000,s890,s876,s674,s526,s1098,s1072,s973,s863,s850,s622,s525,s1094,s1068,s865,s755,s746,s521,s414,s1088,s1062,s778,s703,s593,s590,s515,s1104,s1078,s1025,s1006,s934,s531,s433,s1084,s1058,s595,s570,s511,s486,s485,s1102,s1076,s971,s954,s830,s529,s379,s1082,s1056,s541,s509,s466,s434,s431,s1092,s1066,s986,s811,s701,s694,s519,s1087,s1085,s1061,s1059,s726,s676,s566,s564,s514,s512,s375,s376]) ).
cnf(s1880,plain,
( ~ spl52_404
| spl52_350 ),
inference(rat,[],[s378,s1213,s1256,s1294,s1345,s1392,s1428,s1459,s1499,s1532,s1571,s1593,s1631,s1659,s1665,s1666,s1667,s1668,s1669,s1670,s1671,s1672,s1673,s1674,s1675,s1676,s1857,s1101,s1075,s1027,s944,s927,s502,s1099,s1073,s973,s890,s875,s500,s1093,s1067,s811,s728,s719,s494,s1089,s1063,s703,s615,s490,s1088,s1062,s776,s676,s593,s589,s489,s1104,s1078,s1025,s1005,s505,s406,s1083,s1057,s541,s484,s459,s458,s1086,s1060,s672,s622,s539,s537,s1097,s1071,s919,s836,s823,s568,s498,s1085,s1059,s595,s512,s511,s486,s1100,s1074,s1000,s917,s901,s501,s1090,s1064,s730,s647,s641,s491,s1105,s1079,s1052,s1031,s506,s1096,s1070,s892,s809,s797,s516,s497,s1102,s1076,s1054,s971,s953,s828,s503,s1081,s1055,s508,s487,s430,s407,s1103,s1077,s998,s979,s880,s504,s379,s1095,s1069,s865,s782,s771,s496,s1094,s1068,s838,s755,s745,s495,s412,s1091,s1065,s932,s757,s674,s667,s492,s1106,s1080,s1036,s507,s460,s403,s381,s1098,s1072,s946,s863,s849,s620,s499,s1082,s1056,s514,s483,s464,s433,s431,s1092,s1066,s984,s784,s701,s693,s493,s1087,s1084,s1061,s1058,s724,s649,s566,s563,s488,s485,s375,s376]) ).
cnf(s1881,plain,
( ~ spl52_403
| spl52_350 ),
inference(rat,[],[s378,s1215,s1236,s1290,s1331,s1373,s1415,s1465,s1496,s1533,s1566,s1604,s1637,s1664,s1681,s1703,s1733,s1752,s1766,s1783,s1803,s1812,s1816,s1817,s1818,s1819,s1820,s1101,s1075,s1000,s944,s926,s476,s1085,s1059,s568,s512,s510,s1097,s1071,s892,s836,s822,s472,s1105,s1079,s1052,s1030,s480,s1089,s1063,s676,s620,s614,s464,s1104,s1078,s1025,s1004,s479,s379,s1088,s1062,s774,s649,s593,s588,s463,s1086,s1060,s595,s539,s536,s461,s1090,s1064,s703,s647,s640,s465,s1093,s1067,s784,s728,s718,s468,s1100,s1074,s973,s917,s900,s475,s1099,s1073,s946,s890,s874,s670,s474,s1096,s1070,s865,s809,s796,s514,s471,s1102,s1076,s1027,s971,s952,s826,s477,s1081,s1055,s482,s460,s430,s406,s1103,s1077,s1054,s998,s978,s878,s478,s1095,s1069,s838,s782,s770,s470,s1094,s1068,s811,s755,s744,s469,s410,s1091,s1065,s930,s730,s674,s666,s466,s1084,s1058,s541,s485,s484,s459,s1106,s1080,s1034,s481,s433,s403,s380,s1098,s1072,s919,s863,s848,s618,s473,s1082,s1056,s487,s457,s432,s431,s1092,s1066,s982,s757,s701,s692,s467,s1087,s1083,s1061,s1057,s722,s622,s566,s562,s462,s458,s375,s376]) ).
cnf(s1882,plain,
( ~ spl52_402
| spl52_350 ),
inference(rat,[],[s378,s1224,s1246,s1301,s1329,s1350,s1351,s1352,s1353,s1354,s1355,s1356,s1357,s1358,s1359,s1360,s1361,s1362,s1363,s1364,s1365,s1366,s1367,s1368,s1369,s1370,s1848,s1101,s1075,s973,s944,s925,s450,s1089,s1063,s649,s620,s613,s438,s1086,s1060,s568,s539,s535,s435,s1104,s1078,s1054,s1025,s1003,s453,s1103,s1077,s1027,s998,s977,s452,s1096,s1070,s838,s809,s795,s445,s1094,s1068,s784,s755,s743,s443,s1097,s1071,s865,s836,s821,s446,s1084,s1058,s564,s514,s485,s483,s1095,s1069,s811,s782,s769,s460,s444,s1081,s1055,s456,s433,s430,s408,s405,s1091,s1065,s928,s703,s674,s665,s440,s1083,s1057,s487,s458,s457,s432,s1085,s1059,s541,s512,s509,s434,s1099,s1073,s919,s890,s873,s668,s448,s1105,s1079,s1052,s1029,s454,s1093,s1067,s757,s728,s717,s442,s1106,s1080,s1032,s455,s406,s403,s379,s1102,s1076,s1000,s971,s951,s824,s451,s1100,s1074,s946,s917,s899,s449,s1088,s1062,s772,s622,s593,s587,s437,s1090,s1064,s876,s676,s647,s639,s439,s1098,s1072,s892,s863,s847,s616,s447,s1092,s1066,s980,s730,s701,s691,s441,s1087,s1082,s1061,s1056,s720,s595,s566,s561,s436,s431,s375,s376]) ).
cnf(s1883,plain,
( ~ spl52_401
| spl52_350 ),
inference(rat,[],[s378,s1219,s1244,s1295,s1348,s1371,s1427,s1472,s1492,s1527,s1574,s1578,s1579,s1580,s1581,s1582,s1583,s1584,s1585,s1586,s1587,s1588,s1589,s1590,s1591,s1592,s1854,s1101,s1075,s950,s946,s944,s424,s1086,s1060,s560,s541,s539,s409,s1090,s1064,s664,s649,s647,s413,s1104,s1078,s1028,s1027,s1025,s427,s1088,s1062,s770,s612,s595,s593,s411,s1085,s1059,s534,s514,s512,s408,s1096,s1070,s820,s811,s809,s419,s1105,s1079,s1054,s1052,s428,s1083,s1057,s510,s482,s460,s1097,s1071,s846,s838,s836,s420,s1099,s1073,s898,s892,s890,s666,s422,s1100,s1074,s924,s919,s917,s423,s1102,s1076,s976,s973,s971,s425,s1093,s1067,s742,s730,s728,s416,s1089,s1063,s822,s638,s622,s620,s412,s1103,s1077,s1002,s1000,s998,s874,s426,s1095,s1069,s794,s784,s782,s418,s1094,s1068,s768,s757,s755,s417,s406,s1091,s1065,s926,s690,s676,s674,s414,s1084,s1058,s562,s508,s487,s485,s407,s1106,s1080,s1030,s429,s404,s403,s379,s1098,s1072,s872,s865,s863,s614,s421,s1082,s1056,s458,s456,s433,s431,s405,s1092,s1066,s978,s716,s703,s701,s415,s1087,s1081,s1061,s1055,s718,s586,s568,s566,s430,s410,s375,s376]) ).
cnf(s1884,plain,
spl52_326,
inference(rat,[],[s1883,s377,s1882,s1881,s1880,s1879,s1878,s1877,s1876,s1875,s1874,s1873,s1872,s1871,s1870,s1869,s1868,s1867,s1866,s1865,s1864,s1863,s1862,s1861,s1860,s1859,s1858,s1159,s1206,s1207,s331,s332,s333,s334,s335,s336,s337,s338,s339,s340,s341,s342,s343,s344,s345,s346,s347,s348,s349,s350,s351,s352,s353,s354,s355,s356,s357,s358,s359,s360,s361,s362,s363,s364,s365,s366,s367,s368,s369,s370,s371,s372,s373,s374,s329,s330,s327,s328]) ).
cnf(s1885,plain,
( spl52_350
| ~ spl52_452 ),
inference(rat,[],[s377,s1184,s1883,s1882,s1881,s1880,s1879,s1878,s1877,s1876,s1875,s1874,s1873,s1872,s1871,s1870,s1869,s1868,s1867,s1866,s1865,s1864,s1863,s1862,s1861,s1860,s1858,s376,s375,s402,s403,s1027,s1052,s1053,s1079,s1080,s1105,s1106]) ).
cnf(s1886,plain,
~ spl52_350,
inference(rat,[],[s326,s1179,s1180,s1177,s1178,s1175,s1176,s1173,s1174,s1171,s1172,s1169,s1170,s1167,s1168,s1165,s1166,s1163,s1164,s1206,s1161,s1162,s1159,s1160,s1884,s351,s352,s353,s354,s349,s350,s355,s356,s347,s348,s357,s358,s345,s346,s359,s360,s343,s344,s361,s362,s341,s342,s363,s364,s339,s340,s365,s366,s337,s338,s367,s368,s335,s336,s369,s370,s329,s330,s333,s334,s371,s372,s331,s332,s373,s374]) ).
cnf(s1887,plain,
~ spl52_426,
inference(rat,[],[s1858,s1886]) ).
cnf(s1888,plain,
~ spl52_424,
inference(rat,[],[s1860,s1886]) ).
cnf(s1889,plain,
~ spl52_423,
inference(rat,[],[s1861,s1886]) ).
cnf(s1890,plain,
~ spl52_422,
inference(rat,[],[s1862,s1886]) ).
cnf(s1891,plain,
~ spl52_421,
inference(rat,[],[s1863,s1886]) ).
cnf(s1892,plain,
~ spl52_420,
inference(rat,[],[s1864,s1886]) ).
cnf(s1893,plain,
~ spl52_419,
inference(rat,[],[s1865,s1886]) ).
cnf(s1894,plain,
~ spl52_418,
inference(rat,[],[s1866,s1886]) ).
cnf(s1895,plain,
~ spl52_417,
inference(rat,[],[s1867,s1886]) ).
cnf(s1896,plain,
~ spl52_416,
inference(rat,[],[s1868,s1886]) ).
cnf(s1897,plain,
~ spl52_415,
inference(rat,[],[s1869,s1886]) ).
cnf(s1898,plain,
~ spl52_414,
inference(rat,[],[s1870,s1886]) ).
cnf(s1899,plain,
~ spl52_413,
inference(rat,[],[s1871,s1886]) ).
cnf(s1900,plain,
~ spl52_412,
inference(rat,[],[s1872,s1886]) ).
cnf(s1901,plain,
~ spl52_411,
inference(rat,[],[s1873,s1886]) ).
cnf(s1902,plain,
~ spl52_410,
inference(rat,[],[s1874,s1886]) ).
cnf(s1903,plain,
~ spl52_409,
inference(rat,[],[s1875,s1886]) ).
cnf(s1904,plain,
~ spl52_408,
inference(rat,[],[s1876,s1886]) ).
cnf(s1905,plain,
~ spl52_407,
inference(rat,[],[s1877,s1886]) ).
cnf(s1906,plain,
~ spl52_406,
inference(rat,[],[s1878,s1886]) ).
cnf(s1907,plain,
~ spl52_405,
inference(rat,[],[s1879,s1886]) ).
cnf(s1908,plain,
~ spl52_404,
inference(rat,[],[s1880,s1886]) ).
cnf(s1909,plain,
~ spl52_403,
inference(rat,[],[s1881,s1886]) ).
cnf(s1910,plain,
~ spl52_402,
inference(rat,[],[s1882,s1886]) ).
cnf(s1911,plain,
~ spl52_401,
inference(rat,[],[s1883,s1886]) ).
cnf(s1912,plain,
~ spl52_452,
inference(rat,[],[s1885,s1886]) ).
cnf(s1913,plain,
spl52_425,
inference(rat,[],[s377,s1887,s1910,s1888,s1889,s1890,s1891,s1892,s1900,s1894,s1895,s1896,s1899,s1898,s1907,s1902,s1901,s1893,s1903,s1904,s1905,s1906,s1908,s1909,s1897,s1911]) ).
cnf(s1914,plain,
~ spl52_451,
inference(rat,[],[s1199,s1886,s375,s376,s1913]) ).
cnf(s1915,plain,
~ spl52_450,
inference(rat,[],[s1192,s1105,s1104,s1079,s1078,s1052,s1051,s1026,s1025,s973,s948,s1886,s375,s376,s1913]) ).
cnf(s1916,plain,
~ spl52_449,
inference(rat,[],[s1202,s1105,s1103,s1079,s1077,s1052,s1050,s1000,s998,s946,s896,s1886,s375,s376,s1913]) ).
cnf(s1917,plain,
~ spl52_448,
inference(rat,[],[s1201,s1105,s1102,s1079,s1076,s1052,s1049,s974,s971,s919,s844,s1886,s375,s376,s1913]) ).
cnf(s1918,plain,
~ spl52_447,
inference(rat,[],[s1158,s1105,s1101,s1079,s1075,s1052,s1048,s948,s944,s892,s792,s1886,s375,s376,s1913]) ).
cnf(s1919,plain,
~ spl52_446,
inference(rat,[],[s1200,s1105,s1100,s1079,s1074,s1052,s1047,s922,s917,s865,s740,s1886,s375,s376,s1913]) ).
cnf(s1920,plain,
~ spl52_445,
inference(rat,[],[s1186,s1105,s1099,s1079,s1073,s1052,s1046,s896,s890,s838,s688,s1886,s375,s376,s1913]) ).
cnf(s1921,plain,
~ spl52_444,
inference(rat,[],[s1198,s1105,s1098,s1079,s1072,s1052,s1045,s870,s863,s811,s636,s1886,s375,s376,s1913]) ).
cnf(s1922,plain,
~ spl52_443,
inference(rat,[],[s1183,s1105,s1097,s1079,s1071,s1052,s1044,s844,s836,s784,s584,s1886,s375,s376,s1913]) ).
cnf(s1923,plain,
~ spl52_442,
inference(rat,[],[s1190,s1105,s1096,s1079,s1070,s1052,s1043,s818,s809,s757,s532,s1886,s375,s376,s1913]) ).
cnf(s1924,plain,
~ spl52_441,
inference(rat,[],[s1205,s1105,s1095,s1079,s1069,s1052,s1042,s792,s782,s730,s480,s1886,s375,s376,s1913]) ).
cnf(s1925,plain,
~ spl52_440,
inference(rat,[],[s1189,s1105,s1094,s1079,s1068,s1052,s1041,s766,s755,s703,s428,s1886,s375,s376,s1913]) ).
cnf(s1926,plain,
~ spl52_439,
inference(rat,[],[s1188,s1105,s1093,s1079,s1067,s1052,s1040,s740,s728,s676,s1886,s375,s376,s1913]) ).
cnf(s1927,plain,
~ spl52_438,
inference(rat,[],[s1193,s1105,s1092,s1079,s1066,s1052,s1039,s1000,s714,s701,s649,s1886,s375,s376,s1913]) ).
cnf(s1928,plain,
~ spl52_437,
inference(rat,[],[s1196,s1105,s1091,s1079,s1065,s1052,s1038,s948,s688,s674,s622,s1886,s375,s376,s1913]) ).
cnf(s1929,plain,
~ spl52_436,
inference(rat,[],[s1191,s1105,s1090,s1079,s1064,s1052,s1037,s896,s662,s647,s595,s1886,s375,s376,s1913]) ).
cnf(s1930,plain,
~ spl52_435,
inference(rat,[],[s1187,s1105,s1089,s1079,s1063,s1052,s1036,s844,s636,s620,s568,s1886,s375,s376,s1913]) ).
cnf(s1931,plain,
~ spl52_434,
inference(rat,[],[s1197,s1105,s1088,s1079,s1062,s1052,s1035,s792,s610,s593,s541,s1886,s375,s376,s1913]) ).
cnf(s1932,plain,
~ spl52_433,
inference(rat,[],[s1185,s1105,s1087,s1079,s1061,s1052,s1034,s740,s584,s566,s514,s1886,s375,s376,s1913]) ).
cnf(s1933,plain,
~ spl52_432,
inference(rat,[],[s1195,s1105,s1086,s1079,s1060,s1052,s1033,s688,s558,s539,s487,s1886,s375,s376,s1913]) ).
cnf(s1934,plain,
~ spl52_431,
inference(rat,[],[s1194,s1105,s1085,s1079,s1059,s1052,s1032,s636,s532,s512,s460,s1886,s375,s376,s1913]) ).
cnf(s1935,plain,
~ spl52_430,
inference(rat,[],[s1203,s1105,s1084,s1079,s1058,s1052,s1031,s584,s506,s485,s433,s1886,s375,s376,s1913]) ).
cnf(s1936,plain,
~ spl52_429,
inference(rat,[],[s1181,s1105,s1083,s1079,s1057,s1052,s1030,s532,s480,s458,s406,s1886,s375,s376,s1913]) ).
cnf(s1937,plain,
~ spl52_428,
inference(rat,[],[s1204,s1105,s1082,s1079,s1056,s1052,s1029,s480,s454,s431,s379,s1886,s375,s376,s1913]) ).
cnf(s1938,plain,
spl52_427,
inference(rat,[],[s378,s1912,s1916,s1917,s1918,s1919,s1920,s1921,s1922,s1923,s1924,s1925,s1926,s1927,s1928,s1929,s1930,s1931,s1932,s1933,s1934,s1935,s1936,s1937,s1914,s1915]) ).
cnf(s1939,plain,
$false,
inference(rat,[],[s1182,s1105,s1081,s1079,s1055,s1054,s1052,s430,s428,s1886,s375,s376,s1913,s1938]) ).
fof(f7686,plain,
$false,
inference(avatar_sat_refutation,[],[s1939]) ).
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.00/0.02 % Problem : NUM377+1.025 : TPTP v9.3.1. Released v3.2.0.
% 0.00/0.04 % Command : run_vampire /export/starexec/sandbox/benchmark/theBenchmark.p 300 THM
% 0.12/0.38 % Computer : n004.cluster.edu
% 0.12/0.38 % Model : x86_64 x86_64
% 0.12/0.38 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.12/0.38 % Memory : 8046.5625MB
% 0.12/0.38 % OS : Linux 6.8.0-71-generic
% 0.12/0.38 % CPULimit : 300
% 0.12/0.38 % WCLimit : 300
% 0.12/0.38 % DateTime : Sun Sep 27 19:43:37 UTC 2026
% 0.12/0.38 % CPUTime :
% 0.12/0.38 Running run_vampire /export/starexec/sandbox/benchmark/theBenchmark.p 300 THM
% 0.12/0.42 Running first-order theorem proving
% 0.12/0.42 Running: /export/starexec/sandbox/solver/bin/vampire --input_syntax tptp --output_axiom_names on --mode casc -m 16384 --cores 7 -t 300 /export/starexec/sandbox/benchmark/theBenchmark.p
% 4.22/1.54 % (3832196)Detected formulas, will run a generic FOF schedule.
% 4.22/1.54 % (3832202)lrs+11_1_ncem=casc2026/models/loop8.pt:sil=128000:npcc=on:lma=off:spb=units:urr=ec_only:bce=on:s2agt=64:updr=off:random_seed=1909987248:i=134677:sd=20:aac=none:nm=16:ss=included:sgt=10_2999 on theBenchmark for (2999ds/134677Mi)
% 4.22/1.54 % (3832204)lrs+1010_1_to=lpo:sil=32000:sos=on:spb=goal_then_units:bce=on:random_seed=1745239353:i=109:sd=1:ins=1:gsp=on:ss=axioms_2999 on theBenchmark for (2999ds/109Mi)
% 4.22/1.54 % (3832205)dis-1010_2:3_sil=16000:sp=reverse_frequency:random_seed=295903391:i=119:av=off:ss=axioms_2999 on theBenchmark for (2999ds/119Mi)
% 4.22/1.54 % (3832203)lrs+1010_1_anc=all:sfv=off:to=kbo:ncem=casc2026/models/loop7.pt:sil=128000:npcc=on:prc=on:sos=all:bsr=unit_only:sac=on:random_seed=3799099399:i=141695:sd=1:nm=32:gsp=on:ss=included_2999 on theBenchmark for (2999ds/141695Mi)
% 4.22/1.54 % (3832207)dis-21_1_sil=8000:lcm=predicate:random_seed=1373879785:st=5:avsq=on:i=129:avsqr=1,16:sd=3:aac=none:ep=RS:fsr=off:ss=included_2999 on theBenchmark for (2999ds/129Mi)
% 4.22/1.54 % (3832201)lrs+10_1_ncem=casc2026/models/loop8.pt:sil=128000:tgt=full:npcc=on:drc=off:sp=weighted_frequency:spb=goal:fd=preordered:foolp=on:random_seed=621182388:i=141193_2999 on theBenchmark for (2999ds/141193Mi)
% 4.22/1.54 % (3832206)dis-1011_1_sil=16000:fde=unused:s2agt=70:random_seed=2521027416:s2a=on:i=139:gtg=position_2999 on theBenchmark for (2999ds/139Mi)
% 4.22/1.54 % (3832205)Refutation not found, incomplete strategy
% 4.22/1.54 % (3832205)------------------------------
% 4.22/1.54 % (3832205)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 4.22/1.54 % (3832205)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 4.22/1.54 % (3832205)CaDiCaL version: 2.1.3
% 4.22/1.54 % (3832205)Termination reason: Refutation not found, incomplete strategy
% 4.22/1.54 % (3832205)Time elapsed: 0.001 s
% 4.22/1.54 % (3832205)Peak memory usage: 86 MB
% 4.22/1.54 % (3832204)Refutation not found, incomplete strategy
% 4.22/1.54 % (3832204)------------------------------
% 4.22/1.54 % (3832204)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 4.22/1.54 % (3832205)Instructions burned: 1 (million)
% 4.22/1.54 % (3832204)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 4.22/1.54 % (3832204)CaDiCaL version: 2.1.3
% 4.22/1.54 % (3832204)Termination reason: Refutation not found, incomplete strategy
% 4.22/1.54 % (3832204)Time elapsed: 0.001 s
% 4.22/1.54 % (3832204)Peak memory usage: 86 MB
% 4.22/1.54 % (3832204)Instructions burned: 1 (million)
% 4.22/1.54 % (3832207)Refutation not found, incomplete strategy
% 4.22/1.54 % (3832207)------------------------------
% 4.22/1.54 % (3832207)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 4.22/1.54 % (3832207)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 4.22/1.54 % (3832207)CaDiCaL version: 2.1.3
% 4.22/1.54 % (3832207)Termination reason: Refutation not found, incomplete strategy
% 4.22/1.54 % (3832207)Time elapsed: 0.025 s
% 4.22/1.54 % (3832207)Peak memory usage: 89 MB
% 4.22/1.54 % (3832207)Instructions burned: 50 (million)
% 4.22/1.54 % (3832206)Instruction limit reached!
% 4.22/1.54 % (3832206)------------------------------
% 4.22/1.54 % (3832206)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 4.22/1.54 % (3832206)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 4.22/1.54 % (3832206)CaDiCaL version: 2.1.3
% 4.22/1.54 % (3832206)Termination reason: Instruction limit
% 4.22/1.54 % (3832206)Termination phase: Saturation
% 4.22/1.54 % (3832206)Time elapsed: 0.069 s
% 4.22/1.54 % (3832206)Peak memory usage: 90 MB
% 4.22/1.54 % (3832206)Instructions burned: 140 (million)
% 4.22/1.54 [W927 19:43:38.744202272 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 4.22/1.54 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 4.22/1.54 [W927 19:43:38.744223922 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 4.22/1.54 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 4.22/1.54 [W927 19:43:38.744243826 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 6.05/1.89 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 6.05/1.89 [W927 19:43:38.744250312 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 6.05/1.89 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 6.05/1.89 [W927 19:43:38.744277208 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 6.05/1.89 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 6.05/1.89 [W927 19:43:38.744282892 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 6.05/1.89 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 6.05/1.89 % (3832215)lrs+10_1_sil=8000:sp=occurrence:random_seed=1706883329:i=285:sd=3:ss=axioms:sgt=8_2997 on theBenchmark for (2997ds/285Mi)
% 6.05/1.89 % (3832215)Refutation not found, incomplete strategy
% 6.05/1.89 % (3832215)------------------------------
% 6.05/1.89 % (3832215)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 6.05/1.89 % (3832215)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 6.05/1.89 % (3832215)CaDiCaL version: 2.1.3
% 6.05/1.89 % (3832215)Termination reason: Refutation not found, incomplete strategy
% 6.05/1.89 % (3832215)Time elapsed: 0.001 s
% 6.05/1.89 % (3832215)Peak memory usage: 87 MB
% 6.05/1.89 % (3832215)Instructions burned: 1 (million)
% 6.05/1.89 % (3832204)------------------------------
% 6.05/1.89 % (3832204)------------------------------
% 6.05/1.89 % (3832205)------------------------------
% 6.05/1.89 % (3832205)------------------------------
% 6.05/1.89 % (3832207)------------------------------
% 6.05/1.89 % (3832207)------------------------------
% 6.05/1.89 [W927 19:43:38.934735541 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 6.05/1.89 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 6.05/1.89 [W927 19:43:38.934774663 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 6.05/1.89 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 6.05/1.89 [W927 19:43:38.934794266 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 6.05/1.89 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 6.05/1.89 [W927 19:43:38.934800297 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 6.05/1.89 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 6.05/1.89 [W927 19:43:38.934813030 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 6.05/1.89 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 6.05/1.89 [W927 19:43:38.934818350 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 6.05/1.89 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 6.05/1.89 % (3832217)lrs+10_1_sil=32000:urr=on:br=off:random_seed=1398490138:i=157:sd=1:gtg=position:ss=axioms:sgt=8_2995 on theBenchmark for (2995ds/157Mi)
% 9.40/2.23 % (3832218)lrs+1011_1_sil=32000:sp=occurrence:random_seed=1104860530:i=325:sd=1:ss=axioms:sgt=32_2995 on theBenchmark for (2995ds/325Mi)
% 9.40/2.23 % (3832218)Refutation not found, incomplete strategy
% 9.40/2.23 % (3832218)------------------------------
% 9.40/2.23 % (3832218)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 9.40/2.23 % (3832218)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 9.40/2.23 % (3832218)CaDiCaL version: 2.1.3
% 9.40/2.23 % (3832218)Termination reason: Refutation not found, incomplete strategy
% 9.40/2.23 % (3832218)Time elapsed: 0.001 s
% 9.40/2.23 % (3832218)Peak memory usage: 87 MB
% 9.40/2.23 % (3832218)Instructions burned: 1 (million)
% 9.40/2.23 % (3832217)Refutation not found, incomplete strategy
% 9.40/2.23 % (3832217)------------------------------
% 9.40/2.23 % (3832217)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 9.40/2.23 % (3832217)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 9.40/2.23 % (3832217)CaDiCaL version: 2.1.3
% 9.40/2.23 % (3832217)Termination reason: Refutation not found, incomplete strategy
% 9.40/2.23 % (3832217)Time elapsed: 0.003 s
% 9.40/2.23 % (3832217)Peak memory usage: 87 MB
% 9.40/2.23 % (3832217)Instructions burned: 5 (million)
% 9.40/2.23 [W927 19:43:38.953408665 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 9.40/2.23 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 9.40/2.23 [W927 19:43:38.953438795 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 9.40/2.23 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 9.40/2.23 [W927 19:43:38.953475015 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 9.40/2.23 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 9.40/2.23 [W927 19:43:38.953487979 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 9.40/2.23 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 9.40/2.23 [W927 19:43:38.953513839 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 9.40/2.23 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 9.40/2.23 [W927 19:43:38.953525216 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 9.40/2.23 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 9.40/2.23 % (3832219)dis+10_5:1_slsqr=1,4:sil=8000:fde=unused:erd=off:urr=full:fd=off:s2agt=8:br=off:slsq=on:random_seed=2812505008:s2a=on:i=248:s2at=1.23:gtg=position_2995 on theBenchmark for (2995ds/248Mi)
% 9.40/2.23 % (3832215)------------------------------
% 9.40/2.23 % (3832215)------------------------------
% 9.40/2.23 % (3832203)Refutation not found, incomplete strategy
% 9.40/2.23 % (3832203)------------------------------
% 9.40/2.23 % (3832203)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 9.40/2.23 % (3832203)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 9.40/2.23 % (3832203)CaDiCaL version: 2.1.3
% 9.40/2.23 % (3832203)Termination reason: Refutation not found, incomplete strategy
% 9.40/2.23 % (3832203)Time elapsed: 0.514 s
% 9.40/2.23 % (3832203)Peak memory usage: 135 MB
% 9.40/2.23 % (3832203)Instructions burned: 929 (million)
% 9.40/2.23 % (3832219)Instruction limit reached!
% 9.40/2.23 % (3832219)------------------------------
% 9.40/2.23 % (3832219)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 9.40/2.23 % (3832219)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 9.97/2.33 % (3832219)CaDiCaL version: 2.1.3
% 9.97/2.33 % (3832219)Termination reason: Instruction limit
% 9.97/2.33 % (3832219)Termination phase: Saturation
% 9.97/2.33 % (3832219)Time elapsed: 0.128 s
% 9.97/2.33 % (3832219)Peak memory usage: 90 MB
% 9.97/2.33 % (3832219)Instructions burned: 248 (million)
% 9.97/2.33 % (3832223)lrs+1002_1_to=lpo:sil=8000:sos=on:random_seed=653152706:st=4:cts=off:i=294:sd=2:ins=7:amm=off:ss=axioms_2993 on theBenchmark for (2993ds/294Mi)
% 9.97/2.33 % (3832223)Refutation not found, incomplete strategy
% 9.97/2.33 % (3832223)------------------------------
% 9.97/2.33 % (3832223)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 9.97/2.33 % (3832223)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 9.97/2.33 % (3832223)CaDiCaL version: 2.1.3
% 9.97/2.33 % (3832223)Termination reason: Refutation not found, incomplete strategy
% 9.97/2.33 % (3832223)Time elapsed: 0.001 s
% 9.97/2.33 % (3832223)Peak memory usage: 86 MB
% 9.97/2.33 % (3832223)Instructions burned: 2 (million)
% 9.97/2.33 % (3832217)------------------------------
% 9.97/2.33 % (3832217)------------------------------
% 9.97/2.33 % (3832218)------------------------------
% 9.97/2.33 % (3832218)------------------------------
% 9.97/2.33 % (3832224)lrs+10_1_ncem=casc2026/models/loop7.pt:sil=32000:tgt=ground:npcc=on:random_seed=2796197033:i=2350_2993 on theBenchmark for (2993ds/2350Mi)
% 9.97/2.33 % (3832203)------------------------------
% 9.97/2.33 % (3832203)------------------------------
% 9.97/2.33 % (3832229)dis-1003_1024_sil=8000:sos=all:sac=on:random_seed=353862418:cond=fast:i=114:sd=1:nm=0:fsr=off:gtg=exists_sym:ss=axioms_2991 on theBenchmark for (2991ds/114Mi)
% 9.97/2.33 % (3832227)lrs-1004_1_sil=8000:sp=occurrence:sos=all:erd=off:fs=off:bce=on:random_seed=2632778691:i=127:av=off:fsr=off:sup=off_2992 on theBenchmark for (2992ds/127Mi)
% 9.97/2.33 % (3832226)dis-1011_32:1_sfv=off:sil=16000:sos=all:erd=off:acc=on:fd=off:flr=on:random_seed=727880599:cts=off:i=113:fsr=off:ss=included:sgt=4_2992 on theBenchmark for (2992ds/113Mi)
% 9.97/2.33 % (3832227)Refutation not found, incomplete strategy
% 9.97/2.33 % (3832227)------------------------------
% 9.97/2.33 % (3832227)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 9.97/2.33 % (3832227)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 9.97/2.33 % (3832227)CaDiCaL version: 2.1.3
% 9.97/2.33 % (3832227)Termination reason: Refutation not found, incomplete strategy
% 9.97/2.33 % (3832227)Time elapsed: 0.008 s
% 9.97/2.33 % (3832227)Peak memory usage: 88 MB
% 9.97/2.33 % (3832227)Instructions burned: 16 (million)
% 9.97/2.33 % (3832226)Refutation not found, incomplete strategy
% 9.97/2.33 % (3832226)------------------------------
% 9.97/2.33 % (3832226)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 9.97/2.33 % (3832226)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 9.97/2.33 % (3832226)CaDiCaL version: 2.1.3
% 9.97/2.33 % (3832226)Termination reason: Refutation not found, incomplete strategy
% 9.97/2.33 % (3832226)Time elapsed: 0.015 s
% 9.97/2.33 % (3832226)Peak memory usage: 89 MB
% 9.97/2.33 % (3832226)Instructions burned: 33 (million)
% 9.97/2.33 % (3832229)Instruction limit reached!
% 9.97/2.33 % (3832229)------------------------------
% 9.97/2.33 % (3832229)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 9.97/2.33 % (3832229)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 9.97/2.33 % (3832229)CaDiCaL version: 2.1.3
% 9.97/2.33 % (3832229)Termination reason: Instruction limit
% 9.97/2.33 % (3832229)Termination phase: Saturation
% 9.97/2.33 % (3832229)Time elapsed: 0.029 s
% 9.97/2.33 % (3832229)Peak memory usage: 90 MB
% 9.97/2.33 % (3832229)Instructions burned: 116 (million)
% 9.97/2.33 % (3832223)------------------------------
% 9.97/2.33 % (3832223)------------------------------
% 9.97/2.33 % (3832233)lrs+10_1_sil=8000:sp=occurrence:random_seed=503776069:st=1.2:i=907:sd=14:ss=axioms:sgt=12_2990 on theBenchmark for (2990ds/907Mi)
% 9.97/2.33 % (3832233)Refutation not found, incomplete strategy
% 9.97/2.33 % (3832233)------------------------------
% 9.97/2.33 % (3832233)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 9.97/2.33 % (3832233)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 9.97/2.33 % (3832233)CaDiCaL version: 2.1.3
% 9.97/2.33 % (3832233)Termination reason: Refutation not found, incomplete strategy
% 9.97/2.33 % (3832233)Time elapsed: 0.0000 s
% 12.11/2.75 % (3832233)Peak memory usage: 87 MB
% 12.11/2.75 % (3832233)Instructions burned: 1 (million)
% 12.11/2.75 % (3832234)dis-1010_1_sil=16000:fde=unused:sp=occurrence:sos=on:random_seed=4274144277:i=437:sd=1:aac=none:ss=included_2989 on theBenchmark for (2989ds/437Mi)
% 12.11/2.75 % (3832234)Refutation not found, incomplete strategy
% 12.11/2.75 % (3832234)------------------------------
% 12.11/2.75 % (3832234)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 12.11/2.75 % (3832234)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 12.11/2.75 % (3832234)CaDiCaL version: 2.1.3
% 12.11/2.75 % (3832234)Termination reason: Refutation not found, incomplete strategy
% 12.11/2.75 % (3832234)Time elapsed: 0.017 s
% 12.11/2.75 % (3832234)Peak memory usage: 89 MB
% 12.11/2.75 % (3832234)Instructions burned: 35 (million)
% 12.11/2.75 % (3832227)------------------------------
% 12.11/2.75 % (3832227)------------------------------
% 12.11/2.75 % (3832233)------------------------------
% 12.11/2.75 % (3832233)------------------------------
% 12.11/2.75 % (3832226)------------------------------
% 12.11/2.75 % (3832226)------------------------------
% 12.11/2.75 [W927 19:43:39.622894839 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 12.11/2.75 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 12.11/2.75 [W927 19:43:39.622938146 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 12.11/2.75 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 12.11/2.75 [W927 19:43:39.622973852 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 12.11/2.75 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 12.11/2.75 [W927 19:43:39.622985259 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 12.11/2.75 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 12.11/2.75 [W927 19:43:39.623022989 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 12.11/2.75 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 12.11/2.75 [W927 19:43:39.623035040 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 12.11/2.75 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 12.11/2.75 % (3832237)lrs-1002_1_ncem=casc2026/models/all5champsBiggishL14.pt:sil=16000:npcc=on:random_seed=1949430113:i=5202:ss=axioms:sgt=16_2988 on theBenchmark for (2988ds/5202Mi)
% 12.11/2.75 % (3832238)dis+10_3:1_sil=8000:acc=on:urr=on:br=off:sac=on:newcnf=on:random_seed=895697218:i=134:sd=2:doe=on:nm=16:sup=off:ss=included_2988 on theBenchmark for (2988ds/134Mi)
% 12.11/2.75 % (3832239)lrs+1002_8_sil=8000:sp=occurrence:sos=on:sac=on:random_seed=2417914745:st=8:i=592:sd=3:ep=RST:ss=axioms_2988 on theBenchmark for (2988ds/592Mi)
% 12.11/2.75 % (3832239)Refutation not found, incomplete strategy
% 12.11/2.75 % (3832239)------------------------------
% 12.11/2.75 % (3832239)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 12.11/2.75 % (3832239)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 12.11/2.75 % (3832239)CaDiCaL version: 2.1.3
% 12.11/2.75 % (3832239)Termination reason: Refutation not found, incomplete strategy
% 12.11/2.75 % (3832239)Time elapsed: 0.001 s
% 12.11/2.75 % (3832239)Peak memory usage: 86 MB
% 12.11/2.75 % (3832239)Instructions burned: 2 (million)
% 12.11/2.75 % (3832238)Instruction limit reached!
% 12.11/2.75 % (3832238)------------------------------
% 12.11/2.75 % (3832238)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 12.11/2.75 % (3832238)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 13.63/2.92 % (3832238)CaDiCaL version: 2.1.3
% 13.63/2.92 % (3832238)Termination reason: Instruction limit
% 13.63/2.92 % (3832238)Termination phase: Saturation
% 13.63/2.92 % (3832238)Time elapsed: 0.065 s
% 13.63/2.92 % (3832238)Peak memory usage: 90 MB
% 13.63/2.92 % (3832238)Instructions burned: 135 (million)
% 13.63/2.92 % (3832234)------------------------------
% 13.63/2.92 % (3832234)------------------------------
% 13.63/2.92 [W927 19:43:39.882841693 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 13.63/2.92 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 13.63/2.92 [W927 19:43:39.882880766 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 13.63/2.92 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 13.63/2.92 [W927 19:43:39.882901265 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 13.63/2.92 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 13.63/2.92 [W927 19:43:39.882907744 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 13.63/2.92 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 13.63/2.92 [W927 19:43:39.882920791 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 13.63/2.92 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 13.63/2.92 [W927 19:43:39.882926161 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 13.63/2.92 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 13.63/2.92 [W927 19:43:39.882939977 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 13.63/2.92 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 13.63/2.92 [W927 19:43:39.882946618 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 13.63/2.92 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 13.63/2.92 [W927 19:43:39.882959248 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 13.63/2.92 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 13.63/2.92 [W927 19:43:39.882965740 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 13.63/2.92 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 13.63/2.92 [W927 19:43:39.882978791 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 13.63/2.92 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 13.63/2.92 [W927 19:43:39.882985204 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 13.63/2.92 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 16.73/3.22 % (3832243)lrs+10_1_ncem=casc2026/models/loop6.pt:sil=32000:npcc=on:random_seed=3271029792:st=3:i=13193:sd=3:ss=axioms_2986 on theBenchmark for (2986ds/13193Mi)
% 16.73/3.22 % (3832239)------------------------------
% 16.73/3.22 % (3832239)------------------------------
% 16.73/3.22 % (3832244)lrs+1666_7_slsqr=4,1:sil=8000:plsq=on:plsqc=1:sos=on:urr=on:plsql=on:rp=on:alpa=false:sac=on:slsq=on:random_seed=1137544820:i=125:slsql=off:bs=unit_only:gtg=position:fdi=2:gsp=on:ss=axioms:sgt=8_2985 on theBenchmark for (2985ds/125Mi)
% 16.73/3.22 % (3832244)Refutation not found, incomplete strategy
% 16.73/3.22 % (3832244)------------------------------
% 16.73/3.22 % (3832244)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 16.73/3.22 % (3832244)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 16.73/3.22 % (3832244)CaDiCaL version: 2.1.3
% 16.73/3.22 % (3832244)Termination reason: Refutation not found, incomplete strategy
% 16.73/3.22 % (3832244)Time elapsed: 0.003 s
% 16.73/3.22 % (3832244)Peak memory usage: 87 MB
% 16.73/3.22 % (3832244)Instructions burned: 6 (million)
% 16.73/3.22 % (3832237)Refutation not found, incomplete strategy
% 16.73/3.22 % (3832237)------------------------------
% 16.73/3.22 % (3832237)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 16.73/3.22 % (3832237)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 16.73/3.22 % (3832237)CaDiCaL version: 2.1.3
% 16.73/3.22 % (3832237)Termination reason: Refutation not found, incomplete strategy
% 16.73/3.22 % (3832237)Time elapsed: 0.318 s
% 16.73/3.22 % (3832237)Peak memory usage: 125 MB
% 16.73/3.22 % (3832237)Instructions burned: 828 (million)
% 16.73/3.22 % (3832246)lrs+10_1024_to=lpo:sil=8000:tgt=full:sp=arity:slsq=on:random_seed=817539822:i=134:gtgl=5:slsql=off:gtg=exists_sym_2984 on theBenchmark for (2984ds/134Mi)
% 16.73/3.22 % (3832246)Instruction limit reached!
% 16.73/3.22 % (3832246)------------------------------
% 16.73/3.22 % (3832246)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 16.73/3.22 % (3832246)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 16.73/3.22 % (3832246)CaDiCaL version: 2.1.3
% 16.73/3.22 % (3832246)Termination reason: Instruction limit
% 16.73/3.22 % (3832246)Termination phase: Saturation
% 16.73/3.22 % (3832246)Time elapsed: 0.033 s
% 16.73/3.22 % (3832246)Peak memory usage: 92 MB
% 16.73/3.22 % (3832246)Instructions burned: 138 (million)
% 16.73/3.22 % (3832249)lrs+10_1_sil=16000:plsq=on:plsqc=1:plsqr=32,1:sos=on:lcm=reverse:fd=off:newcnf=on:random_seed=3356784615:i=141:sd=1:gsp=on:sup=off:ss=axioms:sgt=8_2983 on theBenchmark for (2983ds/141Mi)
% 16.73/3.22 % (3832249)Refutation not found, incomplete strategy
% 16.73/3.22 % (3832249)------------------------------
% 16.73/3.22 % (3832249)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 16.73/3.22 % (3832249)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 16.73/3.22 % (3832249)CaDiCaL version: 2.1.3
% 16.73/3.22 % (3832249)Termination reason: Refutation not found, incomplete strategy
% 16.73/3.22 % (3832249)Time elapsed: 0.0000 s
% 16.73/3.22 % (3832249)Peak memory usage: 87 MB
% 16.73/3.22 % (3832249)Instructions burned: 1 (million)
% 16.73/3.22 % (3832244)------------------------------
% 16.73/3.22 % (3832244)------------------------------
% 16.73/3.22 % (3832237)------------------------------
% 16.73/3.22 % (3832237)------------------------------
% 16.73/3.22 [W927 19:43:39.303415585 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 16.73/3.22 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 16.73/3.22 [W927 19:43:39.303458935 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 16.73/3.22 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 16.73/3.22 [W927 19:43:39.303496142 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 16.73/3.22 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 16.73/3.22 [W927 19:43:39.303508299 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 18.59/3.54 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 18.59/3.54 [W927 19:43:39.303533193 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 18.59/3.54 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 18.59/3.54 [W927 19:43:39.303543643 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 18.59/3.54 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 18.59/3.54 [W927 19:43:39.303568633 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 18.59/3.54 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 18.59/3.54 [W927 19:43:39.303579136 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 18.59/3.54 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 18.59/3.54 [W927 19:43:39.303603363 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 18.59/3.54 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 18.59/3.54 [W927 19:43:39.303613630 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 18.59/3.54 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 18.59/3.54 [W927 19:43:39.303637723 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 18.59/3.54 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 18.59/3.54 [W927 19:43:39.303648190 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 18.59/3.54 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 18.59/3.54 % (3832249)------------------------------
% 18.59/3.54 % (3832249)------------------------------
% 18.59/3.54 % (3832251)lrs+1011_1_sil=8000:plsq=on:sp=occurrence:fs=off:random_seed=3649461583:i=431:sd=1:fsr=off:sup=off:ss=axioms:sgt=64_2981 on theBenchmark for (2981ds/431Mi)
% 18.59/3.54 % (3832251)Refutation not found, incomplete strategy
% 18.59/3.54 % (3832251)------------------------------
% 18.59/3.54 % (3832251)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 18.59/3.54 % (3832251)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 18.59/3.54 % (3832251)CaDiCaL version: 2.1.3
% 18.59/3.54 % (3832251)Termination reason: Refutation not found, incomplete strategy
% 18.59/3.54 % (3832251)Time elapsed: 0.001 s
% 18.59/3.54 % (3832251)Peak memory usage: 86 MB
% 18.59/3.54 % (3832251)Instructions burned: 1 (million)
% 18.59/3.54 % (3832252)lrs+1010_1_ncem=casc2026/models/loop6.pt:sil=64000:tgt=full:npcc=on:prc=on:urr=ec_only:bsr=on:fd=preordered:gs=on:sac=on:newcnf=on:random_seed=3703571096:i=6060:aac=none:ins=25_2981 on theBenchmark for (2981ds/6060Mi)
% 18.59/3.54 % (3832253)lrs+10_16_anc=all:slsqr=32,1:sil=8000:avsql=on:sp=unary_frequency:lcm=predicate:urr=full:rp=on:br=off:slsqc=4:flr=on:sac=on:slsq=on:avsqc=1:random_seed=1178419461:avsq=on:s2a=on:i=150:kws=precedence:nicw=on:gsp=on:rawr=on_2980 on theBenchmark for (2980ds/150Mi)
% 18.59/3.54 % (3832253)Instruction limit reached!
% 23.49/4.16 % (3832253)------------------------------
% 23.49/4.16 % (3832253)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 23.49/4.16 % (3832253)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 23.49/4.16 % (3832253)CaDiCaL version: 2.1.3
% 23.49/4.16 % (3832253)Termination reason: Instruction limit
% 23.49/4.16 % (3832253)Termination phase: Saturation
% 23.49/4.16 % (3832253)Time elapsed: 0.035 s
% 23.49/4.16 % (3832253)Peak memory usage: 91 MB
% 23.49/4.16 % (3832253)Instructions burned: 155 (million)
% 23.49/4.16 % (3832243)Refutation not found, incomplete strategy
% 23.49/4.16 % (3832243)------------------------------
% 23.49/4.16 % (3832243)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 23.49/4.16 % (3832243)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 23.49/4.16 % (3832243)CaDiCaL version: 2.1.3
% 23.49/4.16 % (3832243)Termination reason: Refutation not found, incomplete strategy
% 23.49/4.16 % (3832243)Time elapsed: 0.558 s
% 23.49/4.16 % (3832243)Peak memory usage: 126 MB
% 23.49/4.16 % (3832243)Instructions burned: 828 (million)
% 23.49/4.16 % (3832257)lrs+1010_1_ncem=casc2026/models/loop8.pt:sil=64000:tgt=ground:npcc=on:sp=arity:urr=on:random_seed=3154908033:i=14155:bd=all_2979 on theBenchmark for (2979ds/14155Mi)
% 23.49/4.16 % (3832251)------------------------------
% 23.49/4.16 % (3832251)------------------------------
% 23.49/4.16 % (3832259)lrs+10_1024_sil=16000:plsq=on:plsqr=32,1:sos=all:fs=off:gs=on:newcnf=on:random_seed=2776166300:i=667:av=off:fsr=off_2978 on theBenchmark for (2978ds/667Mi)
% 23.49/4.16 % (3832243)------------------------------
% 23.49/4.16 % (3832243)------------------------------
% 23.49/4.16 % (3832259)Refutation not found, incomplete strategy
% 23.49/4.16 % (3832259)------------------------------
% 23.49/4.16 % (3832259)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 23.49/4.16 % (3832259)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 23.49/4.16 % (3832259)CaDiCaL version: 2.1.3
% 23.49/4.16 % (3832259)Termination reason: Refutation not found, incomplete strategy
% 23.49/4.16 % (3832259)Time elapsed: 0.015 s
% 23.49/4.16 % (3832259)Peak memory usage: 89 MB
% 23.49/4.16 % (3832259)Instructions burned: 32 (million)
% 23.49/4.16 [W927 19:43:40.764994933 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 23.49/4.16 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 23.49/4.16 [W927 19:43:40.765022165 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 23.49/4.16 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 23.49/4.16 [W927 19:43:40.765043351 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 23.49/4.16 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 23.49/4.16 [W927 19:43:40.765049981 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 23.49/4.16 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 23.49/4.16 [W927 19:43:40.765064372 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 23.49/4.16 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 23.49/4.16 [W927 19:43:40.765071092 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 23.49/4.16 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 23.49/4.16 % (3832224)Instruction limit reached!
% 23.49/4.16 % (3832224)------------------------------
% 23.49/4.16 % (3832224)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 29.83/5.04 % (3832224)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 29.83/5.04 % (3832224)CaDiCaL version: 2.1.3
% 29.83/5.04 % (3832224)Termination reason: Instruction limit
% 29.83/5.04 % (3832224)Termination phase: Saturation
% 29.83/5.04 % (3832224)Time elapsed: 1.543 s
% 29.83/5.04 % (3832224)Peak memory usage: 142 MB
% 29.83/5.04 % (3832224)Instructions burned: 2350 (million)
% 29.83/5.04 [W927 19:43:40.782041215 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 29.83/5.04 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 29.83/5.04 [W927 19:43:40.782076885 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 29.83/5.04 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 29.83/5.04 [W927 19:43:40.782117505 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 29.83/5.04 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 29.83/5.04 [W927 19:43:40.782130755 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 29.83/5.04 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 29.83/5.04 [W927 19:43:40.782157359 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 29.83/5.04 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 29.83/5.04 [W927 19:43:40.782168536 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 29.83/5.04 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 29.83/5.04 % (3832261)ott-1011_3:1_anc=all_dependent:to=lpo:sil=8000:drc=ordering:sas=cadical:fdtod=off:sp=reverse_frequency:spb=goal_then_units:urr=full:lftc=20:newcnf=on:random_seed=2318039316:s2a=on:i=185:s2at=1.8:fdi=4_2976 on theBenchmark for (2976ds/185Mi)
% 29.83/5.04 % (3832262)dis+1010_14_anc=all:to=lpo:sil=8000:sp=arity:slsq=on:random_seed=478981737:i=193:ins=10:fsr=off:ss=axioms:fsd=on_2976 on theBenchmark for (2976ds/193Mi)
% 29.83/5.04 % (3832262)Refutation not found, incomplete strategy
% 29.83/5.04 % (3832262)------------------------------
% 29.83/5.04 % (3832262)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 29.83/5.04 % (3832262)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 29.83/5.04 % (3832262)CaDiCaL version: 2.1.3
% 29.83/5.04 % (3832262)Termination reason: Refutation not found, incomplete strategy
% 29.83/5.04 % (3832262)Time elapsed: 0.002 s
% 29.83/5.04 % (3832262)Peak memory usage: 86 MB
% 29.83/5.04 % (3832262)Instructions burned: 2 (million)
% 29.83/5.04 % (3832261)Instruction limit reached!
% 29.83/5.04 % (3832261)------------------------------
% 29.83/5.04 % (3832261)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 29.83/5.04 % (3832261)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 29.83/5.04 % (3832261)CaDiCaL version: 2.1.3
% 29.83/5.04 % (3832261)Termination reason: Instruction limit
% 29.83/5.04 % (3832261)Termination phase: Saturation
% 29.83/5.04 % (3832261)Time elapsed: 0.096 s
% 29.83/5.04 % (3832261)Peak memory usage: 92 MB
% 29.83/5.04 % (3832261)Instructions burned: 185 (million)
% 29.83/5.04 % (3832259)------------------------------
% 29.83/5.04 % (3832259)------------------------------
% 29.83/5.04 % (3832265)dis+1011_7_sil=8000:sp=occurrence:sos=all:fd=off:random_seed=3589169481:st=5.3:i=4850:sd=4:av=off:sup=off:ss=included:sgt=16_2974 on theBenchmark for (2974ds/4850Mi)
% 29.83/5.04 % (3832266)lrs+1011_1_ncem=casc2026/models/loop8.pt:sil=32000:tgt=ground:npcc=on:sp=const_frequency:acc=on:urr=on:random_seed=3194959848:i=12111:sd=1:ss=included_2974 on theBenchmark for (2974ds/12111Mi)
% 29.83/5.12 % (3832265)Refutation not found, incomplete strategy
% 29.83/5.12 % (3832265)------------------------------
% 29.83/5.12 % (3832265)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 29.83/5.12 % (3832265)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 29.83/5.12 % (3832265)CaDiCaL version: 2.1.3
% 29.83/5.12 % (3832265)Termination reason: Refutation not found, incomplete strategy
% 29.83/5.12 % (3832265)Time elapsed: 0.008 s
% 29.83/5.12 % (3832265)Peak memory usage: 88 MB
% 29.83/5.12 % (3832265)Instructions burned: 17 (million)
% 29.83/5.12 % (3832262)------------------------------
% 29.83/5.12 % (3832262)------------------------------
% 29.83/5.12 % (3832269)lrs-11_32_anc=all:sil=8000:spb=goal_then_units:sac=on:random_seed=3917567590:i=319:kws=precedence:fsr=off_2972 on theBenchmark for (2972ds/319Mi)
% 29.83/5.12 % (3832265)------------------------------
% 29.83/5.12 % (3832265)------------------------------
% 29.83/5.12 % (3832269)Instruction limit reached!
% 29.83/5.12 % (3832269)------------------------------
% 29.83/5.12 % (3832269)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 29.83/5.12 % (3832269)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 29.83/5.12 % (3832269)CaDiCaL version: 2.1.3
% 29.83/5.12 % (3832269)Termination reason: Instruction limit
% 29.83/5.12 % (3832269)Termination phase: Saturation
% 29.83/5.12 % (3832269)Time elapsed: 0.124 s
% 29.83/5.12 % (3832269)Peak memory usage: 93 MB
% 29.83/5.12 % (3832269)Instructions burned: 319 (million)
% 29.83/5.12 % (3832271)dis+2_1024_sil=8000:sp=reverse_arity:sos=on:lcm=reverse:sac=on:random_seed=3258636136:i=2064:ep=RST_2970 on theBenchmark for (2970ds/2064Mi)
% 29.83/5.12 % (3832271)Refutation not found, incomplete strategy
% 29.83/5.12 % (3832271)------------------------------
% 29.83/5.12 % (3832271)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 29.83/5.12 % (3832271)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 29.83/5.12 % (3832271)CaDiCaL version: 2.1.3
% 29.83/5.12 % (3832271)Termination reason: Refutation not found, incomplete strategy
% 29.83/5.12 % (3832271)Time elapsed: 0.012 s
% 29.83/5.12 % (3832271)Peak memory usage: 89 MB
% 29.83/5.12 % (3832271)Instructions burned: 27 (million)
% 29.83/5.12 [W927 19:43:41.476111175 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 29.83/5.12 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 29.83/5.12 [W927 19:43:41.476139372 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 29.83/5.12 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 29.83/5.12 [W927 19:43:41.476176536 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 29.83/5.12 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 29.83/5.12 [W927 19:43:41.476189456 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 29.83/5.12 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 29.83/5.12 [W927 19:43:41.476215516 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 29.83/5.12 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 29.83/5.12 [W927 19:43:41.476227233 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 29.83/5.12 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 29.83/5.12 % (3832272)dis-1011_128_sil=32000:random_seed=3247593418:i=3706:ep=RST:av=off_2970 on theBenchmark for (2970ds/3706Mi)
% 29.83/5.12 % (3832271)------------------------------
% 29.83/5.12 % (3832271)------------------------------
% 29.83/5.12 % (3832275)lrs-1002_1_sil=8000:plsq=on:plsqr=32,1:sp=occurrence:sos=on:fs=off:gs=on:newcnf=on:random_seed=1031208154:i=757:sd=2:fsr=off:ss=axioms:sgt=40_2966 on theBenchmark for (2966ds/757Mi)
% 29.83/5.12 % (3832275)Refutation not found, incomplete strategy
% 29.83/5.12 % (3832275)------------------------------
% 29.83/5.12 % (3832275)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 29.83/5.12 % (3832275)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 29.83/5.12 % (3832275)CaDiCaL version: 2.1.3
% 29.83/5.12 % (3832275)Termination reason: Refutation not found, incomplete strategy
% 29.83/5.12 % (3832275)Time elapsed: 0.001 s
% 29.83/5.12 % (3832275)Peak memory usage: 86 MB
% 29.83/5.12 % (3832275)Instructions burned: 1 (million)
% 29.83/5.12 % (3832275)------------------------------
% 29.83/5.12 % (3832275)------------------------------
% 29.83/5.12 % (3832277)lrs+10_1_ncem=casc2026/models/loop8.pt:sil=64000:npcc=on:sp=occurrence:random_seed=476924251:i=13913:ss=axioms:sgt=8_2963 on theBenchmark for (2963ds/13913Mi)
% 29.83/5.12 % (3832266)First to succeed.
% 29.83/5.12 % (3832266)Solution written to "/export/starexec/sandbox/tmp/vampire-proof-3832196"
% 29.83/5.12 [W927 19:43:42.593536384 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 29.83/5.12 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 29.83/5.12 [W927 19:43:42.593568591 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 29.83/5.12 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 29.83/5.12 [W927 19:43:42.593604628 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 29.83/5.12 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 29.83/5.12 [W927 19:43:42.593618515 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 29.83/5.12 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 29.83/5.12 [W927 19:43:42.593644572 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 29.83/5.12 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 29.83/5.12 [W927 19:43:42.593655632 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 29.83/5.12 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 29.83/5.12 [W927 19:43:42.593681855 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 29.83/5.12 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 29.83/5.12 [W927 19:43:42.593692932 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 29.83/5.12 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 29.83/5.12 [W927 19:43:42.593718706 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 29.83/5.12 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 29.83/5.12 [W927 19:43:42.593729912 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 29.83/5.12 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 29.83/5.12 [W927 19:43:42.593754639 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 29.83/5.12 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 29.83/5.12 [W927 19:43:42.593764869 register_special_ops.cpp:225] Warning: Creating a tensor from an empty intlist will create a tensor of default floating point type (currently Float) in python but a tensor of type int in torchscript.
% 29.83/5.12 Pass in a dtype argument to ensure consistent behavior (function createTensorFromList)
% 29.83/5.12 % (3832252)Instruction limit reached!
% 29.83/5.12 % (3832252)------------------------------
% 29.83/5.12 % (3832252)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 29.83/5.12 % (3832252)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 29.83/5.12 % (3832252)CaDiCaL version: 2.1.3
% 29.83/5.12 % (3832252)Termination reason: Instruction limit
% 29.83/5.12 % (3832252)Termination phase: Saturation
% 29.83/5.12 % (3832252)Time elapsed: 2.223 s
% 29.83/5.12 % (3832252)Peak memory usage: 163 MB
% 29.83/5.12 % (3832252)Instructions burned: 6061 (million)
% 29.83/5.12 % (3832266)Refutation found. Thanks to Tanya!
% 29.83/5.12 % SZS status Unsatisfiable for theBenchmark
% 29.83/5.12 % SZS output start Proof for theBenchmark
% See solution above
% 30.58/5.36 % (3832266)------------------------------
% 30.58/5.36 % (3832266)Version: Vampire 5.0.1 (Release build, commit ea8961452 on 2026-07-16 15:14:34 +0200)
% 30.58/5.36 % (3832266)Linked with Z3 4.14.0.0 3c47fd96cf5645d0c42b2c819d9e9a84380aa721 z3-4.8.4-9178-g3c47fd96c
% 30.58/5.36 % (3832266)CaDiCaL version: 2.1.3
% 30.58/5.36 % (3832266)Termination reason: Refutation
% 30.58/5.36 % (3832266)Time elapsed: 1.305 s
% 30.58/5.36 % (3832266)Peak memory usage: 136 MB
% 30.58/5.36 % (3832266)Instructions burned: 1945 (million)
% 30.58/5.36 % (3832266)------------------------------
% 30.58/5.36 % (3832266)------------------------------
% 30.58/5.36 % (3832196)Success in time 4.311 s
% 30.58/5.36 % Vampire exiting
%------------------------------------------------------------------------------