% ott+10_128_av=off:bs=on:gsp=input_only:irw=on:lcm=predicate:lma=on:nm=0:nwc=1:sp=occurrence:urr=on:updr=off:uhcvi=on_4 on C0CCN12CCC34C2C2N0C41
% Time limit reached!
% ------------------------------
% Version: Vampire 4.5.1 (commit 57a6f78c on 2020-07-15 11:59:04 +0200)
% Termination reason: Time limit
% Termination phase: Saturation

% Memory used [KB]: 11641
% Time elapsed: 0.800 s
% ------------------------------
% ------------------------------
% fmb+10_1_av=off:bce=on:nm=6_1461 on C0CCN12CCC34C2C2N0C41
TRYING [5]
% Time limit reached!
% ------------------------------
% Version: Vampire 4.5.1 (commit 57a6f78c on 2020-07-15 11:59:04 +0200)
% Termination reason: Time limit
% Termination phase: Finite model building SAT solving

% Memory used [KB]: 70873
% Time elapsed: 190.100 s
% ------------------------------
% ------------------------------
% dis+10_3_add=large:afp=10000:afq=2.0:amm=sco:anc=none:cond=on:fsr=off:gsp=input_only:lma=on:nm=16:nwc=1:sac=on:updr=off_197 on C0CCN12CCC34C2C2N0C41
% SZS status CounterSatisfiable for C0CCN12CCC34C2C2N0C41
% # SZS output start Saturation.
tff(u120,axiom,
    (![X1, X0] : ((~t(i(X0,X1)) | t(X1) | ~t(X0))))).

tff(u119,axiom,
    ((~(![X1, X0, X2] : ((t(i(i(X0,i(X0,n(X1))),X2)) | ~t(X2) | ~t(X1))))) | (![X1, X3, X0, X2, X4] : ((~t(i(X0,i(X0,n(X1)))) | ~t(X2) | ~t(i(n(X3),X0)) | t(i(i(X4,n(X2)),X3)) | ~t(X1)))))).

tff(u118,axiom,
    (![X16, X18, X9, X11, X13, X15, X17, X10, X12, X14] : ((~t(i(X9,i(X9,n(X10)))) | ~t(X11) | ~t(X12) | ~t(i(n(X13),X9)) | t(i(i(i(i(n(X14),X15),i(i(i(X16,X17),i(X15,i(X15,n(n(i(X18,n(X12))))))),i(X17,X14))),n(X11)),X13)) | ~t(X10))))).

tff(u117,negated_conjecture,
    ~t(i(i(i(i(i(sK0,sK1),i(n(sK2),n(sK3))),sK2),sK4),i(i(sK4,sK0),i(sK3,sK0))))).

tff(u116,axiom,
    (![X1, X3, X0, X2, X4] : ((~t(i(i(X4,X3),i(X2,i(X2,n(X0))))) | ~t(i(n(X1),X2)) | t(i(X3,X1)) | ~t(X0))))).

tff(u115,axiom,
    (![X16, X11, X13, X15, X17, X10, X12, X14] : ((~t(i(i(i(n(X14),X15),i(i(i(X16,X17),i(X15,i(X15,n(n(i(X13,n(X10))))))),i(X17,X14))),i(i(i(n(X14),X15),i(i(i(X16,X17),i(X15,i(X15,n(n(i(X13,n(X10))))))),i(X17,X14))),n(X11)))) | ~t(X11) | ~t(i(n(X12),X13)) | t(X12) | ~t(X10))))).

tff(u114,axiom,
    (![X16, X18, X9, X11, X13, X15, X7, X17, X19, X8, X10, X12, X14] : ((~t(i(i(i(n(X12),X13),i(i(i(X14,X15),i(X13,i(X13,n(n(i(i(i(n(X16),X17),i(i(i(X18,X19),i(X17,i(X17,n(n(i(X9,i(X9,n(X11)))))))),i(X19,X16))),n(X7))))))),i(X15,X12))),n(X10))) | ~t(i(n(X8),X9)) | ~t(X10) | ~t(X11) | t(X8) | ~t(X7))))).

tff(u113,axiom,
    (![X9, X11, X5, X7, X8, X10, X12, X6] : ((~t(i(i(i(n(X9),X10),i(i(i(X11,X12),i(X10,i(X10,n(n(X7))))),i(X12,X9))),n(X8))) | ~t(X8) | ~t(X6) | t(i(i(X5,i(X5,n(X6))),X7)))))).

tff(u112,axiom,
    (![X1, X3, X0, X2, X4] : ((~t(i(n(i(X1,n(X4))),X2)) | t(i(i(X2,i(X2,n(X3))),X0)) | ~t(X4) | ~t(X3) | ~t(i(n(X0),X1)))))).

tff(u111,axiom,
    (![X1, X3, X0, X2, X4] : ((~t(i(n(i(X0,i(X0,n(X1)))),X2)) | ~t(X3) | ~t(i(n(X4),X0)) | t(i(n(X3),X4)) | ~t(X1))))).

tff(u110,axiom,
    (![X9, X1, X3, X5, X7, X8, X0, X2, X4, X6] : ((~t(i(n(i(X2,i(X2,n(X3)))),X4)) | ~t(X1) | ~t(X0) | ~t(i(n(X5),X2)) | t(i(i(i(i(n(X6),X7),i(i(i(X8,X9),i(X7,i(X7,n(n(i(X4,n(X0))))))),i(X9,X6))),n(X1)),X5)) | ~t(X3))))).

tff(u109,axiom,
    ((~(![X1, X0, X2] : ((t(i(i(X0,i(X0,n(X1))),X2)) | ~t(X2) | ~t(X1))))) | (![X16, X18, X20, X11, X13, X15, X17, X19, X21, X12, X14] : ((~t(i(n(i(i(i(i(n(X13),X14),i(i(i(X15,X16),i(X14,i(X14,n(n(i(X17,n(X18))))))),i(X16,X13))),i(i(i(n(X13),X14),i(i(i(X15,X16),i(X14,i(X14,n(n(i(X17,n(X18))))))),i(X16,X13))),n(X19))),n(X21))),X17)) | ~t(i(n(X12),i(i(i(n(X13),X14),i(i(i(X15,X16),i(X14,i(X14,n(n(i(X17,n(X18))))))),i(X16,X13))),i(i(i(n(X13),X14),i(i(i(X15,X16),i(X14,i(X14,n(n(i(X17,n(X18))))))),i(X16,X13))),n(X19))))) | t(i(i(X20,n(X11)),X12)) | ~t(X21) | ~t(X18) | ~t(X19) | ~t(X11)))))).

tff(u108,axiom,
    ((~(![X1, X0, X2] : ((t(i(i(X0,i(X0,n(X1))),X2)) | ~t(X2) | ~t(X1))))) | (![X22, X32, X34, X36, X25, X27, X29, X31, X23, X33, X35, X37, X24, X26, X28, X30] : ((~t(i(n(i(i(i(i(n(X24),X25),i(i(i(X26,X27),i(X25,i(X25,n(n(i(i(i(n(X28),X29),i(i(i(X30,X31),i(X29,i(X29,n(n(i(X32,i(X32,n(X33)))))))),i(X31,X28))),n(X34))))))),i(X27,X24))),n(X35)),n(X37))),X32)) | ~t(i(n(X23),i(i(i(n(X24),X25),i(i(i(X26,X27),i(X25,i(X25,n(n(i(i(i(n(X28),X29),i(i(i(X30,X31),i(X29,i(X29,n(n(i(X32,i(X32,n(X33)))))))),i(X31,X28))),n(X34))))))),i(X27,X24))),n(X35)))) | t(i(i(X36,n(X22)),X23)) | ~t(X37) | ~t(X34) | ~t(X22) | ~t(X35) | ~t(X33)))))).

tff(u107,axiom,
    (![X1, X3, X0, X2, X4] : ((~t(i(n(X4),X0)) | t(i(i(X2,i(X2,n(X3))),X4)) | ~t(X1) | ~t(X3) | ~t(i(X0,n(X1))))))).

tff(u106,axiom,
    (![X1, X0, X2] : ((~t(i(n(X1),X2)) | ~t(X0) | t(i(n(X0),X1)))))).

tff(u105,axiom,
    ((~(![X1, X0, X2] : ((t(i(i(X0,i(X0,n(X1))),X2)) | ~t(X2) | ~t(X1))))) | (![X1, X3, X0, X2] : ((~t(i(n(X1),n(X2))) | ~t(X0) | t(i(i(X3,n(X0)),X1)) | ~t(X2)))))).

tff(u104,axiom,
    ((~(![X1, X0, X2] : ((t(i(i(X0,i(X0,n(X1))),X2)) | ~t(X2) | ~t(X1))))) | (![X9, X11, X7, X8, X10, X12] : ((~t(i(n(X11),i(X8,n(X7)))) | ~t(i(i(X8,n(X7)),n(X9))) | ~t(X10) | ~t(X7) | t(i(i(X12,n(X10)),X11)) | ~t(X9)))))).

tff(u103,axiom,
    ((~(![X1, X0, X2] : ((t(i(i(X0,i(X0,n(X1))),X2)) | ~t(X2) | ~t(X1))))) | (![X9, X5, X7, X8, X10, X6] : ((~t(i(n(X6),i(X7,i(X7,n(X8))))) | ~t(X5) | t(i(i(X9,n(X5)),X6)) | ~t(X10) | ~t(i(i(X7,i(X7,n(X8))),n(X10))) | ~t(X8)))))).

tff(u102,axiom,
    ((~(![X21] : ((~t(n(X21)) | ~t(X21))))) | (![X21] : ((~t(n(X21)) | ~t(X21)))))).

tff(u101,axiom,
    (![X1, X0] : ((t(i(n(X0),X1)) | ~t(X0))))).

tff(u100,axiom,
    ((~(![X1, X0, X2] : ((t(i(i(X0,i(X0,n(X1))),X2)) | ~t(X2) | ~t(X1))))) | (![X1, X0, X2] : ((t(i(i(X0,i(X0,n(X1))),X2)) | ~t(X2) | ~t(X1)))))).

tff(u99,axiom,
    ((~(![X1, X0, X2] : ((t(i(i(X0,i(X0,n(X1))),X2)) | ~t(X2) | ~t(X1))))) | (![X1, X0, X2] : ((t(i(i(X1,n(X0)),X2)) | ~t(X0) | ~t(X2)))))).

tff(u98,axiom,
    (![X1, X3, X5, X7, X0, X2, X4, X6] : ((t(i(i(i(i(n(X0),X1),i(i(i(X2,X3),i(X1,i(X1,n(n(i(X4,n(X5))))))),i(X3,X0))),i(i(i(n(X0),X1),i(i(i(X2,X3),i(X1,i(X1,n(n(i(X4,n(X5))))))),i(X3,X0))),n(X6))),X7)) | ~t(X5) | ~t(X6) | ~t(i(n(X7),X4)))))).

tff(u97,axiom,
    (![X9, X11, X1, X3, X5, X7, X8, X10, X12, X0, X2, X4, X6] : ((t(i(i(i(i(n(X4),X5),i(i(i(X6,X7),i(X5,i(X5,n(n(i(i(i(n(X8),X9),i(i(i(X10,X11),i(X9,i(X9,n(n(i(X3,i(X3,n(X12)))))))),i(X11,X8))),n(X1))))))),i(X7,X4))),n(X0)),X2)) | ~t(X1) | ~t(i(n(X2),X3)) | ~t(X0) | ~t(X12))))).

tff(u96,axiom,
    (![X1, X3, X0, X2, X4] : (t(i(X0,i(i(n(X1),X2),i(i(i(X3,X4),i(X2,i(X2,n(X0)))),i(X4,X1)))))))).

tff(u95,axiom,
    (![X1, X3, X0, X2, X4] : ((t(i(i(n(X0),X1),i(i(i(X2,X3),i(X1,i(X1,n(X4)))),i(X3,X0)))) | ~t(X4))))).

tff(u94,axiom,
    (![X1, X3, X0, X2, X4] : ((t(i(i(i(X1,X2),i(X3,i(X3,n(X0)))),i(X2,X4))) | ~t(X0) | ~t(i(n(X4),X3)))))).

% # SZS output end Saturation.
% ------------------------------
% Version: Vampire 4.5.1 (commit 57a6f78c on 2020-07-15 11:59:04 +0200)
% Termination reason: Satisfiable

% Memory used [KB]: 5628
% Time elapsed: 0.005 s
% ------------------------------
% ------------------------------
% Success in time 200.378 s
