%------------------------------------------------------------------------------
% File : Twee---2.7
% Problem : MGT017+1 : TPTP v9.3.1. Released v2.0.0.
% Transfm : none
% Format : tptp:raw
% Command : run_twee /export/starexec/sandbox2/benchmark/theBenchmark.p
% Computer : n016.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 12:01:44 PM UTC 2026
% Result : Theorem 10.21s 1.78s
% Output : Proof 11.01s
% Verified :
% SZS Type : -
% Comments :
%------------------------------------------------------------------------------
%----WARNING: Could not form TPTP format derivation
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.00/0.03 % Problem : MGT017+1 : TPTP v9.3.1. Released v2.0.0.
% 0.00/0.04 % Command : run_twee /export/starexec/sandbox2/benchmark/theBenchmark.p
% 0.10/0.37 % Computer : n016.cluster.edu
% 0.10/0.37 % Model : x86_64 x86_64
% 0.10/0.37 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.10/0.37 % Memory : 8046.5625MB
% 0.10/0.37 % OS : Linux 6.8.0-71-generic
% 0.10/0.37 % CPULimit : 300
% 0.10/0.37 % WCLimit : 300
% 0.10/0.37 % DateTime : Sun Sep 27 17:21:32 UTC 2026
% 0.10/0.37 % CPUTime :
% 0.10/0.37 Running run_twee /export/starexec/sandbox2/benchmark/theBenchmark.p
% 10.21/1.78 Command-line arguments: --no-flatten-goal
% 10.21/1.78
% 10.21/1.78 % SZS status Theorem
% 10.21/1.78
% 11.01/1.86 % SZS output start Proof
% 11.01/1.86 Axiom 1 (t17_FOL_7): greater(s2, s1) = true.
% 11.01/1.86 Axiom 2 (t17_FOL): organization(x, ta) = true.
% 11.01/1.86 Axiom 3 (t17_FOL_2): organization(y, tc) = true.
% 11.01/1.86 Axiom 4 (t17_FOL_1): organization(y, ta) = true.
% 11.01/1.86 Axiom 5 (t17_FOL_5): size(x, s1, ta) = true.
% 11.01/1.86 Axiom 6 (t17_FOL_6): size(y, s2, ta) = true.
% 11.01/1.86 Axiom 7 (t17_FOL_8): reorganization(x, ta, tb) = true.
% 11.01/1.86 Axiom 8 (t17_FOL_9): reorganization(y, ta, tc) = true.
% 11.01/1.86 Axiom 9 (t17_FOL_10): reorganization_type(x, rt, ta) = true.
% 11.01/1.86 Axiom 10 (t17_FOL_11): reorganization_type(y, rt, ta) = true.
% 11.01/1.86 Axiom 11 (t17_FOL_3): class(x, c, ta) = true.
% 11.01/1.86 Axiom 12 (t17_FOL_4): class(y, c, ta) = true.
% 11.01/1.86 Axiom 13 (ifeq_axiom): ifeq(X, X, Y, Z) = Y.
% 11.01/1.86 Axiom 14 (mp5): ifeq(organization(X, Y), true, inertia(X, i(X, Y), Y), true) = true.
% 11.01/1.86 Axiom 15 (a5_FOL): ifeq(greater(X, Y), true, ifeq(size(Z, X, W), true, ifeq(size(V, Y, U), true, ifeq(class(Z, T, W), true, ifeq(class(V, T, U), true, ifeq(inertia(Z, S, W), true, ifeq(inertia(V, X2, U), true, ifeq(organization(Z, W), true, ifeq(organization(V, U), true, greater(S, X2), true), true), true), true), true), true), true), true), true) = true.
% 11.01/1.87 Axiom 16 (a13_FOL): ifeq(reorganization_type(X, Y, Z), true, ifeq(reorganization_type(W, Y, Z), true, ifeq(reorganization(X, Z, V), true, ifeq(reorganization(W, Z, U), true, ifeq(greater(T, S), true, ifeq(class(X, X2, Z), true, ifeq(class(W, X2, Z), true, ifeq(inertia(X, T, Z), true, ifeq(inertia(W, S, Z), true, ifeq(organization(X, V), true, ifeq(organization(X, Z), true, ifeq(organization(W, Z), true, greater(V, U), true), true), true), true), true), true), true), true), true), true), true), true) = true.
% 11.01/1.87
% 11.01/1.87 Goal 1 (t17_FOL_12): greater(tc, tb) = true.
% 11.01/1.87 Proof:
% 11.01/1.87 greater(tc, tb)
% 11.01/1.87 = { by axiom 13 (ifeq_axiom) R->L }
% 11.01/1.87 ifeq(true, true, greater(tc, tb), true)
% 11.01/1.87 = { by axiom 7 (t17_FOL_8) R->L }
% 11.01/1.87 ifeq(reorganization(x, ta, tb), true, greater(tc, tb), true)
% 11.01/1.87 = { by axiom 13 (ifeq_axiom) R->L }
% 11.01/1.87 ifeq(reorganization(x, ta, tb), true, ifeq(true, true, greater(tc, tb), true), true)
% 11.01/1.87 = { by axiom 13 (ifeq_axiom) R->L }
% 11.01/1.87 ifeq(reorganization(x, ta, tb), true, ifeq(true, true, ifeq(true, true, greater(tc, tb), true), true), true)
% 11.01/1.87 = { by axiom 12 (t17_FOL_4) R->L }
% 11.01/1.87 ifeq(reorganization(x, ta, tb), true, ifeq(class(y, c, ta), true, ifeq(true, true, greater(tc, tb), true), true), true)
% 11.01/1.87 = { by axiom 11 (t17_FOL_3) R->L }
% 11.01/1.87 ifeq(reorganization(x, ta, tb), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, greater(tc, tb), true), true), true)
% 11.01/1.87 = { by axiom 13 (ifeq_axiom) R->L }
% 11.01/1.87 ifeq(reorganization(x, ta, tb), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(true, true, greater(tc, tb), true), true), true), true)
% 11.01/1.87 = { by axiom 14 (mp5) R->L }
% 11.01/1.87 ifeq(reorganization(x, ta, tb), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(ifeq(organization(x, ta), true, inertia(x, i(x, ta), ta), true), true, greater(tc, tb), true), true), true), true)
% 11.01/1.87 = { by axiom 2 (t17_FOL) }
% 11.01/1.87 ifeq(reorganization(x, ta, tb), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(ifeq(true, true, inertia(x, i(x, ta), ta), true), true, greater(tc, tb), true), true), true), true)
% 11.01/1.87 = { by axiom 13 (ifeq_axiom) }
% 11.01/1.87 ifeq(reorganization(x, ta, tb), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true)
% 11.01/1.87 = { by axiom 13 (ifeq_axiom) R->L }
% 11.01/1.87 ifeq(reorganization(x, ta, tb), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(true, true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true)
% 11.01/1.87 = { by axiom 14 (mp5) R->L }
% 11.01/1.87 ifeq(reorganization(x, ta, tb), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(ifeq(organization(y, ta), true, inertia(y, i(y, ta), ta), true), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true)
% 11.01/1.87 = { by axiom 4 (t17_FOL_1) }
% 11.01/1.87 ifeq(reorganization(x, ta, tb), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(ifeq(true, true, inertia(y, i(y, ta), ta), true), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true)
% 11.01/1.87 = { by axiom 13 (ifeq_axiom) }
% 11.01/1.87 ifeq(reorganization(x, ta, tb), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true)
% 11.01/1.87 = { by axiom 13 (ifeq_axiom) R->L }
% 11.01/1.87 ifeq(reorganization(x, ta, tb), true, ifeq(true, true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true), true)
% 11.01/1.87 = { by axiom 15 (a5_FOL) R->L }
% 11.01/1.88 ifeq(reorganization(x, ta, tb), true, ifeq(ifeq(greater(s2, s1), true, ifeq(size(y, s2, ta), true, ifeq(size(x, s1, ta), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, ifeq(organization(y, ta), true, ifeq(organization(x, ta), true, greater(i(y, ta), i(x, ta)), true), true), true), true), true), true), true), true), true), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true), true)
% 11.01/1.88 = { by axiom 5 (t17_FOL_5) }
% 11.01/1.88 ifeq(reorganization(x, ta, tb), true, ifeq(ifeq(greater(s2, s1), true, ifeq(size(y, s2, ta), true, ifeq(true, true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, ifeq(organization(y, ta), true, ifeq(organization(x, ta), true, greater(i(y, ta), i(x, ta)), true), true), true), true), true), true), true), true), true), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true), true)
% 11.01/1.88 = { by axiom 13 (ifeq_axiom) }
% 11.01/1.88 ifeq(reorganization(x, ta, tb), true, ifeq(ifeq(greater(s2, s1), true, ifeq(size(y, s2, ta), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, ifeq(organization(y, ta), true, ifeq(organization(x, ta), true, greater(i(y, ta), i(x, ta)), true), true), true), true), true), true), true), true), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true), true)
% 11.01/1.88 = { by axiom 2 (t17_FOL) }
% 11.01/1.88 ifeq(reorganization(x, ta, tb), true, ifeq(ifeq(greater(s2, s1), true, ifeq(size(y, s2, ta), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, ifeq(organization(y, ta), true, ifeq(true, true, greater(i(y, ta), i(x, ta)), true), true), true), true), true), true), true), true), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true), true)
% 11.01/1.88 = { by axiom 13 (ifeq_axiom) }
% 11.01/1.88 ifeq(reorganization(x, ta, tb), true, ifeq(ifeq(greater(s2, s1), true, ifeq(size(y, s2, ta), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, ifeq(organization(y, ta), true, greater(i(y, ta), i(x, ta)), true), true), true), true), true), true), true), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true), true)
% 11.01/1.88 = { by axiom 12 (t17_FOL_4) }
% 11.01/1.88 ifeq(reorganization(x, ta, tb), true, ifeq(ifeq(greater(s2, s1), true, ifeq(size(y, s2, ta), true, ifeq(true, true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, ifeq(organization(y, ta), true, greater(i(y, ta), i(x, ta)), true), true), true), true), true), true), true), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true), true)
% 11.01/1.88 = { by axiom 13 (ifeq_axiom) }
% 11.01/1.88 ifeq(reorganization(x, ta, tb), true, ifeq(ifeq(greater(s2, s1), true, ifeq(size(y, s2, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, ifeq(organization(y, ta), true, greater(i(y, ta), i(x, ta)), true), true), true), true), true), true), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true), true)
% 11.01/1.88 = { by axiom 11 (t17_FOL_3) }
% 11.01/1.88 ifeq(reorganization(x, ta, tb), true, ifeq(ifeq(greater(s2, s1), true, ifeq(size(y, s2, ta), true, ifeq(true, true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, ifeq(organization(y, ta), true, greater(i(y, ta), i(x, ta)), true), true), true), true), true), true), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true), true)
% 11.01/1.88 = { by axiom 13 (ifeq_axiom) }
% 11.01/1.88 ifeq(reorganization(x, ta, tb), true, ifeq(ifeq(greater(s2, s1), true, ifeq(size(y, s2, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, ifeq(organization(y, ta), true, greater(i(y, ta), i(x, ta)), true), true), true), true), true), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true), true)
% 11.01/1.88 = { by axiom 4 (t17_FOL_1) }
% 11.01/1.88 ifeq(reorganization(x, ta, tb), true, ifeq(ifeq(greater(s2, s1), true, ifeq(size(y, s2, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, ifeq(true, true, greater(i(y, ta), i(x, ta)), true), true), true), true), true), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true), true)
% 11.01/1.88 = { by axiom 13 (ifeq_axiom) }
% 11.01/1.88 ifeq(reorganization(x, ta, tb), true, ifeq(ifeq(greater(s2, s1), true, ifeq(size(y, s2, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(i(y, ta), i(x, ta)), true), true), true), true), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true), true)
% 11.01/1.88 = { by axiom 1 (t17_FOL_7) }
% 11.01/1.88 ifeq(reorganization(x, ta, tb), true, ifeq(ifeq(true, true, ifeq(size(y, s2, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(i(y, ta), i(x, ta)), true), true), true), true), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true), true)
% 11.01/1.88 = { by axiom 13 (ifeq_axiom) }
% 11.01/1.88 ifeq(reorganization(x, ta, tb), true, ifeq(ifeq(size(y, s2, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(i(y, ta), i(x, ta)), true), true), true), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true), true)
% 11.01/1.88 = { by axiom 6 (t17_FOL_6) }
% 11.01/1.88 ifeq(reorganization(x, ta, tb), true, ifeq(ifeq(true, true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(i(y, ta), i(x, ta)), true), true), true), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true), true)
% 11.01/1.88 = { by axiom 13 (ifeq_axiom) }
% 11.01/1.89 ifeq(reorganization(x, ta, tb), true, ifeq(ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(i(y, ta), i(x, ta)), true), true), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true), true)
% 11.01/1.89 = { by axiom 13 (ifeq_axiom) R->L }
% 11.01/1.89 ifeq(reorganization(x, ta, tb), true, ifeq(ifeq(inertia(y, i(y, ta), ta), true, ifeq(ifeq(true, true, inertia(x, i(x, ta), ta), true), true, greater(i(y, ta), i(x, ta)), true), true), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true), true)
% 11.01/1.89 = { by axiom 2 (t17_FOL) R->L }
% 11.01/1.89 ifeq(reorganization(x, ta, tb), true, ifeq(ifeq(inertia(y, i(y, ta), ta), true, ifeq(ifeq(organization(x, ta), true, inertia(x, i(x, ta), ta), true), true, greater(i(y, ta), i(x, ta)), true), true), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true), true)
% 11.01/1.89 = { by axiom 14 (mp5) }
% 11.01/1.89 ifeq(reorganization(x, ta, tb), true, ifeq(ifeq(inertia(y, i(y, ta), ta), true, ifeq(true, true, greater(i(y, ta), i(x, ta)), true), true), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true), true)
% 11.01/1.89 = { by axiom 13 (ifeq_axiom) }
% 11.01/1.89 ifeq(reorganization(x, ta, tb), true, ifeq(ifeq(inertia(y, i(y, ta), ta), true, greater(i(y, ta), i(x, ta)), true), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true), true)
% 11.01/1.89 = { by axiom 13 (ifeq_axiom) R->L }
% 11.01/1.89 ifeq(reorganization(x, ta, tb), true, ifeq(ifeq(ifeq(true, true, inertia(y, i(y, ta), ta), true), true, greater(i(y, ta), i(x, ta)), true), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true), true)
% 11.01/1.89 = { by axiom 4 (t17_FOL_1) R->L }
% 11.01/1.89 ifeq(reorganization(x, ta, tb), true, ifeq(ifeq(ifeq(organization(y, ta), true, inertia(y, i(y, ta), ta), true), true, greater(i(y, ta), i(x, ta)), true), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true), true)
% 11.01/1.89 = { by axiom 14 (mp5) }
% 11.01/1.89 ifeq(reorganization(x, ta, tb), true, ifeq(ifeq(true, true, greater(i(y, ta), i(x, ta)), true), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true), true)
% 11.01/1.89 = { by axiom 13 (ifeq_axiom) }
% 11.01/1.89 ifeq(reorganization(x, ta, tb), true, ifeq(greater(i(y, ta), i(x, ta)), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, greater(tc, tb), true), true), true), true), true), true)
% 11.01/1.89 = { by axiom 13 (ifeq_axiom) R->L }
% 11.01/1.89 ifeq(reorganization(x, ta, tb), true, ifeq(greater(i(y, ta), i(x, ta)), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, ifeq(true, true, greater(tc, tb), true), true), true), true), true), true), true)
% 11.01/1.89 = { by axiom 2 (t17_FOL) R->L }
% 11.01/1.89 ifeq(reorganization(x, ta, tb), true, ifeq(greater(i(y, ta), i(x, ta)), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, ifeq(organization(x, ta), true, greater(tc, tb), true), true), true), true), true), true), true)
% 11.01/1.89 = { by axiom 13 (ifeq_axiom) R->L }
% 11.01/1.89 ifeq(true, true, ifeq(reorganization(x, ta, tb), true, ifeq(greater(i(y, ta), i(x, ta)), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, ifeq(organization(x, ta), true, greater(tc, tb), true), true), true), true), true), true), true), true)
% 11.01/1.89 = { by axiom 13 (ifeq_axiom) R->L }
% 11.01/1.89 ifeq(true, true, ifeq(true, true, ifeq(reorganization(x, ta, tb), true, ifeq(greater(i(y, ta), i(x, ta)), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, ifeq(organization(x, ta), true, greater(tc, tb), true), true), true), true), true), true), true), true), true)
% 11.01/1.89 = { by axiom 10 (t17_FOL_11) R->L }
% 11.01/1.89 ifeq(reorganization_type(y, rt, ta), true, ifeq(true, true, ifeq(reorganization(x, ta, tb), true, ifeq(greater(i(y, ta), i(x, ta)), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, ifeq(organization(x, ta), true, greater(tc, tb), true), true), true), true), true), true), true), true), true)
% 11.01/1.89 = { by axiom 9 (t17_FOL_10) R->L }
% 11.01/1.89 ifeq(reorganization_type(y, rt, ta), true, ifeq(reorganization_type(x, rt, ta), true, ifeq(reorganization(x, ta, tb), true, ifeq(greater(i(y, ta), i(x, ta)), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, ifeq(organization(x, ta), true, greater(tc, tb), true), true), true), true), true), true), true), true), true)
% 11.01/1.89 = { by axiom 13 (ifeq_axiom) R->L }
% 11.01/1.89 ifeq(reorganization_type(y, rt, ta), true, ifeq(reorganization_type(x, rt, ta), true, ifeq(reorganization(x, ta, tb), true, ifeq(greater(i(y, ta), i(x, ta)), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, ifeq(true, true, ifeq(organization(x, ta), true, greater(tc, tb), true), true), true), true), true), true), true), true), true), true)
% 11.01/1.89 = { by axiom 4 (t17_FOL_1) R->L }
% 11.01/1.89 ifeq(reorganization_type(y, rt, ta), true, ifeq(reorganization_type(x, rt, ta), true, ifeq(reorganization(x, ta, tb), true, ifeq(greater(i(y, ta), i(x, ta)), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, ifeq(organization(y, ta), true, ifeq(organization(x, ta), true, greater(tc, tb), true), true), true), true), true), true), true), true), true), true)
% 11.01/1.89 = { by axiom 13 (ifeq_axiom) R->L }
% 11.01/1.89 ifeq(reorganization_type(y, rt, ta), true, ifeq(reorganization_type(x, rt, ta), true, ifeq(reorganization(x, ta, tb), true, ifeq(greater(i(y, ta), i(x, ta)), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, ifeq(true, true, ifeq(organization(y, ta), true, ifeq(organization(x, ta), true, greater(tc, tb), true), true), true), true), true), true), true), true), true), true), true)
% 11.01/1.89 = { by axiom 3 (t17_FOL_2) R->L }
% 11.01/1.89 ifeq(reorganization_type(y, rt, ta), true, ifeq(reorganization_type(x, rt, ta), true, ifeq(reorganization(x, ta, tb), true, ifeq(greater(i(y, ta), i(x, ta)), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, ifeq(organization(y, tc), true, ifeq(organization(y, ta), true, ifeq(organization(x, ta), true, greater(tc, tb), true), true), true), true), true), true), true), true), true), true), true)
% 11.01/1.89 = { by axiom 13 (ifeq_axiom) R->L }
% 11.01/1.89 ifeq(reorganization_type(y, rt, ta), true, ifeq(reorganization_type(x, rt, ta), true, ifeq(true, true, ifeq(reorganization(x, ta, tb), true, ifeq(greater(i(y, ta), i(x, ta)), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, ifeq(organization(y, tc), true, ifeq(organization(y, ta), true, ifeq(organization(x, ta), true, greater(tc, tb), true), true), true), true), true), true), true), true), true), true), true), true)
% 11.01/1.89 = { by axiom 8 (t17_FOL_9) R->L }
% 11.01/1.89 ifeq(reorganization_type(y, rt, ta), true, ifeq(reorganization_type(x, rt, ta), true, ifeq(reorganization(y, ta, tc), true, ifeq(reorganization(x, ta, tb), true, ifeq(greater(i(y, ta), i(x, ta)), true, ifeq(class(y, c, ta), true, ifeq(class(x, c, ta), true, ifeq(inertia(y, i(y, ta), ta), true, ifeq(inertia(x, i(x, ta), ta), true, ifeq(organization(y, tc), true, ifeq(organization(y, ta), true, ifeq(organization(x, ta), true, greater(tc, tb), true), true), true), true), true), true), true), true), true), true), true), true)
% 11.01/1.89 = { by axiom 16 (a13_FOL) }
% 11.01/1.89 true
% 11.01/1.89 % SZS output end Proof
% 11.01/1.89
% 11.01/1.89 RESULT: Theorem (the conjecture is true).
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