18.69/5.69	NO
18.69/5.70	proof of /export/starexec/sandbox/benchmark/theBenchmark.c
18.69/5.70	# AProVE Commit ID: 48fb2092695e11cc9f56e44b17a92a5f88ffb256 marcel 20180622 unpublished dirty
18.69/5.70	
18.69/5.70	
18.69/5.70	Termination of the given C Problem could be disproven:
18.69/5.70	
18.69/5.70	(0) C Problem
18.69/5.70	(1) CToLLVMProof [EQUIVALENT, 162 ms]
18.69/5.70	(2) LLVM problem
18.69/5.70	(3) LLVMToTerminationGraphProof [EQUIVALENT, 1195 ms]
18.69/5.70	(4) LLVM Symbolic Execution Graph
18.69/5.70	(5) SymbolicExecutionGraphToLassoProof [EQUIVALENT, 0 ms]
18.69/5.70	(6) LLVM Symbolic Execution Lasso
18.69/5.70	(7) Lasso2IRS [EQUIVALENT, 90 ms]
18.69/5.70	(8) IntTRS
18.69/5.70	(9) IRS2T2 [EQUIVALENT, 0 ms]
18.69/5.70	(10) T2IntSys
18.69/5.70	(11) T2 [COMPLETE, 1273 ms]
18.69/5.70	(12) NO
18.69/5.70	
18.69/5.70	
18.69/5.70	----------------------------------------
18.69/5.70	
18.69/5.70	(0)
18.69/5.70	Obligation:
18.69/5.70	c file /export/starexec/sandbox/benchmark/theBenchmark.c
18.69/5.70	----------------------------------------
18.69/5.70	
18.69/5.70	(1) CToLLVMProof (EQUIVALENT)
18.69/5.70	Compiled c-file /export/starexec/sandbox/benchmark/theBenchmark.c to LLVM.
18.69/5.70	----------------------------------------
18.69/5.70	
18.69/5.70	(2)
18.69/5.70	Obligation:
18.69/5.70	LLVM Problem
18.69/5.70	
18.69/5.70	Aliases:
18.69/5.70	
18.69/5.70	Data layout:
18.69/5.70	
18.69/5.70	"e-p:64:64:64-i1:8:8-i8:8:8-i16:16:16-i32:32:32-i64:64:64-f32:32:32-f64:64:64-v64:64:64-v128:128:128-a0:0:64-s0:64:64-f80:128:128-n8:16:32:64-S128"
18.69/5.70	
18.69/5.70	Machine:
18.69/5.70	
18.69/5.70	"x86_64-pc-linux-gnu"
18.69/5.70	
18.69/5.70	Type definitions:
18.69/5.70	
18.69/5.70	Global variables:
18.69/5.70	
18.69/5.70	Function declarations and definitions:
18.69/5.70	
18.69/5.70	*BasicFunctionTypename: "__VERIFIER_nondet_int" returnParam: i32 parameters: () variableLength: false visibilityType: DEFAULT callingConvention: ccc
18.69/5.70	*BasicFunctionTypename: "main" linkageType: EXTERNALLY_VISIBLE returnParam: i32 parameters: () variableLength: false visibilityType: DEFAULT callingConvention: ccc
18.69/5.70		0:
18.69/5.70			%1 = alloca i32, align 4
18.69/5.70			%a = alloca i32, align 4
18.69/5.70			%b = alloca i32, align 4
18.69/5.70			%c = alloca i32, align 4
18.69/5.70			%r = alloca i32, align 4
18.69/5.70			store 0, %1
18.69/5.70			%2 = call i32 @__VERIFIER_nondet_int()
18.69/5.70			store %2, %a
18.69/5.70			%3 = call i32 @__VERIFIER_nondet_int()
18.69/5.70			store %3, %b
18.69/5.70			%4 = call i32 @__VERIFIER_nondet_int()
18.69/5.70			store %4, %c
18.69/5.70			br %5
18.69/5.70		5:
18.69/5.70			%6 = load %b
18.69/5.70			%7 = load %c
18.69/5.70			%8 = sub %6 %7
18.69/5.70			%9 = icmp sge %8 1
18.69/5.70			br %9, %10, %14
18.69/5.70		10:
18.69/5.70			%11 = load %a
18.69/5.70			%12 = load %c
18.69/5.70			%13 = icmp eq %11 %12
18.69/5.70			br %14
18.69/5.70		14:
18.69/5.70			%15 = phi [0, %5], [%13, %10]
18.69/5.70			br %15, %16, %23
18.69/5.70		16:
18.69/5.70			%17 = call i32 @__VERIFIER_nondet_int()
18.69/5.70			store %17, %r
18.69/5.70			store 10, %b
18.69/5.70			%18 = load %c
18.69/5.70			%19 = add %18 1
18.69/5.70			%20 = load %r
18.69/5.70			%21 = add %19 %20
18.69/5.70			store %21, %c
18.69/5.70			%22 = load %c
18.69/5.70			store %22, %a
18.69/5.70			br %5
18.69/5.70		23:
18.69/5.70			ret 0
18.69/5.70	
18.69/5.70	
18.69/5.70	Analyze Termination of all function calls matching the pattern:
18.69/5.70	main()
18.69/5.70	----------------------------------------
18.69/5.70	
18.69/5.70	(3) LLVMToTerminationGraphProof (EQUIVALENT)
18.69/5.70	Constructed symbolic execution graph for LLVM program and proved memory safety.
18.69/5.70	----------------------------------------
18.69/5.70	
18.69/5.70	(4)
18.69/5.70	Obligation:
18.69/5.70	SE Graph
18.69/5.70	----------------------------------------
18.69/5.70	
18.69/5.70	(5) SymbolicExecutionGraphToLassoProof (EQUIVALENT)
18.69/5.70	Converted SEGraph to 1 independent lasso.
18.69/5.70	----------------------------------------
18.69/5.70	
18.69/5.70	(6)
18.69/5.70	Obligation:
18.69/5.70	Lasso
18.69/5.70	----------------------------------------
18.69/5.70	
18.69/5.70	(7) Lasso2IRS (EQUIVALENT)
18.69/5.70	Transformed LLVM symbolic execution graph SCC into a rewrite problem. Log: 
18.69/5.70	Generated rules. Obtained 60 rulesP rules:
18.69/5.70	f_183(v103, v104, v105, v106, v107, v108, v109, 10, v111, v112, 1, v114, v115, v116, v117, v118, v119, v120, v121, 0, 3, 4) -> f_184(v103, v104, v105, v106, v107, v108, v109, 10, v116, v112, 1, v111, v114, v115, v117, v118, v119, v120, v121, 0, 3, 4) :|: 0 = 0
18.69/5.70	f_184(v103, v104, v105, v106, v107, v108, v109, 10, v116, v112, 1, v111, v114, v115, v117, v118, v119, v120, v121, 0, 3, 4) -> f_185(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v111, v114, v115, v117, v118, v119, v120, v121, 0, 3, 4) :|: v124 + v116 = 10
18.69/5.70	f_185(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v111, v114, v115, v117, v118, v119, v120, v121, 0, 3, 4) -> f_186(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v111, v114, v115, v117, v118, v119, v120, v121, 0, 3, 9, 4) :|: 1 <= v124 && v116 <= 9
18.69/5.70	f_186(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v111, v114, v115, v117, v118, v119, v120, v121, 0, 3, 9, 4) -> f_188(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v111, v114, v115, v117, v118, v119, v120, v121, 0, 3, 9, 4) :|: 0 = 0
18.69/5.70	f_188(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v111, v114, v115, v117, v118, v119, v120, v121, 0, 3, 9, 4) -> f_190(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v111, v114, v115, v117, v118, v119, v120, v121, 0, 3, 9, 4) :|: TRUE
18.69/5.70	f_190(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v111, v114, v115, v117, v118, v119, v120, v121, 0, 3, 9, 4) -> f_192(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v111, v114, v115, v117, v118, v119, v120, v121, 0, 3, 9, 4) :|: 0 = 0
18.69/5.70	f_192(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v111, v114, v115, v117, v118, v119, v120, v121, 0, 3, 9, 4) -> f_194(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v114, v111, v115, v117, v118, v119, v120, v121, 0, 3, 9, 4) :|: 0 = 0
18.69/5.70	f_194(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v114, v111, v115, v117, v118, v119, v120, v121, 0, 3, 9, 4) -> f_195(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v114, v111, v115, v117, v118, v119, v120, v121, 0, 3, 9, 4) :|: 0 = 0
18.69/5.70	f_195(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v114, v111, v115, v117, v118, v119, v120, v121, 0, 3, 9, 4) -> f_196(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v114, v111, v115, v117, v118, v119, v120, v121, 0, 3, 9, 4) :|: 0 = 0
18.69/5.70	f_196(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v114, v111, v115, v117, v118, v119, v120, v121, 0, 3, 9, 4) -> f_197(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v114, v111, v115, v117, v118, v119, v120, v121, 0, 3, 9, 4) :|: TRUE
18.69/5.70	f_197(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v114, v111, v115, v117, v118, v119, v120, v121, 0, 3, 9, 4) -> f_198(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v176, v111, v115, v114, v117, v118, v119, v120, v121, 0, 3, 9, 4) :|: TRUE
18.69/5.70	f_198(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v176, v111, v115, v114, v117, v118, v119, v120, v121, 0, 3, 9, 4) -> f_199(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v176, v111, v115, v114, v117, v118, v119, v120, v121, 0, 3, 9, 4) :|: TRUE
18.69/5.70	f_199(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v176, v111, v115, v114, v117, v118, v119, v120, v121, 0, 3, 9, 4) -> f_200(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v176, v111, v115, v114, v117, v118, v119, v120, v121, 0, 3, 9, 4) :|: TRUE
18.69/5.70	f_200(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v176, v111, v115, v114, v117, v118, v119, v120, v121, 0, 3, 9, 4) -> f_201(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v176, v115, v114, v117, v118, v119, v120, v121, 0, 3, 9, 4) :|: 0 = 0
18.69/5.70	f_201(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v176, v115, v114, v117, v118, v119, v120, v121, 0, 3, 9, 4) -> f_202(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v176, v178, v114, v117, v118, v119, v120, v121, 0, 3, 9, 4) :|: v178 = 1 + v116 && v178 <= 10
18.69/5.70	f_202(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v176, v178, v114, v117, v118, v119, v120, v121, 0, 3, 9, 4) -> f_203(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v176, v178, v117, v118, v119, v120, v121, 0, 3, 9, 4) :|: 0 = 0
18.69/5.70	f_203(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v176, v178, v117, v118, v119, v120, v121, 0, 3, 9, 4) -> f_204(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v176, v178, v179, v117, v118, v119, v120, v121, 0, 3, 9, 4) :|: v179 = v178 + v176
18.69/5.70	f_204(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v176, v178, v179, v117, v118, v119, v120, v121, 0, 3, 9, 4) -> f_205(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v176, v178, v179, v117, v118, v119, v120, v121, 0, 3, 9, 4) :|: TRUE
18.69/5.70	f_205(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v176, v178, v179, v117, v118, v119, v120, v121, 0, 3, 9, 4) -> f_206(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v176, v178, v179, v117, v118, v119, v120, v121, 0, 3, 9, 4) :|: 0 = 0
18.69/5.70	f_206(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v176, v178, v179, v117, v118, v119, v120, v121, 0, 3, 9, 4) -> f_207(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v176, v178, v179, v117, v118, v119, v120, v121, 0, 3, 9, 4) :|: TRUE
18.69/5.70	f_207(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v176, v178, v179, v117, v118, v119, v120, v121, 0, 3, 9, 4) -> f_208(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v176, v178, v179, v117, v118, v119, v120, v121, 0, 3, 9, 4) :|: TRUE
18.69/5.70	f_208(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v176, v178, v179, v117, v118, v119, v120, v121, 0, 3, 9, 4) -> f_182(v103, v104, v105, v106, v107, v108, v109, 10, v116, v124, 1, v176, v178, v179, v117, v118, v119, v120, v121, 0, 10, 3, 4) :|: TRUE
18.69/5.70	f_182(v103, v104, v105, v106, v107, v108, v109, v110, v111, v112, 1, v114, v115, v116, v117, v118, v119, v120, v121, 0, 10, 3, 4) -> f_183(v103, v104, v105, v106, v107, v108, v109, 10, v111, v112, 1, v114, v115, v116, v117, v118, v119, v120, v121, 0, 3, 4) :|: 0 = 0
18.69/5.70	f_111 -> f_112(v1, v2, 3, 1, 4) :|: 1 <= v1 && v2 = 3 + v1 && 4 <= v2
18.69/5.70	f_112(v1, v2, 3, 1, 4) -> f_113(v1, v3, v2, v4, 3, 1, 4) :|: 1 <= v3 && v4 = 3 + v3 && 4 <= v4
18.69/5.70	f_113(v1, v3, v2, v4, 3, 1, 4) -> f_114(v1, v3, v5, v2, v4, v6, 3, 1, 4) :|: 1 <= v5 && v6 = 3 + v5 && 4 <= v6
18.69/5.70	f_114(v1, v3, v5, v2, v4, v6, 3, 1, 4) -> f_115(v1, v3, v5, v7, v2, v4, v6, v8, 3, 1, 4) :|: 1 <= v7 && v8 = 3 + v7 && 4 <= v8
18.69/5.70	f_115(v1, v3, v5, v7, v2, v4, v6, v8, 3, 1, 4) -> f_116(v1, v3, v5, v7, v9, v2, v4, v6, v8, v10, 3, 1, 4) :|: 1 <= v9 && v10 = 3 + v9 && 4 <= v10
18.69/5.70	f_116(v1, v3, v5, v7, v9, v2, v4, v6, v8, v10, 3, 1, 4) -> f_117(v1, v3, v5, v7, v9, v2, v4, v6, v8, v10, 0, 3, 1, 4) :|: TRUE
18.69/5.70	f_117(v1, v3, v5, v7, v9, v2, v4, v6, v8, v10, 0, 3, 1, 4) -> f_118(v1, v3, v5, v7, v9, v11, v2, v4, v6, v8, v10, 0, 3, 1, 4) :|: TRUE
18.69/5.70	f_118(v1, v3, v5, v7, v9, v11, v2, v4, v6, v8, v10, 0, 3, 1, 4) -> f_119(v1, v3, v5, v7, v9, v11, v2, v4, v6, v8, v10, 0, 3, 1, 4) :|: TRUE
18.69/5.70	f_119(v1, v3, v5, v7, v9, v11, v2, v4, v6, v8, v10, 0, 3, 1, 4) -> f_120(v1, v3, v5, v7, v9, v11, v13, v2, v4, v6, v8, v10, 0, 3, 1, 4) :|: TRUE
18.69/5.70	f_120(v1, v3, v5, v7, v9, v11, v13, v2, v4, v6, v8, v10, 0, 3, 1, 4) -> f_121(v1, v3, v5, v7, v9, v11, v13, v2, v4, v6, v8, v10, 0, 3, 1, 4) :|: TRUE
18.69/5.70	f_121(v1, v3, v5, v7, v9, v11, v13, v2, v4, v6, v8, v10, 0, 3, 1, 4) -> f_122(v1, v3, v5, v7, v9, v11, v13, v15, v2, v4, v6, v8, v10, 0, 3, 1, 4) :|: TRUE
18.69/5.70	f_122(v1, v3, v5, v7, v9, v11, v13, v15, v2, v4, v6, v8, v10, 0, 3, 1, 4) -> f_123(v1, v3, v5, v7, v9, v11, v13, v15, v2, v4, v6, v8, v10, 0, 3, 1, 4) :|: TRUE
18.69/5.70	f_123(v1, v3, v5, v7, v9, v11, v13, v15, v2, v4, v6, v8, v10, 0, 3, 1, 4) -> f_124(v1, v3, v5, v7, v9, v11, v13, v15, v2, v4, v6, v8, v10, 0, 3, 1, 4) :|: TRUE
18.69/5.70	f_124(v1, v3, v5, v7, v9, v11, v13, v15, v2, v4, v6, v8, v10, 0, 3, 1, 4) -> f_125(v1, v3, v5, v7, v9, v11, v13, v15, v2, v4, v6, v8, v10, 0, 3, 1, 4) :|: 0 = 0
18.69/5.70	f_125(v1, v3, v5, v7, v9, v11, v13, v15, v2, v4, v6, v8, v10, 0, 3, 1, 4) -> f_126(v1, v3, v5, v7, v9, v11, v13, v15, v2, v4, v6, v8, v10, 0, 3, 1, 4) :|: 0 = 0
18.69/5.70	f_126(v1, v3, v5, v7, v9, v11, v13, v15, v2, v4, v6, v8, v10, 0, 3, 1, 4) -> f_127(v1, v3, v5, v7, v9, v11, v13, v15, v17, v2, v4, v6, v8, v10, 0, 3, 1, 4) :|: v17 + v15 = v13
18.69/5.70	f_127(v1, v3, v5, v7, v9, v11, v13, v15, v17, v2, v4, v6, v8, v10, 0, 3, 1, 4) -> f_128(v1, v3, v5, v7, v9, v11, v13, v15, v17, v2, v4, v6, v8, v10, 0, 3, 1, 4) :|: 1 <= v17
18.69/5.70	f_128(v1, v3, v5, v7, v9, v11, v13, v15, v17, v2, v4, v6, v8, v10, 0, 3, 1, 4) -> f_130(v1, v3, v5, v7, v9, v11, v13, v15, v17, 1, v2, v4, v6, v8, v10, 0, 3, 4) :|: 0 = 0
18.69/5.70	f_130(v1, v3, v5, v7, v9, v11, v13, v15, v17, 1, v2, v4, v6, v8, v10, 0, 3, 4) -> f_132(v1, v3, v5, v7, v9, v11, v13, v15, v17, 1, v2, v4, v6, v8, v10, 0, 3, 4) :|: TRUE
18.69/5.70	f_132(v1, v3, v5, v7, v9, v11, v13, v15, v17, 1, v2, v4, v6, v8, v10, 0, 3, 4) -> f_134(v1, v3, v5, v7, v9, v11, v13, v15, v17, 1, v2, v4, v6, v8, v10, 0, 3, 4) :|: 0 = 0
18.69/5.70	f_134(v1, v3, v5, v7, v9, v11, v13, v15, v17, 1, v2, v4, v6, v8, v10, 0, 3, 4) -> f_136(v1, v3, v5, v7, v9, v11, v13, v15, v17, 1, v2, v4, v6, v8, v10, 0, 3, 4) :|: 0 = 0
18.69/5.70	f_136(v1, v3, v5, v7, v9, v11, v13, v15, v17, 1, v2, v4, v6, v8, v10, 0, 3, 4) -> f_137(v1, v3, v5, v7, v9, v15, v13, v17, 1, v2, v4, v6, v8, v10, 0, 3, 4) :|: v11 = v15
18.69/5.70	f_137(v1, v3, v5, v7, v9, v15, v13, v17, 1, v2, v4, v6, v8, v10, 0, 3, 4) -> f_139(v1, v3, v5, v7, v9, v15, v13, v17, 1, v2, v4, v6, v8, v10, 0, 3, 4) :|: 0 = 0
18.69/5.70	f_139(v1, v3, v5, v7, v9, v15, v13, v17, 1, v2, v4, v6, v8, v10, 0, 3, 4) -> f_141(v1, v3, v5, v7, v9, v15, v13, v17, 1, v2, v4, v6, v8, v10, 0, 3, 4) :|: 0 = 0
18.69/5.70	f_141(v1, v3, v5, v7, v9, v15, v13, v17, 1, v2, v4, v6, v8, v10, 0, 3, 4) -> f_143(v1, v3, v5, v7, v9, v15, v13, v17, 1, v2, v4, v6, v8, v10, 0, 3, 4) :|: TRUE
18.69/5.70	f_143(v1, v3, v5, v7, v9, v15, v13, v17, 1, v2, v4, v6, v8, v10, 0, 3, 4) -> f_145(v1, v3, v5, v7, v9, v15, v13, v17, 1, v26, v2, v4, v6, v8, v10, 0, 3, 4) :|: TRUE
18.69/5.70	f_145(v1, v3, v5, v7, v9, v15, v13, v17, 1, v26, v2, v4, v6, v8, v10, 0, 3, 4) -> f_146(v1, v3, v5, v7, v9, v15, v13, v17, 1, v26, v2, v4, v6, v8, v10, 0, 3, 4) :|: TRUE
18.69/5.70	f_146(v1, v3, v5, v7, v9, v15, v13, v17, 1, v26, v2, v4, v6, v8, v10, 0, 3, 4) -> f_147(v1, v3, v5, v7, v9, v15, v13, v17, 1, v26, v2, v4, v6, v8, v10, 0, 10, 3, 4) :|: TRUE
18.69/5.70	f_147(v1, v3, v5, v7, v9, v15, v13, v17, 1, v26, v2, v4, v6, v8, v10, 0, 10, 3, 4) -> f_148(v1, v3, v5, v7, v9, v15, v13, v17, 1, v26, v2, v4, v6, v8, v10, 0, 10, 3, 4) :|: 0 = 0
18.69/5.70	f_148(v1, v3, v5, v7, v9, v15, v13, v17, 1, v26, v2, v4, v6, v8, v10, 0, 10, 3, 4) -> f_149(v1, v3, v5, v7, v9, v15, v13, v17, 1, v26, v28, v2, v4, v6, v8, v10, 0, 10, 3, 4) :|: v28 = 1 + v15
18.69/5.70	f_149(v1, v3, v5, v7, v9, v15, v13, v17, 1, v26, v28, v2, v4, v6, v8, v10, 0, 10, 3, 4) -> f_150(v1, v3, v5, v7, v9, v15, v13, v17, 1, v26, v28, v2, v4, v6, v8, v10, 0, 10, 3, 4) :|: 0 = 0
18.69/5.70	f_150(v1, v3, v5, v7, v9, v15, v13, v17, 1, v26, v28, v2, v4, v6, v8, v10, 0, 10, 3, 4) -> f_151(v1, v3, v5, v7, v9, v15, v13, v17, 1, v26, v28, v29, v2, v4, v6, v8, v10, 0, 10, 3, 4) :|: v29 = v28 + v26
18.69/5.70	f_151(v1, v3, v5, v7, v9, v15, v13, v17, 1, v26, v28, v29, v2, v4, v6, v8, v10, 0, 10, 3, 4) -> f_152(v1, v3, v5, v7, v9, v15, v13, v17, 1, v26, v28, v29, v2, v4, v6, v8, v10, 0, 10, 3, 4) :|: TRUE
18.69/5.70	f_152(v1, v3, v5, v7, v9, v15, v13, v17, 1, v26, v28, v29, v2, v4, v6, v8, v10, 0, 10, 3, 4) -> f_153(v1, v3, v5, v7, v9, v15, v13, v17, 1, v26, v28, v29, v2, v4, v6, v8, v10, 0, 10, 3, 4) :|: 0 = 0
18.69/5.70	f_153(v1, v3, v5, v7, v9, v15, v13, v17, 1, v26, v28, v29, v2, v4, v6, v8, v10, 0, 10, 3, 4) -> f_154(v1, v3, v5, v7, v9, v15, v13, v17, 1, v26, v28, v29, v2, v4, v6, v8, v10, 0, 10, 3, 4) :|: TRUE
18.69/5.70	f_154(v1, v3, v5, v7, v9, v15, v13, v17, 1, v26, v28, v29, v2, v4, v6, v8, v10, 0, 10, 3, 4) -> f_155(v1, v3, v5, v7, v9, v15, v13, v17, 1, v26, v28, v29, v2, v4, v6, v8, v10, 0, 10, 3, 4) :|: TRUE
18.69/5.70	f_155(v1, v3, v5, v7, v9, v15, v13, v17, 1, v26, v28, v29, v2, v4, v6, v8, v10, 0, 10, 3, 4) -> f_182(v1, v3, v5, v7, v9, v15, v13, v13, v15, v17, 1, v26, v28, v29, v2, v4, v6, v8, v10, 0, 10, 3, 4) :|: TRUE
18.69/5.70	Combined rules. Obtained 2 rulesP rules:
18.69/5.70	f_183(v103:0, v104:0, v105:0, v106:0, v107:0, v108:0, v109:0, 10, v111:0, v112:0, 1, v114:0, v115:0, v116:0, v117:0, v118:0, v119:0, v120:0, v121:0, 0, 3, 4) -> f_183(v103:0, v104:0, v105:0, v106:0, v107:0, v108:0, v109:0, 10, v116:0, v124:0, 1, v176:0, 1 + v116:0, 1 + v116:0 + v176:0, v117:0, v118:0, v119:0, v120:0, v121:0, 0, 3, 4) :|: v116:0 < 10 && v124:0 > 0 && v124:0 + v116:0 = 10
18.69/5.70	f_111 -> f_183(v1:0, v3:0, v5:0, v7:0, v9:0, v11:0, v17:0 + v11:0, 10, v11:0, v17:0, 1, v26:0, 1 + v11:0, 1 + v11:0 + v26:0, 3 + v1:0, 3 + v3:0, 3 + v5:0, 3 + v7:0, 3 + v9:0, 0, 3, 4) :|: v3:0 > 0 && v1:0 > 0 && v5:0 > 0 && v7:0 > 0 && v9:0 > 0 && v17:0 > 0
18.69/5.70	Filtered unneeded arguments:
18.69/5.70	   f_183(x1, x2, x3, x4, x5, x6, x7, x8, x9, x10, x11, x12, x13, x14, x15, x16, x17, x18, x19, x20, x21, x22) -> f_183(x9, x10, x13, x14)
18.69/5.70	Removed division, modulo operations, cleaned up constraints. Obtained 2 rules.P rules:
18.69/5.70	f_183(v111:0, v112:0, v115:0, v116:0) -> f_183(v116:0, v124:0, 1 + v116:0, 1 + v116:0 + v176:0) :|: v124:0 > 0 && v124:0 + v116:0 = 10 && v116:0 < 10
18.69/5.70	f_111 -> f_183(v11:0, v17:0, 1 + v11:0, 1 + v11:0 + v26:0) :|: v17:0 > 0
18.69/5.70	
18.69/5.70	----------------------------------------
18.69/5.70	
18.69/5.70	(8)
18.69/5.70	Obligation:
18.69/5.70	Rules:
18.69/5.70	f_183(v111:0, v112:0, v115:0, v116:0) -> f_183(v116:0, v124:0, 1 + v116:0, 1 + v116:0 + v176:0) :|: v124:0 > 0 && v124:0 + v116:0 = 10 && v116:0 < 10
18.69/5.70	f_111 -> f_183(v11:0, v17:0, 1 + v11:0, 1 + v11:0 + v26:0) :|: v17:0 > 0
18.69/5.70	Start term: f_111
18.69/5.70	
18.69/5.70	----------------------------------------
18.69/5.70	
18.69/5.70	(9) IRS2T2 (EQUIVALENT)
18.69/5.70	Transformed input IRS into an integer transition system.Used the following mapping from defined symbols to location IDs:
18.69/5.70	
18.69/5.70	   (f_183_4,1)
18.69/5.70	   (f_111_4,2)
18.69/5.70	
18.69/5.70	----------------------------------------
18.69/5.70	
18.69/5.70	(10)
18.69/5.70	Obligation:
18.69/5.70	START: 2;
18.69/5.70	
18.69/5.70	FROM: 1;
18.69/5.70	oldX0 := x0;
18.69/5.70	oldX1 := x1;
18.69/5.70	oldX2 := x2;
18.69/5.70	oldX3 := x3;
18.69/5.70	oldX4 := -(oldX3 - 10);
18.69/5.70	oldX5 := nondet();
18.69/5.70	assume(oldX4 > 0 && oldX4 + oldX3 = 10 && oldX3 < 10);
18.69/5.70	x0 := oldX3;
18.69/5.70	x1 := -(oldX3 - 10);
18.69/5.70	x2 := 1 + oldX3;
18.69/5.70	x3 := 1 + oldX3 + oldX5;
18.69/5.70	TO: 1;
18.69/5.70	
18.69/5.70	FROM: 2;
18.69/5.70	oldX0 := x0;
18.69/5.70	oldX1 := x1;
18.69/5.70	oldX2 := x2;
18.69/5.70	oldX3 := x3;
18.69/5.70	oldX4 := nondet();
18.69/5.70	oldX5 := nondet();
18.69/5.70	oldX6 := nondet();
18.69/5.70	assume(oldX5 > 0);
18.69/5.70	x0 := oldX4;
18.69/5.70	x1 := oldX5;
18.69/5.70	x2 := 1 + oldX4;
18.69/5.70	x3 := 1 + oldX4 + oldX6;
18.69/5.70	TO: 1;
18.69/5.70	
18.69/5.70	
18.69/5.70	----------------------------------------
18.69/5.70	
18.69/5.70	(11) T2 (COMPLETE)
18.69/5.70	Found this recurrent set for cutpoint 5: oldX4 == -1 and oldX5 == 1 and oldX6 == 0 and x3 == 0 or oldX4 == -1 and oldX5 == -3 and oldX6 == 0 and x3 == -2
18.69/5.70	
18.69/5.70	----------------------------------------
18.69/5.70	
18.69/5.70	(12)
18.69/5.70	NO
18.93/9.71	EOF