298.10/289.76	WORST_CASE(Omega(n^1), O(n^1))
298.10/289.78	proof of /export/starexec/sandbox/benchmark/theBenchmark.koat
298.10/289.78	# AProVE Commit ID: 48fb2092695e11cc9f56e44b17a92a5f88ffb256 marcel 20180622 unpublished dirty
298.10/289.78	
298.10/289.78	
298.10/289.78	The runtime complexity of the given CpxIntTrs could be proven to be BOUNDS(n^1, nat(-4 * Arg_2 + max(-4 + 4 * Arg_4, -4 + -4 * Arg_0 + 4 * Arg_4)) + nat(-4 * Arg_2 + 4 * Arg_4) + max(6 + -1 * Arg_2 + Arg_4, 7) + nat(-3 * Arg_2 + 3 * Arg_4) + nat(-2 + -2 * Arg_2 + 2 * Arg_4)).
298.10/289.78	
298.10/289.78	(0) CpxIntTrs
298.10/289.78	(1) Koat2 Proof [FINISHED, 4039 ms]
298.10/289.78	(2) BOUNDS(1, nat(-4 * Arg_2 + max(-4 + 4 * Arg_4, -4 + -4 * Arg_0 + 4 * Arg_4)) + nat(-4 * Arg_2 + 4 * Arg_4) + max(6 + -1 * Arg_2 + Arg_4, 7) + nat(-3 * Arg_2 + 3 * Arg_4) + nat(-2 + -2 * Arg_2 + 2 * Arg_4))
298.10/289.78	(3) Loat Proof [FINISHED, 288.6 s]
298.10/289.78	(4) BOUNDS(n^1, INF)
298.10/289.78	
298.10/289.78	
298.10/289.78	----------------------------------------
298.10/289.78	
298.10/289.78	(0)
298.10/289.78	Obligation:
298.10/289.78	Complexity Int TRS consisting of the following rules:
298.10/289.78	start(A, B, C, D, E, F) -> Com_1(stop(A, B, C, D, E, F)) :|: 0 >= A + 1 && B >= C && B <= C && D >= E && D <= E && F >= A && F <= A
298.10/289.78	start(A, B, C, D, E, F) -> Com_1(stop(A, B, C, D, E, F)) :|: A >= 0 && C >= E + 1 && B >= C && B <= C && D >= E && D <= E && F >= A && F <= A
298.10/289.78	start(A, B, C, D, E, F) -> Com_1(lbl91(A, B, C, D - 1 - F, E, F)) :|: A >= 0 && E >= C && B >= C && B <= C && D >= E && D <= E && F >= A && F <= A
298.10/289.78	start(A, B, C, D, E, F) -> Com_1(lbl101(A, 1 + F + B, C, D, E, F)) :|: A >= 0 && E >= C && B >= C && B <= C && D >= E && D <= E && F >= A && F <= A
298.10/289.78	lbl91(A, B, C, D, E, F) -> Com_1(stop(A, B, C, D, E, F)) :|: B >= D + 1 && B >= C && A >= 0 && A + D + 1 >= B && E >= A + D + 1 && F >= A && F <= A
298.10/289.78	lbl91(A, B, C, D, E, F) -> Com_1(stop(A, B, C, D, E, F)) :|: D >= B && 0 >= A + 1 && B >= C && A >= 0 && A + D + 1 >= B && E >= A + D + 1 && F >= A && F <= A
298.10/289.78	lbl91(A, B, C, D, E, F) -> Com_1(lbl91(A, B, C, D - 1 - F, E, F)) :|: A >= 0 && D >= B && B >= C && A + D + 1 >= B && E >= A + D + 1 && F >= A && F <= A
298.10/289.78	lbl91(A, B, C, D, E, F) -> Com_1(lbl101(A, 1 + F + B, C, D, E, F)) :|: A >= 0 && D >= B && B >= C && A + D + 1 >= B && E >= A + D + 1 && F >= A && F <= A
298.10/289.78	lbl101(A, B, C, D, E, F) -> Com_1(stop(A, B, C, D, E, F)) :|: B >= D + 1 && E >= D && A >= 0 && B >= A + C + 1 && A + D + 1 >= B && F >= A && F <= A
298.10/289.78	lbl101(A, B, C, D, E, F) -> Com_1(stop(A, B, C, D, E, F)) :|: D >= B && 0 >= A + 1 && E >= D && A >= 0 && B >= A + C + 1 && A + D + 1 >= B && F >= A && F <= A
298.10/289.78	lbl101(A, B, C, D, E, F) -> Com_1(lbl91(A, B, C, D - 1 - F, E, F)) :|: A >= 0 && D >= B && E >= D && B >= A + C + 1 && A + D + 1 >= B && F >= A && F <= A
298.10/289.78	lbl101(A, B, C, D, E, F) -> Com_1(lbl101(A, 1 + F + B, C, D, E, F)) :|: A >= 0 && D >= B && E >= D && B >= A + C + 1 && A + D + 1 >= B && F >= A && F <= A
298.10/289.78	start0(A, B, C, D, E, F) -> Com_1(start(A, C, C, E, E, A)) :|: TRUE
298.10/289.78	
298.10/289.78	The start-symbols are:[start0_6]
298.10/289.78	
298.10/289.78	
298.10/289.78	----------------------------------------
298.10/289.78	
298.10/289.78	(1) Koat2 Proof (FINISHED)
298.10/289.78	YES( ?, 7+max([0, -1+Arg_4-Arg_2])+max([0, Arg_4-Arg_2])+max([0, -1+Arg_4-Arg_2])+max([0, -4*Arg_2+max([4*(-1+Arg_4-Arg_0), 4*(-1+Arg_4)])])+max([0, Arg_4-Arg_2])+max([0, -1+Arg_4-Arg_2])+max([0, -4*Arg_2+4*Arg_4])+max([0, Arg_4-Arg_2]) {O(n)})
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	Initial Complexity Problem:
298.10/289.78	
298.10/289.78	  Start:  start0  
298.10/289.78	
298.10/289.78	  Program_Vars:  Arg_0, Arg_1, Arg_2, Arg_3, Arg_4, Arg_5  
298.10/289.78	
298.10/289.78	  Temp_Vars:    
298.10/289.78	
298.10/289.78	  Locations:  lbl101, lbl91, start, start0, stop  
298.10/289.78	
298.10/289.78	  Transitions:
298.10/289.78	
298.10/289.78	  lbl101(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5) -> lbl101(Arg_0,1+Arg_5+Arg_1,Arg_2,Arg_3,Arg_4,Arg_5):|:Arg_5 <= Arg_0 && 0 <= Arg_5 && 0 <= Arg_0+Arg_5 && Arg_0 <= Arg_5 && Arg_3 <= Arg_4 && Arg_2 <= Arg_4 && Arg_2 <= Arg_3 && 1+Arg_2 <= Arg_1 && 0 <= Arg_0 && 0 <= Arg_0 && Arg_1 <= Arg_3 && Arg_3 <= Arg_4 && Arg_0+Arg_2+1 <= Arg_1 && Arg_1 <= Arg_0+Arg_3+1 && Arg_5 <= Arg_0 && Arg_0 <= Arg_5
298.10/289.78	
298.10/289.78	  lbl101(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5) -> lbl91(Arg_0,Arg_1,Arg_2,Arg_3-1-Arg_5,Arg_4,Arg_5):|:Arg_5 <= Arg_0 && 0 <= Arg_5 && 0 <= Arg_0+Arg_5 && Arg_0 <= Arg_5 && Arg_3 <= Arg_4 && Arg_2 <= Arg_4 && Arg_2 <= Arg_3 && 1+Arg_2 <= Arg_1 && 0 <= Arg_0 && 0 <= Arg_0 && Arg_1 <= Arg_3 && Arg_3 <= Arg_4 && Arg_0+Arg_2+1 <= Arg_1 && Arg_1 <= Arg_0+Arg_3+1 && Arg_5 <= Arg_0 && Arg_0 <= Arg_5
298.10/289.78	
298.10/289.78	  lbl101(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5) -> stop(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5):|:Arg_5 <= Arg_0 && 0 <= Arg_5 && 0 <= Arg_0+Arg_5 && Arg_0 <= Arg_5 && Arg_3 <= Arg_4 && Arg_2 <= Arg_4 && Arg_2 <= Arg_3 && 1+Arg_2 <= Arg_1 && 0 <= Arg_0 && Arg_3+1 <= Arg_1 && Arg_3 <= Arg_4 && 0 <= Arg_0 && Arg_0+Arg_2+1 <= Arg_1 && Arg_1 <= Arg_0+Arg_3+1 && Arg_5 <= Arg_0 && Arg_0 <= Arg_5
298.10/289.78	
298.10/289.78	  lbl91(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5) -> lbl101(Arg_0,1+Arg_5+Arg_1,Arg_2,Arg_3,Arg_4,Arg_5):|:Arg_5 <= Arg_0 && 0 <= Arg_5 && 0 <= Arg_0+Arg_5 && Arg_0 <= Arg_5 && 1+Arg_3 <= Arg_4 && Arg_2 <= Arg_4 && Arg_1 <= Arg_4 && Arg_2 <= Arg_1 && 0 <= Arg_0 && 0 <= Arg_0 && Arg_1 <= Arg_3 && Arg_2 <= Arg_1 && Arg_1 <= Arg_0+Arg_3+1 && Arg_0+Arg_3+1 <= Arg_4 && Arg_5 <= Arg_0 && Arg_0 <= Arg_5
298.10/289.78	
298.10/289.78	  lbl91(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5) -> lbl91(Arg_0,Arg_1,Arg_2,Arg_3-1-Arg_5,Arg_4,Arg_5):|:Arg_5 <= Arg_0 && 0 <= Arg_5 && 0 <= Arg_0+Arg_5 && Arg_0 <= Arg_5 && 1+Arg_3 <= Arg_4 && Arg_2 <= Arg_4 && Arg_1 <= Arg_4 && Arg_2 <= Arg_1 && 0 <= Arg_0 && 0 <= Arg_0 && Arg_1 <= Arg_3 && Arg_2 <= Arg_1 && Arg_1 <= Arg_0+Arg_3+1 && Arg_0+Arg_3+1 <= Arg_4 && Arg_5 <= Arg_0 && Arg_0 <= Arg_5
298.10/289.78	
298.10/289.78	  lbl91(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5) -> stop(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5):|:Arg_5 <= Arg_0 && 0 <= Arg_5 && 0 <= Arg_0+Arg_5 && Arg_0 <= Arg_5 && 1+Arg_3 <= Arg_4 && Arg_2 <= Arg_4 && Arg_1 <= Arg_4 && Arg_2 <= Arg_1 && 0 <= Arg_0 && Arg_3+1 <= Arg_1 && Arg_2 <= Arg_1 && 0 <= Arg_0 && Arg_1 <= Arg_0+Arg_3+1 && Arg_0+Arg_3+1 <= Arg_4 && Arg_5 <= Arg_0 && Arg_0 <= Arg_5
298.10/289.78	
298.10/289.78	  start(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5) -> lbl101(Arg_0,1+Arg_5+Arg_1,Arg_2,Arg_3,Arg_4,Arg_5):|:Arg_5 <= Arg_0 && Arg_0 <= Arg_5 && Arg_4 <= Arg_3 && Arg_3 <= Arg_4 && Arg_2 <= Arg_1 && Arg_1 <= Arg_2 && 0 <= Arg_0 && Arg_2 <= Arg_4 && Arg_1 <= Arg_2 && Arg_2 <= Arg_1 && Arg_3 <= Arg_4 && Arg_4 <= Arg_3 && Arg_5 <= Arg_0 && Arg_0 <= Arg_5
298.10/289.78	
298.10/289.78	  start(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5) -> lbl91(Arg_0,Arg_1,Arg_2,Arg_3-1-Arg_5,Arg_4,Arg_5):|:Arg_5 <= Arg_0 && Arg_0 <= Arg_5 && Arg_4 <= Arg_3 && Arg_3 <= Arg_4 && Arg_2 <= Arg_1 && Arg_1 <= Arg_2 && 0 <= Arg_0 && Arg_2 <= Arg_4 && Arg_1 <= Arg_2 && Arg_2 <= Arg_1 && Arg_3 <= Arg_4 && Arg_4 <= Arg_3 && Arg_5 <= Arg_0 && Arg_0 <= Arg_5
298.10/289.78	
298.10/289.78	  start(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5) -> stop(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5):|:Arg_5 <= Arg_0 && Arg_0 <= Arg_5 && Arg_4 <= Arg_3 && Arg_3 <= Arg_4 && Arg_2 <= Arg_1 && Arg_1 <= Arg_2 && Arg_0+1 <= 0 && Arg_1 <= Arg_2 && Arg_2 <= Arg_1 && Arg_3 <= Arg_4 && Arg_4 <= Arg_3 && Arg_5 <= Arg_0 && Arg_0 <= Arg_5
298.10/289.78	
298.10/289.78	  start(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5) -> stop(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5):|:Arg_5 <= Arg_0 && Arg_0 <= Arg_5 && Arg_4 <= Arg_3 && Arg_3 <= Arg_4 && Arg_2 <= Arg_1 && Arg_1 <= Arg_2 && 0 <= Arg_0 && Arg_4+1 <= Arg_2 && Arg_1 <= Arg_2 && Arg_2 <= Arg_1 && Arg_3 <= Arg_4 && Arg_4 <= Arg_3 && Arg_5 <= Arg_0 && Arg_0 <= Arg_5
298.10/289.78	
298.10/289.78	  start0(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5) -> start(Arg_0,Arg_2,Arg_2,Arg_4,Arg_4,Arg_0):|:  
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	Timebounds: 
298.10/289.78	
298.10/289.78	  Overall timebound: 7+max([0, -1+Arg_4-Arg_2])+max([0, Arg_4-Arg_2])+max([0, -1+Arg_4-Arg_2])+max([0, -4*Arg_2+max([4*(-1+Arg_4-Arg_0), 4*(-1+Arg_4)])])+max([0, Arg_4-Arg_2])+max([0, -1+Arg_4-Arg_2])+max([0, -4*Arg_2+4*Arg_4])+max([0, Arg_4-Arg_2]) {O(n)}
298.10/289.78	
298.10/289.78	  8: lbl101->stop: 1 {O(1)}
298.10/289.78	
298.10/289.78	  10: lbl101->lbl91: max([0, -4*Arg_2+4*Arg_4])+max([0, -4*Arg_2+max([4*(-1+Arg_4-Arg_0), 4*(-1+Arg_4)])]) {O(n)}
298.10/289.78	
298.10/289.78	  11: lbl101->lbl101: max([0, Arg_4-Arg_2])+max([0, -1+Arg_4-Arg_2]) {O(n)}
298.10/289.78	
298.10/289.78	  4: lbl91->stop: 1 {O(1)}
298.10/289.78	
298.10/289.78	  6: lbl91->lbl91: max([0, -1+Arg_4-Arg_2])+max([0, Arg_4-Arg_2]) {O(n)}
298.10/289.78	
298.10/289.78	  7: lbl91->lbl101: max([0, -1+Arg_4-Arg_2])+max([0, Arg_4-Arg_2]) {O(n)}
298.10/289.78	
298.10/289.78	  0: start->stop: 1 {O(1)}
298.10/289.78	
298.10/289.78	  1: start->stop: 1 {O(1)}
298.10/289.78	
298.10/289.78	  2: start->lbl91: 1 {O(1)}
298.10/289.78	
298.10/289.78	  3: start->lbl101: 1 {O(1)}
298.10/289.78	
298.10/289.78	  12: start0->start: 1 {O(1)}
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	Costbounds:
298.10/289.78	
298.10/289.78	  Overall costbound: 7+max([0, -1+Arg_4-Arg_2])+max([0, Arg_4-Arg_2])+max([0, -1+Arg_4-Arg_2])+max([0, -4*Arg_2+max([4*(-1+Arg_4-Arg_0), 4*(-1+Arg_4)])])+max([0, Arg_4-Arg_2])+max([0, -1+Arg_4-Arg_2])+max([0, -4*Arg_2+4*Arg_4])+max([0, Arg_4-Arg_2]) {O(n)}
298.10/289.78	
298.10/289.78	  8: lbl101->stop: 1 {O(1)}
298.10/289.78	
298.10/289.78	  10: lbl101->lbl91: max([0, -4*Arg_2+4*Arg_4])+max([0, -4*Arg_2+max([4*(-1+Arg_4-Arg_0), 4*(-1+Arg_4)])]) {O(n)}
298.10/289.78	
298.10/289.78	  11: lbl101->lbl101: max([0, Arg_4-Arg_2])+max([0, -1+Arg_4-Arg_2]) {O(n)}
298.10/289.78	
298.10/289.78	  4: lbl91->stop: 1 {O(1)}
298.10/289.78	
298.10/289.78	  6: lbl91->lbl91: max([0, -1+Arg_4-Arg_2])+max([0, Arg_4-Arg_2]) {O(n)}
298.10/289.78	
298.10/289.78	  7: lbl91->lbl101: max([0, -1+Arg_4-Arg_2])+max([0, Arg_4-Arg_2]) {O(n)}
298.10/289.78	
298.10/289.78	  0: start->stop: 1 {O(1)}
298.10/289.78	
298.10/289.78	  1: start->stop: 1 {O(1)}
298.10/289.78	
298.10/289.78	  2: start->lbl91: 1 {O(1)}
298.10/289.78	
298.10/289.78	  3: start->lbl101: 1 {O(1)}
298.10/289.78	
298.10/289.78	  12: start0->start: 1 {O(1)}
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	Sizebounds:
298.10/289.78	
298.10/289.78	`Lower:
298.10/289.78	
298.10/289.78	  8: lbl101->stop, Arg_0: 0 {O(1)}
298.10/289.78	
298.10/289.78	  8: lbl101->stop, Arg_1: min([Arg_2, -(-1-Arg_2)]) {O(n)}
298.10/289.78	
298.10/289.78	  8: lbl101->stop, Arg_2: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  8: lbl101->stop, Arg_3: min([Arg_4, -((max([0, -4*Arg_2+4*Arg_4])+max([0, -4*Arg_2+max([4*(-1+Arg_4-Arg_0), 4*(-1+Arg_4)])]))*max([1, 1+Arg_0])+(max([0, -1+Arg_4-Arg_2])+max([0, Arg_4-Arg_2]))*max([1, 1+Arg_0])+max([0, max([-(Arg_4), max([-(Arg_4), 1+Arg_0-Arg_4])])]))]) {O(n^2)}
298.10/289.78	
298.10/289.78	  8: lbl101->stop, Arg_4: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  8: lbl101->stop, Arg_5: 0 {O(1)}
298.10/289.78	
298.10/289.78	  10: lbl101->lbl91, Arg_0: 0 {O(1)}
298.10/289.78	
298.10/289.78	  10: lbl101->lbl91, Arg_1: min([Arg_2, -(-1-Arg_2)]) {O(n)}
298.10/289.78	
298.10/289.78	  10: lbl101->lbl91, Arg_2: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  10: lbl101->lbl91, Arg_3: min([0, min([Arg_4, min([Arg_4, -(1+Arg_0-Arg_4)])])])+(min([0, -(-4*Arg_2+4*Arg_4)])-max([0, -4*Arg_2+max([4*(-1+Arg_4-Arg_0), 4*(-1+Arg_4)])]))*max([1, 1+Arg_0])+(min([0, -(-1+Arg_4-Arg_2)])-max([0, Arg_4-Arg_2]))*max([1, 1+Arg_0]) {O(n^2)}
298.10/289.78	
298.10/289.78	  10: lbl101->lbl91, Arg_4: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  10: lbl101->lbl91, Arg_5: 0 {O(1)}
298.10/289.78	
298.10/289.78	  11: lbl101->lbl101, Arg_0: 0 {O(1)}
298.10/289.78	
298.10/289.78	  11: lbl101->lbl101, Arg_1: min([Arg_2, -(-1-Arg_2)]) {O(n)}
298.10/289.78	
298.10/289.78	  11: lbl101->lbl101, Arg_2: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  11: lbl101->lbl101, Arg_3: min([0, min([Arg_4, min([Arg_4, -(1+Arg_0-Arg_4)])])])+(min([0, -(-4*Arg_2+4*Arg_4)])-max([0, -4*Arg_2+max([4*(-1+Arg_4-Arg_0), 4*(-1+Arg_4)])]))*max([1, 1+Arg_0])+(min([0, -(-1+Arg_4-Arg_2)])-max([0, Arg_4-Arg_2]))*max([1, 1+Arg_0]) {O(n^2)}
298.10/289.78	
298.10/289.78	  11: lbl101->lbl101, Arg_4: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  11: lbl101->lbl101, Arg_5: 0 {O(1)}
298.10/289.78	
298.10/289.78	  4: lbl91->stop, Arg_0: 0 {O(1)}
298.10/289.78	
298.10/289.78	  4: lbl91->stop, Arg_1: min([Arg_2, min([Arg_2, -(-1-Arg_2)])]) {O(n)}
298.10/289.78	
298.10/289.78	  4: lbl91->stop, Arg_2: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  4: lbl91->stop, Arg_3: min([-((max([0, -4*Arg_2+4*Arg_4])+max([0, -4*Arg_2+max([4*(-1+Arg_4-Arg_0), 4*(-1+Arg_4)])]))*max([1, 1+Arg_0])+(max([0, -1+Arg_4-Arg_2])+max([0, Arg_4-Arg_2]))*max([1, 1+Arg_0])+max([0, max([-(Arg_4), max([-(Arg_4), 1+Arg_0-Arg_4])])])), min([-(1+Arg_0-Arg_4), -((max([0, -4*Arg_2+4*Arg_4])+max([0, -4*Arg_2+max([4*(-1+Arg_4-Arg_0), 4*(-1+Arg_4)])]))*max([1, 1+Arg_0])+(max([0, -1+Arg_4-Arg_2])+max([0, Arg_4-Arg_2]))*max([1, 1+Arg_0])+max([0, max([-(Arg_4), max([-(Arg_4), 1+Arg_0-Arg_4])])]))])]) {O(n^2)}
298.10/289.78	
298.10/289.78	  4: lbl91->stop, Arg_4: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  4: lbl91->stop, Arg_5: 0 {O(1)}
298.10/289.78	
298.10/289.78	  6: lbl91->lbl91, Arg_0: 0 {O(1)}
298.10/289.78	
298.10/289.78	  6: lbl91->lbl91, Arg_1: min([Arg_2, -(-1-Arg_2)]) {O(n)}
298.10/289.78	
298.10/289.78	  6: lbl91->lbl91, Arg_2: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  6: lbl91->lbl91, Arg_3: min([0, min([Arg_4, min([Arg_4, -(1+Arg_0-Arg_4)])])])+(min([0, -(-4*Arg_2+4*Arg_4)])-max([0, -4*Arg_2+max([4*(-1+Arg_4-Arg_0), 4*(-1+Arg_4)])]))*max([1, 1+Arg_0])+(min([0, -(-1+Arg_4-Arg_2)])-max([0, Arg_4-Arg_2]))*max([1, 1+Arg_0]) {O(n^2)}
298.10/289.78	
298.10/289.78	  6: lbl91->lbl91, Arg_4: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  6: lbl91->lbl91, Arg_5: 0 {O(1)}
298.10/289.78	
298.10/289.78	  7: lbl91->lbl101, Arg_0: 0 {O(1)}
298.10/289.78	
298.10/289.78	  7: lbl91->lbl101, Arg_1: min([Arg_2, -(-1-Arg_2)]) {O(n)}
298.10/289.78	
298.10/289.78	  7: lbl91->lbl101, Arg_2: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  7: lbl91->lbl101, Arg_3: min([0, min([Arg_4, min([Arg_4, -(1+Arg_0-Arg_4)])])])+(min([0, -(-4*Arg_2+4*Arg_4)])-max([0, -4*Arg_2+max([4*(-1+Arg_4-Arg_0), 4*(-1+Arg_4)])]))*max([1, 1+Arg_0])+(min([0, -(-1+Arg_4-Arg_2)])-max([0, Arg_4-Arg_2]))*max([1, 1+Arg_0]) {O(n^2)}
298.10/289.78	
298.10/289.78	  7: lbl91->lbl101, Arg_4: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  7: lbl91->lbl101, Arg_5: 0 {O(1)}
298.10/289.78	
298.10/289.78	  0: start->stop, Arg_0: Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	  0: start->stop, Arg_1: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  0: start->stop, Arg_2: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  0: start->stop, Arg_3: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  0: start->stop, Arg_4: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  0: start->stop, Arg_5: Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	  1: start->stop, Arg_0: 0 {O(1)}
298.10/289.78	
298.10/289.78	  1: start->stop, Arg_1: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  1: start->stop, Arg_2: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  1: start->stop, Arg_3: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  1: start->stop, Arg_4: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  1: start->stop, Arg_5: 0 {O(1)}
298.10/289.78	
298.10/289.78	  2: start->lbl91, Arg_0: 0 {O(1)}
298.10/289.78	
298.10/289.78	  2: start->lbl91, Arg_1: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  2: start->lbl91, Arg_2: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  2: start->lbl91, Arg_3: -1+Arg_4-Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	  2: start->lbl91, Arg_4: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  2: start->lbl91, Arg_5: 0 {O(1)}
298.10/289.78	
298.10/289.78	  3: start->lbl101, Arg_0: 0 {O(1)}
298.10/289.78	
298.10/289.78	  3: start->lbl101, Arg_1: 1+Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  3: start->lbl101, Arg_2: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  3: start->lbl101, Arg_3: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  3: start->lbl101, Arg_4: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  3: start->lbl101, Arg_5: 0 {O(1)}
298.10/289.78	
298.10/289.78	  12: start0->start, Arg_0: Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	  12: start0->start, Arg_1: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  12: start0->start, Arg_2: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  12: start0->start, Arg_3: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  12: start0->start, Arg_4: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  12: start0->start, Arg_5: Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	`Upper:
298.10/289.78	
298.10/289.78	  8: lbl101->stop, Arg_0: Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	  8: lbl101->stop, Arg_1: max([(max([0, Arg_4-Arg_2])+max([0, -1+Arg_4-Arg_2]))*max([1, 1+Arg_0])+(max([0, -1+Arg_4-Arg_2])+max([0, Arg_4-Arg_2]))*max([1, 1+Arg_0])+max([Arg_0, max([Arg_2, max([Arg_0, 1+Arg_2+Arg_0])])]), max([1+Arg_2+Arg_0, (max([0, Arg_4-Arg_2])+max([0, -1+Arg_4-Arg_2]))*max([1, 1+Arg_0])+(max([0, -1+Arg_4-Arg_2])+max([0, Arg_4-Arg_2]))*max([1, 1+Arg_0])+max([Arg_0, max([Arg_2, max([Arg_0, 1+Arg_2+Arg_0])])])])]) {O(n^2)}
298.10/289.78	
298.10/289.78	  8: lbl101->stop, Arg_2: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  8: lbl101->stop, Arg_3: max([Arg_4, max([Arg_4, -1+Arg_4])]) {O(n)}
298.10/289.78	
298.10/289.78	  8: lbl101->stop, Arg_4: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  8: lbl101->stop, Arg_5: Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	  10: lbl101->lbl91, Arg_0: Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	  10: lbl101->lbl91, Arg_1: (max([0, Arg_4-Arg_2])+max([0, -1+Arg_4-Arg_2]))*max([1, 1+Arg_0])+(max([0, -1+Arg_4-Arg_2])+max([0, Arg_4-Arg_2]))*max([1, 1+Arg_0])+max([Arg_0, max([Arg_2, max([Arg_0, 1+Arg_2+Arg_0])])]) {O(n^2)}
298.10/289.78	
298.10/289.78	  10: lbl101->lbl91, Arg_2: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  10: lbl101->lbl91, Arg_3: max([Arg_4, -1+Arg_4]) {O(n)}
298.10/289.78	
298.10/289.78	  10: lbl101->lbl91, Arg_4: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  10: lbl101->lbl91, Arg_5: Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	  11: lbl101->lbl101, Arg_0: Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	  11: lbl101->lbl101, Arg_1: (max([0, Arg_4-Arg_2])+max([0, -1+Arg_4-Arg_2]))*max([1, 1+Arg_0])+(max([0, -1+Arg_4-Arg_2])+max([0, Arg_4-Arg_2]))*max([1, 1+Arg_0])+max([Arg_0, max([Arg_2, max([Arg_0, 1+Arg_2+Arg_0])])]) {O(n^2)}
298.10/289.78	
298.10/289.78	  11: lbl101->lbl101, Arg_2: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  11: lbl101->lbl101, Arg_3: max([Arg_4, -1+Arg_4]) {O(n)}
298.10/289.78	
298.10/289.78	  11: lbl101->lbl101, Arg_4: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  11: lbl101->lbl101, Arg_5: Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	  4: lbl91->stop, Arg_0: Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	  4: lbl91->stop, Arg_1: max([Arg_2, (max([0, Arg_4-Arg_2])+max([0, -1+Arg_4-Arg_2]))*max([1, 1+Arg_0])+(max([0, -1+Arg_4-Arg_2])+max([0, Arg_4-Arg_2]))*max([1, 1+Arg_0])+max([Arg_0, max([Arg_2, max([Arg_0, 1+Arg_2+Arg_0])])])]) {O(n^2)}
298.10/289.78	
298.10/289.78	  4: lbl91->stop, Arg_2: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  4: lbl91->stop, Arg_3: max([Arg_4, -1+Arg_4]) {O(n)}
298.10/289.78	
298.10/289.78	  4: lbl91->stop, Arg_4: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  4: lbl91->stop, Arg_5: Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	  6: lbl91->lbl91, Arg_0: Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	  6: lbl91->lbl91, Arg_1: (max([0, Arg_4-Arg_2])+max([0, -1+Arg_4-Arg_2]))*max([1, 1+Arg_0])+(max([0, -1+Arg_4-Arg_2])+max([0, Arg_4-Arg_2]))*max([1, 1+Arg_0])+max([Arg_0, max([Arg_2, max([Arg_0, 1+Arg_2+Arg_0])])]) {O(n^2)}
298.10/289.78	
298.10/289.78	  6: lbl91->lbl91, Arg_2: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  6: lbl91->lbl91, Arg_3: max([Arg_4, -1+Arg_4]) {O(n)}
298.10/289.78	
298.10/289.78	  6: lbl91->lbl91, Arg_4: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  6: lbl91->lbl91, Arg_5: Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	  7: lbl91->lbl101, Arg_0: Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	  7: lbl91->lbl101, Arg_1: (max([0, Arg_4-Arg_2])+max([0, -1+Arg_4-Arg_2]))*max([1, 1+Arg_0])+(max([0, -1+Arg_4-Arg_2])+max([0, Arg_4-Arg_2]))*max([1, 1+Arg_0])+max([Arg_0, max([Arg_2, max([Arg_0, 1+Arg_2+Arg_0])])]) {O(n^2)}
298.10/289.78	
298.10/289.78	  7: lbl91->lbl101, Arg_2: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  7: lbl91->lbl101, Arg_3: max([Arg_4, -1+Arg_4]) {O(n)}
298.10/289.78	
298.10/289.78	  7: lbl91->lbl101, Arg_4: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  7: lbl91->lbl101, Arg_5: Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	  0: start->stop, Arg_0: -1 {O(1)}
298.10/289.78	
298.10/289.78	  0: start->stop, Arg_1: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  0: start->stop, Arg_2: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  0: start->stop, Arg_3: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  0: start->stop, Arg_4: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  0: start->stop, Arg_5: -1 {O(1)}
298.10/289.78	
298.10/289.78	  1: start->stop, Arg_0: Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	  1: start->stop, Arg_1: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  1: start->stop, Arg_2: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  1: start->stop, Arg_3: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  1: start->stop, Arg_4: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  1: start->stop, Arg_5: Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	  2: start->lbl91, Arg_0: Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	  2: start->lbl91, Arg_1: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  2: start->lbl91, Arg_2: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  2: start->lbl91, Arg_3: -1+Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  2: start->lbl91, Arg_4: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  2: start->lbl91, Arg_5: Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	  3: start->lbl101, Arg_0: Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	  3: start->lbl101, Arg_1: 1+Arg_2+Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	  3: start->lbl101, Arg_2: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  3: start->lbl101, Arg_3: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  3: start->lbl101, Arg_4: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  3: start->lbl101, Arg_5: Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	  12: start0->start, Arg_0: Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	  12: start0->start, Arg_1: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  12: start0->start, Arg_2: Arg_2 {O(n)}
298.10/289.78	
298.10/289.78	  12: start0->start, Arg_3: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  12: start0->start, Arg_4: Arg_4 {O(n)}
298.10/289.78	
298.10/289.78	  12: start0->start, Arg_5: Arg_0 {O(n)}
298.10/289.78	
298.10/289.78	
298.10/289.78	----------------------------------------
298.10/289.78	
298.10/289.78	(2)
298.10/289.78	BOUNDS(1, nat(-4 * Arg_2 + max(-4 + 4 * Arg_4, -4 + -4 * Arg_0 + 4 * Arg_4)) + nat(-4 * Arg_2 + 4 * Arg_4) + max(6 + -1 * Arg_2 + Arg_4, 7) + nat(-3 * Arg_2 + 3 * Arg_4) + nat(-2 + -2 * Arg_2 + 2 * Arg_4))
298.10/289.78	
298.10/289.78	----------------------------------------
298.10/289.78	
298.10/289.78	(3) Loat Proof (FINISHED)
298.10/289.78	
298.10/289.78	
298.10/289.78	### Pre-processing the ITS problem ###
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	Initial linear ITS problem
298.10/289.78	
298.10/289.78	   Start location: start0
298.10/289.78	
298.10/289.78	      0: start -> stop : [ 0>=1+A && B==C && D==E && F==A ], cost: 1
298.10/289.78	
298.10/289.78	      1: start -> stop : [ A>=0 && C>=1+E && B==C && D==E && F==A ], cost: 1
298.10/289.78	
298.10/289.78	      2: start -> lbl91 : D'=-1-F+D, [ A>=0 && E>=C && B==C && D==E && F==A ], cost: 1
298.10/289.78	
298.10/289.78	      3: start -> lbl101 : B'=1+F+B, [ A>=0 && E>=C && B==C && D==E && F==A ], cost: 1
298.10/289.78	
298.10/289.78	      4: lbl91 -> stop : [ B>=1+D && B>=C && A>=0 && 1+D+A>=B && E>=1+D+A && F==A ], cost: 1
298.10/289.78	
298.10/289.78	      5: lbl91 -> stop : [ D>=B && 0>=1+A && B>=C && A>=0 && 1+D+A>=B && E>=1+D+A && F==A ], cost: 1
298.10/289.78	
298.10/289.78	      6: lbl91 -> lbl91 : D'=-1-F+D, [ A>=0 && D>=B && B>=C && 1+D+A>=B && E>=1+D+A && F==A ], cost: 1
298.10/289.78	
298.10/289.78	      7: lbl91 -> lbl101 : B'=1+F+B, [ A>=0 && D>=B && B>=C && 1+D+A>=B && E>=1+D+A && F==A ], cost: 1
298.10/289.78	
298.10/289.78	      8: lbl101 -> stop : [ B>=1+D && E>=D && A>=0 && B>=1+C+A && 1+D+A>=B && F==A ], cost: 1
298.10/289.78	
298.10/289.78	      9: lbl101 -> stop : [ D>=B && 0>=1+A && E>=D && A>=0 && B>=1+C+A && 1+D+A>=B && F==A ], cost: 1
298.10/289.78	
298.10/289.78	     10: lbl101 -> lbl91 : D'=-1-F+D, [ A>=0 && D>=B && E>=D && B>=1+C+A && 1+D+A>=B && F==A ], cost: 1
298.10/289.78	
298.10/289.78	     11: lbl101 -> lbl101 : B'=1+F+B, [ A>=0 && D>=B && E>=D && B>=1+C+A && 1+D+A>=B && F==A ], cost: 1
298.10/289.78	
298.10/289.78	     12: start0 -> start : B'=C, D'=E, F'=A, [], cost: 1
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	Removed unreachable and leaf rules:
298.10/289.78	
298.10/289.78	   Start location: start0
298.10/289.78	
298.10/289.78	      2: start -> lbl91 : D'=-1-F+D, [ A>=0 && E>=C && B==C && D==E && F==A ], cost: 1
298.10/289.78	
298.10/289.78	      3: start -> lbl101 : B'=1+F+B, [ A>=0 && E>=C && B==C && D==E && F==A ], cost: 1
298.10/289.78	
298.10/289.78	      6: lbl91 -> lbl91 : D'=-1-F+D, [ A>=0 && D>=B && B>=C && 1+D+A>=B && E>=1+D+A && F==A ], cost: 1
298.10/289.78	
298.10/289.78	      7: lbl91 -> lbl101 : B'=1+F+B, [ A>=0 && D>=B && B>=C && 1+D+A>=B && E>=1+D+A && F==A ], cost: 1
298.10/289.78	
298.10/289.78	     10: lbl101 -> lbl91 : D'=-1-F+D, [ A>=0 && D>=B && E>=D && B>=1+C+A && 1+D+A>=B && F==A ], cost: 1
298.10/289.78	
298.10/289.78	     11: lbl101 -> lbl101 : B'=1+F+B, [ A>=0 && D>=B && E>=D && B>=1+C+A && 1+D+A>=B && F==A ], cost: 1
298.10/289.78	
298.10/289.78	     12: start0 -> start : B'=C, D'=E, F'=A, [], cost: 1
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	### Simplification by acceleration and chaining ###
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	Accelerating simple loops of location 1.
298.10/289.78	
298.10/289.78	   Accelerating the following rules:
298.10/289.78	
298.10/289.78	      6: lbl91 -> lbl91 : D'=-1-F+D, [ A>=0 && D>=B && B>=C && E>=1+D+A && F==A ], cost: 1
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	   Accelerated rule 6 with backward acceleration, yielding the new rule 13.
298.10/289.78	
298.10/289.78	   Removing the simple loops: 6.
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	Accelerating simple loops of location 2.
298.10/289.78	
298.10/289.78	   Accelerating the following rules:
298.10/289.78	
298.10/289.78	     11: lbl101 -> lbl101 : B'=1+F+B, [ A>=0 && D>=B && E>=D && B>=1+C+A && F==A ], cost: 1
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	   Accelerated rule 11 with backward acceleration, yielding the new rule 14.
298.10/289.78	
298.10/289.78	   Removing the simple loops: 11.
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	Accelerated all simple loops using metering functions (where possible):
298.10/289.78	
298.10/289.78	   Start location: start0
298.10/289.78	
298.10/289.78	      2: start -> lbl91 : D'=-1-F+D, [ A>=0 && E>=C && B==C && D==E && F==A ], cost: 1
298.10/289.78	
298.10/289.78	      3: start -> lbl101 : B'=1+F+B, [ A>=0 && E>=C && B==C && D==E && F==A ], cost: 1
298.10/289.78	
298.10/289.78	      7: lbl91 -> lbl101 : B'=1+F+B, [ A>=0 && D>=B && B>=C && E>=1+D+A && F==A ], cost: 1
298.10/289.78	
298.10/289.78	     13: lbl91 -> lbl91 : D'=D-k-F*k, [ A>=0 && D>=B && B>=C && E>=1+D+A && F==A && k>0 && 1+D-k-F*(-1+k)>=B && E>=2+D+A-k-F*(-1+k) ], cost: k
298.10/289.78	
298.10/289.78	     10: lbl101 -> lbl91 : D'=-1-F+D, [ A>=0 && D>=B && E>=D && B>=1+C+A && F==A ], cost: 1
298.10/289.78	
298.10/289.78	     14: lbl101 -> lbl101 : B'=k_1+k_1*F+B, [ A>=0 && D>=B && E>=D && B>=1+C+A && F==A && k_1>0 && D>=-1+k_1+F*(-1+k_1)+B && -1+k_1+F*(-1+k_1)+B>=1+C+A ], cost: k_1
298.10/289.78	
298.10/289.78	     12: start0 -> start : B'=C, D'=E, F'=A, [], cost: 1
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	Chained accelerated rules (with incoming rules):
298.10/289.78	
298.10/289.78	   Start location: start0
298.10/289.78	
298.10/289.78	      2: start -> lbl91 : D'=-1-F+D, [ A>=0 && E>=C && B==C && D==E && F==A ], cost: 1
298.10/289.78	
298.10/289.78	      3: start -> lbl101 : B'=1+F+B, [ A>=0 && E>=C && B==C && D==E && F==A ], cost: 1
298.10/289.78	
298.10/289.78	     15: start -> lbl91 : D'=-1-F+D-k-F*k, [ A>=0 && E>=C && B==C && D==E && F==A && -1-F+D>=B && E>=-F+D+A && k>0 && -F+D-k-F*(-1+k)>=B && E>=1-F+D+A-k-F*(-1+k) ], cost: 1+k
298.10/289.78	
298.10/289.78	     17: start -> lbl101 : B'=1+k_1+F+k_1*F+B, [ A>=0 && E>=C && B==C && D==E && F==A && D>=1+F+B && 1+F+B>=1+C+A && k_1>0 && D>=k_1+F+F*(-1+k_1)+B && k_1+F+F*(-1+k_1)+B>=1+C+A ], cost: 1+k_1
298.10/289.78	
298.10/289.78	      7: lbl91 -> lbl101 : B'=1+F+B, [ A>=0 && D>=B && B>=C && E>=1+D+A && F==A ], cost: 1
298.10/289.78	
298.10/289.78	     18: lbl91 -> lbl101 : B'=1+k_1+F+k_1*F+B, [ A>=0 && D>=B && B>=C && E>=1+D+A && F==A && D>=1+F+B && E>=D && 1+F+B>=1+C+A && k_1>0 && D>=k_1+F+F*(-1+k_1)+B && k_1+F+F*(-1+k_1)+B>=1+C+A ], cost: 1+k_1
298.10/289.78	
298.10/289.78	     10: lbl101 -> lbl91 : D'=-1-F+D, [ A>=0 && D>=B && E>=D && B>=1+C+A && F==A ], cost: 1
298.10/289.78	
298.10/289.78	     16: lbl101 -> lbl91 : D'=-1-F+D-k-F*k, [ A>=0 && D>=B && E>=D && B>=1+C+A && F==A && -1-F+D>=B && B>=C && E>=-F+D+A && k>0 && -F+D-k-F*(-1+k)>=B && E>=1-F+D+A-k-F*(-1+k) ], cost: 1+k
298.10/289.78	
298.10/289.78	     12: start0 -> start : B'=C, D'=E, F'=A, [], cost: 1
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	Eliminated locations (on tree-shaped paths):
298.10/289.78	
298.10/289.78	   Start location: start0
298.10/289.78	
298.10/289.78	      7: lbl91 -> lbl101 : B'=1+F+B, [ A>=0 && D>=B && B>=C && E>=1+D+A && F==A ], cost: 1
298.10/289.78	
298.10/289.78	     18: lbl91 -> lbl101 : B'=1+k_1+F+k_1*F+B, [ A>=0 && D>=B && B>=C && E>=1+D+A && F==A && D>=1+F+B && E>=D && 1+F+B>=1+C+A && k_1>0 && D>=k_1+F+F*(-1+k_1)+B && k_1+F+F*(-1+k_1)+B>=1+C+A ], cost: 1+k_1
298.10/289.78	
298.10/289.78	     10: lbl101 -> lbl91 : D'=-1-F+D, [ A>=0 && D>=B && E>=D && B>=1+C+A && F==A ], cost: 1
298.10/289.78	
298.10/289.78	     16: lbl101 -> lbl91 : D'=-1-F+D-k-F*k, [ A>=0 && D>=B && E>=D && B>=1+C+A && F==A && -1-F+D>=B && B>=C && E>=-F+D+A && k>0 && -F+D-k-F*(-1+k)>=B && E>=1-F+D+A-k-F*(-1+k) ], cost: 1+k
298.10/289.78	
298.10/289.78	     19: start0 -> lbl91 : B'=C, D'=-1-A+E, F'=A, [ A>=0 && E>=C ], cost: 2
298.10/289.78	
298.10/289.78	     20: start0 -> lbl101 : B'=1+C+A, D'=E, F'=A, [ A>=0 && E>=C ], cost: 2
298.10/289.78	
298.10/289.78	     21: start0 -> lbl91 : B'=C, D'=-1-A*k-A-k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E ], cost: 2+k
298.10/289.78	
298.10/289.78	     22: start0 -> lbl101 : B'=1+k_1+C+k_1*A+A, D'=E, F'=A, [ A>=0 && E>=C && E>=1+C+A && k_1>0 && E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A ], cost: 2+k_1
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	Eliminated location lbl91 (as a last resort):
298.10/289.78	
298.10/289.78	   Start location: start0
298.10/289.78	
298.10/289.78	     23: lbl101 -> lbl101 : B'=1+F+B, D'=-1-F+D, [ A>=0 && D>=B && E>=D && B>=1+C+A && F==A && -1-F+D>=B && B>=C && E>=-F+D+A ], cost: 2
298.10/289.78	
298.10/289.78	     24: lbl101 -> lbl101 : B'=1+k_1+F+k_1*F+B, D'=-1-F+D, [ A>=0 && D>=B && E>=D && B>=1+C+A && F==A && -1-F+D>=B && B>=C && E>=-F+D+A && -1-F+D>=1+F+B && E>=-1-F+D && 1+F+B>=1+C+A && k_1>0 && -1-F+D>=k_1+F+F*(-1+k_1)+B && k_1+F+F*(-1+k_1)+B>=1+C+A ], cost: 2+k_1
298.10/289.78	
298.10/289.78	     25: lbl101 -> lbl101 : B'=1+F+B, D'=-1-F+D-k-F*k, [ A>=0 && D>=B && E>=D && B>=1+C+A && F==A && -1-F+D>=B && B>=C && E>=-F+D+A && k>0 && -F+D-k-F*(-1+k)>=B && E>=1-F+D+A-k-F*(-1+k) && -1-F+D-k-F*k>=B && E>=-F+D+A-k-F*k ], cost: 2+k
298.10/289.78	
298.10/289.78	     26: lbl101 -> lbl101 : B'=1+k_1+F+k_1*F+B, D'=-1-F+D-k-F*k, [ A>=0 && D>=B && E>=D && B>=1+C+A && F==A && -1-F+D>=B && B>=C && E>=-F+D+A && k>0 && -F+D-k-F*(-1+k)>=B && E>=1-F+D+A-k-F*(-1+k) && -1-F+D-k-F*k>=B && E>=-F+D+A-k-F*k && -1-F+D-k-F*k>=1+F+B && E>=-1-F+D-k-F*k && 1+F+B>=1+C+A && k_1>0 && -1-F+D-k-F*k>=k_1+F+F*(-1+k_1)+B && k_1+F+F*(-1+k_1)+B>=1+C+A ], cost: 2+k_1+k
298.10/289.78	
298.10/289.78	     20: start0 -> lbl101 : B'=1+C+A, D'=E, F'=A, [ A>=0 && E>=C ], cost: 2
298.10/289.78	
298.10/289.78	     22: start0 -> lbl101 : B'=1+k_1+C+k_1*A+A, D'=E, F'=A, [ A>=0 && E>=C && E>=1+C+A && k_1>0 && E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A ], cost: 2+k_1
298.10/289.78	
298.10/289.78	     27: start0 -> lbl101 : B'=1+C+A, D'=-1-A+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C ], cost: 3
298.10/289.78	
298.10/289.78	     28: start0 -> lbl101 : B'=1+k_1+C+k_1*A+A, D'=-1-A+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && -1-A+E>=1+C+A && k_1>0 && -1-A+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A ], cost: 3+k_1
298.10/289.78	
298.10/289.78	     29: start0 -> lbl101 : B'=1+C+A, D'=-1-A*k-A-k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E ], cost: 3+k
298.10/289.78	
298.10/289.78	     30: start0 -> lbl101 : B'=1+k_1+C+k_1*A+A, D'=-1-A*k-A-k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && k_1>0 && -1-A*k-A-k+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A ], cost: 3+k_1+k
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	Applied pruning (of leafs and parallel rules):
298.10/289.78	
298.10/289.78	   Start location: start0
298.10/289.78	
298.10/289.78	     23: lbl101 -> lbl101 : B'=1+F+B, D'=-1-F+D, [ A>=0 && D>=B && E>=D && B>=1+C+A && F==A && -1-F+D>=B && B>=C && E>=-F+D+A ], cost: 2
298.10/289.78	
298.10/289.78	     24: lbl101 -> lbl101 : B'=1+k_1+F+k_1*F+B, D'=-1-F+D, [ A>=0 && D>=B && E>=D && B>=1+C+A && F==A && -1-F+D>=B && B>=C && E>=-F+D+A && -1-F+D>=1+F+B && E>=-1-F+D && 1+F+B>=1+C+A && k_1>0 && -1-F+D>=k_1+F+F*(-1+k_1)+B && k_1+F+F*(-1+k_1)+B>=1+C+A ], cost: 2+k_1
298.10/289.78	
298.10/289.78	     25: lbl101 -> lbl101 : B'=1+F+B, D'=-1-F+D-k-F*k, [ A>=0 && D>=B && E>=D && B>=1+C+A && F==A && -1-F+D>=B && B>=C && E>=-F+D+A && k>0 && -F+D-k-F*(-1+k)>=B && E>=1-F+D+A-k-F*(-1+k) && -1-F+D-k-F*k>=B && E>=-F+D+A-k-F*k ], cost: 2+k
298.10/289.78	
298.10/289.78	     26: lbl101 -> lbl101 : B'=1+k_1+F+k_1*F+B, D'=-1-F+D-k-F*k, [ A>=0 && D>=B && E>=D && B>=1+C+A && F==A && -1-F+D>=B && B>=C && E>=-F+D+A && k>0 && -F+D-k-F*(-1+k)>=B && E>=1-F+D+A-k-F*(-1+k) && -1-F+D-k-F*k>=B && E>=-F+D+A-k-F*k && -1-F+D-k-F*k>=1+F+B && E>=-1-F+D-k-F*k && 1+F+B>=1+C+A && k_1>0 && -1-F+D-k-F*k>=k_1+F+F*(-1+k_1)+B && k_1+F+F*(-1+k_1)+B>=1+C+A ], cost: 2+k_1+k
298.10/289.78	
298.10/289.78	     20: start0 -> lbl101 : B'=1+C+A, D'=E, F'=A, [ A>=0 && E>=C ], cost: 2
298.10/289.78	
298.10/289.78	     22: start0 -> lbl101 : B'=1+k_1+C+k_1*A+A, D'=E, F'=A, [ A>=0 && E>=C && E>=1+C+A && k_1>0 && E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A ], cost: 2+k_1
298.10/289.78	
298.10/289.78	     28: start0 -> lbl101 : B'=1+k_1+C+k_1*A+A, D'=-1-A+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && -1-A+E>=1+C+A && k_1>0 && -1-A+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A ], cost: 3+k_1
298.10/289.78	
298.10/289.78	     29: start0 -> lbl101 : B'=1+C+A, D'=-1-A*k-A-k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E ], cost: 3+k
298.10/289.78	
298.10/289.78	     30: start0 -> lbl101 : B'=1+k_1+C+k_1*A+A, D'=-1-A*k-A-k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && k_1>0 && -1-A*k-A-k+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A ], cost: 3+k_1+k
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	Accelerating simple loops of location 2.
298.10/289.78	
298.10/289.78	   Accelerating the following rules:
298.10/289.78	
298.10/289.78	     23: lbl101 -> lbl101 : B'=1+F+B, D'=-1-F+D, [ A>=0 && D>=B && E>=D && B>=1+C+A && F==A && -1-F+D>=B && B>=C && E>=-F+D+A ], cost: 2
298.10/289.78	
298.10/289.78	     24: lbl101 -> lbl101 : B'=1+k_1+F+k_1*F+B, D'=-1-F+D, [ A>=0 && D>=B && E>=D && B>=1+C+A && F==A && -1-F+D>=B && B>=C && E>=-F+D+A && -1-F+D>=1+F+B && E>=-1-F+D && 1+F+B>=1+C+A && k_1>0 && -1-F+D>=k_1+F+F*(-1+k_1)+B && k_1+F+F*(-1+k_1)+B>=1+C+A ], cost: 2+k_1
298.10/289.78	
298.10/289.78	     25: lbl101 -> lbl101 : B'=1+F+B, D'=-1-F+D-k-F*k, [ A>=0 && D>=B && E>=D && B>=1+C+A && F==A && -1-F+D>=B && B>=C && E>=-F+D+A && k>0 && -F+D-k-F*(-1+k)>=B && E>=1-F+D+A-k-F*(-1+k) && -1-F+D-k-F*k>=B && E>=-F+D+A-k-F*k ], cost: 2+k
298.10/289.78	
298.10/289.78	     26: lbl101 -> lbl101 : B'=1+k_1+F+k_1*F+B, D'=-1-F+D-k-F*k, [ A>=0 && D>=B && E>=D && B>=1+C+A && F==A && -1-F+D>=B && B>=C && E>=-F+D+A && k>0 && -F+D-k-F*(-1+k)>=B && E>=1-F+D+A-k-F*(-1+k) && -1-F+D-k-F*k>=B && E>=-F+D+A-k-F*k && -1-F+D-k-F*k>=1+F+B && E>=-1-F+D-k-F*k && 1+F+B>=1+C+A && k_1>0 && -1-F+D-k-F*k>=k_1+F+F*(-1+k_1)+B && k_1+F+F*(-1+k_1)+B>=1+C+A ], cost: 2+k_1+k
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	   Accelerated rule 23 with backward acceleration, yielding the new rule 31.
298.10/289.78	
298.10/289.78	   Accelerated rule 24 with backward acceleration, yielding the new rule 32.
298.10/289.78	
298.10/289.78	   Found no metering function for rule 25 (rule is too complicated).
298.10/289.78	
298.10/289.78	   Found no metering function for rule 26 (rule is too complicated).
298.10/289.78	
298.10/289.78	   Removing the simple loops: 23 24.
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	Accelerated all simple loops using metering functions (where possible):
298.10/289.78	
298.10/289.78	   Start location: start0
298.10/289.78	
298.10/289.78	     25: lbl101 -> lbl101 : B'=1+F+B, D'=-1-F+D-k-F*k, [ A>=0 && D>=B && E>=D && B>=1+C+A && F==A && -1-F+D>=B && B>=C && E>=-F+D+A && k>0 && -F+D-k-F*(-1+k)>=B && E>=1-F+D+A-k-F*(-1+k) && -1-F+D-k-F*k>=B && E>=-F+D+A-k-F*k ], cost: 2+k
298.10/289.78	
298.10/289.78	     26: lbl101 -> lbl101 : B'=1+k_1+F+k_1*F+B, D'=-1-F+D-k-F*k, [ A>=0 && D>=B && E>=D && B>=1+C+A && F==A && -1-F+D>=B && B>=C && E>=-F+D+A && k>0 && -F+D-k-F*(-1+k)>=B && E>=1-F+D+A-k-F*(-1+k) && -1-F+D-k-F*k>=B && E>=-F+D+A-k-F*k && -1-F+D-k-F*k>=1+F+B && E>=-1-F+D-k-F*k && 1+F+B>=1+C+A && k_1>0 && -1-F+D-k-F*k>=k_1+F+F*(-1+k_1)+B && k_1+F+F*(-1+k_1)+B>=1+C+A ], cost: 2+k_1+k
298.10/289.78	
298.10/289.78	     31: lbl101 -> lbl101 : B'=k_2+F*k_2+B, D'=-k_2-F*k_2+D, [ A>=0 && D>=B && E>=D && B>=1+C+A && F==A && -1-F+D>=B && B>=C && E>=-F+D+A && k_2>0 && 1-F*(-1+k_2)-k_2+D>=-1+F*(-1+k_2)+k_2+B && E>=1-F*(-1+k_2)-k_2+D && -1+F*(-1+k_2)+k_2+B>=1+C+A && -F*(-1+k_2)-F-k_2+D>=-1+F*(-1+k_2)+k_2+B && -1+F*(-1+k_2)+k_2+B>=C && E>=1-F*(-1+k_2)-F-k_2+D+A ], cost: 2*k_2
298.10/289.78	
298.10/289.78	     32: lbl101 -> lbl101 : B'=k_1*k_3+F*k_3+k_1*F*k_3+k_3+B, D'=D-F*k_3-k_3, [ A>=0 && D>=B && E>=D && B>=1+C+A && F==A && -1-F+D>=B && B>=C && E>=-F+D+A && -1-F+D>=1+F+B && E>=-1-F+D && 1+F+B>=1+C+A && k_1>0 && -1-F+D>=k_1+F+F*(-1+k_1)+B && k_1+F+F*(-1+k_1)+B>=1+C+A && k_3>0 && 1-F*(-1+k_3)+D-k_3>=-1+k_1*F*(-1+k_3)+F*(-1+k_3)+k_1*(-1+k_3)+k_3+B && E>=1-F*(-1+k_3)+D-k_3 && -1+k_1*F*(-1+k_3)+F*(-1+k_3)+k_1*(-1+k_3)+k_3+B>=1+C+A && -F-F*(-1+k_3)+D-k_3>=-1+k_1*F*(-1+k_3)+F*(-1+k_3)+k_1*(-1+k_3)+k_3+B && -1+k_1*F*(-1+k_3)+F*(-1+k_3)+k_1*(-1+k_3)+k_3+B>=C && E>=1-F-F*(-1+k_3)+D+A-k_3 && -F-F*(-1+k_3)+D-k_3>=F+k_1*F*(-1+k_3)+F*(-1+k_3)+k_1*(-1+k_3)+k_3+B && E>=-F-F*(-1+k_3)+D-k_3 && F+k_1*F*(-1+k_3)+F*(-1+k_3)+k_1*(-1+k_3)+k_3+B>=1+C+A && -F-F*(-1+k_3)+D-k_3>=-1+k_1+F+k_1*F*(-1+k_3)+F*(-1+k_3)+k_1*(-1+k_3)+F*(-1+k_1)+k_3+B && -1+k_1+F+k_1*F*(-1+k_3)+F*(-1+k_3)+k_1*(-1+k_3)+F*(-1+k_1)+k_3+B>=1+C+A ], cost: k_1*k_3+2*k_3
298.10/289.78	
298.10/289.78	     20: start0 -> lbl101 : B'=1+C+A, D'=E, F'=A, [ A>=0 && E>=C ], cost: 2
298.10/289.78	
298.10/289.78	     22: start0 -> lbl101 : B'=1+k_1+C+k_1*A+A, D'=E, F'=A, [ A>=0 && E>=C && E>=1+C+A && k_1>0 && E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A ], cost: 2+k_1
298.10/289.78	
298.10/289.78	     28: start0 -> lbl101 : B'=1+k_1+C+k_1*A+A, D'=-1-A+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && -1-A+E>=1+C+A && k_1>0 && -1-A+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A ], cost: 3+k_1
298.10/289.78	
298.10/289.78	     29: start0 -> lbl101 : B'=1+C+A, D'=-1-A*k-A-k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E ], cost: 3+k
298.10/289.78	
298.10/289.78	     30: start0 -> lbl101 : B'=1+k_1+C+k_1*A+A, D'=-1-A*k-A-k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && k_1>0 && -1-A*k-A-k+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A ], cost: 3+k_1+k
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	Chained accelerated rules (with incoming rules):
298.10/289.78	
298.10/289.78	   Start location: start0
298.10/289.78	
298.10/289.78	     20: start0 -> lbl101 : B'=1+C+A, D'=E, F'=A, [ A>=0 && E>=C ], cost: 2
298.10/289.78	
298.10/289.78	     22: start0 -> lbl101 : B'=1+k_1+C+k_1*A+A, D'=E, F'=A, [ A>=0 && E>=C && E>=1+C+A && k_1>0 && E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A ], cost: 2+k_1
298.10/289.78	
298.10/289.78	     28: start0 -> lbl101 : B'=1+k_1+C+k_1*A+A, D'=-1-A+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && -1-A+E>=1+C+A && k_1>0 && -1-A+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A ], cost: 3+k_1
298.10/289.78	
298.10/289.78	     29: start0 -> lbl101 : B'=1+C+A, D'=-1-A*k-A-k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E ], cost: 3+k
298.10/289.78	
298.10/289.78	     30: start0 -> lbl101 : B'=1+k_1+C+k_1*A+A, D'=-1-A*k-A-k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && k_1>0 && -1-A*k-A-k+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A ], cost: 3+k_1+k
298.10/289.78	
298.10/289.78	     33: start0 -> lbl101 : B'=2+C+2*A, D'=-1-A*k-A-k+E, F'=A, [ A>=0 && E>=C && E>=1+C+A && -1-A+E>=1+C+A && k>0 && -A*(-1+k)-A-k+E>=1+C+A && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=1+C+A && E>=-A*k-k+E ], cost: 4+k
298.10/289.78	
298.10/289.78	     34: start0 -> lbl101 : B'=2+k_1+C+k_1*A+2*A, D'=-1-A*k-A-k+E, F'=A, [ A>=0 && E>=C && E>=1+C+A && k_1>0 && E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -1-A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && k>0 && -A*(-1+k)-A-k+E>=1+k_1+C+k_1*A+A && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=1+k_1+C+k_1*A+A && E>=-A*k-k+E ], cost: 4+k_1+k
298.10/289.78	
298.10/289.78	     35: start0 -> lbl101 : B'=2+k_1+C+k_1*A+2*A, D'=-2-A*k-2*A-k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && -1-A+E>=1+C+A && k_1>0 && -1-A+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && -1-A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -2-2*A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && k>0 && -1-A*(-1+k)-2*A-k+E>=1+k_1+C+k_1*A+A && E>=-A*(-1+k)-A-k+E && -2-A*k-2*A-k+E>=1+k_1+C+k_1*A+A && E>=-1-A*k-A-k+E ], cost: 5+k_1+k
298.10/289.78	
298.10/289.78	     36: start0 -> lbl101 : B'=2+C+2*A, D'=-2-2*A*k-2*A-2*k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && -2-A*k-2*A-k+E>=1+C+A && -1-A*k-A*(-1+k)-2*A-2*k+E>=1+C+A && E>=-A*k-A*(-1+k)-A-2*k+E && -2-2*A*k-2*A-2*k+E>=1+C+A && E>=-1-2*A*k-A-2*k+E ], cost: 5+2*k
298.10/289.78	
298.10/289.78	     37: start0 -> lbl101 : B'=2+k_1+C+k_1*A+2*A, D'=-2-2*A*k-2*A-2*k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && k_1>0 && -1-A*k-A-k+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && -1-A*k-A-k+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -2-A*k-2*A-k+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && -1-A*k-A*(-1+k)-2*A-2*k+E>=1+k_1+C+k_1*A+A && E>=-A*k-A*(-1+k)-A-2*k+E && -2-2*A*k-2*A-2*k+E>=1+k_1+C+k_1*A+A && E>=-1-2*A*k-A-2*k+E ], cost: 5+k_1+2*k
298.10/289.78	
298.10/289.78	     38: start0 -> lbl101 : B'=2+k_1+C+k_1*A+2*A, D'=-1-A*k-A-k+E, F'=A, [ A>=0 && E>=C && E>=1+C+A && -1-A+E>=1+C+A && k>0 && -A*(-1+k)-A-k+E>=1+C+A && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=1+C+A && E>=-A*k-k+E && -1-A*k-A-k+E>=2+C+2*A && E>=-1-A*k-A-k+E && k_1>0 && -1-A*k-A-k+E>=1+k_1+C+2*A+(-1+k_1)*A && 1+k_1+C+2*A+(-1+k_1)*A>=1+C+A ], cost: 4+k_1+k
298.10/289.78	
298.10/289.78	     39: start0 -> lbl101 : B'=2+2*k_1+C+2*k_1*A+2*A, D'=-1-A*k-A-k+E, F'=A, [ A>=0 && E>=C && E>=1+C+A && k_1>0 && E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -1-A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && k>0 && -A*(-1+k)-A-k+E>=1+k_1+C+k_1*A+A && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=1+k_1+C+k_1*A+A && E>=-A*k-k+E && -1-A*k-A-k+E>=2+k_1+C+k_1*A+2*A && E>=-1-A*k-A-k+E && -1-A*k-A-k+E>=1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A && 1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A>=1+C+A ], cost: 4+2*k_1+k
298.10/289.78	
298.10/289.78	     40: start0 -> lbl101 : B'=2+2*k_1+C+2*k_1*A+2*A, D'=-2-A*k-2*A-k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && -1-A+E>=1+C+A && k_1>0 && -1-A+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && -1-A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -2-2*A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && k>0 && -1-A*(-1+k)-2*A-k+E>=1+k_1+C+k_1*A+A && E>=-A*(-1+k)-A-k+E && -2-A*k-2*A-k+E>=1+k_1+C+k_1*A+A && E>=-1-A*k-A-k+E && -2-A*k-2*A-k+E>=2+k_1+C+k_1*A+2*A && E>=-2-A*k-2*A-k+E && -2-A*k-2*A-k+E>=1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A && 1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A>=1+C+A ], cost: 5+2*k_1+k
298.10/289.78	
298.10/289.78	     41: start0 -> lbl101 : B'=2+k_1+C+k_1*A+2*A, D'=-2-2*A*k-2*A-2*k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && -2-A*k-2*A-k+E>=1+C+A && -1-A*k-A*(-1+k)-2*A-2*k+E>=1+C+A && E>=-A*k-A*(-1+k)-A-2*k+E && -2-2*A*k-2*A-2*k+E>=1+C+A && E>=-1-2*A*k-A-2*k+E && -2-2*A*k-2*A-2*k+E>=2+C+2*A && E>=-2-2*A*k-2*A-2*k+E && k_1>0 && -2-2*A*k-2*A-2*k+E>=1+k_1+C+2*A+(-1+k_1)*A && 1+k_1+C+2*A+(-1+k_1)*A>=1+C+A ], cost: 5+k_1+2*k
298.10/289.78	
298.10/289.78	     42: start0 -> lbl101 : B'=2+2*k_1+C+2*k_1*A+2*A, D'=-2-2*A*k-2*A-2*k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && k_1>0 && -1-A*k-A-k+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && -1-A*k-A-k+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -2-A*k-2*A-k+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && -1-A*k-A*(-1+k)-2*A-2*k+E>=1+k_1+C+k_1*A+A && E>=-A*k-A*(-1+k)-A-2*k+E && -2-2*A*k-2*A-2*k+E>=1+k_1+C+k_1*A+A && E>=-1-2*A*k-A-2*k+E && -2-2*A*k-2*A-2*k+E>=2+k_1+C+k_1*A+2*A && E>=-2-2*A*k-2*A-2*k+E && -2-2*A*k-2*A-2*k+E>=1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A && 1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A>=1+C+A ], cost: 5+2*k_1+2*k
298.10/289.78	
298.10/289.78	     43: start0 -> lbl101 : B'=1+C+k_2*A+k_2+A, D'=-k_2*A-k_2+E, F'=A, [ A>=0 && E>=C && E>=1+C+A && -1-A+E>=1+C+A && k_2>0 && 1-k_2-(-1+k_2)*A+E>=C+k_2+(-1+k_2)*A+A && E>=1-k_2-(-1+k_2)*A+E && -k_2-(-1+k_2)*A-A+E>=C+k_2+(-1+k_2)*A+A && C+k_2+(-1+k_2)*A+A>=C ], cost: 2+2*k_2
298.10/289.78	
298.10/289.78	     44: start0 -> lbl101 : B'=1+k_1+C+k_2*A+k_2+k_1*A+A, D'=-k_2*A-k_2+E, F'=A, [ A>=0 && E>=C && E>=1+C+A && k_1>0 && E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -1-A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && k_2>0 && 1-k_2-(-1+k_2)*A+E>=k_1+C+k_2+(-1+k_2)*A+k_1*A+A && E>=1-k_2-(-1+k_2)*A+E && k_1+C+k_2+(-1+k_2)*A+k_1*A+A>=1+C+A && -k_2-(-1+k_2)*A-A+E>=k_1+C+k_2+(-1+k_2)*A+k_1*A+A && k_1+C+k_2+(-1+k_2)*A+k_1*A+A>=C ], cost: 2+k_1+2*k_2
298.10/289.78	
298.10/289.78	     45: start0 -> lbl101 : B'=1+k_1+C+k_2*A+k_2+k_1*A+A, D'=-1-k_2*A-k_2-A+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && -1-A+E>=1+C+A && k_1>0 && -1-A+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && -1-A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -2-2*A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && k_2>0 && -k_2-(-1+k_2)*A-A+E>=k_1+C+k_2+(-1+k_2)*A+k_1*A+A && E>=-k_2-(-1+k_2)*A-A+E && k_1+C+k_2+(-1+k_2)*A+k_1*A+A>=1+C+A && -1-k_2-(-1+k_2)*A-2*A+E>=k_1+C+k_2+(-1+k_2)*A+k_1*A+A && k_1+C+k_2+(-1+k_2)*A+k_1*A+A>=C ], cost: 3+k_1+2*k_2
298.10/289.78	
298.10/289.78	     46: start0 -> lbl101 : B'=1+C+k_2*A+k_2+A, D'=-1-k_2*A-k_2-A*k-A-k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && -2-A*k-2*A-k+E>=1+C+A && k_2>0 && -k_2-(-1+k_2)*A-A*k-A-k+E>=C+k_2+(-1+k_2)*A+A && E>=-k_2-(-1+k_2)*A-A*k-A-k+E && C+k_2+(-1+k_2)*A+A>=1+C+A && -1-k_2-(-1+k_2)*A-A*k-2*A-k+E>=C+k_2+(-1+k_2)*A+A && C+k_2+(-1+k_2)*A+A>=C ], cost: 3+2*k_2+k
298.10/289.78	
298.10/289.78	     47: start0 -> lbl101 : B'=1+k_1+C+k_2*A+k_2+k_1*A+A, D'=-1-k_2*A-k_2-A*k-A-k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && k_1>0 && -1-A*k-A-k+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && -1-A*k-A-k+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -2-A*k-2*A-k+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && k_2>0 && -k_2-(-1+k_2)*A-A*k-A-k+E>=k_1+C+k_2+(-1+k_2)*A+k_1*A+A && E>=-k_2-(-1+k_2)*A-A*k-A-k+E && k_1+C+k_2+(-1+k_2)*A+k_1*A+A>=1+C+A && -1-k_2-(-1+k_2)*A-A*k-2*A-k+E>=k_1+C+k_2+(-1+k_2)*A+k_1*A+A && k_1+C+k_2+(-1+k_2)*A+k_1*A+A>=C ], cost: 3+k_1+2*k_2+k
298.10/289.78	
298.10/289.78	     48: start0 -> lbl101 : B'=1+k_1*k_3+C+A+k_1*A*k_3+A*k_3+k_3, D'=-A*k_3+E-k_3, F'=A, [ A>=0 && E>=C && E>=1+C+A && -1-A+E>=1+C+A && -1-A+E>=2+C+2*A && k_1>0 && -1-A+E>=1+k_1+C+2*A+(-1+k_1)*A && 1+k_1+C+2*A+(-1+k_1)*A>=1+C+A && k_3>0 && 1+E-k_3-(-1+k_3)*A>=C+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=1+E-k_3-(-1+k_3)*A && C+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A && -A+E-k_3-(-1+k_3)*A>=C+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && C+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=C && -A+E-k_3-(-1+k_3)*A>=1+C+2*A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=-A+E-k_3-(-1+k_3)*A && -A+E-k_3-(-1+k_3)*A>=k_1+C+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && k_1+C+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A ], cost: 2+k_1*k_3+2*k_3
298.10/289.78	
298.10/289.78	     49: start0 -> lbl101 : B'=1+k_1+k_1*k_3+C+k_1*A+A+k_1*A*k_3+A*k_3+k_3, D'=-A*k_3+E-k_3, F'=A, [ A>=0 && E>=C && E>=1+C+A && k_1>0 && E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -1-A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && -1-A+E>=2+k_1+C+k_1*A+2*A && -1-A+E>=1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A && 1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A>=1+C+A && k_3>0 && 1+E-k_3-(-1+k_3)*A>=k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=1+E-k_3-(-1+k_3)*A && k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A && -A+E-k_3-(-1+k_3)*A>=k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=C && -A+E-k_3-(-1+k_3)*A>=1+k_1+C+k_1*A+2*A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=-A+E-k_3-(-1+k_3)*A && -A+E-k_3-(-1+k_3)*A>=2*k_1+C+k_1*A+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && 2*k_1+C+k_1*A+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A ], cost: 2+k_1+k_1*k_3+2*k_3
298.10/289.78	
298.10/289.78	     50: start0 -> lbl101 : B'=1+k_1+k_1*k_3+C+k_1*A+A+k_1*A*k_3+A*k_3+k_3, D'=-1-A-A*k_3+E-k_3, F'=A, [ A>=0 && E>=C && -1-A+E>=C && -1-A+E>=1+C+A && k_1>0 && -1-A+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && -1-A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -2-2*A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && -2-2*A+E>=2+k_1+C+k_1*A+2*A && E>=-2-2*A+E && -2-2*A+E>=1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A && 1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A>=1+C+A && k_3>0 && -A+E-k_3-(-1+k_3)*A>=k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=-A+E-k_3-(-1+k_3)*A && k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A && -1-2*A+E-k_3-(-1+k_3)*A>=k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=C && -1-2*A+E-k_3-(-1+k_3)*A>=1+k_1+C+k_1*A+2*A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=-1-2*A+E-k_3-(-1+k_3)*A && -1-2*A+E-k_3-(-1+k_3)*A>=2*k_1+C+k_1*A+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && 2*k_1+C+k_1*A+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A ], cost: 3+k_1+k_1*k_3+2*k_3
298.10/289.78	
298.10/289.78	     51: start0 -> lbl101 : B'=1+k_1*k_3+C+A+k_1*A*k_3+A*k_3+k_3, D'=-1-A*k-A-A*k_3-k+E-k_3, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && -2-A*k-2*A-k+E>=1+C+A && -2-A*k-2*A-k+E>=2+C+2*A && E>=-2-A*k-2*A-k+E && k_1>0 && -2-A*k-2*A-k+E>=1+k_1+C+2*A+(-1+k_1)*A && 1+k_1+C+2*A+(-1+k_1)*A>=1+C+A && k_3>0 && -A*k-A-k+E-k_3-(-1+k_3)*A>=C+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=-A*k-A-k+E-k_3-(-1+k_3)*A && C+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A && -1-A*k-2*A-k+E-k_3-(-1+k_3)*A>=C+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && C+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=C && -1-A*k-2*A-k+E-k_3-(-1+k_3)*A>=1+C+2*A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=-1-A*k-2*A-k+E-k_3-(-1+k_3)*A && -1-A*k-2*A-k+E-k_3-(-1+k_3)*A>=k_1+C+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && k_1+C+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A ], cost: 3+k_1*k_3+k+2*k_3
298.10/289.78	
298.10/289.78	     52: start0 -> lbl101 : B'=1+k_1+k_1*k_3+C+k_1*A+A+k_1*A*k_3+A*k_3+k_3, D'=-1-A*k-A-A*k_3-k+E-k_3, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && k_1>0 && -1-A*k-A-k+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && -1-A*k-A-k+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -2-A*k-2*A-k+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && -2-A*k-2*A-k+E>=2+k_1+C+k_1*A+2*A && E>=-2-A*k-2*A-k+E && -2-A*k-2*A-k+E>=1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A && 1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A>=1+C+A && k_3>0 && -A*k-A-k+E-k_3-(-1+k_3)*A>=k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=-A*k-A-k+E-k_3-(-1+k_3)*A && k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A && -1-A*k-2*A-k+E-k_3-(-1+k_3)*A>=k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=C && -1-A*k-2*A-k+E-k_3-(-1+k_3)*A>=1+k_1+C+k_1*A+2*A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=-1-A*k-2*A-k+E-k_3-(-1+k_3)*A && -1-A*k-2*A-k+E-k_3-(-1+k_3)*A>=2*k_1+C+k_1*A+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && 2*k_1+C+k_1*A+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A ], cost: 3+k_1+k_1*k_3+k+2*k_3
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	Removed unreachable locations (and leaf rules with constant cost):
298.10/289.78	
298.10/289.78	   Start location: start0
298.10/289.78	
298.10/289.78	     22: start0 -> lbl101 : B'=1+k_1+C+k_1*A+A, D'=E, F'=A, [ A>=0 && E>=C && E>=1+C+A && k_1>0 && E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A ], cost: 2+k_1
298.10/289.78	
298.10/289.78	     28: start0 -> lbl101 : B'=1+k_1+C+k_1*A+A, D'=-1-A+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && -1-A+E>=1+C+A && k_1>0 && -1-A+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A ], cost: 3+k_1
298.10/289.78	
298.10/289.78	     29: start0 -> lbl101 : B'=1+C+A, D'=-1-A*k-A-k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E ], cost: 3+k
298.10/289.78	
298.10/289.78	     30: start0 -> lbl101 : B'=1+k_1+C+k_1*A+A, D'=-1-A*k-A-k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && k_1>0 && -1-A*k-A-k+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A ], cost: 3+k_1+k
298.10/289.78	
298.10/289.78	     33: start0 -> lbl101 : B'=2+C+2*A, D'=-1-A*k-A-k+E, F'=A, [ A>=0 && E>=C && E>=1+C+A && -1-A+E>=1+C+A && k>0 && -A*(-1+k)-A-k+E>=1+C+A && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=1+C+A && E>=-A*k-k+E ], cost: 4+k
298.10/289.78	
298.10/289.78	     34: start0 -> lbl101 : B'=2+k_1+C+k_1*A+2*A, D'=-1-A*k-A-k+E, F'=A, [ A>=0 && E>=C && E>=1+C+A && k_1>0 && E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -1-A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && k>0 && -A*(-1+k)-A-k+E>=1+k_1+C+k_1*A+A && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=1+k_1+C+k_1*A+A && E>=-A*k-k+E ], cost: 4+k_1+k
298.10/289.78	
298.10/289.78	     35: start0 -> lbl101 : B'=2+k_1+C+k_1*A+2*A, D'=-2-A*k-2*A-k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && -1-A+E>=1+C+A && k_1>0 && -1-A+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && -1-A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -2-2*A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && k>0 && -1-A*(-1+k)-2*A-k+E>=1+k_1+C+k_1*A+A && E>=-A*(-1+k)-A-k+E && -2-A*k-2*A-k+E>=1+k_1+C+k_1*A+A && E>=-1-A*k-A-k+E ], cost: 5+k_1+k
298.10/289.78	
298.10/289.78	     36: start0 -> lbl101 : B'=2+C+2*A, D'=-2-2*A*k-2*A-2*k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && -2-A*k-2*A-k+E>=1+C+A && -1-A*k-A*(-1+k)-2*A-2*k+E>=1+C+A && E>=-A*k-A*(-1+k)-A-2*k+E && -2-2*A*k-2*A-2*k+E>=1+C+A && E>=-1-2*A*k-A-2*k+E ], cost: 5+2*k
298.10/289.78	
298.10/289.78	     37: start0 -> lbl101 : B'=2+k_1+C+k_1*A+2*A, D'=-2-2*A*k-2*A-2*k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && k_1>0 && -1-A*k-A-k+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && -1-A*k-A-k+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -2-A*k-2*A-k+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && -1-A*k-A*(-1+k)-2*A-2*k+E>=1+k_1+C+k_1*A+A && E>=-A*k-A*(-1+k)-A-2*k+E && -2-2*A*k-2*A-2*k+E>=1+k_1+C+k_1*A+A && E>=-1-2*A*k-A-2*k+E ], cost: 5+k_1+2*k
298.10/289.78	
298.10/289.78	     38: start0 -> lbl101 : B'=2+k_1+C+k_1*A+2*A, D'=-1-A*k-A-k+E, F'=A, [ A>=0 && E>=C && E>=1+C+A && -1-A+E>=1+C+A && k>0 && -A*(-1+k)-A-k+E>=1+C+A && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=1+C+A && E>=-A*k-k+E && -1-A*k-A-k+E>=2+C+2*A && E>=-1-A*k-A-k+E && k_1>0 && -1-A*k-A-k+E>=1+k_1+C+2*A+(-1+k_1)*A && 1+k_1+C+2*A+(-1+k_1)*A>=1+C+A ], cost: 4+k_1+k
298.10/289.78	
298.10/289.78	     39: start0 -> lbl101 : B'=2+2*k_1+C+2*k_1*A+2*A, D'=-1-A*k-A-k+E, F'=A, [ A>=0 && E>=C && E>=1+C+A && k_1>0 && E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -1-A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && k>0 && -A*(-1+k)-A-k+E>=1+k_1+C+k_1*A+A && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=1+k_1+C+k_1*A+A && E>=-A*k-k+E && -1-A*k-A-k+E>=2+k_1+C+k_1*A+2*A && E>=-1-A*k-A-k+E && -1-A*k-A-k+E>=1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A && 1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A>=1+C+A ], cost: 4+2*k_1+k
298.10/289.78	
298.10/289.78	     40: start0 -> lbl101 : B'=2+2*k_1+C+2*k_1*A+2*A, D'=-2-A*k-2*A-k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && -1-A+E>=1+C+A && k_1>0 && -1-A+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && -1-A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -2-2*A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && k>0 && -1-A*(-1+k)-2*A-k+E>=1+k_1+C+k_1*A+A && E>=-A*(-1+k)-A-k+E && -2-A*k-2*A-k+E>=1+k_1+C+k_1*A+A && E>=-1-A*k-A-k+E && -2-A*k-2*A-k+E>=2+k_1+C+k_1*A+2*A && E>=-2-A*k-2*A-k+E && -2-A*k-2*A-k+E>=1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A && 1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A>=1+C+A ], cost: 5+2*k_1+k
298.10/289.78	
298.10/289.78	     41: start0 -> lbl101 : B'=2+k_1+C+k_1*A+2*A, D'=-2-2*A*k-2*A-2*k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && -2-A*k-2*A-k+E>=1+C+A && -1-A*k-A*(-1+k)-2*A-2*k+E>=1+C+A && E>=-A*k-A*(-1+k)-A-2*k+E && -2-2*A*k-2*A-2*k+E>=1+C+A && E>=-1-2*A*k-A-2*k+E && -2-2*A*k-2*A-2*k+E>=2+C+2*A && E>=-2-2*A*k-2*A-2*k+E && k_1>0 && -2-2*A*k-2*A-2*k+E>=1+k_1+C+2*A+(-1+k_1)*A && 1+k_1+C+2*A+(-1+k_1)*A>=1+C+A ], cost: 5+k_1+2*k
298.10/289.78	
298.10/289.78	     42: start0 -> lbl101 : B'=2+2*k_1+C+2*k_1*A+2*A, D'=-2-2*A*k-2*A-2*k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && k_1>0 && -1-A*k-A-k+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && -1-A*k-A-k+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -2-A*k-2*A-k+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && -1-A*k-A*(-1+k)-2*A-2*k+E>=1+k_1+C+k_1*A+A && E>=-A*k-A*(-1+k)-A-2*k+E && -2-2*A*k-2*A-2*k+E>=1+k_1+C+k_1*A+A && E>=-1-2*A*k-A-2*k+E && -2-2*A*k-2*A-2*k+E>=2+k_1+C+k_1*A+2*A && E>=-2-2*A*k-2*A-2*k+E && -2-2*A*k-2*A-2*k+E>=1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A && 1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A>=1+C+A ], cost: 5+2*k_1+2*k
298.10/289.78	
298.10/289.78	     43: start0 -> lbl101 : B'=1+C+k_2*A+k_2+A, D'=-k_2*A-k_2+E, F'=A, [ A>=0 && E>=C && E>=1+C+A && -1-A+E>=1+C+A && k_2>0 && 1-k_2-(-1+k_2)*A+E>=C+k_2+(-1+k_2)*A+A && E>=1-k_2-(-1+k_2)*A+E && -k_2-(-1+k_2)*A-A+E>=C+k_2+(-1+k_2)*A+A && C+k_2+(-1+k_2)*A+A>=C ], cost: 2+2*k_2
298.10/289.78	
298.10/289.78	     44: start0 -> lbl101 : B'=1+k_1+C+k_2*A+k_2+k_1*A+A, D'=-k_2*A-k_2+E, F'=A, [ A>=0 && E>=C && E>=1+C+A && k_1>0 && E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -1-A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && k_2>0 && 1-k_2-(-1+k_2)*A+E>=k_1+C+k_2+(-1+k_2)*A+k_1*A+A && E>=1-k_2-(-1+k_2)*A+E && k_1+C+k_2+(-1+k_2)*A+k_1*A+A>=1+C+A && -k_2-(-1+k_2)*A-A+E>=k_1+C+k_2+(-1+k_2)*A+k_1*A+A && k_1+C+k_2+(-1+k_2)*A+k_1*A+A>=C ], cost: 2+k_1+2*k_2
298.10/289.78	
298.10/289.78	     45: start0 -> lbl101 : B'=1+k_1+C+k_2*A+k_2+k_1*A+A, D'=-1-k_2*A-k_2-A+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && -1-A+E>=1+C+A && k_1>0 && -1-A+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && -1-A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -2-2*A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && k_2>0 && -k_2-(-1+k_2)*A-A+E>=k_1+C+k_2+(-1+k_2)*A+k_1*A+A && E>=-k_2-(-1+k_2)*A-A+E && k_1+C+k_2+(-1+k_2)*A+k_1*A+A>=1+C+A && -1-k_2-(-1+k_2)*A-2*A+E>=k_1+C+k_2+(-1+k_2)*A+k_1*A+A && k_1+C+k_2+(-1+k_2)*A+k_1*A+A>=C ], cost: 3+k_1+2*k_2
298.10/289.78	
298.10/289.78	     46: start0 -> lbl101 : B'=1+C+k_2*A+k_2+A, D'=-1-k_2*A-k_2-A*k-A-k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && -2-A*k-2*A-k+E>=1+C+A && k_2>0 && -k_2-(-1+k_2)*A-A*k-A-k+E>=C+k_2+(-1+k_2)*A+A && E>=-k_2-(-1+k_2)*A-A*k-A-k+E && C+k_2+(-1+k_2)*A+A>=1+C+A && -1-k_2-(-1+k_2)*A-A*k-2*A-k+E>=C+k_2+(-1+k_2)*A+A && C+k_2+(-1+k_2)*A+A>=C ], cost: 3+2*k_2+k
298.10/289.78	
298.10/289.78	     47: start0 -> lbl101 : B'=1+k_1+C+k_2*A+k_2+k_1*A+A, D'=-1-k_2*A-k_2-A*k-A-k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && k_1>0 && -1-A*k-A-k+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && -1-A*k-A-k+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -2-A*k-2*A-k+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && k_2>0 && -k_2-(-1+k_2)*A-A*k-A-k+E>=k_1+C+k_2+(-1+k_2)*A+k_1*A+A && E>=-k_2-(-1+k_2)*A-A*k-A-k+E && k_1+C+k_2+(-1+k_2)*A+k_1*A+A>=1+C+A && -1-k_2-(-1+k_2)*A-A*k-2*A-k+E>=k_1+C+k_2+(-1+k_2)*A+k_1*A+A && k_1+C+k_2+(-1+k_2)*A+k_1*A+A>=C ], cost: 3+k_1+2*k_2+k
298.10/289.78	
298.10/289.78	     48: start0 -> lbl101 : B'=1+k_1*k_3+C+A+k_1*A*k_3+A*k_3+k_3, D'=-A*k_3+E-k_3, F'=A, [ A>=0 && E>=C && E>=1+C+A && -1-A+E>=1+C+A && -1-A+E>=2+C+2*A && k_1>0 && -1-A+E>=1+k_1+C+2*A+(-1+k_1)*A && 1+k_1+C+2*A+(-1+k_1)*A>=1+C+A && k_3>0 && 1+E-k_3-(-1+k_3)*A>=C+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=1+E-k_3-(-1+k_3)*A && C+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A && -A+E-k_3-(-1+k_3)*A>=C+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && C+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=C && -A+E-k_3-(-1+k_3)*A>=1+C+2*A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=-A+E-k_3-(-1+k_3)*A && -A+E-k_3-(-1+k_3)*A>=k_1+C+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && k_1+C+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A ], cost: 2+k_1*k_3+2*k_3
298.10/289.78	
298.10/289.78	     49: start0 -> lbl101 : B'=1+k_1+k_1*k_3+C+k_1*A+A+k_1*A*k_3+A*k_3+k_3, D'=-A*k_3+E-k_3, F'=A, [ A>=0 && E>=C && E>=1+C+A && k_1>0 && E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -1-A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && -1-A+E>=2+k_1+C+k_1*A+2*A && -1-A+E>=1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A && 1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A>=1+C+A && k_3>0 && 1+E-k_3-(-1+k_3)*A>=k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=1+E-k_3-(-1+k_3)*A && k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A && -A+E-k_3-(-1+k_3)*A>=k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=C && -A+E-k_3-(-1+k_3)*A>=1+k_1+C+k_1*A+2*A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=-A+E-k_3-(-1+k_3)*A && -A+E-k_3-(-1+k_3)*A>=2*k_1+C+k_1*A+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && 2*k_1+C+k_1*A+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A ], cost: 2+k_1+k_1*k_3+2*k_3
298.10/289.78	
298.10/289.78	     50: start0 -> lbl101 : B'=1+k_1+k_1*k_3+C+k_1*A+A+k_1*A*k_3+A*k_3+k_3, D'=-1-A-A*k_3+E-k_3, F'=A, [ A>=0 && E>=C && -1-A+E>=C && -1-A+E>=1+C+A && k_1>0 && -1-A+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && -1-A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -2-2*A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && -2-2*A+E>=2+k_1+C+k_1*A+2*A && E>=-2-2*A+E && -2-2*A+E>=1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A && 1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A>=1+C+A && k_3>0 && -A+E-k_3-(-1+k_3)*A>=k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=-A+E-k_3-(-1+k_3)*A && k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A && -1-2*A+E-k_3-(-1+k_3)*A>=k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=C && -1-2*A+E-k_3-(-1+k_3)*A>=1+k_1+C+k_1*A+2*A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=-1-2*A+E-k_3-(-1+k_3)*A && -1-2*A+E-k_3-(-1+k_3)*A>=2*k_1+C+k_1*A+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && 2*k_1+C+k_1*A+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A ], cost: 3+k_1+k_1*k_3+2*k_3
298.10/289.78	
298.10/289.78	     51: start0 -> lbl101 : B'=1+k_1*k_3+C+A+k_1*A*k_3+A*k_3+k_3, D'=-1-A*k-A-A*k_3-k+E-k_3, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && -2-A*k-2*A-k+E>=1+C+A && -2-A*k-2*A-k+E>=2+C+2*A && E>=-2-A*k-2*A-k+E && k_1>0 && -2-A*k-2*A-k+E>=1+k_1+C+2*A+(-1+k_1)*A && 1+k_1+C+2*A+(-1+k_1)*A>=1+C+A && k_3>0 && -A*k-A-k+E-k_3-(-1+k_3)*A>=C+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=-A*k-A-k+E-k_3-(-1+k_3)*A && C+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A && -1-A*k-2*A-k+E-k_3-(-1+k_3)*A>=C+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && C+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=C && -1-A*k-2*A-k+E-k_3-(-1+k_3)*A>=1+C+2*A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=-1-A*k-2*A-k+E-k_3-(-1+k_3)*A && -1-A*k-2*A-k+E-k_3-(-1+k_3)*A>=k_1+C+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && k_1+C+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A ], cost: 3+k_1*k_3+k+2*k_3
298.10/289.78	
298.10/289.78	     52: start0 -> lbl101 : B'=1+k_1+k_1*k_3+C+k_1*A+A+k_1*A*k_3+A*k_3+k_3, D'=-1-A*k-A-A*k_3-k+E-k_3, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && k_1>0 && -1-A*k-A-k+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && -1-A*k-A-k+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -2-A*k-2*A-k+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && -2-A*k-2*A-k+E>=2+k_1+C+k_1*A+2*A && E>=-2-A*k-2*A-k+E && -2-A*k-2*A-k+E>=1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A && 1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A>=1+C+A && k_3>0 && -A*k-A-k+E-k_3-(-1+k_3)*A>=k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=-A*k-A-k+E-k_3-(-1+k_3)*A && k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A && -1-A*k-2*A-k+E-k_3-(-1+k_3)*A>=k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=C && -1-A*k-2*A-k+E-k_3-(-1+k_3)*A>=1+k_1+C+k_1*A+2*A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=-1-A*k-2*A-k+E-k_3-(-1+k_3)*A && -1-A*k-2*A-k+E-k_3-(-1+k_3)*A>=2*k_1+C+k_1*A+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && 2*k_1+C+k_1*A+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A ], cost: 3+k_1+k_1*k_3+k+2*k_3
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	### Computing asymptotic complexity ###
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	Fully simplified ITS problem
298.10/289.78	
298.10/289.78	   Start location: start0
298.10/289.78	
298.10/289.78	     22: start0 -> lbl101 : B'=1+k_1+C+k_1*A+A, D'=E, F'=A, [ A>=0 && E>=C && E>=1+C+A && k_1>0 && E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A ], cost: 2+k_1
298.10/289.78	
298.10/289.78	     28: start0 -> lbl101 : B'=1+k_1+C+k_1*A+A, D'=-1-A+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && -1-A+E>=1+C+A && k_1>0 && -1-A+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A ], cost: 3+k_1
298.10/289.78	
298.10/289.78	     29: start0 -> lbl101 : B'=1+C+A, D'=-1-A*k-A-k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E ], cost: 3+k
298.10/289.78	
298.10/289.78	     30: start0 -> lbl101 : B'=1+k_1+C+k_1*A+A, D'=-1-A*k-A-k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && k_1>0 && -1-A*k-A-k+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A ], cost: 3+k_1+k
298.10/289.78	
298.10/289.78	     33: start0 -> lbl101 : B'=2+C+2*A, D'=-1-A*k-A-k+E, F'=A, [ A>=0 && E>=C && E>=1+C+A && -1-A+E>=1+C+A && k>0 && -A*(-1+k)-A-k+E>=1+C+A && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=1+C+A && E>=-A*k-k+E ], cost: 4+k
298.10/289.78	
298.10/289.78	     34: start0 -> lbl101 : B'=2+k_1+C+k_1*A+2*A, D'=-1-A*k-A-k+E, F'=A, [ A>=0 && E>=C && E>=1+C+A && k_1>0 && E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -1-A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && k>0 && -A*(-1+k)-A-k+E>=1+k_1+C+k_1*A+A && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=1+k_1+C+k_1*A+A && E>=-A*k-k+E ], cost: 4+k_1+k
298.10/289.78	
298.10/289.78	     35: start0 -> lbl101 : B'=2+k_1+C+k_1*A+2*A, D'=-2-A*k-2*A-k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && -1-A+E>=1+C+A && k_1>0 && -1-A+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && -1-A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -2-2*A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && k>0 && -1-A*(-1+k)-2*A-k+E>=1+k_1+C+k_1*A+A && E>=-A*(-1+k)-A-k+E && -2-A*k-2*A-k+E>=1+k_1+C+k_1*A+A && E>=-1-A*k-A-k+E ], cost: 5+k_1+k
298.10/289.78	
298.10/289.78	     36: start0 -> lbl101 : B'=2+C+2*A, D'=-2-2*A*k-2*A-2*k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && -2-A*k-2*A-k+E>=1+C+A && -1-A*k-A*(-1+k)-2*A-2*k+E>=1+C+A && E>=-A*k-A*(-1+k)-A-2*k+E && -2-2*A*k-2*A-2*k+E>=1+C+A && E>=-1-2*A*k-A-2*k+E ], cost: 5+2*k
298.10/289.78	
298.10/289.78	     37: start0 -> lbl101 : B'=2+k_1+C+k_1*A+2*A, D'=-2-2*A*k-2*A-2*k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && k_1>0 && -1-A*k-A-k+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && -1-A*k-A-k+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -2-A*k-2*A-k+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && -1-A*k-A*(-1+k)-2*A-2*k+E>=1+k_1+C+k_1*A+A && E>=-A*k-A*(-1+k)-A-2*k+E && -2-2*A*k-2*A-2*k+E>=1+k_1+C+k_1*A+A && E>=-1-2*A*k-A-2*k+E ], cost: 5+k_1+2*k
298.10/289.78	
298.10/289.78	     38: start0 -> lbl101 : B'=2+k_1+C+k_1*A+2*A, D'=-1-A*k-A-k+E, F'=A, [ A>=0 && E>=C && E>=1+C+A && -1-A+E>=1+C+A && k>0 && -A*(-1+k)-A-k+E>=1+C+A && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=1+C+A && E>=-A*k-k+E && -1-A*k-A-k+E>=2+C+2*A && E>=-1-A*k-A-k+E && k_1>0 && -1-A*k-A-k+E>=1+k_1+C+2*A+(-1+k_1)*A && 1+k_1+C+2*A+(-1+k_1)*A>=1+C+A ], cost: 4+k_1+k
298.10/289.78	
298.10/289.78	     39: start0 -> lbl101 : B'=2+2*k_1+C+2*k_1*A+2*A, D'=-1-A*k-A-k+E, F'=A, [ A>=0 && E>=C && E>=1+C+A && k_1>0 && E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -1-A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && k>0 && -A*(-1+k)-A-k+E>=1+k_1+C+k_1*A+A && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=1+k_1+C+k_1*A+A && E>=-A*k-k+E && -1-A*k-A-k+E>=2+k_1+C+k_1*A+2*A && E>=-1-A*k-A-k+E && -1-A*k-A-k+E>=1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A && 1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A>=1+C+A ], cost: 4+2*k_1+k
298.10/289.78	
298.10/289.78	     40: start0 -> lbl101 : B'=2+2*k_1+C+2*k_1*A+2*A, D'=-2-A*k-2*A-k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && -1-A+E>=1+C+A && k_1>0 && -1-A+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && -1-A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -2-2*A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && k>0 && -1-A*(-1+k)-2*A-k+E>=1+k_1+C+k_1*A+A && E>=-A*(-1+k)-A-k+E && -2-A*k-2*A-k+E>=1+k_1+C+k_1*A+A && E>=-1-A*k-A-k+E && -2-A*k-2*A-k+E>=2+k_1+C+k_1*A+2*A && E>=-2-A*k-2*A-k+E && -2-A*k-2*A-k+E>=1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A && 1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A>=1+C+A ], cost: 5+2*k_1+k
298.10/289.78	
298.10/289.78	     41: start0 -> lbl101 : B'=2+k_1+C+k_1*A+2*A, D'=-2-2*A*k-2*A-2*k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && -2-A*k-2*A-k+E>=1+C+A && -1-A*k-A*(-1+k)-2*A-2*k+E>=1+C+A && E>=-A*k-A*(-1+k)-A-2*k+E && -2-2*A*k-2*A-2*k+E>=1+C+A && E>=-1-2*A*k-A-2*k+E && -2-2*A*k-2*A-2*k+E>=2+C+2*A && E>=-2-2*A*k-2*A-2*k+E && k_1>0 && -2-2*A*k-2*A-2*k+E>=1+k_1+C+2*A+(-1+k_1)*A && 1+k_1+C+2*A+(-1+k_1)*A>=1+C+A ], cost: 5+k_1+2*k
298.10/289.78	
298.10/289.78	     42: start0 -> lbl101 : B'=2+2*k_1+C+2*k_1*A+2*A, D'=-2-2*A*k-2*A-2*k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && k_1>0 && -1-A*k-A-k+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && -1-A*k-A-k+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -2-A*k-2*A-k+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && -1-A*k-A*(-1+k)-2*A-2*k+E>=1+k_1+C+k_1*A+A && E>=-A*k-A*(-1+k)-A-2*k+E && -2-2*A*k-2*A-2*k+E>=1+k_1+C+k_1*A+A && E>=-1-2*A*k-A-2*k+E && -2-2*A*k-2*A-2*k+E>=2+k_1+C+k_1*A+2*A && E>=-2-2*A*k-2*A-2*k+E && -2-2*A*k-2*A-2*k+E>=1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A && 1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A>=1+C+A ], cost: 5+2*k_1+2*k
298.10/289.78	
298.10/289.78	     43: start0 -> lbl101 : B'=1+C+k_2*A+k_2+A, D'=-k_2*A-k_2+E, F'=A, [ A>=0 && E>=C && E>=1+C+A && -1-A+E>=1+C+A && k_2>0 && 1-k_2-(-1+k_2)*A+E>=C+k_2+(-1+k_2)*A+A && E>=1-k_2-(-1+k_2)*A+E && -k_2-(-1+k_2)*A-A+E>=C+k_2+(-1+k_2)*A+A && C+k_2+(-1+k_2)*A+A>=C ], cost: 2+2*k_2
298.10/289.78	
298.10/289.78	     44: start0 -> lbl101 : B'=1+k_1+C+k_2*A+k_2+k_1*A+A, D'=-k_2*A-k_2+E, F'=A, [ A>=0 && E>=C && E>=1+C+A && k_1>0 && E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -1-A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && k_2>0 && 1-k_2-(-1+k_2)*A+E>=k_1+C+k_2+(-1+k_2)*A+k_1*A+A && E>=1-k_2-(-1+k_2)*A+E && k_1+C+k_2+(-1+k_2)*A+k_1*A+A>=1+C+A && -k_2-(-1+k_2)*A-A+E>=k_1+C+k_2+(-1+k_2)*A+k_1*A+A && k_1+C+k_2+(-1+k_2)*A+k_1*A+A>=C ], cost: 2+k_1+2*k_2
298.10/289.78	
298.10/289.78	     45: start0 -> lbl101 : B'=1+k_1+C+k_2*A+k_2+k_1*A+A, D'=-1-k_2*A-k_2-A+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && -1-A+E>=1+C+A && k_1>0 && -1-A+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && -1-A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -2-2*A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && k_2>0 && -k_2-(-1+k_2)*A-A+E>=k_1+C+k_2+(-1+k_2)*A+k_1*A+A && E>=-k_2-(-1+k_2)*A-A+E && k_1+C+k_2+(-1+k_2)*A+k_1*A+A>=1+C+A && -1-k_2-(-1+k_2)*A-2*A+E>=k_1+C+k_2+(-1+k_2)*A+k_1*A+A && k_1+C+k_2+(-1+k_2)*A+k_1*A+A>=C ], cost: 3+k_1+2*k_2
298.10/289.78	
298.10/289.78	     46: start0 -> lbl101 : B'=1+C+k_2*A+k_2+A, D'=-1-k_2*A-k_2-A*k-A-k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && -2-A*k-2*A-k+E>=1+C+A && k_2>0 && -k_2-(-1+k_2)*A-A*k-A-k+E>=C+k_2+(-1+k_2)*A+A && E>=-k_2-(-1+k_2)*A-A*k-A-k+E && C+k_2+(-1+k_2)*A+A>=1+C+A && -1-k_2-(-1+k_2)*A-A*k-2*A-k+E>=C+k_2+(-1+k_2)*A+A && C+k_2+(-1+k_2)*A+A>=C ], cost: 3+2*k_2+k
298.10/289.78	
298.10/289.78	     47: start0 -> lbl101 : B'=1+k_1+C+k_2*A+k_2+k_1*A+A, D'=-1-k_2*A-k_2-A*k-A-k+E, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && k_1>0 && -1-A*k-A-k+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && -1-A*k-A-k+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -2-A*k-2*A-k+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && k_2>0 && -k_2-(-1+k_2)*A-A*k-A-k+E>=k_1+C+k_2+(-1+k_2)*A+k_1*A+A && E>=-k_2-(-1+k_2)*A-A*k-A-k+E && k_1+C+k_2+(-1+k_2)*A+k_1*A+A>=1+C+A && -1-k_2-(-1+k_2)*A-A*k-2*A-k+E>=k_1+C+k_2+(-1+k_2)*A+k_1*A+A && k_1+C+k_2+(-1+k_2)*A+k_1*A+A>=C ], cost: 3+k_1+2*k_2+k
298.10/289.78	
298.10/289.78	     48: start0 -> lbl101 : B'=1+k_1*k_3+C+A+k_1*A*k_3+A*k_3+k_3, D'=-A*k_3+E-k_3, F'=A, [ A>=0 && E>=C && E>=1+C+A && -1-A+E>=1+C+A && -1-A+E>=2+C+2*A && k_1>0 && -1-A+E>=1+k_1+C+2*A+(-1+k_1)*A && 1+k_1+C+2*A+(-1+k_1)*A>=1+C+A && k_3>0 && 1+E-k_3-(-1+k_3)*A>=C+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=1+E-k_3-(-1+k_3)*A && C+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A && -A+E-k_3-(-1+k_3)*A>=C+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && C+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=C && -A+E-k_3-(-1+k_3)*A>=1+C+2*A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=-A+E-k_3-(-1+k_3)*A && -A+E-k_3-(-1+k_3)*A>=k_1+C+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && k_1+C+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A ], cost: 2+k_1*k_3+2*k_3
298.10/289.78	
298.10/289.78	     49: start0 -> lbl101 : B'=1+k_1+k_1*k_3+C+k_1*A+A+k_1*A*k_3+A*k_3+k_3, D'=-A*k_3+E-k_3, F'=A, [ A>=0 && E>=C && E>=1+C+A && k_1>0 && E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -1-A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && -1-A+E>=2+k_1+C+k_1*A+2*A && -1-A+E>=1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A && 1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A>=1+C+A && k_3>0 && 1+E-k_3-(-1+k_3)*A>=k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=1+E-k_3-(-1+k_3)*A && k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A && -A+E-k_3-(-1+k_3)*A>=k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=C && -A+E-k_3-(-1+k_3)*A>=1+k_1+C+k_1*A+2*A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=-A+E-k_3-(-1+k_3)*A && -A+E-k_3-(-1+k_3)*A>=2*k_1+C+k_1*A+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && 2*k_1+C+k_1*A+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A ], cost: 2+k_1+k_1*k_3+2*k_3
298.10/289.78	
298.10/289.78	     50: start0 -> lbl101 : B'=1+k_1+k_1*k_3+C+k_1*A+A+k_1*A*k_3+A*k_3+k_3, D'=-1-A-A*k_3+E-k_3, F'=A, [ A>=0 && E>=C && -1-A+E>=C && -1-A+E>=1+C+A && k_1>0 && -1-A+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && -1-A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -2-2*A+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && -2-2*A+E>=2+k_1+C+k_1*A+2*A && E>=-2-2*A+E && -2-2*A+E>=1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A && 1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A>=1+C+A && k_3>0 && -A+E-k_3-(-1+k_3)*A>=k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=-A+E-k_3-(-1+k_3)*A && k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A && -1-2*A+E-k_3-(-1+k_3)*A>=k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=C && -1-2*A+E-k_3-(-1+k_3)*A>=1+k_1+C+k_1*A+2*A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=-1-2*A+E-k_3-(-1+k_3)*A && -1-2*A+E-k_3-(-1+k_3)*A>=2*k_1+C+k_1*A+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && 2*k_1+C+k_1*A+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A ], cost: 3+k_1+k_1*k_3+2*k_3
298.10/289.78	
298.10/289.78	     51: start0 -> lbl101 : B'=1+k_1*k_3+C+A+k_1*A*k_3+A*k_3+k_3, D'=-1-A*k-A-A*k_3-k+E-k_3, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && -2-A*k-2*A-k+E>=1+C+A && -2-A*k-2*A-k+E>=2+C+2*A && E>=-2-A*k-2*A-k+E && k_1>0 && -2-A*k-2*A-k+E>=1+k_1+C+2*A+(-1+k_1)*A && 1+k_1+C+2*A+(-1+k_1)*A>=1+C+A && k_3>0 && -A*k-A-k+E-k_3-(-1+k_3)*A>=C+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=-A*k-A-k+E-k_3-(-1+k_3)*A && C+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A && -1-A*k-2*A-k+E-k_3-(-1+k_3)*A>=C+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && C+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=C && -1-A*k-2*A-k+E-k_3-(-1+k_3)*A>=1+C+2*A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=-1-A*k-2*A-k+E-k_3-(-1+k_3)*A && -1-A*k-2*A-k+E-k_3-(-1+k_3)*A>=k_1+C+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && k_1+C+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A ], cost: 3+k_1*k_3+k+2*k_3
298.10/289.78	
298.10/289.78	     52: start0 -> lbl101 : B'=1+k_1+k_1*k_3+C+k_1*A+A+k_1*A*k_3+A*k_3+k_3, D'=-1-A*k-A-A*k_3-k+E-k_3, F'=A, [ A>=0 && E>=C && -1-A+E>=C && k>0 && -A*(-1+k)-A-k+E>=C && E>=1-A*(-1+k)-k+E && -1-A*k-A-k+E>=C && E>=-A*k-k+E && -1-A*k-A-k+E>=1+C+A && E>=-1-A*k-A-k+E && k_1>0 && -1-A*k-A-k+E>=k_1+C+A+(-1+k_1)*A && k_1+C+A+(-1+k_1)*A>=1+C+A && -1-A*k-A-k+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=1+C+A && -2-A*k-2*A-k+E>=1+k_1+C+k_1*A+A && 1+k_1+C+k_1*A+A>=C && -2-A*k-2*A-k+E>=2+k_1+C+k_1*A+2*A && E>=-2-A*k-2*A-k+E && -2-A*k-2*A-k+E>=1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A && 1+2*k_1+C+k_1*A+2*A+(-1+k_1)*A>=1+C+A && k_3>0 && -A*k-A-k+E-k_3-(-1+k_3)*A>=k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=-A*k-A-k+E-k_3-(-1+k_3)*A && k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A && -1-A*k-2*A-k+E-k_3-(-1+k_3)*A>=k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && k_1+C+k_1*A+A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=C && -1-A*k-2*A-k+E-k_3-(-1+k_3)*A>=1+k_1+C+k_1*A+2*A+k_1*(-1+k_3)+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && E>=-1-A*k-2*A-k+E-k_3-(-1+k_3)*A && -1-A*k-2*A-k+E-k_3-(-1+k_3)*A>=2*k_1+C+k_1*A+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A && 2*k_1+C+k_1*A+2*A+k_1*(-1+k_3)+(-1+k_1)*A+k_3+(-1+k_3)*A+k_1*(-1+k_3)*A>=1+C+A ], cost: 3+k_1+k_1*k_3+k+2*k_3
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	Computing asymptotic complexity for rule 22
298.10/289.78	
298.10/289.78	   Solved the limit problem by the following transformations:
298.10/289.78	
298.10/289.78	      Created initial limit problem:
298.10/289.78	
298.10/289.78	      1-C+E (+/+!), k_1 (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), 2+k_1 (+), 1+A (+/+!) [not solved]
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	      removing all constraints (solved by SMT)
298.10/289.78	
298.10/289.78	      resulting limit problem: [solved]
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	      applying transformation rule (C) using substitution {k_1==n,C==-2*n,A==0,E==0}
298.10/289.78	
298.10/289.78	      resulting limit problem:
298.10/289.78	
298.10/289.78	      [solved]
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	   Solved the limit problem by the following transformations:
298.10/289.78	
298.10/289.78	      Created initial limit problem:
298.10/289.78	
298.10/289.78	      1-C+E (+/+!), k_1 (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), 2+k_1 (+), 1+A (+/+!) [not solved]
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	      applying transformation rule (C) using substitution {A==0}
298.10/289.78	
298.10/289.78	      resulting limit problem:
298.10/289.78	
298.10/289.78	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), 2+k_1 (+) [not solved]
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	      applying transformation rule (C) using substitution {E==1+C+A}
298.10/289.78	
298.10/289.78	      resulting limit problem:
298.10/289.78	
298.10/289.78	      1 (+/+!), k_1 (+/+!), 2+A (+/+!), 2-k_1+A (+/+!), 2+k_1 (+), 1+A (+/+!) [not solved]
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	      applying transformation rule (C) using substitution {E==k_1+C+A+(-1+k_1)*A}
298.10/289.78	
298.10/289.78	      resulting limit problem:
298.10/289.78	
298.10/289.78	      1 (+/+!), k_1 (+/+!), 2+A (+/+!), 2-k_1+A (+/+!), 2+k_1 (+), 1+A (+/+!) [not solved]
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	      applying transformation rule (B), deleting 1 (+/+!)
298.10/289.78	
298.10/289.78	      resulting limit problem:
298.10/289.78	
298.10/289.78	      k_1 (+/+!), 2+A (+/+!), 2-k_1+A (+/+!), 2+k_1 (+), 1+A (+/+!) [not solved]
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	      removing all constraints (solved by SMT)
298.10/289.78	
298.10/289.78	      resulting limit problem: [solved]
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	      applying transformation rule (C) using substitution {k_1==n,A==n}
298.10/289.78	
298.10/289.78	      resulting limit problem:
298.10/289.78	
298.10/289.78	      [solved]
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	   Solved the limit problem by the following transformations:
298.10/289.78	
298.10/289.78	      Created initial limit problem:
298.10/289.78	
298.10/289.78	      1-C+E (+/+!), k_1 (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), 2+k_1 (+), 1+A (+/+!) [not solved]
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	      applying transformation rule (C) using substitution {A==0}
298.10/289.78	
298.10/289.78	      resulting limit problem:
298.10/289.78	
298.10/289.78	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), 2+k_1 (+) [not solved]
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	      applying transformation rule (C) using substitution {E==k_1+C+A+(-1+k_1)*A}
298.10/289.78	
298.10/289.78	      resulting limit problem:
298.10/289.78	
298.10/289.78	      1 (+/+!), k_1 (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), 1+A+(-1+k_1)*A (+/+!), k_1+A+(-1+k_1)*A (+/+!), 2+k_1 (+) [not solved]
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	      applying transformation rule (B), deleting 1 (+/+!)
298.10/289.78	
298.10/289.78	      resulting limit problem:
298.10/289.78	
298.10/289.78	      k_1 (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), 1+A+(-1+k_1)*A (+/+!), k_1+A+(-1+k_1)*A (+/+!), 2+k_1 (+) [not solved]
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	      removing all constraints (solved by SMT)
298.10/289.78	
298.10/289.78	      resulting limit problem: [solved]
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	      applying transformation rule (C) using substitution {k_1==1+n,A==0}
298.10/289.78	
298.10/289.78	      resulting limit problem:
298.10/289.78	
298.10/289.78	      [solved]
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	   Solved the limit problem by the following transformations:
298.10/289.78	
298.10/289.78	      Created initial limit problem:
298.10/289.78	
298.10/289.78	      1-C+E (+/+!), k_1 (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), 2+k_1 (+), 1+A (+/+!) [not solved]
298.10/289.78	
298.10/289.78	
298.10/289.78	
298.10/289.78	      applying transformation rule (C) using substitution {E==k_1+C+A+(-1+k_1)*A}
298.10/289.78	
298.10/289.78	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1 (+/+!), k_1 (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), k_1+(-1+k_1)*A (+/+!), 2+k_1 (+), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      k_1 (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), k_1+(-1+k_1)*A (+/+!), 2+k_1 (+), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      removing all constraints (solved by SMT)
298.10/289.79	
298.10/289.79	      resulting limit problem: [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {k_1==n,A==0}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	   Solved the limit problem by the following transformations:
298.10/289.79	
298.10/289.79	      Created initial limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), k_1 (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), 2+k_1 (+), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {A==0}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), 2+k_1 (+) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {E==1+C+A}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1 (+/+!), k_1 (+/+!), 2+A (+/+!), 2-k_1+A (+/+!), 2+k_1 (+), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      k_1 (+/+!), 2+A (+/+!), 2-k_1+A (+/+!), 2+k_1 (+), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      removing all constraints (solved by SMT)
298.10/289.79	
298.10/289.79	      resulting limit problem: [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {k_1==n,A==n}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	   Solved the limit problem by the following transformations:
298.10/289.79	
298.10/289.79	      Created initial limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), k_1 (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), 2+k_1 (+), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {A==0}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), 2+k_1 (+) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), 1-k_1-C+E (+/+!), k_1 (+/+!), -C+E (+/+!), 2+k_1 (+) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      removing all constraints (solved by SMT)
298.10/289.79	
298.10/289.79	      resulting limit problem: [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {k_1==n,C==-n,E==1}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	   Solution:
298.10/289.79	
298.10/289.79	      k_1 / n
298.10/289.79	
298.10/289.79	      C / -2*n
298.10/289.79	
298.10/289.79	      A / 0
298.10/289.79	
298.10/289.79	      E / 0
298.10/289.79	
298.10/289.79	   Resulting cost 2+n has complexity: Poly(n^1)
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	Found new complexity Poly(n^1).
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	Computing asymptotic complexity for rule 28
298.10/289.79	
298.10/289.79	   Solved the limit problem by the following transformations:
298.10/289.79	
298.10/289.79	      Created initial limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), k_1 (+/+!), -1-C-2*A+E (+/+!), -C-A+E (+/+!), -k_1-C-2*A-(-1+k_1)*A+E (+/+!), 3+k_1 (+), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      removing all constraints (solved by SMT)
298.10/289.79	
298.10/289.79	      resulting limit problem: [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {k_1==n,C==-2*n,A==0,E==0}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	   Solved the limit problem by the following transformations:
298.10/289.79	
298.10/289.79	      Created initial limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), k_1 (+/+!), -1-C-2*A+E (+/+!), -C-A+E (+/+!), -k_1-C-2*A-(-1+k_1)*A+E (+/+!), 3+k_1 (+), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {A==0}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), -1-C+E (+/+!), 3+k_1 (+) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {C==-1-A+E}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1 (+/+!), k_1 (+/+!), 2+A (+/+!), A (+/+!), 3+k_1 (+), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      k_1 (+/+!), 2+A (+/+!), A (+/+!), 3+k_1 (+), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      removing all constraints (solved by SMT)
298.10/289.79	
298.10/289.79	      resulting limit problem: [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {k_1==n,A==1+n}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	   Solved the limit problem by the following transformations:
298.10/289.79	
298.10/289.79	      Created initial limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), k_1 (+/+!), -1-C-2*A+E (+/+!), -C-A+E (+/+!), -k_1-C-2*A-(-1+k_1)*A+E (+/+!), 3+k_1 (+), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {A==0}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), -1-C+E (+/+!), 3+k_1 (+) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), -1-C+E (+/+!), 3+k_1 (+) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      removing all constraints (solved by SMT)
298.10/289.79	
298.10/289.79	      resulting limit problem: [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {k_1==n,C==0,E==2*n}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	   Solution:
298.10/289.79	
298.10/289.79	      k_1 / n
298.10/289.79	
298.10/289.79	      C / -2*n
298.10/289.79	
298.10/289.79	      A / 0
298.10/289.79	
298.10/289.79	      E / 0
298.10/289.79	
298.10/289.79	   Resulting cost 3+n has complexity: Poly(n^1)
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	Computing asymptotic complexity for rule 29
298.10/289.79	
298.10/289.79	   Solved the limit problem by the following transformations:
298.10/289.79	
298.10/289.79	      Created initial limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), 3+k (+), -C-A+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      removing all constraints (solved by SMT)
298.10/289.79	
298.10/289.79	      resulting limit problem: [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {C==-2*n,A==0,k==n,E==0}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	   Solved the limit problem by the following transformations:
298.10/289.79	
298.10/289.79	      Created initial limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), 3+k (+), -C-A+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {A==0}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), 1 (+/+!), -C+E (+/+!), 3+k (+), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {C==-1-A+E}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1 (+/+!), 3+k (+), 2+A (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {C==-A*(-1+k)-A-k+E}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1 (+/+!), 3+k (+), 2+A (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {C==-1-A*k-A-k+E}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1 (+/+!), 3+k (+), 2+A (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      3+k (+), 2+A (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      removing all constraints (solved by SMT)
298.10/289.79	
298.10/289.79	      resulting limit problem: [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {A==2*n,k==n}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	   Solved the limit problem by the following transformations:
298.10/289.79	
298.10/289.79	      Created initial limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), 3+k (+), -C-A+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {A==0}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), 1 (+/+!), -C+E (+/+!), 3+k (+), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {C==-A*(-1+k)-A-k+E}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1 (+/+!), 3+k (+), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A (+/+!), 1+A*(-1+k)+A+k (+/+!), A*(-1+k)+A (+/+!), k (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {C==-1-A*k-A-k+E}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1 (+/+!), 3+k (+), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A (+/+!), 1+A*(-1+k)+A+k (+/+!), A*(-1+k)+A (+/+!), k (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      3+k (+), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A (+/+!), 1+A*(-1+k)+A+k (+/+!), A*(-1+k)+A (+/+!), k (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      removing all constraints (solved by SMT)
298.10/289.79	
298.10/289.79	      resulting limit problem: [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {A==1,k==n}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	   Solved the limit problem by the following transformations:
298.10/289.79	
298.10/289.79	      Created initial limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), 3+k (+), -C-A+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {A==0}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), 1 (+/+!), -C+E (+/+!), 3+k (+), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {C==-1-A+E}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1 (+/+!), 3+k (+), 2+A (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {C==-1-A*k-A-k+E}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1 (+/+!), 3+k (+), 2+A (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      3+k (+), 2+A (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      removing all constraints (solved by SMT)
298.10/289.79	
298.10/289.79	      resulting limit problem: [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {A==2*n,k==n}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	   Solved the limit problem by the following transformations:
298.10/289.79	
298.10/289.79	      Created initial limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), 3+k (+), -C-A+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {A==0}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), 1 (+/+!), -C+E (+/+!), 3+k (+), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {C==-1-A*k-A-k+E}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1 (+/+!), 1+A*k+A (+/+!), 3+k (+), 2+A*k+A (+/+!), 1+A*k+A+k (+/+!), 2+A*k+A+k (+/+!), k (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1+A*k+A (+/+!), 3+k (+), 2+A*k+A (+/+!), 1+A*k+A+k (+/+!), 2+A*k+A+k (+/+!), k (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      removing all constraints (solved by SMT)
298.10/289.79	
298.10/289.79	      resulting limit problem: [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {A==0,k==n}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	   Solved the limit problem by the following transformations:
298.10/289.79	
298.10/289.79	      Created initial limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), 3+k (+), -C-A+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {C==-1-A*k-A-k+E}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1 (+/+!), 3+k (+), 2+A*k-A*(-1+k) (+/+!), 2+A*k+A+k (+/+!), k (+/+!), 1+A*k+k (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      3+k (+), 2+A*k-A*(-1+k) (+/+!), 2+A*k+A+k (+/+!), k (+/+!), 1+A*k+k (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      removing all constraints (solved by SMT)
298.10/289.79	
298.10/289.79	      resulting limit problem: [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {A==0,k==n}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	   Solved the limit problem by the following transformations:
298.10/289.79	
298.10/289.79	      Created initial limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), 3+k (+), -C-A+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {A==0}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), 1 (+/+!), -C+E (+/+!), 3+k (+), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {C==-1-A+E}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1 (+/+!), 3+k (+), 2+A (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {C==-A*(-1+k)-A-k+E}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1 (+/+!), 3+k (+), 2+A (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      3+k (+), 2+A (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      removing all constraints (solved by SMT)
298.10/289.79	
298.10/289.79	      resulting limit problem: [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {A==2*n,k==n}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	   Solved the limit problem by the following transformations:
298.10/289.79	
298.10/289.79	      Created initial limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), 3+k (+), -C-A+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {A==0}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), 1 (+/+!), -C+E (+/+!), 3+k (+), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {C==-A*(-1+k)-A-k+E}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1 (+/+!), 3+k (+), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A (+/+!), 1+A*(-1+k)+A+k (+/+!), A*(-1+k)+A (+/+!), k (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      3+k (+), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A (+/+!), 1+A*(-1+k)+A+k (+/+!), A*(-1+k)+A (+/+!), k (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      removing all constraints (solved by SMT)
298.10/289.79	
298.10/289.79	      resulting limit problem: [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {A==1,k==n}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	   Solved the limit problem by the following transformations:
298.10/289.79	
298.10/289.79	      Created initial limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), 3+k (+), -C-A+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {A==0}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), 1 (+/+!), -C+E (+/+!), 3+k (+), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {C==-1-A+E}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1 (+/+!), 3+k (+), 2+A (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      3+k (+), 2+A (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      removing all constraints (solved by SMT)
298.10/289.79	
298.10/289.79	      resulting limit problem: [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {A==2*n,k==n}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	   Solved the limit problem by the following transformations:
298.10/289.79	
298.10/289.79	      Created initial limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), 3+k (+), -C-A+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {A==0}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), 1 (+/+!), -C+E (+/+!), 3+k (+), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), -C+E (+/+!), 3+k (+), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      removing all constraints (solved by SMT)
298.10/289.79	
298.10/289.79	      resulting limit problem: [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {C==-2*n,k==n,E==0}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	   Solution:
298.10/289.79	
298.10/289.79	      C / -2*n
298.10/289.79	
298.10/289.79	      A / 0
298.10/289.79	
298.10/289.79	      k / n
298.10/289.79	
298.10/289.79	      E / 0
298.10/289.79	
298.10/289.79	   Resulting cost 3+n has complexity: Poly(n^1)
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	Computing asymptotic complexity for rule 30
298.10/289.79	
298.10/289.79	   Solved the limit problem by the following transformations:
298.10/289.79	
298.10/289.79	      Created initial limit problem:
298.10/289.79	
298.10/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      removing all constraints (solved by SMT)
298.10/289.79	
298.10/289.79	      resulting limit problem: [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {k_1==1+n,C==-3*n,A==0,k==1+n,E==0}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	   Solved the limit problem by the following transformations:
298.10/289.79	
298.10/289.79	      Created initial limit problem:
298.10/289.79	
298.10/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {A==0}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {C==-1-A+E}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1 (+/+!), k_1 (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 1-k_1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 3+k_1+k (+), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {C==-A*(-1+k)-A-k+E}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1 (+/+!), k_1 (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 1-k_1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 3+k_1+k (+), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {C==-1-A*k-A-k+E}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1 (+/+!), k_1 (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 1-k_1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 3+k_1+k (+), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {k_1==1}
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      1 (+/+!), 2+A (+/+!), 4+k (+), A-k (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.10/289.79	
298.10/289.79	      resulting limit problem:
298.10/289.79	
298.10/289.79	      2+A (+/+!), 4+k (+), A-k (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 1+A (+/+!) [not solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      removing all constraints (solved by SMT)
298.10/289.79	
298.10/289.79	      resulting limit problem: [solved]
298.10/289.79	
298.10/289.79	
298.10/289.79	
298.10/289.79	      applying transformation rule (C) using substitution {A==2*n,k==n}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	   Solved the limit problem by the following transformations:
298.24/289.79	
298.24/289.79	      Created initial limit problem:
298.24/289.79	
298.24/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==0}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-A*(-1+k)-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), -1+A*(-1+k)+A (+/+!), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A (+/+!), 1+A*(-1+k)+A+k (+/+!), A*(-1+k)+A (+/+!), -k_1+A*(-1+k)+A (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-1-A*k-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), -1+A*(-1+k)+A (+/+!), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A (+/+!), 1+A*(-1+k)+A+k (+/+!), A*(-1+k)+A (+/+!), -k_1+A*(-1+k)+A (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k_1==1}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), -1+A*(-1+k)+A (+/+!), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A (+/+!), 1+A*(-1+k)+A+k (+/+!), A*(-1+k)+A (+/+!), 4+k (+), k (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      -1+A*(-1+k)+A (+/+!), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A (+/+!), 1+A*(-1+k)+A+k (+/+!), A*(-1+k)+A (+/+!), 4+k (+), k (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      removing all constraints (solved by SMT)
298.24/289.79	
298.24/289.79	      resulting limit problem: [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==1,k==n}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	   Solved the limit problem by the following transformations:
298.24/289.79	
298.24/289.79	      Created initial limit problem:
298.24/289.79	
298.24/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==0}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-1-A+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 1-k_1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 3+k_1+k (+), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-1-A*k-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 1-k_1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 3+k_1+k (+), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k_1==1}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), 2+A (+/+!), 4+k (+), A-k (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      2+A (+/+!), 4+k (+), A-k (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      removing all constraints (solved by SMT)
298.24/289.79	
298.24/289.79	      resulting limit problem: [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==2*n,k==n}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	   Solved the limit problem by the following transformations:
298.24/289.79	
298.24/289.79	      Created initial limit problem:
298.24/289.79	
298.24/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==0}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-1-A*k-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      A*k+A (+/+!), 1 (+/+!), k_1 (+/+!), 1+A*k+A (+/+!), 1-k_1+A*k+A (+/+!), 2+A*k+A (+/+!), 1+A*k+A+k (+/+!), 2+A*k+A+k (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k_1==1}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      A*k+A (+/+!), 1 (+/+!), 1+A*k+A (+/+!), 2+A*k+A (+/+!), 4+k (+), 1+A*k+A+k (+/+!), 2+A*k+A+k (+/+!), k (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      A*k+A (+/+!), 1+A*k+A (+/+!), 2+A*k+A (+/+!), 4+k (+), 1+A*k+A+k (+/+!), 2+A*k+A+k (+/+!), k (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      removing all constraints (solved by SMT)
298.24/289.79	
298.24/289.79	      resulting limit problem: [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==1,k==n}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	   Solved the limit problem by the following transformations:
298.24/289.79	
298.24/289.79	      Created initial limit problem:
298.24/289.79	
298.24/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==0}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-1-A+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 1-k_1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 3+k_1+k (+), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-A*(-1+k)-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 1-k_1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 3+k_1+k (+), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k_1==1}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), 2+A (+/+!), 4+k (+), A-k (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      2+A (+/+!), 4+k (+), A-k (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      removing all constraints (solved by SMT)
298.24/289.79	
298.24/289.79	      resulting limit problem: [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==2*n,k==n}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	   Solved the limit problem by the following transformations:
298.24/289.79	
298.24/289.79	      Created initial limit problem:
298.24/289.79	
298.24/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==0}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-A*(-1+k)-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), -1+A*(-1+k)+A (+/+!), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A (+/+!), 1+A*(-1+k)+A+k (+/+!), A*(-1+k)+A (+/+!), -k_1+A*(-1+k)+A (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k_1==1}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), -1+A*(-1+k)+A (+/+!), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A (+/+!), 1+A*(-1+k)+A+k (+/+!), A*(-1+k)+A (+/+!), 4+k (+), k (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      -1+A*(-1+k)+A (+/+!), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A (+/+!), 1+A*(-1+k)+A+k (+/+!), A*(-1+k)+A (+/+!), 4+k (+), k (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      removing all constraints (solved by SMT)
298.24/289.79	
298.24/289.79	      resulting limit problem: [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==1,k==n}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	   Solved the limit problem by the following transformations:
298.24/289.79	
298.24/289.79	      Created initial limit problem:
298.24/289.79	
298.24/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==0}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-1-A+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 1-k_1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 3+k_1+k (+), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k_1==1}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), 2+A (+/+!), 4+k (+), A-k (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      2+A (+/+!), 4+k (+), A-k (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      removing all constraints (solved by SMT)
298.24/289.79	
298.24/289.79	      resulting limit problem: [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==2*n,k==n}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	   Solved the limit problem by the following transformations:
298.24/289.79	
298.24/289.79	      Created initial limit problem:
298.24/289.79	
298.24/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==0}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k_1==1}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), 4+k (+), k (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), 4+k (+), k (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      removing all constraints (solved by SMT)
298.24/289.79	
298.24/289.79	      resulting limit problem: [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==0,k==-2+n,E==n}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	   Solved the limit problem by the following transformations:
298.24/289.79	
298.24/289.79	      Created initial limit problem:
298.24/289.79	
298.24/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k_1==1}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), 4+k (+), k (+/+!), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), 4+k (+), k (+/+!), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      removing all constraints (solved by SMT)
298.24/289.79	
298.24/289.79	      resulting limit problem: [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==0,A==0,k==-1+n,E==2*n}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	   Solved the limit problem by the following transformations:
298.24/289.79	
298.24/289.79	      Created initial limit problem:
298.24/289.79	
298.24/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==0}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-1-A+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 1-k_1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 3+k_1+k (+), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k==1}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 4+k_1 (+), -1+A (+/+!), 2+A (+/+!), A (+/+!), -k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-A*(-1+k)-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 4+k_1 (+), -1+A (+/+!), 2+A (+/+!), A (+/+!), -k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-1-A*k-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 4+k_1 (+), -1+A (+/+!), 2+A (+/+!), A (+/+!), -k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      k_1 (+/+!), 4+k_1 (+), -1+A (+/+!), 2+A (+/+!), A (+/+!), -k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      removing all constraints (solved by SMT)
298.24/289.79	
298.24/289.79	      resulting limit problem: [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k_1==n,A==2+n}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	   Solved the limit problem by the following transformations:
298.24/289.79	
298.24/289.79	      Created initial limit problem:
298.24/289.79	
298.24/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==0}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k==1}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), 4+k_1 (+), -2-C+E (+/+!), -1-C+E (+/+!), -1-k_1-C+E (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-A*(-1+k)-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 4+k_1 (+), -1+A*(-1+k)+A+k (+/+!), -1-k_1+A*(-1+k)+A+k (+/+!), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A+k (+/+!), -2+A*(-1+k)+A+k (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-1-A*k-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 4+k_1 (+), -1+A*(-1+k)+A+k (+/+!), -1-k_1+A*(-1+k)+A+k (+/+!), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A+k (+/+!), -2+A*(-1+k)+A+k (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      k_1 (+/+!), 4+k_1 (+), -1+A*(-1+k)+A+k (+/+!), -1-k_1+A*(-1+k)+A+k (+/+!), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A+k (+/+!), -2+A*(-1+k)+A+k (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      removing all constraints (solved by SMT)
298.24/289.79	
298.24/289.79	      resulting limit problem: [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k_1==n,A==0,k==3+n}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	   Solved the limit problem by the following transformations:
298.24/289.79	
298.24/289.79	      Created initial limit problem:
298.24/289.79	
298.24/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k==1}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), 4+k_1 (+), -1-C-2*A+E (+/+!), -C-A+E (+/+!), -1-k_1-C-3*A-(-1+k_1)*A+E (+/+!), -2-C-3*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-A*(-1+k)-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 4+k_1 (+), A*(-1+k)+k (+/+!), -1-k_1+A*(-1+k)-2*A+k-(-1+k_1)*A (+/+!), 1+A*(-1+k)+A+k (+/+!), -2+A*(-1+k)-2*A+k (+/+!), -1+A*(-1+k)-A+k (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-1-A*k-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 4+k_1 (+), A*(-1+k)+k (+/+!), -1-k_1+A*(-1+k)-2*A+k-(-1+k_1)*A (+/+!), 1+A*(-1+k)+A+k (+/+!), -2+A*(-1+k)-2*A+k (+/+!), -1+A*(-1+k)-A+k (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      k_1 (+/+!), 4+k_1 (+), A*(-1+k)+k (+/+!), -1-k_1+A*(-1+k)-2*A+k-(-1+k_1)*A (+/+!), 1+A*(-1+k)+A+k (+/+!), -2+A*(-1+k)-2*A+k (+/+!), -1+A*(-1+k)-A+k (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      removing all constraints (solved by SMT)
298.24/289.79	
298.24/289.79	      resulting limit problem: [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k_1==n,A==0,k==2*n}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	   Solved the limit problem by the following transformations:
298.24/289.79	
298.24/289.79	      Created initial limit problem:
298.24/289.79	
298.24/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==0}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-1-A+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 1-k_1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 3+k_1+k (+), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-A*(-1+k)-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 1-k_1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 3+k_1+k (+), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-1-A*k-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 1-k_1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 3+k_1+k (+), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      k_1 (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 1-k_1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 3+k_1+k (+), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      removing all constraints (solved by SMT)
298.24/289.79	
298.24/289.79	      resulting limit problem: [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k_1==1,A==n,k==-1+n}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	   Solved the limit problem by the following transformations:
298.24/289.79	
298.24/289.79	      Created initial limit problem:
298.24/289.79	
298.24/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==0}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-A*(-1+k)-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), -1+A*(-1+k)+A (+/+!), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A (+/+!), 1+A*(-1+k)+A+k (+/+!), A*(-1+k)+A (+/+!), -k_1+A*(-1+k)+A (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-1-A*k-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), -1+A*(-1+k)+A (+/+!), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A (+/+!), 1+A*(-1+k)+A+k (+/+!), A*(-1+k)+A (+/+!), -k_1+A*(-1+k)+A (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      k_1 (+/+!), -1+A*(-1+k)+A (+/+!), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A (+/+!), 1+A*(-1+k)+A+k (+/+!), A*(-1+k)+A (+/+!), -k_1+A*(-1+k)+A (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      removing all constraints (solved by SMT)
298.24/289.79	
298.24/289.79	      resulting limit problem: [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k_1==n,A==1,k==1+n}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	   Solved the limit problem by the following transformations:
298.24/289.79	
298.24/289.79	      Created initial limit problem:
298.24/289.79	
298.24/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==0}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-1-A+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 1-k_1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 3+k_1+k (+), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k==1}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 4+k_1 (+), -1+A (+/+!), 2+A (+/+!), A (+/+!), -k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-1-A*k-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 4+k_1 (+), -1+A (+/+!), 2+A (+/+!), A (+/+!), -k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      k_1 (+/+!), 4+k_1 (+), -1+A (+/+!), 2+A (+/+!), A (+/+!), -k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      removing all constraints (solved by SMT)
298.24/289.79	
298.24/289.79	      resulting limit problem: [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k_1==n,A==2+n}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	   Solved the limit problem by the following transformations:
298.24/289.79	
298.24/289.79	      Created initial limit problem:
298.24/289.79	
298.24/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==0}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k==1}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), 4+k_1 (+), -2-C+E (+/+!), -1-C+E (+/+!), -1-k_1-C+E (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-1-A*k-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 4+k_1 (+), -1+A*k+A+k (+/+!), A*k+A+k (+/+!), -k_1+A*k+A+k (+/+!), 1+A*k+A+k (+/+!), 2+A*k+A+k (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      k_1 (+/+!), 4+k_1 (+), -1+A*k+A+k (+/+!), A*k+A+k (+/+!), -k_1+A*k+A+k (+/+!), 1+A*k+A+k (+/+!), 2+A*k+A+k (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      removing all constraints (solved by SMT)
298.24/289.79	
298.24/289.79	      resulting limit problem: [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k_1==2*n,A==1,k==n}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	   Solved the limit problem by the following transformations:
298.24/289.79	
298.24/289.79	      Created initial limit problem:
298.24/289.79	
298.24/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k==1}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), 4+k_1 (+), -1-C-2*A+E (+/+!), -C-A+E (+/+!), -1-k_1-C-3*A-(-1+k_1)*A+E (+/+!), -2-C-3*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-1-A*k-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), -1+A*k-2*A+k (+/+!), 4+k_1 (+), A*k-A+k (+/+!), 2+A*k+A+k (+/+!), 1+A*k+k (+/+!), 1+A (+/+!), -k_1+A*k-2*A+k-(-1+k_1)*A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      k_1 (+/+!), -1+A*k-2*A+k (+/+!), 4+k_1 (+), A*k-A+k (+/+!), 2+A*k+A+k (+/+!), 1+A*k+k (+/+!), 1+A (+/+!), -k_1+A*k-2*A+k-(-1+k_1)*A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      removing all constraints (solved by SMT)
298.24/289.79	
298.24/289.79	      resulting limit problem: [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k_1==n,A==0,k==2*n}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	   Solved the limit problem by the following transformations:
298.24/289.79	
298.24/289.79	      Created initial limit problem:
298.24/289.79	
298.24/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==0}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-1-A+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 1-k_1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 3+k_1+k (+), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-1-A*k-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 1-k_1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 3+k_1+k (+), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      k_1 (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 1-k_1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 3+k_1+k (+), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      removing all constraints (solved by SMT)
298.24/289.79	
298.24/289.79	      resulting limit problem: [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k_1==1,A==n,k==-1+n}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	   Solved the limit problem by the following transformations:
298.24/289.79	
298.24/289.79	      Created initial limit problem:
298.24/289.79	
298.24/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==0}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-1-A*k-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      A*k+A (+/+!), 1 (+/+!), k_1 (+/+!), 1+A*k+A (+/+!), 1-k_1+A*k+A (+/+!), 2+A*k+A (+/+!), 1+A*k+A+k (+/+!), 2+A*k+A+k (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      A*k+A (+/+!), k_1 (+/+!), 1+A*k+A (+/+!), 1-k_1+A*k+A (+/+!), 2+A*k+A (+/+!), 1+A*k+A+k (+/+!), 2+A*k+A+k (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      removing all constraints (solved by SMT)
298.24/289.79	
298.24/289.79	      resulting limit problem: [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k_1==2+n,A==1,k==1+n}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	   Solved the limit problem by the following transformations:
298.24/289.79	
298.24/289.79	      Created initial limit problem:
298.24/289.79	
298.24/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==0}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-1-A+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 1-k_1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 3+k_1+k (+), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k==1}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 4+k_1 (+), -1+A (+/+!), 2+A (+/+!), A (+/+!), -k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-A*(-1+k)-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 4+k_1 (+), -1+A (+/+!), 2+A (+/+!), A (+/+!), -k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      k_1 (+/+!), 4+k_1 (+), -1+A (+/+!), 2+A (+/+!), A (+/+!), -k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      removing all constraints (solved by SMT)
298.24/289.79	
298.24/289.79	      resulting limit problem: [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k_1==n,A==2+n}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	   Solved the limit problem by the following transformations:
298.24/289.79	
298.24/289.79	      Created initial limit problem:
298.24/289.79	
298.24/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==0}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k==1}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), 4+k_1 (+), -2-C+E (+/+!), -1-C+E (+/+!), -1-k_1-C+E (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-A*(-1+k)-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 4+k_1 (+), -1+A*(-1+k)+A+k (+/+!), -1-k_1+A*(-1+k)+A+k (+/+!), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A+k (+/+!), -2+A*(-1+k)+A+k (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      k_1 (+/+!), 4+k_1 (+), -1+A*(-1+k)+A+k (+/+!), -1-k_1+A*(-1+k)+A+k (+/+!), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A+k (+/+!), -2+A*(-1+k)+A+k (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      removing all constraints (solved by SMT)
298.24/289.79	
298.24/289.79	      resulting limit problem: [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k_1==n,A==0,k==3+n}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	   Solved the limit problem by the following transformations:
298.24/289.79	
298.24/289.79	      Created initial limit problem:
298.24/289.79	
298.24/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k==1}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), 4+k_1 (+), -1-C-2*A+E (+/+!), -C-A+E (+/+!), -1-k_1-C-3*A-(-1+k_1)*A+E (+/+!), -2-C-3*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-A*(-1+k)-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 4+k_1 (+), A*(-1+k)+k (+/+!), -1-k_1+A*(-1+k)-2*A+k-(-1+k_1)*A (+/+!), 1+A*(-1+k)+A+k (+/+!), -2+A*(-1+k)-2*A+k (+/+!), -1+A*(-1+k)-A+k (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      k_1 (+/+!), 4+k_1 (+), A*(-1+k)+k (+/+!), -1-k_1+A*(-1+k)-2*A+k-(-1+k_1)*A (+/+!), 1+A*(-1+k)+A+k (+/+!), -2+A*(-1+k)-2*A+k (+/+!), -1+A*(-1+k)-A+k (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      removing all constraints (solved by SMT)
298.24/289.79	
298.24/289.79	      resulting limit problem: [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k_1==n,A==0,k==2*n}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	   Solved the limit problem by the following transformations:
298.24/289.79	
298.24/289.79	      Created initial limit problem:
298.24/289.79	
298.24/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==0}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-1-A+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 1-k_1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 3+k_1+k (+), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-A*(-1+k)-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 1-k_1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 3+k_1+k (+), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      k_1 (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 1-k_1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 3+k_1+k (+), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      removing all constraints (solved by SMT)
298.24/289.79	
298.24/289.79	      resulting limit problem: [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k_1==1,A==n,k==-1+n}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	   Solved the limit problem by the following transformations:
298.24/289.79	
298.24/289.79	      Created initial limit problem:
298.24/289.79	
298.24/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==0}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-A*(-1+k)-A-k+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), -1+A*(-1+k)+A (+/+!), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A (+/+!), 1+A*(-1+k)+A+k (+/+!), A*(-1+k)+A (+/+!), -k_1+A*(-1+k)+A (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      k_1 (+/+!), -1+A*(-1+k)+A (+/+!), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A (+/+!), 1+A*(-1+k)+A+k (+/+!), A*(-1+k)+A (+/+!), -k_1+A*(-1+k)+A (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      removing all constraints (solved by SMT)
298.24/289.79	
298.24/289.79	      resulting limit problem: [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k_1==n,A==1,k==1+n}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	   Solved the limit problem by the following transformations:
298.24/289.79	
298.24/289.79	      Created initial limit problem:
298.24/289.79	
298.24/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==0}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {C==-1-A+E}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 1-k_1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 3+k_1+k (+), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k==1}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1 (+/+!), k_1 (+/+!), 4+k_1 (+), -1+A (+/+!), 2+A (+/+!), A (+/+!), -k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      k_1 (+/+!), 4+k_1 (+), -1+A (+/+!), 2+A (+/+!), A (+/+!), -k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      removing all constraints (solved by SMT)
298.24/289.79	
298.24/289.79	      resulting limit problem: [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {k_1==n,A==2+n}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      [solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	   Solved the limit problem by the following transformations:
298.24/289.79	
298.24/289.79	      Created initial limit problem:
298.24/289.79	
298.24/289.79	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.79	
298.24/289.79	
298.24/289.79	
298.24/289.79	      applying transformation rule (C) using substitution {A==0}
298.24/289.79	
298.24/289.79	      resulting limit problem:
298.24/289.79	
298.24/289.79	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), 4+k_1 (+), -2-C+E (+/+!), -1-C+E (+/+!), -1-k_1-C+E (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), -C+E (+/+!), 4+k_1 (+), -2-C+E (+/+!), -1-C+E (+/+!), -1-k_1-C+E (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==-2+n,C==0,E==n}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), 4+k_1 (+), -1-C-2*A+E (+/+!), -C-A+E (+/+!), -1-k_1-C-3*A-(-1+k_1)*A+E (+/+!), -2-C-3*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1 (+), -1-C-2*A+E (+/+!), -C-A+E (+/+!), -1-k_1-C-3*A-(-1+k_1)*A+E (+/+!), -2-C-3*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==n,C==-2*n,A==0,E==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {C==-1-A+E}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 1-k_1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 3+k_1+k (+), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      k_1 (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 1-k_1+A-k (+/+!), 2+A-k (+/+!), k (+/+!), 3+k_1+k (+), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==1,A==n,k==-1+n}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      -k_1-C-A*k-2*A-k-(-1+k_1)*A+E (+/+!), 1-C+E (+/+!), k_1 (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), k (+/+!), 3+k_1+k (+), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), k (+/+!), 3+k_1+k (+) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==n,C==-n,k==1,E==3}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solution:
298.24/289.80	
298.24/289.80	      k_1 / 1+n
298.24/289.80	
298.24/289.80	      C / -3*n
298.24/289.80	
298.24/289.80	      A / 0
298.24/289.80	
298.24/289.80	      k / 1+n
298.24/289.80	
298.24/289.80	      E / 0
298.24/289.80	
298.24/289.80	   Resulting cost 5+2*n has complexity: Poly(n^1)
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	Computing asymptotic complexity for rule 33
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      -C-A*(-1+k)-2*A-k+E (+/+!), 1-C+E (+/+!), -1-C-2*A+E (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), 4+k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {C==-2*n,A==0,k==n,E==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      -C-A*(-1+k)-2*A-k+E (+/+!), 1-C+E (+/+!), -1-C-2*A+E (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), 4+k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -C-k+E (+/+!), 4+k (+), -1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+C+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), 2+A (+/+!), 4+k (+), A-k (+/+!), A (+/+!), 1+A-k (+/+!), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      2+A (+/+!), 4+k (+), A-k (+/+!), A (+/+!), 1+A-k (+/+!), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==2*n,k==n}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      -C-A*(-1+k)-2*A-k+E (+/+!), 1-C+E (+/+!), -1-C-2*A+E (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), 4+k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1 (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -C-k+E (+/+!), 4+k (+), -1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), -C+E (+/+!), -1-C-k+E (+/+!), -C-k+E (+/+!), 4+k (+), -1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {C==-2*n,k==n,E==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solution:
298.24/289.80	
298.24/289.80	      C / -2*n
298.24/289.80	
298.24/289.80	      A / 0
298.24/289.80	
298.24/289.80	      k / n
298.24/289.80	
298.24/289.80	      E / 0
298.24/289.80	
298.24/289.80	   Resulting cost 4+n has complexity: Poly(n^1)
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	Computing asymptotic complexity for rule 34
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==1,C==-2*n,A==0,k==1+n,E==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 4+k_1+k (+), -1-k_1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+C+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A-k (+/+!), 1-k_1+A-k (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==k_1+C+A+(-1+k_1)*A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A-k (+/+!), 1-k_1+A-k (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+k_1+C+k_1*A+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A-k (+/+!), 1-k_1+A-k (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 5+k_1 (+), -1-k_1+A (+/+!), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      k_1 (+/+!), 5+k_1 (+), -1-k_1+A (+/+!), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==n,A==2+n}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 4+k_1+k (+), -1-k_1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==k_1+C+A+(-1+k_1)*A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), -1+A-k+(-1+k_1)*A (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), 1+A+(-1+k_1)*A (+/+!), A+(-1+k_1)*A (+/+!), k_1+A+(-1+k_1)*A (+/+!), -1+A+(-1+k_1)*A (+/+!), k (+/+!), A-k+(-1+k_1)*A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+k_1+C+k_1*A+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), -1+A-k+(-1+k_1)*A (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), 1+A+(-1+k_1)*A (+/+!), A+(-1+k_1)*A (+/+!), k_1+A+(-1+k_1)*A (+/+!), -1+A+(-1+k_1)*A (+/+!), k (+/+!), A-k+(-1+k_1)*A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 5+k_1 (+), -2+A+(-1+k_1)*A (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), 1+A+(-1+k_1)*A (+/+!), A+(-1+k_1)*A (+/+!), k_1+A+(-1+k_1)*A (+/+!), -1+A+(-1+k_1)*A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      k_1 (+/+!), 5+k_1 (+), -2+A+(-1+k_1)*A (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), 1+A+(-1+k_1)*A (+/+!), A+(-1+k_1)*A (+/+!), k_1+A+(-1+k_1)*A (+/+!), -1+A+(-1+k_1)*A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==n,A==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 4+k_1+k (+), -1-k_1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+C+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A-k (+/+!), 1-k_1+A-k (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+k_1+C+k_1*A+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A-k (+/+!), 1-k_1+A-k (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 5+k_1 (+), -1-k_1+A (+/+!), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      k_1 (+/+!), 5+k_1 (+), -1-k_1+A (+/+!), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==n,A==2+n}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 4+k_1+k (+), -1-k_1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+k_1+C+k_1*A+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), k_1*A+A (+/+!), 4+k_1+k (+), 1+k_1*A+A-k (+/+!), 1+k_1*A+A (+/+!), 1+k_1+k_1*A+A (+/+!), k_1*A+A-k (+/+!), 2+k_1+k_1*A+A (+/+!), 2+k_1*A+A (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), k_1*A+A (+/+!), 5+k_1 (+), 1+k_1*A+A (+/+!), 1+k_1+k_1*A+A (+/+!), 2+k_1+k_1*A+A (+/+!), 2+k_1*A+A (+/+!), -1+k_1*A+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      k_1 (+/+!), k_1*A+A (+/+!), 5+k_1 (+), 1+k_1*A+A (+/+!), 1+k_1+k_1*A+A (+/+!), 2+k_1+k_1*A+A (+/+!), 2+k_1*A+A (+/+!), -1+k_1*A+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==n,A==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 4+k_1+k (+), -1-k_1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+C+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A-k (+/+!), 1-k_1+A-k (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==k_1+C+A+(-1+k_1)*A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A-k (+/+!), 1-k_1+A-k (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 5+k_1 (+), -1-k_1+A (+/+!), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      k_1 (+/+!), 5+k_1 (+), -1-k_1+A (+/+!), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==n,A==2+n}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 4+k_1+k (+), -1-k_1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==k_1+C+A+(-1+k_1)*A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), -1+A-k+(-1+k_1)*A (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), 1+A+(-1+k_1)*A (+/+!), A+(-1+k_1)*A (+/+!), k_1+A+(-1+k_1)*A (+/+!), -1+A+(-1+k_1)*A (+/+!), k (+/+!), A-k+(-1+k_1)*A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 5+k_1 (+), -2+A+(-1+k_1)*A (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), 1+A+(-1+k_1)*A (+/+!), A+(-1+k_1)*A (+/+!), k_1+A+(-1+k_1)*A (+/+!), -1+A+(-1+k_1)*A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      k_1 (+/+!), 5+k_1 (+), -2+A+(-1+k_1)*A (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), 1+A+(-1+k_1)*A (+/+!), A+(-1+k_1)*A (+/+!), k_1+A+(-1+k_1)*A (+/+!), -1+A+(-1+k_1)*A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==n,A==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 4+k_1+k (+), -1-k_1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+C+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A-k (+/+!), 1-k_1+A-k (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 5+k_1 (+), -1-k_1+A (+/+!), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      k_1 (+/+!), 5+k_1 (+), -1-k_1+A (+/+!), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==n,A==2+n}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 4+k_1+k (+), -1-k_1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 5+k_1 (+), -2-k_1-C+E (+/+!), -1-k_1-C+E (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 5+k_1 (+), -2-k_1-C+E (+/+!), -1-k_1-C+E (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==-3+n,C==0,E==n}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), 5+k_1 (+), -2-k_1-C-k_1*A-3*A+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 5+k_1 (+), -2-k_1-C-k_1*A-3*A+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==-2+n,C==0,A==0,E==2*n}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 4+k_1+k (+), -1-k_1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+C+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A-k (+/+!), 1-k_1+A-k (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), -1+A (+/+!), -1+A-k (+/+!), 2+A (+/+!), A-k (+/+!), A (+/+!), 5+k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==k_1+C+A+(-1+k_1)*A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), -1+A (+/+!), -1+A-k (+/+!), 2+A (+/+!), A-k (+/+!), A (+/+!), 5+k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+k_1+C+k_1*A+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), -1+A (+/+!), -1+A-k (+/+!), 2+A (+/+!), A-k (+/+!), A (+/+!), 5+k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      -1+A (+/+!), -1+A-k (+/+!), 2+A (+/+!), A-k (+/+!), A (+/+!), 5+k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==2*n,k==n}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 4+k_1+k (+), -1-k_1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1 (+/+!), -C+E (+/+!), -2-C+E (+/+!), -1-C-k+E (+/+!), -2-C-k+E (+/+!), 5+k (+), -1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==k_1+C+A+(-1+k_1)*A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), -1+k_1+A-k+(-1+k_1)*A (+/+!), -2+k_1+A+(-1+k_1)*A (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), k_1+A+(-1+k_1)*A (+/+!), -1+k_1+A+(-1+k_1)*A (+/+!), 5+k (+), -2+k_1+A-k+(-1+k_1)*A (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+k_1+C+k_1*A+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), -1+k_1+A-k+(-1+k_1)*A (+/+!), -2+k_1+A+(-1+k_1)*A (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), k_1+A+(-1+k_1)*A (+/+!), -1+k_1+A+(-1+k_1)*A (+/+!), 5+k (+), -2+k_1+A-k+(-1+k_1)*A (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      -1+k_1+A-k+(-1+k_1)*A (+/+!), -2+k_1+A+(-1+k_1)*A (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), k_1+A+(-1+k_1)*A (+/+!), -1+k_1+A+(-1+k_1)*A (+/+!), 5+k (+), -2+k_1+A-k+(-1+k_1)*A (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==2*n,A==0,k==n}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1 (+/+!), -1-C-2*A+E (+/+!), -1-C-A*(-1+k)-3*A-k+E (+/+!), -C-A+E (+/+!), 5+k (+), -2-C-A*k-3*A-k+E (+/+!), k (+/+!), -2-C-3*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==k_1+C+A+(-1+k_1)*A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), -1+k_1-A+(-1+k_1)*A (+/+!), -1+k_1-A*(-1+k)-2*A-k+(-1+k_1)*A (+/+!), -2+k_1-2*A+(-1+k_1)*A (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), k_1+(-1+k_1)*A (+/+!), -2+k_1-A*k-2*A-k+(-1+k_1)*A (+/+!), 5+k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+k_1+C+k_1*A+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), -1+k_1-A+(-1+k_1)*A (+/+!), -1+k_1-A*(-1+k)-2*A-k+(-1+k_1)*A (+/+!), -2+k_1-2*A+(-1+k_1)*A (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), k_1+(-1+k_1)*A (+/+!), -2+k_1-A*k-2*A-k+(-1+k_1)*A (+/+!), 5+k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      -1+k_1-A+(-1+k_1)*A (+/+!), -1+k_1-A*(-1+k)-2*A-k+(-1+k_1)*A (+/+!), -2+k_1-2*A+(-1+k_1)*A (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), k_1+(-1+k_1)*A (+/+!), -2+k_1-A*k-2*A-k+(-1+k_1)*A (+/+!), 5+k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==2*n,A==0,k==n}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 4+k_1+k (+), -1-k_1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+C+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A-k (+/+!), 1-k_1+A-k (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==k_1+C+A+(-1+k_1)*A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A-k (+/+!), 1-k_1+A-k (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+k_1+C+k_1*A+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A-k (+/+!), 1-k_1+A-k (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      k_1 (+/+!), 4+k_1+k (+), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A-k (+/+!), 1-k_1+A-k (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==-2+n,A==n,k==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 4+k_1+k (+), -1-k_1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==k_1+C+A+(-1+k_1)*A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), -1+A-k+(-1+k_1)*A (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), 1+A+(-1+k_1)*A (+/+!), A+(-1+k_1)*A (+/+!), k_1+A+(-1+k_1)*A (+/+!), -1+A+(-1+k_1)*A (+/+!), k (+/+!), A-k+(-1+k_1)*A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+k_1+C+k_1*A+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), -1+A-k+(-1+k_1)*A (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), 1+A+(-1+k_1)*A (+/+!), A+(-1+k_1)*A (+/+!), k_1+A+(-1+k_1)*A (+/+!), -1+A+(-1+k_1)*A (+/+!), k (+/+!), A-k+(-1+k_1)*A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      k_1 (+/+!), 4+k_1+k (+), -1+A-k+(-1+k_1)*A (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), 1+A+(-1+k_1)*A (+/+!), A+(-1+k_1)*A (+/+!), k_1+A+(-1+k_1)*A (+/+!), -1+A+(-1+k_1)*A (+/+!), k (+/+!), A-k+(-1+k_1)*A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==n,A==1,k==-2+n}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 4+k_1+k (+), -1-k_1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+C+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A-k (+/+!), 1-k_1+A-k (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), -1+A (+/+!), -1+A-k (+/+!), 2+A (+/+!), A-k (+/+!), A (+/+!), 5+k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+k_1+C+k_1*A+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), -1+A (+/+!), -1+A-k (+/+!), 2+A (+/+!), A-k (+/+!), A (+/+!), 5+k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      -1+A (+/+!), -1+A-k (+/+!), 2+A (+/+!), A-k (+/+!), A (+/+!), 5+k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==2*n,k==n}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 4+k_1+k (+), -1-k_1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1 (+/+!), -C+E (+/+!), -2-C+E (+/+!), -1-C-k+E (+/+!), -2-C-k+E (+/+!), 5+k (+), -1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+k_1+C+k_1*A+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1+k_1*A+A (+/+!), 1+k_1+k_1*A+A (+/+!), k_1+k_1*A+A-k (+/+!), 2+k_1+k_1*A+A (+/+!), 5+k (+), k (+/+!), -1+k_1+k_1*A+A-k (+/+!), -1+k_1+k_1*A+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      k_1+k_1*A+A (+/+!), 1+k_1+k_1*A+A (+/+!), k_1+k_1*A+A-k (+/+!), 2+k_1+k_1*A+A (+/+!), 5+k (+), k (+/+!), -1+k_1+k_1*A+A-k (+/+!), -1+k_1+k_1*A+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==-1-2*n,A==-2,k==n}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1 (+/+!), -1-C-2*A+E (+/+!), -1-C-A*(-1+k)-3*A-k+E (+/+!), -C-A+E (+/+!), 5+k (+), -2-C-A*k-3*A-k+E (+/+!), k (+/+!), -2-C-3*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+k_1+C+k_1*A+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      k_1+k_1*A-A*(-1+k)-2*A-k (+/+!), 1 (+/+!), 1+k_1+k_1*A (+/+!), 2+k_1+k_1*A+A (+/+!), 5+k (+), -1+k_1+k_1*A-2*A (+/+!), k (+/+!), k_1+k_1*A-A (+/+!), -1+k_1+k_1*A-A*k-2*A-k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      k_1+k_1*A-A*(-1+k)-2*A-k (+/+!), 1+k_1+k_1*A (+/+!), 2+k_1+k_1*A+A (+/+!), 5+k (+), -1+k_1+k_1*A-2*A (+/+!), k (+/+!), k_1+k_1*A-A (+/+!), -1+k_1+k_1*A-A*k-2*A-k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==2*n,A==0,k==n}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 4+k_1+k (+), -1-k_1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+C+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A-k (+/+!), 1-k_1+A-k (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+k_1+C+k_1*A+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A-k (+/+!), 1-k_1+A-k (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      k_1 (+/+!), 4+k_1+k (+), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A-k (+/+!), 1-k_1+A-k (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==-2+n,A==n,k==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 4+k_1+k (+), -1-k_1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+k_1+C+k_1*A+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), k_1*A+A (+/+!), 4+k_1+k (+), 1+k_1*A+A-k (+/+!), 1+k_1*A+A (+/+!), 1+k_1+k_1*A+A (+/+!), k_1*A+A-k (+/+!), 2+k_1+k_1*A+A (+/+!), 2+k_1*A+A (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      k_1 (+/+!), k_1*A+A (+/+!), 4+k_1+k (+), 1+k_1*A+A-k (+/+!), 1+k_1*A+A (+/+!), 1+k_1+k_1*A+A (+/+!), k_1*A+A-k (+/+!), 2+k_1+k_1*A+A (+/+!), 2+k_1*A+A (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==1+n,A==2,k==n}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 4+k_1+k (+), -1-k_1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+C+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A-k (+/+!), 1-k_1+A-k (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), -1+A (+/+!), -1+A-k (+/+!), 2+A (+/+!), A-k (+/+!), A (+/+!), 5+k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==k_1+C+A+(-1+k_1)*A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), -1+A (+/+!), -1+A-k (+/+!), 2+A (+/+!), A-k (+/+!), A (+/+!), 5+k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      -1+A (+/+!), -1+A-k (+/+!), 2+A (+/+!), A-k (+/+!), A (+/+!), 5+k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==2*n,k==n}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 4+k_1+k (+), -1-k_1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1 (+/+!), -C+E (+/+!), -2-C+E (+/+!), -1-C-k+E (+/+!), -2-C-k+E (+/+!), 5+k (+), -1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==k_1+C+A+(-1+k_1)*A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), -1+k_1+A-k+(-1+k_1)*A (+/+!), -2+k_1+A+(-1+k_1)*A (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), k_1+A+(-1+k_1)*A (+/+!), -1+k_1+A+(-1+k_1)*A (+/+!), 5+k (+), -2+k_1+A-k+(-1+k_1)*A (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      -1+k_1+A-k+(-1+k_1)*A (+/+!), -2+k_1+A+(-1+k_1)*A (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), k_1+A+(-1+k_1)*A (+/+!), -1+k_1+A+(-1+k_1)*A (+/+!), 5+k (+), -2+k_1+A-k+(-1+k_1)*A (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==2*n,A==0,k==n}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1 (+/+!), -1-C-2*A+E (+/+!), -1-C-A*(-1+k)-3*A-k+E (+/+!), -C-A+E (+/+!), 5+k (+), -2-C-A*k-3*A-k+E (+/+!), k (+/+!), -2-C-3*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==k_1+C+A+(-1+k_1)*A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), -1+k_1-A+(-1+k_1)*A (+/+!), -1+k_1-A*(-1+k)-2*A-k+(-1+k_1)*A (+/+!), -2+k_1-2*A+(-1+k_1)*A (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), k_1+(-1+k_1)*A (+/+!), -2+k_1-A*k-2*A-k+(-1+k_1)*A (+/+!), 5+k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      -1+k_1-A+(-1+k_1)*A (+/+!), -1+k_1-A*(-1+k)-2*A-k+(-1+k_1)*A (+/+!), -2+k_1-2*A+(-1+k_1)*A (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), k_1+(-1+k_1)*A (+/+!), -2+k_1-A*k-2*A-k+(-1+k_1)*A (+/+!), 5+k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==2*n,A==0,k==n}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 4+k_1+k (+), -1-k_1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+C+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A-k (+/+!), 1-k_1+A-k (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==k_1+C+A+(-1+k_1)*A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A-k (+/+!), 1-k_1+A-k (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      k_1 (+/+!), 4+k_1+k (+), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A-k (+/+!), 1-k_1+A-k (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==-2+n,A==n,k==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 4+k_1+k (+), -1-k_1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==k_1+C+A+(-1+k_1)*A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), -1+A-k+(-1+k_1)*A (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), 1+A+(-1+k_1)*A (+/+!), A+(-1+k_1)*A (+/+!), k_1+A+(-1+k_1)*A (+/+!), -1+A+(-1+k_1)*A (+/+!), k (+/+!), A-k+(-1+k_1)*A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      k_1 (+/+!), 4+k_1+k (+), -1+A-k+(-1+k_1)*A (+/+!), 1+k_1+A+(-1+k_1)*A (+/+!), 1+A+(-1+k_1)*A (+/+!), A+(-1+k_1)*A (+/+!), k_1+A+(-1+k_1)*A (+/+!), -1+A+(-1+k_1)*A (+/+!), k (+/+!), A-k+(-1+k_1)*A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==n,A==1,k==-2+n}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 4+k_1+k (+), -1-k_1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+C+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A-k (+/+!), 1-k_1+A-k (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), -1+A (+/+!), -1+A-k (+/+!), 2+A (+/+!), A-k (+/+!), A (+/+!), 5+k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      -1+A (+/+!), -1+A-k (+/+!), 2+A (+/+!), A-k (+/+!), A (+/+!), 5+k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==2*n,k==n}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 4+k_1+k (+), -1-k_1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1 (+/+!), -C+E (+/+!), -2-C+E (+/+!), -1-C-k+E (+/+!), -2-C-k+E (+/+!), 5+k (+), -1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), -C+E (+/+!), -2-C+E (+/+!), -1-C-k+E (+/+!), -2-C-k+E (+/+!), 5+k (+), -1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {C==-n,k==n,E==3}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1 (+/+!), -1-C-2*A+E (+/+!), -1-C-A*(-1+k)-3*A-k+E (+/+!), -C-A+E (+/+!), 5+k (+), -2-C-A*k-3*A-k+E (+/+!), k (+/+!), -2-C-3*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), -1-C-2*A+E (+/+!), -1-C-A*(-1+k)-3*A-k+E (+/+!), -C-A+E (+/+!), 5+k (+), -2-C-A*k-3*A-k+E (+/+!), k (+/+!), -2-C-3*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {C==-2*n,A==0,k==n,E==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 4+k_1+k (+), -1-k_1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {E==1+C+A}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 4+k_1+k (+), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A-k (+/+!), 1-k_1+A-k (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      k_1 (+/+!), 4+k_1+k (+), 2+A (+/+!), 2-k_1+A (+/+!), -k_1+A-k (+/+!), 1-k_1+A-k (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==-2+n,A==n,k==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), k_1 (+/+!), 4+k_1+k (+), -1-k_1-C-k_1*A-A*k-2*A-k+E (+/+!), 1-k_1-C-A-(-1+k_1)*A+E (+/+!), -C-A+E (+/+!), -k_1-C-k_1*A-A+E (+/+!), k (+/+!), -k_1-C-k_1*A-A*(-1+k)-2*A-k+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 4+k_1+k (+), -1-k_1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1-k_1-C+E (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 4+k_1+k (+), -1-k_1-C-k+E (+/+!), -k_1-C-k+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==1,C==-2*n,k==n,E==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solution:
298.24/289.80	
298.24/289.80	      k_1 / 1
298.24/289.80	
298.24/289.80	      C / -2*n
298.24/289.80	
298.24/289.80	      A / 0
298.24/289.80	
298.24/289.80	      k / 1+n
298.24/289.80	
298.24/289.80	      E / 0
298.24/289.80	
298.24/289.80	   Resulting cost 6+n has complexity: Poly(n^1)
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	Computing asymptotic complexity for rule 35
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), -2-k_1-C-k_1*A-A*k-3*A-k+E (+/+!), k_1 (+/+!), 5+k_1+k (+), -1-C-2*A+E (+/+!), -2-k_1-C-k_1*A-3*A+E (+/+!), -C-A+E (+/+!), -k_1-C-2*A-(-1+k_1)*A+E (+/+!), -1-k_1-C-k_1*A-A*(-1+k)-3*A-k+E (+/+!), k (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==1,C==-2*n,A==0,k==1+n,E==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), -2-k_1-C-k_1*A-A*k-3*A-k+E (+/+!), k_1 (+/+!), 5+k_1+k (+), -1-C-2*A+E (+/+!), -2-k_1-C-k_1*A-3*A+E (+/+!), -C-A+E (+/+!), -k_1-C-2*A-(-1+k_1)*A+E (+/+!), -1-k_1-C-k_1*A-A*(-1+k)-3*A-k+E (+/+!), k (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 5+k_1+k (+), -2-k_1-C+E (+/+!), -1-k_1-C-k+E (+/+!), -2-k_1-C-k+E (+/+!), -1-C+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {C==-1-A+E}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 5+k_1+k (+), -1-k_1+A (+/+!), -1-k_1+A-k (+/+!), 2+A (+/+!), -k_1+A-k (+/+!), A (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      6+k_1 (+), 1 (+/+!), k_1 (+/+!), -1-k_1+A (+/+!), 2+A (+/+!), A (+/+!), -2-k_1+A (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      6+k_1 (+), k_1 (+/+!), -1-k_1+A (+/+!), 2+A (+/+!), A (+/+!), -2-k_1+A (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==n,A==3+n}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), -2-k_1-C-k_1*A-A*k-3*A-k+E (+/+!), k_1 (+/+!), 5+k_1+k (+), -1-C-2*A+E (+/+!), -2-k_1-C-k_1*A-3*A+E (+/+!), -C-A+E (+/+!), -k_1-C-2*A-(-1+k_1)*A+E (+/+!), -1-k_1-C-k_1*A-A*(-1+k)-3*A-k+E (+/+!), k (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 5+k_1+k (+), -2-k_1-C+E (+/+!), -1-k_1-C-k+E (+/+!), -2-k_1-C-k+E (+/+!), -1-C+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      6+k_1 (+), 1-C+E (+/+!), -3-k_1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), -2-k_1-C+E (+/+!), -1-C+E (+/+!), -1-k_1-C+E (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      6+k_1 (+), 1-C+E (+/+!), -3-k_1-C+E (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), -2-k_1-C+E (+/+!), -1-C+E (+/+!), -1-k_1-C+E (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==-2+n,C==-n,E==2}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), -2-k_1-C-k_1*A-A*k-3*A-k+E (+/+!), k_1 (+/+!), 5+k_1+k (+), -1-C-2*A+E (+/+!), -2-k_1-C-k_1*A-3*A+E (+/+!), -C-A+E (+/+!), -k_1-C-2*A-(-1+k_1)*A+E (+/+!), -1-k_1-C-k_1*A-A*(-1+k)-3*A-k+E (+/+!), k (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      6+k_1 (+), 1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -1-C-2*A+E (+/+!), -2-k_1-C-k_1*A-3*A+E (+/+!), -C-A+E (+/+!), -3-k_1-C-k_1*A-4*A+E (+/+!), -k_1-C-2*A-(-1+k_1)*A+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      6+k_1 (+), 1-C+E (+/+!), k_1 (+/+!), -1-C-2*A+E (+/+!), -2-k_1-C-k_1*A-3*A+E (+/+!), -C-A+E (+/+!), -3-k_1-C-k_1*A-4*A+E (+/+!), -k_1-C-2*A-(-1+k_1)*A+E (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==-2+n,C==0,A==0,E==2*n}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), -2-k_1-C-k_1*A-A*k-3*A-k+E (+/+!), k_1 (+/+!), 5+k_1+k (+), -1-C-2*A+E (+/+!), -2-k_1-C-k_1*A-3*A+E (+/+!), -C-A+E (+/+!), -k_1-C-2*A-(-1+k_1)*A+E (+/+!), -1-k_1-C-k_1*A-A*(-1+k)-3*A-k+E (+/+!), k (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 5+k_1+k (+), -2-k_1-C+E (+/+!), -1-k_1-C-k+E (+/+!), -2-k_1-C-k+E (+/+!), -1-C+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {C==-1-A+E}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), k_1 (+/+!), 5+k_1+k (+), -1-k_1+A (+/+!), -1-k_1+A-k (+/+!), 2+A (+/+!), -k_1+A-k (+/+!), A (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1 (+/+!), -1+A (+/+!), -1+A-k (+/+!), -2+A-k (+/+!), 6+k (+), 2+A (+/+!), A (+/+!), -2+A (+/+!), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      -1+A (+/+!), -1+A-k (+/+!), -2+A-k (+/+!), 6+k (+), 2+A (+/+!), A (+/+!), -2+A (+/+!), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      removing all constraints (solved by SMT)
298.24/289.80	
298.24/289.80	      resulting limit problem: [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==2*n,k==n}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      [solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	   Solved the limit problem by the following transformations:
298.24/289.80	
298.24/289.80	      Created initial limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), -2-k_1-C-k_1*A-A*k-3*A-k+E (+/+!), k_1 (+/+!), 5+k_1+k (+), -1-C-2*A+E (+/+!), -2-k_1-C-k_1*A-3*A+E (+/+!), -C-A+E (+/+!), -k_1-C-2*A-(-1+k_1)*A+E (+/+!), -1-k_1-C-k_1*A-A*(-1+k)-3*A-k+E (+/+!), k (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {A==0}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 5+k_1+k (+), -2-k_1-C+E (+/+!), -1-k_1-C-k+E (+/+!), -2-k_1-C-k+E (+/+!), -1-C+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.80	
298.24/289.80	
298.24/289.80	
298.24/289.80	      applying transformation rule (C) using substitution {k_1==1}
298.24/289.80	
298.24/289.80	      resulting limit problem:
298.24/289.80	
298.24/289.80	      1-C+E (+/+!), -3-C+E (+/+!), 1 (+/+!), -C+E (+/+!), -2-C+E (+/+!), 6+k (+), -3-C-k+E (+/+!), -2-C-k+E (+/+!), -1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), -3-C+E (+/+!), -C+E (+/+!), -2-C+E (+/+!), 6+k (+), -3-C-k+E (+/+!), -2-C-k+E (+/+!), -1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      removing all constraints (solved by SMT)
298.24/289.81	
298.24/289.81	      resulting limit problem: [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {C==0,k==-4+n,E==n}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	   Solved the limit problem by the following transformations:
298.24/289.81	
298.24/289.81	      Created initial limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), -2-k_1-C-k_1*A-A*k-3*A-k+E (+/+!), k_1 (+/+!), 5+k_1+k (+), -1-C-2*A+E (+/+!), -2-k_1-C-k_1*A-3*A+E (+/+!), -C-A+E (+/+!), -k_1-C-2*A-(-1+k_1)*A+E (+/+!), -1-k_1-C-k_1*A-A*(-1+k)-3*A-k+E (+/+!), k (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {k_1==1}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), -3-C-A*k-4*A-k+E (+/+!), 1 (+/+!), -3-C-4*A+E (+/+!), -1-C-2*A+E (+/+!), -2-C-A*(-1+k)-4*A-k+E (+/+!), -C-A+E (+/+!), 6+k (+), k (+/+!), -2-C-3*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), -3-C-A*k-4*A-k+E (+/+!), -3-C-4*A+E (+/+!), -1-C-2*A+E (+/+!), -2-C-A*(-1+k)-4*A-k+E (+/+!), -C-A+E (+/+!), 6+k (+), k (+/+!), -2-C-3*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      removing all constraints (solved by SMT)
298.24/289.81	
298.24/289.81	      resulting limit problem: [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {C==-2*n,A==0,k==n,E==0}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	   Solved the limit problem by the following transformations:
298.24/289.81	
298.24/289.81	      Created initial limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), -2-k_1-C-k_1*A-A*k-3*A-k+E (+/+!), k_1 (+/+!), 5+k_1+k (+), -1-C-2*A+E (+/+!), -2-k_1-C-k_1*A-3*A+E (+/+!), -C-A+E (+/+!), -k_1-C-2*A-(-1+k_1)*A+E (+/+!), -1-k_1-C-k_1*A-A*(-1+k)-3*A-k+E (+/+!), k (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {A==0}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 5+k_1+k (+), -2-k_1-C+E (+/+!), -1-k_1-C-k+E (+/+!), -2-k_1-C-k+E (+/+!), -1-C+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {C==-1-A+E}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1 (+/+!), k_1 (+/+!), 5+k_1+k (+), -1-k_1+A (+/+!), -1-k_1+A-k (+/+!), 2+A (+/+!), -k_1+A-k (+/+!), A (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      k_1 (+/+!), 5+k_1+k (+), -1-k_1+A (+/+!), -1-k_1+A-k (+/+!), 2+A (+/+!), -k_1+A-k (+/+!), A (+/+!), k (+/+!), -k_1+A (+/+!), 1-k_1+A (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      removing all constraints (solved by SMT)
298.24/289.81	
298.24/289.81	      resulting limit problem: [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {k_1==-2+n,A==1+n,k==1}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	   Solved the limit problem by the following transformations:
298.24/289.81	
298.24/289.81	      Created initial limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), -2-k_1-C-k_1*A-A*k-3*A-k+E (+/+!), k_1 (+/+!), 5+k_1+k (+), -1-C-2*A+E (+/+!), -2-k_1-C-k_1*A-3*A+E (+/+!), -C-A+E (+/+!), -k_1-C-2*A-(-1+k_1)*A+E (+/+!), -1-k_1-C-k_1*A-A*(-1+k)-3*A-k+E (+/+!), k (+/+!), -1-k_1-C-k_1*A-2*A+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {A==0}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), 1 (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 5+k_1+k (+), -2-k_1-C+E (+/+!), -1-k_1-C-k+E (+/+!), -2-k_1-C-k+E (+/+!), -1-C+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), k_1 (+/+!), -k_1-C+E (+/+!), -C+E (+/+!), 5+k_1+k (+), -2-k_1-C+E (+/+!), -1-k_1-C-k+E (+/+!), -2-k_1-C-k+E (+/+!), -1-C+E (+/+!), -1-k_1-C+E (+/+!), k (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      removing all constraints (solved by SMT)
298.24/289.81	
298.24/289.81	      resulting limit problem: [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {k_1==-4+n,C==0,k==1,E==n}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	   Solution:
298.24/289.81	
298.24/289.81	      k_1 / 1
298.24/289.81	
298.24/289.81	      C / -2*n
298.24/289.81	
298.24/289.81	      A / 0
298.24/289.81	
298.24/289.81	      k / 1+n
298.24/289.81	
298.24/289.81	      E / 0
298.24/289.81	
298.24/289.81	   Resulting cost 7+n has complexity: Poly(n^1)
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	Computing asymptotic complexity for rule 36
298.24/289.81	
298.24/289.81	   Solved the limit problem by the following transformations:
298.24/289.81	
298.24/289.81	      Created initial limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), -1-C-A*k-A*(-1+k)-3*A-2*k+E (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), -2-C-2*A*k-3*A-2*k+E (+/+!), 5+2*k (+), -2-C-A*k-3*A-k+E (+/+!), k (+/+!), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      removing all constraints (solved by SMT)
298.24/289.81	
298.24/289.81	      resulting limit problem: [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {C==0,A==0,k==-2+n,E==1+2*n}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	   Solved the limit problem by the following transformations:
298.24/289.81	
298.24/289.81	      Created initial limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), -1-C-A*k-A*(-1+k)-3*A-2*k+E (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), -2-C-2*A*k-3*A-2*k+E (+/+!), 5+2*k (+), -2-C-A*k-3*A-k+E (+/+!), k (+/+!), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {A==0}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), 1 (+/+!), -C+E (+/+!), -2-C-2*k+E (+/+!), -1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), -2-C-k+E (+/+!), -1-C-2*k+E (+/+!), 5+2*k (+), k (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {C==-1-A+E}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1 (+/+!), A-2*k (+/+!), -1+A-k (+/+!), -1+A-2*k (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), 5+2*k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {C==-A*(-1+k)-A-k+E}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1 (+/+!), A-2*k (+/+!), -1+A-k (+/+!), -1+A-2*k (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), 5+2*k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {C==-1-A*k-A-k+E}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1 (+/+!), A-2*k (+/+!), -1+A-k (+/+!), -1+A-2*k (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), 5+2*k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      A-2*k (+/+!), -1+A-k (+/+!), -1+A-2*k (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), 5+2*k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      removing all constraints (solved by SMT)
298.24/289.81	
298.24/289.81	      resulting limit problem: [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {A==3*n,k==n}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	   Solved the limit problem by the following transformations:
298.24/289.81	
298.24/289.81	      Created initial limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), -1-C-A*k-A*(-1+k)-3*A-2*k+E (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), -2-C-2*A*k-3*A-2*k+E (+/+!), 5+2*k (+), -2-C-A*k-3*A-k+E (+/+!), k (+/+!), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {A==0}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), 1 (+/+!), -C+E (+/+!), -2-C-2*k+E (+/+!), -1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), -2-C-k+E (+/+!), -1-C-2*k+E (+/+!), 5+2*k (+), k (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {C==-A*(-1+k)-A-k+E}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1 (+/+!), -1+A*(-1+k)+A (+/+!), -2+A*(-1+k)+A-k (+/+!), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A (+/+!), 1+A*(-1+k)+A+k (+/+!), -1+A*(-1+k)+A-k (+/+!), A*(-1+k)+A (+/+!), -2+A*(-1+k)+A (+/+!), 5+2*k (+), k (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {C==-1-A*k-A-k+E}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1 (+/+!), -1+A*(-1+k)+A (+/+!), -2+A*(-1+k)+A-k (+/+!), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A (+/+!), 1+A*(-1+k)+A+k (+/+!), -1+A*(-1+k)+A-k (+/+!), A*(-1+k)+A (+/+!), -2+A*(-1+k)+A (+/+!), 5+2*k (+), k (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      -1+A*(-1+k)+A (+/+!), -2+A*(-1+k)+A-k (+/+!), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A (+/+!), 1+A*(-1+k)+A+k (+/+!), -1+A*(-1+k)+A-k (+/+!), A*(-1+k)+A (+/+!), -2+A*(-1+k)+A (+/+!), 5+2*k (+), k (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      removing all constraints (solved by SMT)
298.24/289.81	
298.24/289.81	      resulting limit problem: [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {A==2,k==n}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	   Solved the limit problem by the following transformations:
298.24/289.81	
298.24/289.81	      Created initial limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), -1-C-A*k-A*(-1+k)-3*A-2*k+E (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), -2-C-2*A*k-3*A-2*k+E (+/+!), 5+2*k (+), -2-C-A*k-3*A-k+E (+/+!), k (+/+!), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {A==0}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), 1 (+/+!), -C+E (+/+!), -2-C-2*k+E (+/+!), -1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), -2-C-k+E (+/+!), -1-C-2*k+E (+/+!), 5+2*k (+), k (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {C==-1-A+E}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1 (+/+!), A-2*k (+/+!), -1+A-k (+/+!), -1+A-2*k (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), 5+2*k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {C==-1-A*k-A-k+E}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1 (+/+!), A-2*k (+/+!), -1+A-k (+/+!), -1+A-2*k (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), 5+2*k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      A-2*k (+/+!), -1+A-k (+/+!), -1+A-2*k (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), 5+2*k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      removing all constraints (solved by SMT)
298.24/289.81	
298.24/289.81	      resulting limit problem: [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {A==3*n,k==n}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	   Solved the limit problem by the following transformations:
298.24/289.81	
298.24/289.81	      Created initial limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), -1-C-A*k-A*(-1+k)-3*A-2*k+E (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), -2-C-2*A*k-3*A-2*k+E (+/+!), 5+2*k (+), -2-C-A*k-3*A-k+E (+/+!), k (+/+!), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {A==0}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), 1 (+/+!), -C+E (+/+!), -2-C-2*k+E (+/+!), -1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), -2-C-k+E (+/+!), -1-C-2*k+E (+/+!), 5+2*k (+), k (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {C==-1-A*k-A-k+E}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      A*k+A (+/+!), 1 (+/+!), 1+A*k+A (+/+!), A*k+A-k (+/+!), 2+A*k+A (+/+!), 1+A*k+A+k (+/+!), -1+A*k+A-k (+/+!), 5+2*k (+), 2+A*k+A+k (+/+!), k (+/+!), -1+A*k+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      A*k+A (+/+!), 1+A*k+A (+/+!), A*k+A-k (+/+!), 2+A*k+A (+/+!), 1+A*k+A+k (+/+!), -1+A*k+A-k (+/+!), 5+2*k (+), 2+A*k+A+k (+/+!), k (+/+!), -1+A*k+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      removing all constraints (solved by SMT)
298.24/289.81	
298.24/289.81	      resulting limit problem: [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {A==2,k==n}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	   Solved the limit problem by the following transformations:
298.24/289.81	
298.24/289.81	      Created initial limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), -1-C-A*k-A*(-1+k)-3*A-2*k+E (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), -2-C-2*A*k-3*A-2*k+E (+/+!), 5+2*k (+), -2-C-A*k-3*A-k+E (+/+!), k (+/+!), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {A==0}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), 1 (+/+!), -C+E (+/+!), -2-C-2*k+E (+/+!), -1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), -2-C-k+E (+/+!), -1-C-2*k+E (+/+!), 5+2*k (+), k (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {C==-1-A+E}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1 (+/+!), A-2*k (+/+!), -1+A-k (+/+!), -1+A-2*k (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), 5+2*k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {C==-A*(-1+k)-A-k+E}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1 (+/+!), A-2*k (+/+!), -1+A-k (+/+!), -1+A-2*k (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), 5+2*k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      A-2*k (+/+!), -1+A-k (+/+!), -1+A-2*k (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), 5+2*k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      removing all constraints (solved by SMT)
298.24/289.81	
298.24/289.81	      resulting limit problem: [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {A==3*n,k==n}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	   Solved the limit problem by the following transformations:
298.24/289.81	
298.24/289.81	      Created initial limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), -1-C-A*k-A*(-1+k)-3*A-2*k+E (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), -2-C-2*A*k-3*A-2*k+E (+/+!), 5+2*k (+), -2-C-A*k-3*A-k+E (+/+!), k (+/+!), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {A==0}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), 1 (+/+!), -C+E (+/+!), -2-C-2*k+E (+/+!), -1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), -2-C-k+E (+/+!), -1-C-2*k+E (+/+!), 5+2*k (+), k (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {C==-A*(-1+k)-A-k+E}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1 (+/+!), -1+A*(-1+k)+A (+/+!), -2+A*(-1+k)+A-k (+/+!), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A (+/+!), 1+A*(-1+k)+A+k (+/+!), -1+A*(-1+k)+A-k (+/+!), A*(-1+k)+A (+/+!), -2+A*(-1+k)+A (+/+!), 5+2*k (+), k (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      -1+A*(-1+k)+A (+/+!), -2+A*(-1+k)+A-k (+/+!), A*(-1+k)+A+k (+/+!), 1+A*(-1+k)+A (+/+!), 1+A*(-1+k)+A+k (+/+!), -1+A*(-1+k)+A-k (+/+!), A*(-1+k)+A (+/+!), -2+A*(-1+k)+A (+/+!), 5+2*k (+), k (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      removing all constraints (solved by SMT)
298.24/289.81	
298.24/289.81	      resulting limit problem: [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {A==2,k==n}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	   Solved the limit problem by the following transformations:
298.24/289.81	
298.24/289.81	      Created initial limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), -1-C-A*k-A*(-1+k)-3*A-2*k+E (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), -2-C-2*A*k-3*A-2*k+E (+/+!), 5+2*k (+), -2-C-A*k-3*A-k+E (+/+!), k (+/+!), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {A==0}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), 1 (+/+!), -C+E (+/+!), -2-C-2*k+E (+/+!), -1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), -2-C-k+E (+/+!), -1-C-2*k+E (+/+!), 5+2*k (+), k (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {C==-1-A+E}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1 (+/+!), A-2*k (+/+!), -1+A-k (+/+!), -1+A-2*k (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), 5+2*k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      A-2*k (+/+!), -1+A-k (+/+!), -1+A-2*k (+/+!), 2+A (+/+!), A-k (+/+!), 1+A-k (+/+!), 2+A-k (+/+!), 5+2*k (+), k (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      removing all constraints (solved by SMT)
298.24/289.81	
298.24/289.81	      resulting limit problem: [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {A==3*n,k==n}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	   Solved the limit problem by the following transformations:
298.24/289.81	
298.24/289.81	      Created initial limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), -1-C-A*k-A*(-1+k)-3*A-2*k+E (+/+!), -C-A+E (+/+!), -1-C-A*k-2*A-k+E (+/+!), -C-A*k-A-k+E (+/+!), -2-C-2*A*k-3*A-2*k+E (+/+!), 5+2*k (+), -2-C-A*k-3*A-k+E (+/+!), k (+/+!), 1-C-A*(-1+k)-A-k+E (+/+!), 1+A (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {A==0}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), 1 (+/+!), -C+E (+/+!), -2-C-2*k+E (+/+!), -1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), -2-C-k+E (+/+!), -1-C-2*k+E (+/+!), 5+2*k (+), k (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (B), deleting 1 (+/+!)
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      1-C+E (+/+!), -C+E (+/+!), -2-C-2*k+E (+/+!), -1-C-k+E (+/+!), -C-k+E (+/+!), 1-C-k+E (+/+!), -2-C-k+E (+/+!), -1-C-2*k+E (+/+!), 5+2*k (+), k (+/+!) [not solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      removing all constraints (solved by SMT)
298.24/289.81	
298.24/289.81	      resulting limit problem: [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	      applying transformation rule (C) using substitution {C==0,k==-2+n,E==2*n}
298.24/289.81	
298.24/289.81	      resulting limit problem:
298.24/289.81	
298.24/289.81	      [solved]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	   Solution:
298.24/289.81	
298.24/289.81	      C / 0
298.24/289.81	
298.24/289.81	      A / 0
298.24/289.81	
298.24/289.81	      k / -2+n
298.24/289.81	
298.24/289.81	      E / 1+2*n
298.24/289.81	
298.24/289.81	   Resulting cost 1+2*n has complexity: Poly(n^1)
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	Computing asymptotic complexity for rule 37
298.24/289.81	
298.24/289.81	   Could not solve the limit problem.
298.24/289.81	
298.24/289.81	   Resulting cost 0 has complexity: Unknown
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	Obtained the following overall complexity (w.r.t. the length of the input n):
298.24/289.81	
298.24/289.81	   Complexity:  Poly(n^1)
298.24/289.81	
298.24/289.81	   Cpx degree:  1
298.24/289.81	
298.24/289.81	   Solved cost: 2+n
298.24/289.81	
298.24/289.81	   Rule cost:   2+k_1
298.24/289.81	
298.24/289.81	   Rule guard:  [ A>=0 && E>=C && E>=1+C+A && k_1>0 && E>=k_1+C+A+(-1+k_1)*A ]
298.24/289.81	
298.24/289.81	
298.24/289.81	
298.24/289.81	WORST_CASE(Omega(n^1),?)
298.24/289.81	
298.24/289.81	
298.24/289.81	----------------------------------------
298.24/289.81	
298.24/289.81	(4)
298.24/289.81	BOUNDS(n^1, INF)
298.24/289.82	EOF