Initial Problem
Start: eval_realheapsort_start
Program_Vars: Arg_0, Arg_1, Arg_2, Arg_3, Arg_4, Arg_5, Arg_6, Arg_7, Arg_8, Arg_9, Arg_10, Arg_11
Temp_Vars: nondef.0, nondef.1, nondef.3, nondef.5, nondef.6, nondef.7, nondef.8
Locations: eval_realheapsort_.critedge_in, eval_realheapsort_14, eval_realheapsort_15, eval_realheapsort_2, eval_realheapsort_26, eval_realheapsort_27, eval_realheapsort_28, eval_realheapsort_3, eval_realheapsort_35, eval_realheapsort_36, eval_realheapsort_37, eval_realheapsort_38, eval_realheapsort_39, eval_realheapsort_4, eval_realheapsort_5, eval_realheapsort_6, eval_realheapsort_bb0_in, eval_realheapsort_bb10_in, eval_realheapsort_bb11_in, eval_realheapsort_bb12_in, eval_realheapsort_bb13_in, eval_realheapsort_bb14_in, eval_realheapsort_bb15_in, eval_realheapsort_bb1_in, eval_realheapsort_bb2_in, eval_realheapsort_bb3_in, eval_realheapsort_bb4_in, eval_realheapsort_bb5_in, eval_realheapsort_bb6_in, eval_realheapsort_bb7_in, eval_realheapsort_bb8_in, eval_realheapsort_bb9_in, eval_realheapsort_start, eval_realheapsort_stop
Transitions:
20:eval_realheapsort_.critedge_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb1_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9+1,Arg_10,Arg_11)
25:eval_realheapsort_14(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_15(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11)
26:eval_realheapsort_15(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb7_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,0,Arg_9,Arg_10,Arg_11)
9:eval_realheapsort_2(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_3(Arg_0,Arg_1,Arg_2,Arg_3,nondef.0,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11)
34:eval_realheapsort_26(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_27(nondef.5,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11)
36:eval_realheapsort_27(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_28(Arg_0,nondef.6,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11)
37:eval_realheapsort_28(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb10_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_0<Arg_1
38:eval_realheapsort_28(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb11_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_1<=Arg_0
11:eval_realheapsort_3(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_4(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,nondef.1,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11)
43:eval_realheapsort_35(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_36(Arg_0,Arg_1,nondef.7,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11)
45:eval_realheapsort_36(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_37(Arg_0,Arg_1,Arg_2,nondef.8,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11)
46:eval_realheapsort_37(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb13_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_3<Arg_2
47:eval_realheapsort_37(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb7_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_6,Arg_9,Arg_10,Arg_11):|:Arg_2<=Arg_3
50:eval_realheapsort_38(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_39(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11)
51:eval_realheapsort_39(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb7_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_11,Arg_9,Arg_10,Arg_11)
13:eval_realheapsort_4(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_.critedge_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_4<=Arg_5
12:eval_realheapsort_4(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb4_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_5<Arg_4
16:eval_realheapsort_5(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_6(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11)
17:eval_realheapsort_6(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb2_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,nondef.3-1,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_7+1<=0 && 0<=1+Arg_7 && nondef.3<=0 && 0<=nondef.3
18:eval_realheapsort_6(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb2_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,nondef.3-1,Arg_8,Arg_9,Arg_10,Arg_11):|:0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
19:eval_realheapsort_6(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb2_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,nondef.3-1,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_7+1<0 && nondef.3<=0 && 1+Arg_7<=2*nondef.3 && 2*nondef.3<Arg_7+3
2:eval_realheapsort_bb0_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb15_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_6<=2
1:eval_realheapsort_bb0_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb1_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,1,Arg_10,Arg_11):|:2<Arg_6
39:eval_realheapsort_bb10_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb12_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,2*Arg_8+1)
40:eval_realheapsort_bb11_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb12_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,2*Arg_8+2)
41:eval_realheapsort_bb12_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_35(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11)
48:eval_realheapsort_bb13_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_38(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11)
52:eval_realheapsort_bb14_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb5_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10+1,Arg_11)
53:eval_realheapsort_bb15_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_stop(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11)
3:eval_realheapsort_bb1_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb2_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_9,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9+1<=Arg_6
4:eval_realheapsort_bb1_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb5_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,0,Arg_11):|:Arg_6<1+Arg_9
6:eval_realheapsort_bb2_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_.critedge_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_7<=0
5:eval_realheapsort_bb2_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb3_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:0<Arg_7
7:eval_realheapsort_bb3_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_2(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11)
14:eval_realheapsort_bb4_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_5(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11)
22:eval_realheapsort_bb5_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb15_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_6<2+Arg_10
21:eval_realheapsort_bb5_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb6_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_10+2<=Arg_6
23:eval_realheapsort_bb6_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_14(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11)
28:eval_realheapsort_bb7_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb14_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_6<Arg_10+3+2*Arg_8
27:eval_realheapsort_bb7_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb8_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:2*Arg_8+3+Arg_10<=Arg_6
29:eval_realheapsort_bb8_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb10_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
30:eval_realheapsort_bb8_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb9_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:2*Arg_8+3+Arg_10<Arg_6
31:eval_realheapsort_bb8_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb9_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_6<Arg_10+3+2*Arg_8
32:eval_realheapsort_bb9_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_26(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11)
0:eval_realheapsort_start(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb0_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11)
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₇
η (Arg_7) = nondef.3-1
τ = Arg_7+1<=0 && 0<=1+Arg_7 && nondef.3<=0 && 0<=nondef.3
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₉
η (Arg_7) = nondef.3-1
τ = Arg_7+1<0 && nondef.3<=0 && 1+Arg_7<=2*nondef.3 && 2*nondef.3<Arg_7+3
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₁
τ = Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
Preprocessing
Cut unsatisfiable transition 31: eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 for location eval_realheapsort_bb7_in
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 for location eval_realheapsort_bb14_in
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 for location eval_realheapsort_2
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 for location eval_realheapsort_bb4_in
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 for location eval_realheapsort_bb8_in
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 for location eval_realheapsort_6
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 for location eval_realheapsort_bb5_in
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location eval_realheapsort_35
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location eval_realheapsort_36
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 for location eval_realheapsort_27
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location eval_realheapsort_39
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location eval_realheapsort_bb13_in
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 for location eval_realheapsort_bb6_in
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 for location eval_realheapsort_bb10_in
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 for location eval_realheapsort_14
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 for location eval_realheapsort_15
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 for location eval_realheapsort_3
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 for location eval_realheapsort_bb2_in
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 for location eval_realheapsort_26
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location eval_realheapsort_37
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 for location eval_realheapsort_4
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 for location eval_realheapsort_.critedge_in
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 for location eval_realheapsort_5
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0 for location eval_realheapsort_bb11_in
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 for location eval_realheapsort_28
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 for location eval_realheapsort_bb9_in
Found invariant Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 for location eval_realheapsort_bb1_in
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 for location eval_realheapsort_bb3_in
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location eval_realheapsort_bb12_in
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location eval_realheapsort_38
Cut unsatisfiable transition 17: eval_realheapsort_6->eval_realheapsort_bb2_in
Cut unsatisfiable transition 19: eval_realheapsort_6->eval_realheapsort_bb2_in
Problem after Preprocessing
Start: eval_realheapsort_start
Program_Vars: Arg_0, Arg_1, Arg_2, Arg_3, Arg_4, Arg_5, Arg_6, Arg_7, Arg_8, Arg_9, Arg_10, Arg_11
Temp_Vars: nondef.0, nondef.1, nondef.3, nondef.5, nondef.6, nondef.7, nondef.8
Locations: eval_realheapsort_.critedge_in, eval_realheapsort_14, eval_realheapsort_15, eval_realheapsort_2, eval_realheapsort_26, eval_realheapsort_27, eval_realheapsort_28, eval_realheapsort_3, eval_realheapsort_35, eval_realheapsort_36, eval_realheapsort_37, eval_realheapsort_38, eval_realheapsort_39, eval_realheapsort_4, eval_realheapsort_5, eval_realheapsort_6, eval_realheapsort_bb0_in, eval_realheapsort_bb10_in, eval_realheapsort_bb11_in, eval_realheapsort_bb12_in, eval_realheapsort_bb13_in, eval_realheapsort_bb14_in, eval_realheapsort_bb15_in, eval_realheapsort_bb1_in, eval_realheapsort_bb2_in, eval_realheapsort_bb3_in, eval_realheapsort_bb4_in, eval_realheapsort_bb5_in, eval_realheapsort_bb6_in, eval_realheapsort_bb7_in, eval_realheapsort_bb8_in, eval_realheapsort_bb9_in, eval_realheapsort_start, eval_realheapsort_stop
Transitions:
20:eval_realheapsort_.critedge_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb1_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9+1,Arg_10,Arg_11):|:1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
25:eval_realheapsort_14(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_15(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
26:eval_realheapsort_15(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb7_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,0,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
9:eval_realheapsort_2(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_3(Arg_0,Arg_1,Arg_2,Arg_3,nondef.0,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
34:eval_realheapsort_26(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_27(nondef.5,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
36:eval_realheapsort_27(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_28(Arg_0,nondef.6,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
37:eval_realheapsort_28(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb10_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
38:eval_realheapsort_28(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb11_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
11:eval_realheapsort_3(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_4(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,nondef.1,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
43:eval_realheapsort_35(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_36(Arg_0,Arg_1,nondef.7,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
45:eval_realheapsort_36(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_37(Arg_0,Arg_1,Arg_2,nondef.8,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
46:eval_realheapsort_37(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb13_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
47:eval_realheapsort_37(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb7_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_6,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
50:eval_realheapsort_38(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_39(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
51:eval_realheapsort_39(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb7_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_11,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
13:eval_realheapsort_4(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_.critedge_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
12:eval_realheapsort_4(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb4_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
16:eval_realheapsort_5(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_6(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
18:eval_realheapsort_6(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb2_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,nondef.3-1,Arg_8,Arg_9,Arg_10,Arg_11):|:1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
2:eval_realheapsort_bb0_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb15_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_6<=2
1:eval_realheapsort_bb0_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb1_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,1,Arg_10,Arg_11):|:2<Arg_6
39:eval_realheapsort_bb10_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb12_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,2*Arg_8+1):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
40:eval_realheapsort_bb11_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb12_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,2*Arg_8+2):|:Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
41:eval_realheapsort_bb12_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_35(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
48:eval_realheapsort_bb13_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_38(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
52:eval_realheapsort_bb14_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb5_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10+1,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
53:eval_realheapsort_bb15_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_stop(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11)
3:eval_realheapsort_bb1_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb2_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_9,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
4:eval_realheapsort_bb1_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb5_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,0,Arg_11):|:Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
6:eval_realheapsort_bb2_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_.critedge_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
5:eval_realheapsort_bb2_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb3_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
7:eval_realheapsort_bb3_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_2(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
14:eval_realheapsort_bb4_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_5(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
22:eval_realheapsort_bb5_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb15_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
21:eval_realheapsort_bb5_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb6_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
23:eval_realheapsort_bb6_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_14(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
28:eval_realheapsort_bb7_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb14_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
27:eval_realheapsort_bb7_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb8_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
29:eval_realheapsort_bb8_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb10_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
30:eval_realheapsort_bb8_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb9_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
32:eval_realheapsort_bb9_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_26(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
0:eval_realheapsort_start(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb0_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11)
Show Graph
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eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 20:eval_realheapsort_.critedge_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb1_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9+1,Arg_10,Arg_11):|:1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 of depth 1:
new bound:
2*Arg_6+2 {O(n)}
MPRF:
eval_realheapsort_3 [2*Arg_6-Arg_9-1 ]
eval_realheapsort_4 [2*Arg_6-Arg_9-1 ]
eval_realheapsort_6 [2*Arg_6-Arg_9-1 ]
eval_realheapsort_bb1_in [2*Arg_6-Arg_9-1 ]
eval_realheapsort_bb2_in [2*Arg_6-Arg_9-1 ]
eval_realheapsort_.critedge_in [2*Arg_6-Arg_9-1 ]
eval_realheapsort_bb3_in [2*Arg_6-Arg_9-1 ]
eval_realheapsort_2 [2*Arg_6-Arg_9-1 ]
eval_realheapsort_bb4_in [2*Arg_6-Arg_9-1 ]
eval_realheapsort_5 [2*Arg_6-Arg_9-1 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 13:eval_realheapsort_4(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_.critedge_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5 of depth 1:
new bound:
Arg_6+3 {O(n)}
MPRF:
eval_realheapsort_3 [Arg_6+2-Arg_9 ]
eval_realheapsort_4 [Arg_6+2-Arg_9 ]
eval_realheapsort_6 [Arg_6+2-Arg_9 ]
eval_realheapsort_bb1_in [Arg_6+2-Arg_9 ]
eval_realheapsort_bb2_in [Arg_6+2-Arg_9 ]
eval_realheapsort_.critedge_in [Arg_6+1-Arg_9 ]
eval_realheapsort_bb3_in [Arg_6+2-Arg_9 ]
eval_realheapsort_2 [Arg_6+2-Arg_9 ]
eval_realheapsort_bb4_in [Arg_6+2-Arg_9 ]
eval_realheapsort_5 [Arg_6+2-Arg_9 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 3:eval_realheapsort_bb1_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb2_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_9,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6 of depth 1:
new bound:
Arg_6+2 {O(n)}
MPRF:
eval_realheapsort_3 [Arg_6-Arg_9 ]
eval_realheapsort_4 [Arg_6-Arg_9 ]
eval_realheapsort_6 [Arg_6-Arg_9 ]
eval_realheapsort_bb1_in [Arg_6+1-Arg_9 ]
eval_realheapsort_bb2_in [Arg_6-Arg_9 ]
eval_realheapsort_.critedge_in [Arg_6-Arg_9 ]
eval_realheapsort_bb3_in [Arg_6-Arg_9 ]
eval_realheapsort_2 [Arg_6-Arg_9 ]
eval_realheapsort_bb4_in [Arg_6-Arg_9 ]
eval_realheapsort_5 [Arg_6-Arg_9 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 6:eval_realheapsort_bb2_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_.critedge_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0 of depth 1:
new bound:
2*Arg_6+2 {O(n)}
MPRF:
eval_realheapsort_3 [2*Arg_6-2*Arg_9 ]
eval_realheapsort_4 [2*Arg_6-2*Arg_9 ]
eval_realheapsort_6 [2*Arg_6-2*Arg_9 ]
eval_realheapsort_bb1_in [2*Arg_6-2*Arg_9 ]
eval_realheapsort_bb2_in [2*Arg_6-2*Arg_9 ]
eval_realheapsort_.critedge_in [2*Arg_6-2*Arg_9-2 ]
eval_realheapsort_bb3_in [2*Arg_6-2*Arg_9 ]
eval_realheapsort_2 [2*Arg_6-2*Arg_9 ]
eval_realheapsort_bb4_in [2*Arg_6-2*Arg_9 ]
eval_realheapsort_5 [2*Arg_6-2*Arg_9 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 9:eval_realheapsort_2(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_3(Arg_0,Arg_1,Arg_2,Arg_3,nondef.0,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 of depth 1:
new bound:
4*Arg_6*Arg_6+17*Arg_6+18 {O(n^2)}
MPRF:
eval_realheapsort_bb1_in [0 ]
eval_realheapsort_3 [2*Arg_7-1 ]
eval_realheapsort_4 [2*Arg_7-1 ]
eval_realheapsort_6 [2*Arg_7-1 ]
eval_realheapsort_bb2_in [2*Arg_7+1 ]
eval_realheapsort_.critedge_in [0 ]
eval_realheapsort_bb3_in [2*Arg_7+1 ]
eval_realheapsort_2 [2*Arg_7+1 ]
eval_realheapsort_bb4_in [2*Arg_7-1 ]
eval_realheapsort_5 [2*Arg_7-1 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 11:eval_realheapsort_3(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_4(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,nondef.1,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 of depth 1:
new bound:
6*Arg_6*Arg_6+24*Arg_6+24 {O(n^2)}
MPRF:
eval_realheapsort_bb1_in [0 ]
eval_realheapsort_3 [Arg_7+Arg_9-1 ]
eval_realheapsort_4 [Arg_7+Arg_9-2 ]
eval_realheapsort_6 [Arg_7+Arg_9-2 ]
eval_realheapsort_bb2_in [2*Arg_7+Arg_9-1 ]
eval_realheapsort_.critedge_in [0 ]
eval_realheapsort_bb3_in [Arg_7+Arg_9-1 ]
eval_realheapsort_2 [Arg_7+Arg_9-1 ]
eval_realheapsort_bb4_in [Arg_7+Arg_9-2 ]
eval_realheapsort_5 [Arg_7+Arg_9-2 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 12:eval_realheapsort_4(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb4_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4 of depth 1:
new bound:
4*Arg_6*Arg_6+18*Arg_6+20 {O(n^2)}
MPRF:
eval_realheapsort_bb1_in [0 ]
eval_realheapsort_3 [Arg_7+2 ]
eval_realheapsort_4 [Arg_7+2 ]
eval_realheapsort_6 [Arg_7+1 ]
eval_realheapsort_bb2_in [2*Arg_7+2 ]
eval_realheapsort_.critedge_in [Arg_7 ]
eval_realheapsort_bb3_in [Arg_7+2 ]
eval_realheapsort_2 [Arg_7+2 ]
eval_realheapsort_bb4_in [Arg_7+1 ]
eval_realheapsort_5 [Arg_7+1 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 16:eval_realheapsort_5(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_6(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 of depth 1:
new bound:
4*Arg_6*Arg_6+16*Arg_6+16 {O(n^2)}
MPRF:
eval_realheapsort_bb1_in [0 ]
eval_realheapsort_3 [Arg_7 ]
eval_realheapsort_4 [Arg_7 ]
eval_realheapsort_6 [Arg_7-1 ]
eval_realheapsort_bb2_in [2*Arg_7 ]
eval_realheapsort_.critedge_in [Arg_7 ]
eval_realheapsort_bb3_in [Arg_7 ]
eval_realheapsort_2 [Arg_7 ]
eval_realheapsort_bb4_in [Arg_7 ]
eval_realheapsort_5 [Arg_7 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 18:eval_realheapsort_6(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb2_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,nondef.3-1,Arg_8,Arg_9,Arg_10,Arg_11):|:1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1 of depth 1:
new bound:
4*Arg_6*Arg_6+16*Arg_6+16 {O(n^2)}
MPRF:
eval_realheapsort_bb1_in [0 ]
eval_realheapsort_3 [2*Arg_7 ]
eval_realheapsort_4 [2*Arg_7 ]
eval_realheapsort_6 [Arg_7+1 ]
eval_realheapsort_bb2_in [2*Arg_7 ]
eval_realheapsort_.critedge_in [2*Arg_7 ]
eval_realheapsort_bb3_in [2*Arg_7 ]
eval_realheapsort_2 [2*Arg_7 ]
eval_realheapsort_bb4_in [2*Arg_7 ]
eval_realheapsort_5 [Arg_7+1 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 5:eval_realheapsort_bb2_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb3_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7 of depth 1:
new bound:
4*Arg_6*Arg_6+17*Arg_6+18 {O(n^2)}
MPRF:
eval_realheapsort_bb1_in [-Arg_6 ]
eval_realheapsort_3 [2*Arg_7-2 ]
eval_realheapsort_4 [2*Arg_7-2 ]
eval_realheapsort_6 [Arg_7-2 ]
eval_realheapsort_bb2_in [2*Arg_7-1 ]
eval_realheapsort_.critedge_in [Arg_7-1 ]
eval_realheapsort_bb3_in [2*Arg_7-2 ]
eval_realheapsort_2 [2*Arg_7-2 ]
eval_realheapsort_bb4_in [2*Arg_7-2 ]
eval_realheapsort_5 [Arg_7-1 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 7:eval_realheapsort_bb3_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_2(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 of depth 1:
new bound:
4*Arg_6*Arg_6+17*Arg_6+18 {O(n^2)}
MPRF:
eval_realheapsort_bb1_in [0 ]
eval_realheapsort_3 [Arg_7 ]
eval_realheapsort_4 [Arg_7 ]
eval_realheapsort_6 [Arg_7 ]
eval_realheapsort_bb2_in [2*Arg_7+1 ]
eval_realheapsort_.critedge_in [0 ]
eval_realheapsort_bb3_in [Arg_7+2 ]
eval_realheapsort_2 [Arg_7 ]
eval_realheapsort_bb4_in [Arg_7 ]
eval_realheapsort_5 [Arg_7 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 14:eval_realheapsort_bb4_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_5(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 of depth 1:
new bound:
4*Arg_6*Arg_6+17*Arg_6+18 {O(n^2)}
MPRF:
eval_realheapsort_bb1_in [0 ]
eval_realheapsort_3 [2*Arg_7+1 ]
eval_realheapsort_4 [2*Arg_7+1 ]
eval_realheapsort_6 [2*Arg_7-1 ]
eval_realheapsort_bb2_in [2*Arg_7+1 ]
eval_realheapsort_.critedge_in [2*Arg_7 ]
eval_realheapsort_bb3_in [2*Arg_7+1 ]
eval_realheapsort_2 [2*Arg_7+1 ]
eval_realheapsort_bb4_in [2*Arg_7+1 ]
eval_realheapsort_5 [2*Arg_7-1 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
Analysing control-flow refined program
Cut unsatisfiable transition 4: eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 1+Arg_7<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 1+Arg_7<=Arg_6 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 for location eval_realheapsort_bb7_in
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 1+Arg_7<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 1+Arg_7<=Arg_6 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 for location eval_realheapsort_bb8_in
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 for location n_eval_realheapsort_6___1
Found invariant Arg_9<=Arg_7 && 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 for location n_eval_realheapsort_bb3_in___19
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 1+Arg_7<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 1+Arg_7<=Arg_6 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 for location eval_realheapsort_bb5_in
Found invariant Arg_9<=Arg_7 && 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 for location n_eval_realheapsort_bb4_in___14
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 1+Arg_7<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 1+Arg_7<=Arg_6 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 for location eval_realheapsort_27
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 1+Arg_7<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 1+Arg_7<=Arg_6 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location eval_realheapsort_bb13_in
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 1+Arg_7<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 1+Arg_7<=Arg_6 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 for location eval_realheapsort_bb6_in
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 1+Arg_7<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 1+Arg_7<=Arg_6 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 for location eval_realheapsort_14
Found invariant Arg_9<=Arg_7 && 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 for location n_eval_realheapsort_2___18
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 for location n_eval_realheapsort_2___7
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 1+Arg_7<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 1+Arg_7<=Arg_6 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 for location eval_realheapsort_26
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 1+Arg_7<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 1+Arg_7<=Arg_6 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location eval_realheapsort_37
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && 4<=Arg_6+Arg_9 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 for location n_eval_realheapsort_bb2_in___10
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 1+Arg_7<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 1+Arg_7<=Arg_6 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0 for location eval_realheapsort_bb11_in
Found invariant Arg_9<=Arg_7 && 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 for location n_eval_realheapsort_6___11
Found invariant Arg_9<=Arg_7 && 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 for location n_eval_realheapsort_5___12
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 1+Arg_7<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 1+Arg_7<=Arg_6 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location eval_realheapsort_bb12_in
Found invariant Arg_9<=Arg_6 && 2<=Arg_9 && 2<=Arg_7+Arg_9 && 1+Arg_7<=Arg_9 && 5<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 for location n_eval_realheapsort_bb1_in___13
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 1+Arg_7<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 1+Arg_7<=Arg_6 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location eval_realheapsort_38
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 for location n_eval_realheapsort_bb4_in___3
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 1+Arg_7<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 1+Arg_7<=Arg_6 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 for location eval_realheapsort_bb14_in
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && 1+Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && Arg_7<=0 && 3+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 for location n_eval_realheapsort__Pcritedge_in___9
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 1+Arg_7<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 1+Arg_7<=Arg_6 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location eval_realheapsort_35
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 1+Arg_7<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 1+Arg_7<=Arg_6 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location eval_realheapsort_36
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 for location n_eval_realheapsort_4___5
Found invariant Arg_9<=Arg_7 && 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5 for location n_eval_realheapsort__Pcritedge_in___15
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 1+Arg_7<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 1+Arg_7<=Arg_6 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location eval_realheapsort_39
Found invariant Arg_9<=Arg_7 && 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 for location n_eval_realheapsort_3___17
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 for location n_eval_realheapsort_bb3_in___8
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 1+Arg_7<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 1+Arg_7<=Arg_6 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 for location eval_realheapsort_bb10_in
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 1+Arg_7<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 1+Arg_7<=Arg_6 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 for location eval_realheapsort_15
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5 for location n_eval_realheapsort__Pcritedge_in___4
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 for location n_eval_realheapsort_3___6
Found invariant Arg_9<=Arg_7 && 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 for location n_eval_realheapsort_4___16
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 1+Arg_7<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 1+Arg_7<=Arg_6 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 for location eval_realheapsort_28
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 1+Arg_7<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 1+Arg_7<=Arg_6 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 for location eval_realheapsort_bb9_in
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 for location n_eval_realheapsort_5___2
Found invariant Arg_9<=Arg_7 && 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 for location n_eval_realheapsort_bb2_in___20
Found invariant Arg_9<=1 && 2+Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 for location eval_realheapsort_bb1_in
MPRF for transition 25:eval_realheapsort_14(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_15(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 of depth 1:
new bound:
Arg_6+1 {O(n)}
MPRF:
eval_realheapsort_15 [Arg_6-Arg_10-2 ]
eval_realheapsort_27 [Arg_6-Arg_10-2 ]
eval_realheapsort_28 [Arg_6-Arg_10-2 ]
eval_realheapsort_36 [2*Arg_9-Arg_6-Arg_10-2 ]
eval_realheapsort_37 [2*Arg_9-Arg_6-Arg_10-2 ]
eval_realheapsort_39 [Arg_9-Arg_10-2 ]
eval_realheapsort_bb11_in [Arg_9-Arg_10-2 ]
eval_realheapsort_bb12_in [Arg_9-Arg_10-2 ]
eval_realheapsort_35 [Arg_6-Arg_10-2 ]
eval_realheapsort_bb13_in [2*Arg_9-Arg_6-Arg_10-2 ]
eval_realheapsort_38 [Arg_6-Arg_10-2 ]
eval_realheapsort_bb5_in [Arg_6-Arg_10-1 ]
eval_realheapsort_bb6_in [Arg_6-Arg_10-1 ]
eval_realheapsort_14 [Arg_6-Arg_10-1 ]
eval_realheapsort_bb7_in [Arg_6-Arg_10-2 ]
eval_realheapsort_bb14_in [Arg_6-Arg_10-2 ]
eval_realheapsort_bb10_in [Arg_9-Arg_10-2 ]
eval_realheapsort_bb8_in [Arg_6-Arg_10-2 ]
eval_realheapsort_bb9_in [Arg_6-Arg_10-2 ]
eval_realheapsort_26 [Arg_6-Arg_10-2 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 26:eval_realheapsort_15(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb7_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,0,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 of depth 1:
new bound:
2*Arg_6+4 {O(n)}
MPRF:
eval_realheapsort_15 [Arg_9-Arg_10-1 ]
eval_realheapsort_27 [Arg_6-Arg_10-2 ]
eval_realheapsort_28 [Arg_9-Arg_10-2 ]
eval_realheapsort_36 [Arg_6-Arg_10-2 ]
eval_realheapsort_37 [Arg_6-Arg_10-2 ]
eval_realheapsort_39 [Arg_6-Arg_10-2 ]
eval_realheapsort_bb11_in [Arg_6-Arg_10-2 ]
eval_realheapsort_bb12_in [Arg_6-Arg_10-2 ]
eval_realheapsort_35 [Arg_9-Arg_10-2 ]
eval_realheapsort_bb13_in [Arg_6-Arg_10-2 ]
eval_realheapsort_38 [Arg_9-Arg_10-2 ]
eval_realheapsort_bb5_in [Arg_9-Arg_10-1 ]
eval_realheapsort_bb6_in [Arg_9-Arg_10-1 ]
eval_realheapsort_14 [Arg_6-Arg_10-1 ]
eval_realheapsort_bb7_in [Arg_9-Arg_10-2 ]
eval_realheapsort_bb14_in [Arg_9-Arg_10-2 ]
eval_realheapsort_bb10_in [Arg_6-Arg_10-2 ]
eval_realheapsort_bb8_in [Arg_9-Arg_10-2 ]
eval_realheapsort_bb9_in [Arg_9-Arg_10-2 ]
eval_realheapsort_26 [Arg_6-Arg_10-2 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 52:eval_realheapsort_bb14_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb5_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10+1,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 of depth 1:
new bound:
2*Arg_6+3 {O(n)}
MPRF:
eval_realheapsort_15 [Arg_6-Arg_10 ]
eval_realheapsort_27 [Arg_6-Arg_10 ]
eval_realheapsort_28 [Arg_6-Arg_10 ]
eval_realheapsort_36 [Arg_6-Arg_10 ]
eval_realheapsort_37 [Arg_6-Arg_10 ]
eval_realheapsort_39 [Arg_6-Arg_10 ]
eval_realheapsort_bb11_in [Arg_9-Arg_10 ]
eval_realheapsort_bb12_in [Arg_9-Arg_10 ]
eval_realheapsort_35 [Arg_6-Arg_10 ]
eval_realheapsort_bb13_in [Arg_6-Arg_10 ]
eval_realheapsort_38 [Arg_9-Arg_10 ]
eval_realheapsort_bb5_in [Arg_9-Arg_10 ]
eval_realheapsort_bb6_in [Arg_9-Arg_10 ]
eval_realheapsort_14 [Arg_9-Arg_10 ]
eval_realheapsort_bb7_in [Arg_9-Arg_10 ]
eval_realheapsort_bb14_in [Arg_9-Arg_10 ]
eval_realheapsort_bb10_in [Arg_9-Arg_10 ]
eval_realheapsort_bb8_in [Arg_9-Arg_10 ]
eval_realheapsort_bb9_in [Arg_9-Arg_10 ]
eval_realheapsort_26 [Arg_6-Arg_10 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 21:eval_realheapsort_bb5_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb6_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6 of depth 1:
new bound:
Arg_6+1 {O(n)}
MPRF:
eval_realheapsort_15 [Arg_6-Arg_10-2 ]
eval_realheapsort_27 [Arg_9-Arg_10-2 ]
eval_realheapsort_28 [Arg_6-Arg_10-2 ]
eval_realheapsort_36 [Arg_9-Arg_10-2 ]
eval_realheapsort_37 [Arg_9-Arg_10-2 ]
eval_realheapsort_39 [Arg_9-Arg_10-2 ]
eval_realheapsort_bb11_in [Arg_6-Arg_10-2 ]
eval_realheapsort_bb12_in [Arg_9-Arg_10-2 ]
eval_realheapsort_35 [Arg_6-Arg_10-2 ]
eval_realheapsort_bb13_in [Arg_6-Arg_10-2 ]
eval_realheapsort_38 [Arg_9-Arg_10-2 ]
eval_realheapsort_bb5_in [Arg_6-Arg_10-1 ]
eval_realheapsort_bb6_in [Arg_6-Arg_10-2 ]
eval_realheapsort_14 [Arg_6-Arg_10-2 ]
eval_realheapsort_bb7_in [Arg_9-Arg_10-2 ]
eval_realheapsort_bb14_in [Arg_9-Arg_10-2 ]
eval_realheapsort_bb10_in [Arg_9-Arg_10-2 ]
eval_realheapsort_bb8_in [Arg_9-Arg_10-2 ]
eval_realheapsort_bb9_in [Arg_9-Arg_10-2 ]
eval_realheapsort_26 [Arg_9-Arg_10-2 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 23:eval_realheapsort_bb6_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_14(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 of depth 1:
new bound:
Arg_6+1 {O(n)}
MPRF:
eval_realheapsort_15 [Arg_9-Arg_10-2 ]
eval_realheapsort_27 [Arg_9-Arg_10-2 ]
eval_realheapsort_28 [Arg_6-Arg_10-2 ]
eval_realheapsort_36 [Arg_9-Arg_10-2 ]
eval_realheapsort_37 [Arg_9-Arg_10-2 ]
eval_realheapsort_39 [Arg_6-Arg_10-2 ]
eval_realheapsort_bb11_in [Arg_9-Arg_10-2 ]
eval_realheapsort_bb12_in [Arg_6-Arg_10-2 ]
eval_realheapsort_35 [Arg_9-Arg_10-2 ]
eval_realheapsort_bb13_in [Arg_6-Arg_10-2 ]
eval_realheapsort_38 [Arg_9-Arg_10-2 ]
eval_realheapsort_bb5_in [Arg_6-Arg_10-1 ]
eval_realheapsort_bb6_in [Arg_9-Arg_10-1 ]
eval_realheapsort_14 [Arg_6-Arg_10-2 ]
eval_realheapsort_bb7_in [Arg_9-Arg_10-2 ]
eval_realheapsort_bb14_in [Arg_9-Arg_10-2 ]
eval_realheapsort_bb10_in [Arg_9-Arg_10-2 ]
eval_realheapsort_bb8_in [Arg_6-Arg_10-2 ]
eval_realheapsort_bb9_in [Arg_6-Arg_10-2 ]
eval_realheapsort_26 [Arg_6-Arg_10-2 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 28:eval_realheapsort_bb7_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb14_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8 of depth 1:
new bound:
Arg_6 {O(n)}
MPRF:
eval_realheapsort_15 [Arg_9-Arg_10 ]
eval_realheapsort_27 [Arg_9-Arg_10 ]
eval_realheapsort_28 [Arg_6-Arg_10 ]
eval_realheapsort_36 [Arg_9-Arg_10 ]
eval_realheapsort_37 [Arg_9-Arg_10 ]
eval_realheapsort_39 [Arg_9-Arg_10 ]
eval_realheapsort_bb11_in [Arg_9-Arg_10 ]
eval_realheapsort_bb12_in [Arg_6-Arg_10 ]
eval_realheapsort_35 [Arg_9-Arg_10 ]
eval_realheapsort_bb13_in [Arg_9-Arg_10 ]
eval_realheapsort_38 [Arg_9-Arg_10 ]
eval_realheapsort_bb5_in [Arg_6-Arg_10 ]
eval_realheapsort_bb6_in [Arg_9-Arg_10 ]
eval_realheapsort_14 [Arg_9-Arg_10 ]
eval_realheapsort_bb7_in [Arg_9-Arg_10 ]
eval_realheapsort_bb14_in [Arg_6-Arg_10-1 ]
eval_realheapsort_bb10_in [Arg_9-Arg_10 ]
eval_realheapsort_bb8_in [Arg_9-Arg_10 ]
eval_realheapsort_bb9_in [Arg_9-Arg_10 ]
eval_realheapsort_26 [Arg_9-Arg_10 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 34:eval_realheapsort_26(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_27(nondef.5,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 of depth 1:
new bound:
2*Arg_6*Arg_6+5*Arg_6+3 {O(n^2)}
MPRF:
eval_realheapsort_15 [Arg_9 ]
eval_realheapsort_27 [Arg_6-Arg_8-4 ]
eval_realheapsort_28 [Arg_6-Arg_8-4 ]
eval_realheapsort_36 [Arg_6-Arg_8-4 ]
eval_realheapsort_37 [Arg_9-Arg_8-4 ]
eval_realheapsort_39 [Arg_6-Arg_11-3 ]
eval_realheapsort_bb11_in [Arg_9-Arg_8-4 ]
eval_realheapsort_bb12_in [Arg_6-Arg_8-4 ]
eval_realheapsort_35 [Arg_9-Arg_8-4 ]
eval_realheapsort_bb13_in [Arg_9-Arg_11-3 ]
eval_realheapsort_38 [Arg_6-Arg_11-3 ]
eval_realheapsort_bb14_in [Arg_9 ]
eval_realheapsort_bb5_in [Arg_9 ]
eval_realheapsort_bb6_in [Arg_9 ]
eval_realheapsort_14 [Arg_9 ]
eval_realheapsort_bb7_in [Arg_9-Arg_8-3 ]
eval_realheapsort_bb10_in [Arg_9-Arg_8-4 ]
eval_realheapsort_bb8_in [Arg_9-Arg_8-3 ]
eval_realheapsort_bb9_in [Arg_6-Arg_8-3 ]
eval_realheapsort_26 [Arg_9-Arg_8-3 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 36:eval_realheapsort_27(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_28(Arg_0,nondef.6,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 of depth 1:
new bound:
2*Arg_6*Arg_6+5*Arg_6+3 {O(n^2)}
MPRF:
eval_realheapsort_15 [Arg_6 ]
eval_realheapsort_27 [Arg_9-Arg_8-3 ]
eval_realheapsort_28 [Arg_6-Arg_8-4 ]
eval_realheapsort_36 [Arg_9-Arg_8-4 ]
eval_realheapsort_37 [Arg_9-Arg_8-4 ]
eval_realheapsort_39 [Arg_9-Arg_11-3 ]
eval_realheapsort_bb11_in [Arg_9-Arg_8-4 ]
eval_realheapsort_bb12_in [Arg_6-Arg_8-4 ]
eval_realheapsort_35 [Arg_9-Arg_8-4 ]
eval_realheapsort_bb13_in [Arg_6-Arg_8-4 ]
eval_realheapsort_38 [Arg_9-Arg_11-3 ]
eval_realheapsort_bb14_in [Arg_9 ]
eval_realheapsort_bb5_in [Arg_9 ]
eval_realheapsort_bb6_in [Arg_9 ]
eval_realheapsort_14 [Arg_6 ]
eval_realheapsort_bb7_in [Arg_9-Arg_8-3 ]
eval_realheapsort_bb10_in [Arg_9-Arg_8-4 ]
eval_realheapsort_bb8_in [Arg_6-Arg_8-3 ]
eval_realheapsort_bb9_in [Arg_6-Arg_8-3 ]
eval_realheapsort_26 [Arg_6-Arg_8-3 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 37:eval_realheapsort_28(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb10_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1 of depth 1:
new bound:
2*Arg_6*Arg_6+5*Arg_6+3 {O(n^2)}
MPRF:
eval_realheapsort_15 [Arg_9 ]
eval_realheapsort_27 [Arg_6-Arg_8-3 ]
eval_realheapsort_28 [Arg_9-Arg_8-3 ]
eval_realheapsort_36 [Arg_6-Arg_8-4 ]
eval_realheapsort_37 [Arg_6-Arg_8-4 ]
eval_realheapsort_39 [Arg_9-Arg_8-4 ]
eval_realheapsort_bb11_in [Arg_9-Arg_8-3 ]
eval_realheapsort_bb12_in [Arg_6-Arg_8-4 ]
eval_realheapsort_35 [Arg_9-Arg_8-4 ]
eval_realheapsort_bb13_in [Arg_6-Arg_8-4 ]
eval_realheapsort_38 [Arg_9-Arg_8-4 ]
eval_realheapsort_bb14_in [Arg_9 ]
eval_realheapsort_bb5_in [Arg_9 ]
eval_realheapsort_bb6_in [Arg_9 ]
eval_realheapsort_14 [Arg_9 ]
eval_realheapsort_bb7_in [Arg_9-Arg_8-3 ]
eval_realheapsort_bb10_in [Arg_9-Arg_8-4 ]
eval_realheapsort_bb8_in [Arg_9-Arg_8-3 ]
eval_realheapsort_bb9_in [Arg_6-Arg_8-3 ]
eval_realheapsort_26 [Arg_6-Arg_8-3 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 38:eval_realheapsort_28(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb11_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0 of depth 1:
new bound:
Arg_6*Arg_6+Arg_6 {O(n^2)}
MPRF:
eval_realheapsort_15 [Arg_9 ]
eval_realheapsort_27 [Arg_6-Arg_8-3 ]
eval_realheapsort_28 [Arg_9-Arg_8-3 ]
eval_realheapsort_36 [Arg_6-Arg_8-4 ]
eval_realheapsort_37 [Arg_6-Arg_8-4 ]
eval_realheapsort_39 [Arg_6-Arg_11-3 ]
eval_realheapsort_bb11_in [Arg_9-Arg_8-4 ]
eval_realheapsort_bb12_in [Arg_9-Arg_8-4 ]
eval_realheapsort_35 [Arg_6-Arg_8-4 ]
eval_realheapsort_bb13_in [Arg_9-Arg_11-3 ]
eval_realheapsort_38 [Arg_9-Arg_11-3 ]
eval_realheapsort_bb14_in [Arg_6 ]
eval_realheapsort_bb5_in [Arg_6 ]
eval_realheapsort_bb6_in [Arg_6 ]
eval_realheapsort_14 [Arg_9 ]
eval_realheapsort_bb7_in [Arg_9-Arg_8-3 ]
eval_realheapsort_bb10_in [Arg_6-Arg_8-4 ]
eval_realheapsort_bb8_in [Arg_9-Arg_8-3 ]
eval_realheapsort_bb9_in [Arg_6-Arg_8-3 ]
eval_realheapsort_26 [Arg_6-Arg_8-3 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 43:eval_realheapsort_35(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_36(Arg_0,Arg_1,nondef.7,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 of depth 1:
new bound:
Arg_6*Arg_6+Arg_6 {O(n^2)}
MPRF:
eval_realheapsort_15 [Arg_6 ]
eval_realheapsort_27 [Arg_6-Arg_8 ]
eval_realheapsort_28 [Arg_6-Arg_8 ]
eval_realheapsort_36 [Arg_9-Arg_8-1 ]
eval_realheapsort_37 [Arg_9-Arg_8-1 ]
eval_realheapsort_39 [Arg_6-Arg_11 ]
eval_realheapsort_bb11_in [Arg_9-Arg_8 ]
eval_realheapsort_bb12_in [Arg_6-Arg_8 ]
eval_realheapsort_35 [Arg_9-Arg_8 ]
eval_realheapsort_bb13_in [Arg_9-Arg_8-1 ]
eval_realheapsort_38 [Arg_6-Arg_8-1 ]
eval_realheapsort_bb14_in [Arg_6 ]
eval_realheapsort_bb5_in [Arg_6 ]
eval_realheapsort_bb6_in [Arg_6 ]
eval_realheapsort_14 [Arg_6 ]
eval_realheapsort_bb7_in [Arg_6-Arg_8 ]
eval_realheapsort_bb10_in [Arg_9-Arg_8 ]
eval_realheapsort_bb8_in [Arg_9-Arg_8 ]
eval_realheapsort_bb9_in [Arg_9-Arg_8 ]
eval_realheapsort_26 [Arg_6-Arg_8 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 45:eval_realheapsort_36(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_37(Arg_0,Arg_1,Arg_2,nondef.8,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 of depth 1:
new bound:
2*Arg_6*Arg_6+5*Arg_6+3 {O(n^2)}
MPRF:
eval_realheapsort_15 [Arg_9 ]
eval_realheapsort_27 [Arg_6-Arg_8 ]
eval_realheapsort_28 [Arg_9-Arg_8 ]
eval_realheapsort_36 [Arg_6-Arg_8 ]
eval_realheapsort_37 [Arg_9-Arg_8-1 ]
eval_realheapsort_39 [Arg_9-Arg_11 ]
eval_realheapsort_bb11_in [Arg_9-Arg_8 ]
eval_realheapsort_bb12_in [Arg_9-Arg_8 ]
eval_realheapsort_35 [2*Arg_9-Arg_6-Arg_8 ]
eval_realheapsort_bb13_in [Arg_9-Arg_11 ]
eval_realheapsort_38 [Arg_9-Arg_11 ]
eval_realheapsort_bb14_in [Arg_9 ]
eval_realheapsort_bb5_in [Arg_9 ]
eval_realheapsort_bb6_in [Arg_9 ]
eval_realheapsort_14 [Arg_9 ]
eval_realheapsort_bb7_in [Arg_9-Arg_8 ]
eval_realheapsort_bb10_in [Arg_6-Arg_8 ]
eval_realheapsort_bb8_in [Arg_6-Arg_8 ]
eval_realheapsort_bb9_in [Arg_6-Arg_8 ]
eval_realheapsort_26 [Arg_6-Arg_8 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 46:eval_realheapsort_37(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb13_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2 of depth 1:
new bound:
Arg_6*Arg_6+Arg_6 {O(n^2)}
MPRF:
eval_realheapsort_15 [Arg_9 ]
eval_realheapsort_27 [Arg_9-Arg_8 ]
eval_realheapsort_28 [Arg_6-Arg_8 ]
eval_realheapsort_36 [Arg_9-Arg_8 ]
eval_realheapsort_37 [Arg_9-Arg_8 ]
eval_realheapsort_39 [Arg_9-Arg_11 ]
eval_realheapsort_bb11_in [Arg_9-Arg_8 ]
eval_realheapsort_bb12_in [Arg_9-Arg_8 ]
eval_realheapsort_35 [Arg_9-Arg_8 ]
eval_realheapsort_bb13_in [Arg_9-Arg_8-1 ]
eval_realheapsort_38 [Arg_9-Arg_11 ]
eval_realheapsort_bb14_in [Arg_6 ]
eval_realheapsort_bb5_in [Arg_6 ]
eval_realheapsort_bb6_in [Arg_6 ]
eval_realheapsort_14 [Arg_9 ]
eval_realheapsort_bb7_in [2*Arg_6-Arg_8-Arg_9 ]
eval_realheapsort_bb10_in [Arg_6-Arg_8 ]
eval_realheapsort_bb8_in [2*Arg_6-Arg_8-Arg_9 ]
eval_realheapsort_bb9_in [2*Arg_6-Arg_8-Arg_9 ]
eval_realheapsort_26 [2*Arg_6-Arg_8-Arg_9 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 47:eval_realheapsort_37(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb7_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_6,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3 of depth 1:
new bound:
Arg_6*Arg_6+Arg_6 {O(n^2)}
MPRF:
eval_realheapsort_15 [Arg_6 ]
eval_realheapsort_27 [Arg_6-Arg_8 ]
eval_realheapsort_28 [Arg_6-Arg_8 ]
eval_realheapsort_36 [Arg_6-Arg_8 ]
eval_realheapsort_37 [Arg_6-Arg_8 ]
eval_realheapsort_39 [Arg_6-Arg_11 ]
eval_realheapsort_bb11_in [Arg_9-Arg_8 ]
eval_realheapsort_bb12_in [Arg_6-Arg_8 ]
eval_realheapsort_35 [Arg_6-Arg_8 ]
eval_realheapsort_bb13_in [Arg_9-Arg_8 ]
eval_realheapsort_38 [Arg_6-Arg_8 ]
eval_realheapsort_bb14_in [Arg_6 ]
eval_realheapsort_bb5_in [Arg_6 ]
eval_realheapsort_bb6_in [Arg_9 ]
eval_realheapsort_14 [Arg_6 ]
eval_realheapsort_bb7_in [Arg_9-Arg_8 ]
eval_realheapsort_bb10_in [Arg_9-Arg_8 ]
eval_realheapsort_bb8_in [Arg_6-Arg_8 ]
eval_realheapsort_bb9_in [Arg_6-Arg_8 ]
eval_realheapsort_26 [Arg_6-Arg_8 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 50:eval_realheapsort_38(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_39(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 of depth 1:
new bound:
2*Arg_6*Arg_6+5*Arg_6+3 {O(n^2)}
MPRF:
eval_realheapsort_15 [Arg_6 ]
eval_realheapsort_27 [Arg_9-Arg_8 ]
eval_realheapsort_28 [Arg_9-Arg_8 ]
eval_realheapsort_36 [Arg_6-Arg_8 ]
eval_realheapsort_37 [Arg_6-Arg_8 ]
eval_realheapsort_39 [Arg_9-Arg_8-1 ]
eval_realheapsort_bb11_in [Arg_6-Arg_8 ]
eval_realheapsort_bb12_in [Arg_6-Arg_8 ]
eval_realheapsort_35 [Arg_9-Arg_8 ]
eval_realheapsort_bb13_in [Arg_9-Arg_8 ]
eval_realheapsort_38 [Arg_6-Arg_8 ]
eval_realheapsort_bb14_in [Arg_9 ]
eval_realheapsort_bb5_in [Arg_9 ]
eval_realheapsort_bb6_in [Arg_6 ]
eval_realheapsort_14 [Arg_6 ]
eval_realheapsort_bb7_in [Arg_9-Arg_8 ]
eval_realheapsort_bb10_in [Arg_6-Arg_8 ]
eval_realheapsort_bb8_in [Arg_6-Arg_8 ]
eval_realheapsort_bb9_in [Arg_6-Arg_8 ]
eval_realheapsort_26 [Arg_9-Arg_8 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 51:eval_realheapsort_39(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb7_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_11,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 of depth 1:
new bound:
2*Arg_6*Arg_6+5*Arg_6+3 {O(n^2)}
MPRF:
eval_realheapsort_15 [Arg_6 ]
eval_realheapsort_27 [Arg_9-Arg_8 ]
eval_realheapsort_28 [Arg_9-Arg_8 ]
eval_realheapsort_36 [Arg_6-Arg_8 ]
eval_realheapsort_37 [Arg_6-Arg_8 ]
eval_realheapsort_39 [Arg_9-Arg_8 ]
eval_realheapsort_bb11_in [Arg_9-Arg_8 ]
eval_realheapsort_bb12_in [Arg_9-Arg_8 ]
eval_realheapsort_35 [Arg_6-Arg_8 ]
eval_realheapsort_bb13_in [Arg_6-Arg_8 ]
eval_realheapsort_38 [Arg_6-Arg_8 ]
eval_realheapsort_bb14_in [Arg_9 ]
eval_realheapsort_bb5_in [Arg_9 ]
eval_realheapsort_bb6_in [Arg_6 ]
eval_realheapsort_14 [Arg_6 ]
eval_realheapsort_bb7_in [Arg_9-Arg_8 ]
eval_realheapsort_bb10_in [Arg_6-Arg_8 ]
eval_realheapsort_bb8_in [Arg_6-Arg_8 ]
eval_realheapsort_bb9_in [Arg_6-Arg_8 ]
eval_realheapsort_26 [Arg_6-Arg_8 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 39:eval_realheapsort_bb10_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb12_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,2*Arg_8+1):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 of depth 1:
new bound:
Arg_6*Arg_6+Arg_6 {O(n^2)}
MPRF:
eval_realheapsort_15 [Arg_6 ]
eval_realheapsort_27 [Arg_6-Arg_8-2 ]
eval_realheapsort_28 [Arg_9-Arg_8-2 ]
eval_realheapsort_36 [Arg_9-Arg_8-3 ]
eval_realheapsort_37 [Arg_6-Arg_8-3 ]
eval_realheapsort_39 [Arg_6-Arg_8-3 ]
eval_realheapsort_bb11_in [Arg_9-Arg_8-2 ]
eval_realheapsort_bb12_in [Arg_6-Arg_8-3 ]
eval_realheapsort_35 [Arg_9-Arg_8-3 ]
eval_realheapsort_bb13_in [Arg_6-Arg_8-3 ]
eval_realheapsort_38 [Arg_6-Arg_8-3 ]
eval_realheapsort_bb14_in [Arg_6 ]
eval_realheapsort_bb5_in [Arg_6 ]
eval_realheapsort_bb6_in [Arg_9 ]
eval_realheapsort_14 [Arg_6 ]
eval_realheapsort_bb7_in [Arg_6-Arg_8-2 ]
eval_realheapsort_bb10_in [Arg_6-Arg_8-2 ]
eval_realheapsort_bb8_in [Arg_6-Arg_8-2 ]
eval_realheapsort_bb9_in [Arg_6-Arg_8-2 ]
eval_realheapsort_26 [Arg_6-Arg_8-2 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 40:eval_realheapsort_bb11_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb12_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,2*Arg_8+2):|:Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0 of depth 1:
new bound:
Arg_6*Arg_6+Arg_6 {O(n^2)}
MPRF:
eval_realheapsort_15 [Arg_9 ]
eval_realheapsort_27 [Arg_9-Arg_8 ]
eval_realheapsort_28 [Arg_6-Arg_8 ]
eval_realheapsort_36 [Arg_6-Arg_8-1 ]
eval_realheapsort_37 [Arg_6-Arg_8-1 ]
eval_realheapsort_39 [Arg_9-Arg_11 ]
eval_realheapsort_bb11_in [Arg_6-Arg_8 ]
eval_realheapsort_bb12_in [Arg_6-Arg_8-1 ]
eval_realheapsort_35 [Arg_9-Arg_8-1 ]
eval_realheapsort_bb13_in [Arg_9-Arg_8-1 ]
eval_realheapsort_38 [Arg_6-Arg_11 ]
eval_realheapsort_bb14_in [Arg_6 ]
eval_realheapsort_bb5_in [Arg_6 ]
eval_realheapsort_bb6_in [Arg_9 ]
eval_realheapsort_14 [Arg_9 ]
eval_realheapsort_bb7_in [Arg_9-Arg_8 ]
eval_realheapsort_bb10_in [Arg_6-Arg_8 ]
eval_realheapsort_bb8_in [Arg_6-Arg_8 ]
eval_realheapsort_bb9_in [Arg_6-Arg_8 ]
eval_realheapsort_26 [Arg_6-Arg_8 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 41:eval_realheapsort_bb12_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_35(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 of depth 1:
new bound:
Arg_6*Arg_6+Arg_6 {O(n^2)}
MPRF:
eval_realheapsort_15 [Arg_9 ]
eval_realheapsort_27 [Arg_6-Arg_8 ]
eval_realheapsort_28 [Arg_9-Arg_8 ]
eval_realheapsort_36 [Arg_9-Arg_8-1 ]
eval_realheapsort_37 [Arg_9-Arg_8-1 ]
eval_realheapsort_39 [Arg_6-Arg_11 ]
eval_realheapsort_bb11_in [Arg_9-Arg_8 ]
eval_realheapsort_bb12_in [Arg_9-Arg_8 ]
eval_realheapsort_35 [Arg_6-Arg_8-1 ]
eval_realheapsort_bb13_in [Arg_9-Arg_11 ]
eval_realheapsort_38 [Arg_6-Arg_11 ]
eval_realheapsort_bb14_in [Arg_6 ]
eval_realheapsort_bb5_in [Arg_6 ]
eval_realheapsort_bb6_in [Arg_6 ]
eval_realheapsort_14 [Arg_9 ]
eval_realheapsort_bb7_in [Arg_9-Arg_8 ]
eval_realheapsort_bb10_in [Arg_6-Arg_8 ]
eval_realheapsort_bb8_in [Arg_6-Arg_8 ]
eval_realheapsort_bb9_in [Arg_6-Arg_8 ]
eval_realheapsort_26 [Arg_6-Arg_8 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 48:eval_realheapsort_bb13_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_38(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 of depth 1:
new bound:
3*Arg_6*Arg_6+5*Arg_6+3 {O(n^2)}
MPRF:
eval_realheapsort_15 [Arg_9 ]
eval_realheapsort_27 [Arg_9-Arg_8 ]
eval_realheapsort_28 [Arg_9-Arg_8 ]
eval_realheapsort_36 [Arg_9-Arg_8 ]
eval_realheapsort_37 [Arg_9-Arg_8 ]
eval_realheapsort_39 [Arg_9-Arg_11 ]
eval_realheapsort_bb11_in [Arg_9-Arg_8 ]
eval_realheapsort_bb12_in [Arg_9-Arg_8 ]
eval_realheapsort_35 [Arg_9-Arg_8 ]
eval_realheapsort_bb13_in [Arg_9-Arg_8 ]
eval_realheapsort_38 [Arg_6-Arg_11 ]
eval_realheapsort_bb14_in [Arg_6+Arg_9 ]
eval_realheapsort_bb5_in [Arg_9 ]
eval_realheapsort_bb6_in [Arg_9 ]
eval_realheapsort_14 [Arg_9 ]
eval_realheapsort_bb7_in [Arg_6-Arg_8 ]
eval_realheapsort_bb10_in [Arg_6-Arg_8 ]
eval_realheapsort_bb8_in [Arg_6-Arg_8 ]
eval_realheapsort_bb9_in [Arg_6-Arg_8 ]
eval_realheapsort_26 [Arg_9-Arg_8 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 27:eval_realheapsort_bb7_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb8_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 of depth 1:
new bound:
2*Arg_6*Arg_6+4*Arg_6 {O(n^2)}
MPRF:
eval_realheapsort_15 [Arg_9 ]
eval_realheapsort_27 [Arg_9-2*Arg_8-4 ]
eval_realheapsort_28 [Arg_6-2*Arg_8-4 ]
eval_realheapsort_36 [Arg_9-2*Arg_8-4 ]
eval_realheapsort_37 [Arg_6-2*Arg_8-4 ]
eval_realheapsort_39 [Arg_6-2*Arg_11-2 ]
eval_realheapsort_bb11_in [Arg_9-2*Arg_8-4 ]
eval_realheapsort_bb12_in [Arg_6-2*Arg_8-4 ]
eval_realheapsort_35 [Arg_9-2*Arg_8-4 ]
eval_realheapsort_bb13_in [Arg_6-2*Arg_11-2 ]
eval_realheapsort_38 [2*Arg_6-Arg_9-2*Arg_11-2 ]
eval_realheapsort_bb14_in [Arg_9 ]
eval_realheapsort_bb5_in [Arg_6 ]
eval_realheapsort_bb6_in [Arg_9 ]
eval_realheapsort_14 [Arg_9 ]
eval_realheapsort_bb7_in [Arg_9-2*Arg_8-2 ]
eval_realheapsort_bb10_in [Arg_9-2*Arg_8-4 ]
eval_realheapsort_bb8_in [Arg_9-2*Arg_8-4 ]
eval_realheapsort_bb9_in [Arg_9-2*Arg_8-4 ]
eval_realheapsort_26 [Arg_9-2*Arg_8-4 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 29:eval_realheapsort_bb8_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb10_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8 of depth 1:
new bound:
2*Arg_6*Arg_6+5*Arg_6+3 {O(n^2)}
MPRF:
eval_realheapsort_15 [Arg_6 ]
eval_realheapsort_27 [Arg_6-Arg_8 ]
eval_realheapsort_28 [Arg_6-Arg_8 ]
eval_realheapsort_36 [Arg_6-Arg_8-1 ]
eval_realheapsort_37 [Arg_6-Arg_8-1 ]
eval_realheapsort_39 [Arg_6-Arg_11 ]
eval_realheapsort_bb11_in [Arg_9-Arg_8 ]
eval_realheapsort_bb12_in [Arg_6-Arg_8-1 ]
eval_realheapsort_35 [Arg_9-Arg_8-1 ]
eval_realheapsort_bb13_in [Arg_6-Arg_8-1 ]
eval_realheapsort_38 [Arg_9-Arg_11 ]
eval_realheapsort_bb14_in [Arg_9 ]
eval_realheapsort_bb5_in [Arg_9 ]
eval_realheapsort_bb6_in [Arg_9 ]
eval_realheapsort_14 [Arg_6 ]
eval_realheapsort_bb7_in [Arg_9-Arg_8 ]
eval_realheapsort_bb10_in [Arg_9-Arg_8-1 ]
eval_realheapsort_bb8_in [Arg_9-Arg_8 ]
eval_realheapsort_bb9_in [Arg_6-Arg_8 ]
eval_realheapsort_26 [Arg_6-Arg_8 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 30:eval_realheapsort_bb8_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_bb9_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6 of depth 1:
new bound:
Arg_6*Arg_6+Arg_6 {O(n^2)}
MPRF:
eval_realheapsort_15 [Arg_6 ]
eval_realheapsort_27 [Arg_9-Arg_8-1 ]
eval_realheapsort_28 [Arg_9-Arg_8-1 ]
eval_realheapsort_36 [Arg_9-Arg_8-1 ]
eval_realheapsort_37 [Arg_9-Arg_8-1 ]
eval_realheapsort_39 [Arg_6-Arg_11 ]
eval_realheapsort_bb11_in [Arg_9-Arg_8-1 ]
eval_realheapsort_bb12_in [Arg_6-Arg_8-1 ]
eval_realheapsort_35 [Arg_9-Arg_8-1 ]
eval_realheapsort_bb13_in [Arg_6-Arg_8-1 ]
eval_realheapsort_38 [Arg_9-Arg_11 ]
eval_realheapsort_bb14_in [Arg_6 ]
eval_realheapsort_bb5_in [Arg_6 ]
eval_realheapsort_bb6_in [Arg_6 ]
eval_realheapsort_14 [Arg_6 ]
eval_realheapsort_bb7_in [Arg_6-Arg_8 ]
eval_realheapsort_bb10_in [Arg_6-Arg_8-1 ]
eval_realheapsort_bb8_in [Arg_9-Arg_8 ]
eval_realheapsort_bb9_in [Arg_9-Arg_8-1 ]
eval_realheapsort_26 [Arg_9-Arg_8-1 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
MPRF for transition 32:eval_realheapsort_bb9_in(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11) -> eval_realheapsort_26(Arg_0,Arg_1,Arg_2,Arg_3,Arg_4,Arg_5,Arg_6,Arg_7,Arg_8,Arg_9,Arg_10,Arg_11):|:Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 of depth 1:
new bound:
2*Arg_6*Arg_6+4*Arg_6 {O(n^2)}
MPRF:
eval_realheapsort_15 [Arg_9 ]
eval_realheapsort_27 [Arg_6-Arg_8-1 ]
eval_realheapsort_28 [Arg_6-Arg_8-1 ]
eval_realheapsort_36 [Arg_6-Arg_8-1 ]
eval_realheapsort_37 [Arg_9-Arg_8-1 ]
eval_realheapsort_39 [Arg_9-Arg_11 ]
eval_realheapsort_bb11_in [Arg_6-Arg_8-1 ]
eval_realheapsort_bb12_in [Arg_6-Arg_8-1 ]
eval_realheapsort_35 [Arg_9-Arg_8-1 ]
eval_realheapsort_bb13_in [Arg_9-Arg_11 ]
eval_realheapsort_38 [Arg_9-Arg_11 ]
eval_realheapsort_bb14_in [Arg_9 ]
eval_realheapsort_bb5_in [Arg_6 ]
eval_realheapsort_bb6_in [Arg_9 ]
eval_realheapsort_14 [Arg_9 ]
eval_realheapsort_bb7_in [Arg_9-Arg_8 ]
eval_realheapsort_bb10_in [Arg_9-Arg_8-1 ]
eval_realheapsort_bb8_in [Arg_9-Arg_8 ]
eval_realheapsort_bb9_in [Arg_9-Arg_8 ]
eval_realheapsort_26 [Arg_6-Arg_8-1 ]
Show Graph
G
eval_realheapsort_.critedge_in
eval_realheapsort_.critedge_in
eval_realheapsort_bb1_in
eval_realheapsort_bb1_in
eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in
t₂₀
η (Arg_9) = Arg_9+1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_14
eval_realheapsort_14
eval_realheapsort_15
eval_realheapsort_15
eval_realheapsort_14->eval_realheapsort_15
t₂₅
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in
eval_realheapsort_bb7_in
eval_realheapsort_15->eval_realheapsort_bb7_in
t₂₆
η (Arg_8) = 0
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_2
eval_realheapsort_2
eval_realheapsort_3
eval_realheapsort_3
eval_realheapsort_2->eval_realheapsort_3
t₉
η (Arg_4) = nondef.0
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_26
eval_realheapsort_26
eval_realheapsort_27
eval_realheapsort_27
eval_realheapsort_26->eval_realheapsort_27
t₃₄
η (Arg_0) = nondef.5
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_28
eval_realheapsort_28
eval_realheapsort_27->eval_realheapsort_28
t₃₆
η (Arg_1) = nondef.6
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb10_in
eval_realheapsort_bb10_in
eval_realheapsort_28->eval_realheapsort_bb10_in
t₃₇
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_0<Arg_1
eval_realheapsort_bb11_in
eval_realheapsort_bb11_in
eval_realheapsort_28->eval_realheapsort_bb11_in
t₃₈
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_4
eval_realheapsort_4
eval_realheapsort_3->eval_realheapsort_4
t₁₁
η (Arg_5) = nondef.1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_35
eval_realheapsort_35
eval_realheapsort_36
eval_realheapsort_36
eval_realheapsort_35->eval_realheapsort_36
t₄₃
η (Arg_2) = nondef.7
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_37
eval_realheapsort_37
eval_realheapsort_36->eval_realheapsort_37
t₄₅
η (Arg_3) = nondef.8
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in
eval_realheapsort_bb13_in
eval_realheapsort_37->eval_realheapsort_bb13_in
t₄₆
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_3<Arg_2
eval_realheapsort_37->eval_realheapsort_bb7_in
t₄₇
η (Arg_8) = Arg_6
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_2<=Arg_3
eval_realheapsort_38
eval_realheapsort_38
eval_realheapsort_39
eval_realheapsort_39
eval_realheapsort_38->eval_realheapsort_39
t₅₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_39->eval_realheapsort_bb7_in
t₅₁
η (Arg_8) = Arg_11
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_4->eval_realheapsort_.critedge_in
t₁₃
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_4<=Arg_5
eval_realheapsort_bb4_in
eval_realheapsort_bb4_in
eval_realheapsort_4->eval_realheapsort_bb4_in
t₁₂
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_5<Arg_4
eval_realheapsort_5
eval_realheapsort_5
eval_realheapsort_6
eval_realheapsort_6
eval_realheapsort_5->eval_realheapsort_6
t₁₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb2_in
eval_realheapsort_bb2_in
eval_realheapsort_6->eval_realheapsort_bb2_in
t₁₈
η (Arg_7) = nondef.3-1
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 && 0<1+Arg_7 && 0<=nondef.3 && 2*nondef.3<=1+Arg_7 && Arg_7<2*nondef.3+1
eval_realheapsort_bb0_in
eval_realheapsort_bb0_in
eval_realheapsort_bb15_in
eval_realheapsort_bb15_in
eval_realheapsort_bb0_in->eval_realheapsort_bb15_in
t₂
τ = Arg_6<=2
eval_realheapsort_bb0_in->eval_realheapsort_bb1_in
t₁
η (Arg_9) = 1
τ = 2<Arg_6
eval_realheapsort_bb12_in
eval_realheapsort_bb12_in
eval_realheapsort_bb10_in->eval_realheapsort_bb12_in
t₃₉
η (Arg_11) = 2*Arg_8+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb11_in->eval_realheapsort_bb12_in
t₄₀
η (Arg_11) = 2*Arg_8+2
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0
eval_realheapsort_bb12_in->eval_realheapsort_35
t₄₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb13_in->eval_realheapsort_38
t₄₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10
eval_realheapsort_bb14_in
eval_realheapsort_bb14_in
eval_realheapsort_bb5_in
eval_realheapsort_bb5_in
eval_realheapsort_bb14_in->eval_realheapsort_bb5_in
t₅₂
η (Arg_10) = Arg_10+1
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_stop
eval_realheapsort_stop
eval_realheapsort_bb15_in->eval_realheapsort_stop
t₅₃
eval_realheapsort_bb1_in->eval_realheapsort_bb2_in
t₃
η (Arg_7) = Arg_9
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_9+1<=Arg_6
eval_realheapsort_bb1_in->eval_realheapsort_bb5_in
t₄
η (Arg_10) = 0
τ = Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 && Arg_6<1+Arg_9
eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in
t₆
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && Arg_7<=0
eval_realheapsort_bb3_in
eval_realheapsort_bb3_in
eval_realheapsort_bb2_in->eval_realheapsort_bb3_in
t₅
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 && 0<Arg_7
eval_realheapsort_bb3_in->eval_realheapsort_2
t₇
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6
eval_realheapsort_bb4_in->eval_realheapsort_5
t₁₄
τ = 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4
eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
t₂₂
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<2+Arg_10
eval_realheapsort_bb6_in
eval_realheapsort_bb6_in
eval_realheapsort_bb5_in->eval_realheapsort_bb6_in
t₂₁
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_10+2<=Arg_6
eval_realheapsort_bb6_in->eval_realheapsort_14
t₂₃
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_bb7_in->eval_realheapsort_bb14_in
t₂₈
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_6<Arg_10+3+2*Arg_8
eval_realheapsort_bb8_in
eval_realheapsort_bb8_in
eval_realheapsort_bb7_in->eval_realheapsort_bb8_in
t₂₇
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6
eval_realheapsort_bb8_in->eval_realheapsort_bb10_in
t₂₉
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<=Arg_6 && Arg_6<=Arg_10+3+2*Arg_8
eval_realheapsort_bb9_in
eval_realheapsort_bb9_in
eval_realheapsort_bb8_in->eval_realheapsort_bb9_in
t₃₀
τ = Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3+Arg_8<=Arg_6 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 && 2*Arg_8+3+Arg_10<Arg_6
eval_realheapsort_bb9_in->eval_realheapsort_26
t₃₂
τ = Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10
eval_realheapsort_start
eval_realheapsort_start
eval_realheapsort_start->eval_realheapsort_bb0_in
t₀
Analysing control-flow refined program
Cut unsatisfiable transition 22: eval_realheapsort_bb5_in->eval_realheapsort_bb15_in
Cut unsatisfiable transition 840: n_eval_realheapsort_bb5_in___53->eval_realheapsort_bb15_in
Cut unsatisfiable transition 841: n_eval_realheapsort_bb5_in___74->eval_realheapsort_bb15_in
Cut unsatisfiable transition 783: n_eval_realheapsort_bb5_in___91->n_eval_realheapsort_bb6_in___90
Cut unreachable locations [n_eval_realheapsort_14___89; n_eval_realheapsort_15___88; n_eval_realheapsort_bb6_in___90; n_eval_realheapsort_bb7_in___87] from the program graph
Found invariant Arg_9<=Arg_6 && Arg_9<=3+Arg_10 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && Arg_8<=0 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && Arg_11+Arg_8<=1 && Arg_8<=Arg_10 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && Arg_11<=1+Arg_8 && 0<=Arg_10+Arg_8 && Arg_6<=3+Arg_10 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && Arg_11<=1 && Arg_11<=1+Arg_10 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_35___83
Found invariant Arg_9<=Arg_6 && 6<=Arg_9 && 7<=Arg_8+Arg_9 && 5+Arg_8<=Arg_9 && 12<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 9<=Arg_11+Arg_9 && 3+Arg_11<=Arg_9 && 6<=Arg_10+Arg_9 && 6+Arg_10<=Arg_9 && 5+Arg_8<=Arg_6 && 2+Arg_8<=Arg_11 && 1<=Arg_8 && 7<=Arg_6+Arg_8 && 4<=Arg_11+Arg_8 && 1<=Arg_10+Arg_8 && 6<=Arg_6 && 9<=Arg_11+Arg_6 && 3+Arg_11<=Arg_6 && 6<=Arg_10+Arg_6 && 6+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 3<=Arg_11 && 3<=Arg_10+Arg_11 && 0<=Arg_10 && 1+Arg_0<=Arg_1 for location n_eval_realheapsort_bb13_in___18
Found invariant Arg_9<=Arg_6 && Arg_9<=3+Arg_10 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_11+Arg_9 && 3+Arg_11<=Arg_9 && 5<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && Arg_11+Arg_8<=1 && 1+Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && Arg_11<=1+Arg_8 && 1<=Arg_10+Arg_8 && Arg_6<=3+Arg_10 && 4<=Arg_6 && 5<=Arg_11+Arg_6 && 3+Arg_11<=Arg_6 && 5<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && Arg_11<=1 && Arg_11<=Arg_10 && 1<=Arg_11 && 2<=Arg_10+Arg_11 && 1<=Arg_10 for location n_eval_realheapsort_bb13_in___41
Found invariant Arg_9<=Arg_6 && 6<=Arg_9 && 7<=Arg_8+Arg_9 && 5+Arg_8<=Arg_9 && 12<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 7<=Arg_11+Arg_9 && 5+Arg_11<=Arg_9 && 6<=Arg_10+Arg_9 && 6+Arg_10<=Arg_9 && 5+Arg_8<=Arg_6 && Arg_8<=Arg_11 && 1<=Arg_8 && 7<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && Arg_11<=Arg_8 && 1<=Arg_10+Arg_8 && 6<=Arg_6 && 7<=Arg_11+Arg_6 && 5+Arg_11<=Arg_6 && 6<=Arg_10+Arg_6 && 6+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_bb9_in___37
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_11+Arg_9 && 3+Arg_11<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && Arg_11+Arg_8<=1 && Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && Arg_11<=1+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 5<=Arg_11+Arg_6 && 3+Arg_11<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && Arg_11<=1 && Arg_11<=1+Arg_10 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && 1+Arg_0<=Arg_1 for location n_eval_realheapsort_bb13_in___60
Found invariant Arg_9<=Arg_8 && Arg_9<=Arg_6 && 4<=Arg_9 && 8<=Arg_8+Arg_9 && Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_11+Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && Arg_8<=Arg_6 && 4<=Arg_8 && 8<=Arg_6+Arg_8 && Arg_6<=Arg_8 && 5<=Arg_11+Arg_8 && 4<=Arg_10+Arg_8 && 4+Arg_10<=Arg_8 && 4<=Arg_6 && 5<=Arg_11+Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && Arg_2<=Arg_3 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_bb14_in___8
Found invariant Arg_9<=Arg_6 && 6<=Arg_9 && 7<=Arg_8+Arg_9 && 5+Arg_8<=Arg_9 && 12<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 9<=Arg_11+Arg_9 && 3+Arg_11<=Arg_9 && 6<=Arg_10+Arg_9 && 6+Arg_10<=Arg_9 && 5+Arg_8<=Arg_6 && 2+Arg_8<=Arg_11 && 1<=Arg_8 && 7<=Arg_6+Arg_8 && 4<=Arg_11+Arg_8 && 1<=Arg_10+Arg_8 && 6<=Arg_6 && 9<=Arg_11+Arg_6 && 3+Arg_11<=Arg_6 && 6<=Arg_10+Arg_6 && 6+Arg_10<=Arg_6 && 3<=Arg_11 && 3<=Arg_10+Arg_11 && 0<=Arg_10 && 1+Arg_0<=Arg_1 for location n_eval_realheapsort_37___19
Found invariant Arg_9<=Arg_6 && 5<=Arg_9 && 8<=Arg_8+Arg_9 && 2+Arg_8<=Arg_9 && 10<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 8<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 5<=Arg_10+Arg_9 && 5+Arg_10<=Arg_9 && 2+Arg_8<=Arg_6 && Arg_8<=Arg_11 && 3<=Arg_8 && 8<=Arg_6+Arg_8 && 6<=Arg_11+Arg_8 && Arg_11<=Arg_8 && 3<=Arg_10+Arg_8 && 5<=Arg_6 && 8<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 5<=Arg_10+Arg_6 && 5+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 3<=Arg_11 && 3<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_bb7_in___29
Found invariant Arg_9<=Arg_6 && Arg_9<=3+Arg_10 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_11+Arg_9 && 3+Arg_11<=Arg_9 && 5<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && Arg_11+Arg_8<=1 && 1+Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && Arg_11<=1+Arg_8 && 1<=Arg_10+Arg_8 && Arg_6<=3+Arg_10 && 4<=Arg_6 && 5<=Arg_11+Arg_6 && 3+Arg_11<=Arg_6 && 5<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && Arg_11<=1 && Arg_11<=Arg_10 && 1<=Arg_11 && 2<=Arg_10+Arg_11 && 1<=Arg_10 for location n_eval_realheapsort_36___43
Found invariant Arg_9<=Arg_6 && 5<=Arg_9 && 6<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 10<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 6<=Arg_11+Arg_9 && 4+Arg_11<=Arg_9 && 5<=Arg_10+Arg_9 && 5+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && Arg_8<=Arg_11 && 1<=Arg_8 && 6<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && Arg_11<=Arg_8 && 1<=Arg_10+Arg_8 && 5<=Arg_6 && 6<=Arg_11+Arg_6 && 4+Arg_11<=Arg_6 && 5<=Arg_10+Arg_6 && 5+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_bb8_in___54
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 for location n_eval_realheapsort_26___69
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 6<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && 2+Arg_8<=Arg_11 && Arg_11+Arg_8<=2 && Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && Arg_11<=2+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 6<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && Arg_11<=2 && Arg_11<=2+Arg_10 && 2<=Arg_11 && 2<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_1<=Arg_0 for location n_eval_realheapsort_35___6
Found invariant Arg_9<=Arg_6 && Arg_9<=3+Arg_10 && 3<=Arg_9 && 4<=Arg_8+Arg_9 && 2+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && Arg_8<=1 && 2+Arg_8<=Arg_6 && Arg_8<=Arg_11 && Arg_11+Arg_8<=2 && Arg_8<=1+Arg_10 && 1<=Arg_8 && 4<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && Arg_11<=Arg_8 && 1<=Arg_10+Arg_8 && Arg_6<=3+Arg_10 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && Arg_11<=1 && Arg_11<=1+Arg_10 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_bb7_in___76
Found invariant Arg_9<=Arg_6 && 6<=Arg_9 && 7<=Arg_8+Arg_9 && 5+Arg_8<=Arg_9 && 12<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 7<=Arg_11+Arg_9 && 5+Arg_11<=Arg_9 && 6<=Arg_10+Arg_9 && 6+Arg_10<=Arg_9 && 5+Arg_8<=Arg_6 && Arg_8<=Arg_11 && 1<=Arg_8 && 7<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && Arg_11<=Arg_8 && 1<=Arg_10+Arg_8 && 6<=Arg_6 && 7<=Arg_11+Arg_6 && 5+Arg_11<=Arg_6 && 6<=Arg_10+Arg_6 && 6+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && 1+Arg_0<=Arg_1 for location n_eval_realheapsort_bb10_in___24
Found invariant Arg_9<=Arg_6 && Arg_9<=1+Arg_10 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_10+Arg_9 && 1+Arg_10<=Arg_9 && Arg_8<=0 && 3+Arg_8<=Arg_6 && 2+Arg_8<=Arg_10 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 2<=Arg_10+Arg_8 && Arg_6<=1+Arg_10 && 3<=Arg_6 && 5<=Arg_10+Arg_6 && 1+Arg_10<=Arg_6 && 2<=Arg_10 for location n_eval_realheapsort_bb5_in___91
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 for location eval_realheapsort_5
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && Arg_10<=0 && 0<=Arg_10 for location n_eval_realheapsort_14___96
Found invariant Arg_9<=Arg_6 && 6<=Arg_9 && 7<=Arg_8+Arg_9 && 5+Arg_8<=Arg_9 && 12<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 10<=Arg_11+Arg_9 && 6<=Arg_10+Arg_9 && 6+Arg_10<=Arg_9 && 5+Arg_8<=Arg_6 && 3+Arg_8<=Arg_11 && 1<=Arg_8 && 7<=Arg_6+Arg_8 && 5<=Arg_11+Arg_8 && 1<=Arg_10+Arg_8 && 6<=Arg_6 && 10<=Arg_11+Arg_6 && 6<=Arg_10+Arg_6 && 6+Arg_10<=Arg_6 && 4<=Arg_11 && 4<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_1<=Arg_0 for location n_eval_realheapsort_37___12
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 5<=Arg_8+Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_11+Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && Arg_8<=Arg_11 && 1<=Arg_8 && 5<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && Arg_11<=Arg_8 && 1<=Arg_10+Arg_8 && 4<=Arg_6 && 5<=Arg_11+Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_bb14_in___55
Found invariant Arg_9<=Arg_6 && 5<=Arg_9 && 5<=Arg_8+Arg_9 && 5+Arg_8<=Arg_9 && 10<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 6<=Arg_11+Arg_9 && 6<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && Arg_8<=0 && 5+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 1+Arg_8<=Arg_10 && 0<=Arg_8 && 5<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 1<=Arg_10+Arg_8 && 5<=Arg_6 && 6<=Arg_11+Arg_6 && 6<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 1<=Arg_11 && 2<=Arg_10+Arg_11 && 1<=Arg_10 for location n_eval_realheapsort_bb9_in___46
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_11+Arg_9 && 3+Arg_11<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && Arg_11+Arg_8<=1 && Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && Arg_11<=1+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 5<=Arg_11+Arg_6 && 3+Arg_11<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && Arg_11<=1 && Arg_11<=1+Arg_10 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && 1+Arg_0<=Arg_1 for location n_eval_realheapsort_35___63
Found invariant Arg_9<=Arg_6 && 5<=Arg_9 && 8<=Arg_8+Arg_9 && 2+Arg_8<=Arg_9 && 10<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 8<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 5<=Arg_10+Arg_9 && 5+Arg_10<=Arg_9 && 2+Arg_8<=Arg_6 && Arg_8<=Arg_11 && 3<=Arg_8 && 8<=Arg_6+Arg_8 && 6<=Arg_11+Arg_8 && Arg_11<=Arg_8 && 3<=Arg_10+Arg_8 && 5<=Arg_6 && 8<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 5<=Arg_10+Arg_6 && 5+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 3<=Arg_11 && 3<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_bb14_in___28
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 for location n_eval_realheapsort_28___67
Found invariant Arg_9<=Arg_8 && Arg_9<=Arg_6 && Arg_9<=3+Arg_10 && 3<=Arg_9 && 6<=Arg_8+Arg_9 && Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && Arg_8<=Arg_6 && Arg_8<=3+Arg_10 && 3<=Arg_8 && 6<=Arg_6+Arg_8 && Arg_6<=Arg_8 && 4<=Arg_11+Arg_8 && 2+Arg_11<=Arg_8 && 3<=Arg_10+Arg_8 && 3+Arg_10<=Arg_8 && Arg_6<=3+Arg_10 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && Arg_2<=Arg_3 && Arg_11<=1 && Arg_11<=1+Arg_10 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_bb14_in___70
Found invariant Arg_9<=Arg_6 && Arg_9<=2+Arg_10 && 3<=Arg_9 && 4<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 4<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 1<=Arg_8 && 4<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && Arg_11<=Arg_8 && 2<=Arg_10+Arg_8 && Arg_6<=2+Arg_10 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 4<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && Arg_11<=1 && Arg_11<=Arg_10 && 1<=Arg_11 && 2<=Arg_10+Arg_11 && 1<=Arg_10 for location n_eval_realheapsort_14___72
Found invariant Arg_9<=Arg_6 && 6<=Arg_9 && 7<=Arg_8+Arg_9 && 5+Arg_8<=Arg_9 && 12<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 7<=Arg_11+Arg_9 && 5+Arg_11<=Arg_9 && 6<=Arg_10+Arg_9 && 6+Arg_10<=Arg_9 && 5+Arg_8<=Arg_6 && Arg_8<=Arg_11 && 1<=Arg_8 && 7<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && Arg_11<=Arg_8 && 1<=Arg_10+Arg_8 && 6<=Arg_6 && 7<=Arg_11+Arg_6 && 5+Arg_11<=Arg_6 && 6<=Arg_10+Arg_6 && 6+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_26___27
Found invariant Arg_9<=Arg_8 && Arg_9<=Arg_6 && 4<=Arg_9 && 8<=Arg_8+Arg_9 && Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_11+Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && Arg_8<=Arg_6 && 4<=Arg_8 && 8<=Arg_6+Arg_8 && Arg_6<=Arg_8 && 5<=Arg_11+Arg_8 && 4<=Arg_10+Arg_8 && 4+Arg_10<=Arg_8 && 4<=Arg_6 && 5<=Arg_11+Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && Arg_2<=Arg_3 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_bb7_in___59
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 for location eval_realheapsort_6
Found invariant Arg_9<=Arg_6 && 6<=Arg_9 && 7<=Arg_8+Arg_9 && 5+Arg_8<=Arg_9 && 12<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 7<=Arg_11+Arg_9 && 5+Arg_11<=Arg_9 && 6<=Arg_10+Arg_9 && 6+Arg_10<=Arg_9 && 5+Arg_8<=Arg_6 && Arg_8<=Arg_11 && 1<=Arg_8 && 7<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && Arg_11<=Arg_8 && 1<=Arg_10+Arg_8 && 6<=Arg_6 && 7<=Arg_11+Arg_6 && 5+Arg_11<=Arg_6 && 6<=Arg_10+Arg_6 && 6+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_27___26
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 6<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && 2+Arg_8<=Arg_11 && Arg_11+Arg_8<=2 && Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && Arg_11<=2+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 6<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && Arg_11<=2 && Arg_11<=2+Arg_10 && 2<=Arg_11 && 2<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_1<=Arg_0 for location n_eval_realheapsort_bb13_in___3
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 5<=Arg_8+Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_11+Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && Arg_8<=Arg_11 && 1<=Arg_8 && 5<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && Arg_11<=Arg_8 && 1<=Arg_10+Arg_8 && 4<=Arg_6 && 5<=Arg_11+Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_bb7_in___56
Found invariant Arg_9<=Arg_6 && 5<=Arg_9 && 6<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 10<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 8<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 5<=Arg_10+Arg_9 && 5+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 2+Arg_8<=Arg_11 && 1<=Arg_8 && 6<=Arg_6+Arg_8 && 4<=Arg_11+Arg_8 && 1<=Arg_10+Arg_8 && 5<=Arg_6 && 8<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 5<=Arg_10+Arg_6 && 5+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 3<=Arg_11 && 3<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_bb13_in___32
Found invariant Arg_9<=Arg_6 && 6<=Arg_9 && 7<=Arg_8+Arg_9 && 5+Arg_8<=Arg_9 && 12<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 9<=Arg_11+Arg_9 && 3+Arg_11<=Arg_9 && 6<=Arg_10+Arg_9 && 6+Arg_10<=Arg_9 && 5+Arg_8<=Arg_6 && 2+Arg_8<=Arg_11 && 1<=Arg_8 && 7<=Arg_6+Arg_8 && 4<=Arg_11+Arg_8 && 1<=Arg_10+Arg_8 && 6<=Arg_6 && 9<=Arg_11+Arg_6 && 3+Arg_11<=Arg_6 && 6<=Arg_10+Arg_6 && 6+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 3<=Arg_11 && 3<=Arg_10+Arg_11 && 0<=Arg_10 && 1+Arg_0<=Arg_1 for location n_eval_realheapsort_38___17
Found invariant Arg_9<=Arg_6 && 5<=Arg_9 && 6<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 10<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 8<=Arg_11+Arg_9 && 5<=Arg_10+Arg_9 && 5+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 2+Arg_8<=Arg_11 && 1<=Arg_8 && 6<=Arg_6+Arg_8 && 4<=Arg_11+Arg_8 && 1<=Arg_10+Arg_8 && 5<=Arg_6 && 8<=Arg_11+Arg_6 && 5<=Arg_10+Arg_6 && 5+Arg_10<=Arg_6 && 3<=Arg_11 && 3<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_36___34
Found invariant Arg_9<=Arg_6 && Arg_9<=3+Arg_10 && 3<=Arg_9 && 4<=Arg_8+Arg_9 && 2+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && Arg_8<=1 && 2+Arg_8<=Arg_6 && Arg_8<=Arg_11 && Arg_11+Arg_8<=2 && Arg_8<=1+Arg_10 && 1<=Arg_8 && 4<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && Arg_11<=Arg_8 && 1<=Arg_10+Arg_8 && Arg_6<=3+Arg_10 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && Arg_11<=1 && Arg_11<=1+Arg_10 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_bb14_in___75
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_11+Arg_9 && 3+Arg_11<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && Arg_11+Arg_8<=1 && Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && Arg_11<=1+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 5<=Arg_11+Arg_6 && 3+Arg_11<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && Arg_11<=1 && Arg_11<=1+Arg_10 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && 1+Arg_0<=Arg_1 for location n_eval_realheapsort_39___57
Found invariant Arg_9<=Arg_6 && 5<=Arg_9 && 6<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 10<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 8<=Arg_11+Arg_9 && 5<=Arg_10+Arg_9 && 5+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 2+Arg_8<=Arg_11 && 1<=Arg_8 && 6<=Arg_6+Arg_8 && 4<=Arg_11+Arg_8 && 1<=Arg_10+Arg_8 && 5<=Arg_6 && 8<=Arg_11+Arg_6 && 5<=Arg_10+Arg_6 && 5+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 3<=Arg_11 && 3<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_bb12_in___36
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 for location eval_realheapsort_bb2_in
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && Arg_10<=0 && 0<=Arg_10 for location n_eval_realheapsort_bb6_in___97
Found invariant Arg_9<=Arg_6 && 5<=Arg_9 && 6<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 10<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 8<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 5<=Arg_10+Arg_9 && 5+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 2+Arg_8<=Arg_11 && 1<=Arg_8 && 6<=Arg_6+Arg_8 && 4<=Arg_11+Arg_8 && 1<=Arg_10+Arg_8 && 5<=Arg_6 && 8<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 5<=Arg_10+Arg_6 && 5+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 3<=Arg_11 && 3<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_38___31
Found invariant Arg_9<=Arg_6 && 6<=Arg_9 && 7<=Arg_8+Arg_9 && 5+Arg_8<=Arg_9 && 12<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 7<=Arg_11+Arg_9 && 5+Arg_11<=Arg_9 && 6<=Arg_10+Arg_9 && 6+Arg_10<=Arg_9 && 5+Arg_8<=Arg_6 && Arg_8<=Arg_11 && 1<=Arg_8 && 7<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && Arg_11<=Arg_8 && 1<=Arg_10+Arg_8 && 6<=Arg_6 && 7<=Arg_11+Arg_6 && 5+Arg_11<=Arg_6 && 6<=Arg_10+Arg_6 && 6+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_28___25
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && Arg_10<=0 && 0<=Arg_10 for location n_eval_realheapsort_15___95
Found invariant Arg_9<=Arg_6 && 6<=Arg_9 && 7<=Arg_8+Arg_9 && 5+Arg_8<=Arg_9 && 12<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 10<=Arg_11+Arg_9 && 6<=Arg_10+Arg_9 && 6+Arg_10<=Arg_9 && 5+Arg_8<=Arg_6 && 3+Arg_8<=Arg_11 && 1<=Arg_8 && 7<=Arg_6+Arg_8 && 5<=Arg_11+Arg_8 && 1<=Arg_10+Arg_8 && 6<=Arg_6 && 10<=Arg_11+Arg_6 && 6<=Arg_10+Arg_6 && 6+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 4<=Arg_11 && 4<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_1<=Arg_0 for location n_eval_realheapsort_35___14
Found invariant Arg_9<=Arg_6 && Arg_9<=3+Arg_10 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && Arg_8<=0 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && Arg_11+Arg_8<=1 && Arg_8<=Arg_10 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && Arg_11<=1+Arg_8 && 0<=Arg_10+Arg_8 && Arg_6<=3+Arg_10 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && Arg_11<=1 && Arg_11<=1+Arg_10 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_37___81
Found invariant Arg_9<=Arg_6 && 1<=Arg_9 && 4<=Arg_6+Arg_9 && 3<=Arg_6 for location eval_realheapsort_bb1_in
Found invariant Arg_9<=Arg_6 && Arg_9<=3+Arg_10 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && Arg_8<=0 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && Arg_11+Arg_8<=1 && Arg_8<=Arg_10 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && Arg_11<=1+Arg_8 && 0<=Arg_10+Arg_8 && Arg_6<=3+Arg_10 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && Arg_11<=1 && Arg_11<=1+Arg_10 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_38___78
Found invariant Arg_9<=Arg_6 && Arg_9<=2+Arg_10 && 3<=Arg_9 && 4<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 4<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 1<=Arg_8 && 4<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && Arg_11<=Arg_8 && 2<=Arg_10+Arg_8 && Arg_6<=2+Arg_10 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 4<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && Arg_11<=1 && Arg_11<=Arg_10 && 1<=Arg_11 && 2<=Arg_10+Arg_11 && 1<=Arg_10 for location n_eval_realheapsort_bb6_in___73
Found invariant Arg_9<=Arg_6 && Arg_9<=3+Arg_10 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_11+Arg_9 && 3+Arg_11<=Arg_9 && 5<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && Arg_11+Arg_8<=1 && 1+Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && Arg_11<=1+Arg_8 && 1<=Arg_10+Arg_8 && Arg_6<=3+Arg_10 && 4<=Arg_6 && 5<=Arg_11+Arg_6 && 3+Arg_11<=Arg_6 && 5<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && Arg_11<=1 && Arg_11<=Arg_10 && 1<=Arg_11 && 2<=Arg_10+Arg_11 && 1<=Arg_10 for location n_eval_realheapsort_bb12_in___45
Found invariant Arg_9<=Arg_6 && 6<=Arg_9 && 7<=Arg_8+Arg_9 && 5+Arg_8<=Arg_9 && 12<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 9<=Arg_11+Arg_9 && 3+Arg_11<=Arg_9 && 6<=Arg_10+Arg_9 && 6+Arg_10<=Arg_9 && 5+Arg_8<=Arg_6 && 2+Arg_8<=Arg_11 && 1<=Arg_8 && 7<=Arg_6+Arg_8 && 4<=Arg_11+Arg_8 && 1<=Arg_10+Arg_8 && 6<=Arg_6 && 9<=Arg_11+Arg_6 && 3+Arg_11<=Arg_6 && 6<=Arg_10+Arg_6 && 6+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 3<=Arg_11 && 3<=Arg_10+Arg_11 && 0<=Arg_10 && 1+Arg_0<=Arg_1 for location n_eval_realheapsort_35___21
Found invariant Arg_9<=Arg_6 && 6<=Arg_9 && 7<=Arg_8+Arg_9 && 5+Arg_8<=Arg_9 && 12<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 10<=Arg_11+Arg_9 && 6<=Arg_10+Arg_9 && 6+Arg_10<=Arg_9 && 5+Arg_8<=Arg_6 && 3+Arg_8<=Arg_11 && 1<=Arg_8 && 7<=Arg_6+Arg_8 && 5<=Arg_11+Arg_8 && 1<=Arg_10+Arg_8 && 6<=Arg_6 && 10<=Arg_11+Arg_6 && 6<=Arg_10+Arg_6 && 6+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 4<=Arg_11 && 4<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_1<=Arg_0 for location n_eval_realheapsort_39___9
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 for location n_eval_realheapsort_bb9_in___85
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 for location eval_realheapsort_2
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 && 1+Arg_5<=Arg_4 for location eval_realheapsort_bb4_in
Found invariant Arg_9<=Arg_6 && 6<=Arg_9 && 7<=Arg_8+Arg_9 && 5+Arg_8<=Arg_9 && 12<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 7<=Arg_11+Arg_9 && 5+Arg_11<=Arg_9 && 6<=Arg_10+Arg_9 && 6+Arg_10<=Arg_9 && 5+Arg_8<=Arg_6 && Arg_8<=Arg_11 && 1<=Arg_8 && 7<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && Arg_11<=Arg_8 && 1<=Arg_10+Arg_8 && 6<=Arg_6 && 7<=Arg_11+Arg_6 && 5+Arg_11<=Arg_6 && 6<=Arg_10+Arg_6 && 6+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_1<=Arg_0 for location n_eval_realheapsort_bb11_in___23
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && Arg_10<=0 && 0<=Arg_10 for location eval_realheapsort_bb5_in
Found invariant Arg_9<=Arg_6 && Arg_9<=3+Arg_10 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_11+Arg_9 && 3+Arg_11<=Arg_9 && 5<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && Arg_11+Arg_8<=1 && 1+Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && Arg_11<=1+Arg_8 && 1<=Arg_10+Arg_8 && Arg_6<=3+Arg_10 && 4<=Arg_6 && 5<=Arg_11+Arg_6 && 3+Arg_11<=Arg_6 && 5<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && Arg_11<=1 && Arg_11<=Arg_10 && 1<=Arg_11 && 2<=Arg_10+Arg_11 && 1<=Arg_10 for location n_eval_realheapsort_39___39
Found invariant Arg_9<=Arg_6 && Arg_9<=3+Arg_10 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_11+Arg_9 && 5<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 1+Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 1<=Arg_10+Arg_8 && Arg_6<=3+Arg_10 && 4<=Arg_6 && 5<=Arg_11+Arg_6 && 5<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 2<=Arg_10+Arg_11 && 1<=Arg_10 for location n_eval_realheapsort_bb10_in___47
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 6<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && 2+Arg_8<=Arg_11 && Arg_11+Arg_8<=2 && Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && Arg_11<=2+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 6<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && Arg_11<=2 && Arg_11<=2+Arg_10 && 2<=Arg_11 && 2<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_1<=Arg_0 for location n_eval_realheapsort_36___5
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_11+Arg_9 && 3+Arg_11<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && Arg_11+Arg_8<=1 && Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && Arg_11<=1+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 5<=Arg_11+Arg_6 && 3+Arg_11<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && Arg_11<=1 && Arg_11<=1+Arg_10 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && 1+Arg_0<=Arg_1 for location n_eval_realheapsort_bb12_in___64
Found invariant Arg_9<=Arg_6 && 5<=Arg_9 && 6<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 10<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 8<=Arg_11+Arg_9 && 5<=Arg_10+Arg_9 && 5+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 2+Arg_8<=Arg_11 && 1<=Arg_8 && 6<=Arg_6+Arg_8 && 4<=Arg_11+Arg_8 && 1<=Arg_10+Arg_8 && 5<=Arg_6 && 8<=Arg_11+Arg_6 && 5<=Arg_10+Arg_6 && 5+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 3<=Arg_11 && 3<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_35___35
Found invariant Arg_9<=Arg_6 && Arg_9<=3+Arg_10 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && Arg_8<=0 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && Arg_11+Arg_8<=1 && Arg_8<=Arg_10 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && Arg_11<=1+Arg_8 && 0<=Arg_10+Arg_8 && Arg_6<=3+Arg_10 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && Arg_11<=1 && Arg_11<=1+Arg_10 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_36___82
Found invariant Arg_9<=Arg_6 && Arg_9<=3+Arg_10 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_11+Arg_9 && 3+Arg_11<=Arg_9 && 5<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && Arg_11+Arg_8<=1 && 1+Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && Arg_11<=1+Arg_8 && 1<=Arg_10+Arg_8 && Arg_6<=3+Arg_10 && 4<=Arg_6 && 5<=Arg_11+Arg_6 && 3+Arg_11<=Arg_6 && 5<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && Arg_11<=1 && Arg_11<=Arg_10 && 1<=Arg_11 && 2<=Arg_10+Arg_11 && 1<=Arg_10 for location n_eval_realheapsort_38___40
Found invariant Arg_9<=Arg_6 && Arg_9<=3+Arg_10 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_11+Arg_9 && 3+Arg_11<=Arg_9 && 5<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && Arg_11+Arg_8<=1 && 1+Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && Arg_11<=1+Arg_8 && 1<=Arg_10+Arg_8 && Arg_6<=3+Arg_10 && 4<=Arg_6 && 5<=Arg_11+Arg_6 && 3+Arg_11<=Arg_6 && 5<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && Arg_11<=1 && Arg_11<=Arg_10 && 1<=Arg_11 && 2<=Arg_10+Arg_11 && 1<=Arg_10 for location n_eval_realheapsort_35___44
Found invariant Arg_9<=Arg_6 && Arg_9<=3+Arg_10 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && Arg_8<=0 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && Arg_11+Arg_8<=1 && Arg_8<=Arg_10 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && Arg_11<=1+Arg_8 && 0<=Arg_10+Arg_8 && Arg_6<=3+Arg_10 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && Arg_11<=1 && Arg_11<=1+Arg_10 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_39___77
Found invariant Arg_9<=Arg_8 && Arg_9<=Arg_6 && Arg_9<=3+Arg_10 && 3<=Arg_9 && 6<=Arg_8+Arg_9 && Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && Arg_8<=Arg_6 && Arg_8<=3+Arg_10 && 3<=Arg_8 && 6<=Arg_6+Arg_8 && Arg_6<=Arg_8 && 4<=Arg_11+Arg_8 && 2+Arg_11<=Arg_8 && 3<=Arg_10+Arg_8 && 3+Arg_10<=Arg_8 && Arg_6<=3+Arg_10 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && Arg_2<=Arg_3 && Arg_11<=1 && Arg_11<=1+Arg_10 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_bb7_in___79
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 for location n_eval_realheapsort_27___68
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 5<=Arg_8+Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_11+Arg_9 && 5<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 1<=Arg_8 && 5<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && 2<=Arg_10+Arg_8 && 4<=Arg_6 && 5<=Arg_11+Arg_6 && 5<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 2<=Arg_10+Arg_11 && 1<=Arg_10 for location n_eval_realheapsort_bb6_in___52
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 for location eval_realheapsort_4
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 5<=Arg_8+Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_11+Arg_9 && 5<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 1<=Arg_8 && 5<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && 2<=Arg_10+Arg_8 && 4<=Arg_6 && 5<=Arg_11+Arg_6 && 5<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 2<=Arg_10+Arg_11 && 1<=Arg_10 for location n_eval_realheapsort_15___50
Found invariant Arg_9<=Arg_6 && Arg_9<=3+Arg_10 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && Arg_8<=0 && 3+Arg_8<=Arg_6 && Arg_8<=Arg_10 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && Arg_6<=3+Arg_10 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 for location n_eval_realheapsort_bb10_in___86
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 6<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && 2+Arg_8<=Arg_11 && Arg_11+Arg_8<=2 && Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && Arg_11<=2+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 6<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && Arg_11<=2 && Arg_11<=2+Arg_10 && 2<=Arg_11 && 2<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_1<=Arg_0 for location n_eval_realheapsort_bb12_in___7
Found invariant Arg_9<=Arg_6 && Arg_9<=2+Arg_10 && 3<=Arg_9 && 4<=Arg_8+Arg_9 && Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 4<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && Arg_8<=Arg_6 && Arg_8<=2+Arg_10 && 1<=Arg_8 && 4<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && Arg_11<=Arg_8 && 2<=Arg_10+Arg_8 && Arg_6<=2+Arg_10 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 4<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && Arg_11<=1 && Arg_11<=Arg_10 && 1<=Arg_11 && 2<=Arg_10+Arg_11 && 1<=Arg_10 for location n_eval_realheapsort_bb5_in___74
Found invariant Arg_9<=Arg_6 && 6<=Arg_9 && 7<=Arg_8+Arg_9 && 5+Arg_8<=Arg_9 && 12<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 9<=Arg_11+Arg_9 && 3+Arg_11<=Arg_9 && 6<=Arg_10+Arg_9 && 6+Arg_10<=Arg_9 && 5+Arg_8<=Arg_6 && 2+Arg_8<=Arg_11 && 1<=Arg_8 && 7<=Arg_6+Arg_8 && 4<=Arg_11+Arg_8 && 1<=Arg_10+Arg_8 && 6<=Arg_6 && 9<=Arg_11+Arg_6 && 3+Arg_11<=Arg_6 && 6<=Arg_10+Arg_6 && 6+Arg_10<=Arg_6 && 3<=Arg_11 && 3<=Arg_10+Arg_11 && 0<=Arg_10 && 1+Arg_0<=Arg_1 for location n_eval_realheapsort_36___20
Found invariant Arg_9<=Arg_6 && 5<=Arg_9 && 6<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 10<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 8<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 5<=Arg_10+Arg_9 && 5+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 2+Arg_8<=Arg_11 && 1<=Arg_8 && 6<=Arg_6+Arg_8 && 4<=Arg_11+Arg_8 && 1<=Arg_10+Arg_8 && 5<=Arg_6 && 8<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 5<=Arg_10+Arg_6 && 5+Arg_10<=Arg_6 && 3<=Arg_11 && 3<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_37___33
Found invariant Arg_9<=Arg_6 && 6<=Arg_9 && 7<=Arg_8+Arg_9 && 5+Arg_8<=Arg_9 && 12<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 9<=Arg_11+Arg_9 && 3+Arg_11<=Arg_9 && 6<=Arg_10+Arg_9 && 6+Arg_10<=Arg_9 && 5+Arg_8<=Arg_6 && 2+Arg_8<=Arg_11 && 1<=Arg_8 && 7<=Arg_6+Arg_8 && 4<=Arg_11+Arg_8 && 1<=Arg_10+Arg_8 && 6<=Arg_6 && 9<=Arg_11+Arg_6 && 3+Arg_11<=Arg_6 && 6<=Arg_10+Arg_6 && 6+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 3<=Arg_11 && 3<=Arg_10+Arg_11 && 0<=Arg_10 && 1+Arg_0<=Arg_1 for location n_eval_realheapsort_39___16
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && Arg_8<=0 && 3+Arg_8<=Arg_6 && Arg_8<=Arg_10 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 0<=Arg_10 for location n_eval_realheapsort_bb8_in___92
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 6<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && 2+Arg_8<=Arg_11 && Arg_11+Arg_8<=2 && Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && Arg_11<=2+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 6<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && Arg_11<=2 && Arg_11<=2+Arg_10 && 2<=Arg_11 && 2<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_1<=Arg_0 for location n_eval_realheapsort_37___4
Found invariant Arg_9<=Arg_6 && Arg_9<=3+Arg_10 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_11+Arg_9 && 3+Arg_11<=Arg_9 && 5<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && Arg_11+Arg_8<=1 && 1+Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && Arg_11<=1+Arg_8 && 1<=Arg_10+Arg_8 && Arg_6<=3+Arg_10 && 4<=Arg_6 && 5<=Arg_11+Arg_6 && 3+Arg_11<=Arg_6 && 5<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && Arg_11<=1 && Arg_11<=Arg_10 && 1<=Arg_11 && 2<=Arg_10+Arg_11 && 1<=Arg_10 for location n_eval_realheapsort_37___42
Found invariant Arg_9<=Arg_6 && 5<=Arg_9 && 6<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 10<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 6<=Arg_11+Arg_9 && 4+Arg_11<=Arg_9 && 5+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && Arg_8<=Arg_11 && 1<=Arg_8 && 6<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && Arg_11<=Arg_8 && 5<=Arg_6 && 6<=Arg_11+Arg_6 && 4+Arg_11<=Arg_6 && 5+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 1<=Arg_11 for location n_eval_realheapsort_bb10_in___38
Found invariant Arg_9<=Arg_6 && 6<=Arg_9 && 7<=Arg_8+Arg_9 && 5+Arg_8<=Arg_9 && 12<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 10<=Arg_11+Arg_9 && 6<=Arg_10+Arg_9 && 6+Arg_10<=Arg_9 && 5+Arg_8<=Arg_6 && 3+Arg_8<=Arg_11 && 1<=Arg_8 && 7<=Arg_6+Arg_8 && 5<=Arg_11+Arg_8 && 1<=Arg_10+Arg_8 && 6<=Arg_6 && 10<=Arg_11+Arg_6 && 6<=Arg_10+Arg_6 && 6+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 4<=Arg_11 && 4<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_1<=Arg_0 for location n_eval_realheapsort_bb12_in___15
Found invariant Arg_9<=Arg_6 && 5<=Arg_9 && 6<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 10<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 8<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 5<=Arg_10+Arg_9 && 5+Arg_10<=Arg_9 && 4+Arg_8<=Arg_6 && 2+Arg_8<=Arg_11 && 1<=Arg_8 && 6<=Arg_6+Arg_8 && 4<=Arg_11+Arg_8 && 1<=Arg_10+Arg_8 && 5<=Arg_6 && 8<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 5<=Arg_10+Arg_6 && 5+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 3<=Arg_11 && 3<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_39___30
Found invariant Arg_9<=Arg_6 && Arg_9<=3+Arg_10 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && Arg_8<=0 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && Arg_11+Arg_8<=1 && Arg_8<=Arg_10 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && Arg_11<=1+Arg_8 && 0<=Arg_10+Arg_8 && Arg_6<=3+Arg_10 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && Arg_11<=1 && Arg_11<=1+Arg_10 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_bb12_in___84
Found invariant Arg_9<=Arg_6 && 6<=Arg_9 && 7<=Arg_8+Arg_9 && 5+Arg_8<=Arg_9 && 12<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 9<=Arg_11+Arg_9 && 6<=Arg_10+Arg_9 && 6+Arg_10<=Arg_9 && 5+Arg_8<=Arg_6 && 2+Arg_8<=Arg_11 && 1<=Arg_8 && 7<=Arg_6+Arg_8 && 4<=Arg_11+Arg_8 && 1<=Arg_10+Arg_8 && 6<=Arg_6 && 9<=Arg_11+Arg_6 && 6<=Arg_10+Arg_6 && 6+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 3<=Arg_11 && 3<=Arg_10+Arg_11 && 0<=Arg_10 && 1+Arg_0<=Arg_1 for location n_eval_realheapsort_bb12_in___22
Found invariant Arg_9<=Arg_6 && Arg_9<=2+Arg_10 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && Arg_8<=0 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_10 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_10+Arg_8 && Arg_6<=2+Arg_10 && 3<=Arg_6 && 4<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 1<=Arg_10 for location n_eval_realheapsort_bb14_in___93
Found invariant Arg_9<=Arg_6 && Arg_9<=2+Arg_10 && 3<=Arg_9 && 4<=Arg_8+Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 4<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && 1<=Arg_8 && 4<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && Arg_11<=Arg_8 && 2<=Arg_10+Arg_8 && Arg_6<=2+Arg_10 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 4<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && Arg_11<=1 && Arg_11<=Arg_10 && 1<=Arg_11 && 2<=Arg_10+Arg_11 && 1<=Arg_10 for location n_eval_realheapsort_15___71
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_11+Arg_9 && 3+Arg_11<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && Arg_11+Arg_8<=1 && Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && Arg_11<=1+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 5<=Arg_11+Arg_6 && 3+Arg_11<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && Arg_11<=1 && Arg_11<=1+Arg_10 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && 1+Arg_0<=Arg_1 for location n_eval_realheapsort_38___58
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_11+Arg_9 && 5<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 1+Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 1<=Arg_10+Arg_8 && 4<=Arg_6 && 5<=Arg_11+Arg_6 && 5<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 2<=Arg_10+Arg_11 && 1<=Arg_10 for location n_eval_realheapsort_bb7_in___49
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 5<=Arg_8+Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_11+Arg_9 && 5<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 1<=Arg_8 && 5<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && 2<=Arg_10+Arg_8 && 4<=Arg_6 && 5<=Arg_11+Arg_6 && 5<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 2<=Arg_10+Arg_11 && 1<=Arg_10 for location n_eval_realheapsort_14___51
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 6<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && 2+Arg_8<=Arg_11 && Arg_11+Arg_8<=2 && Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && Arg_11<=2+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 6<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && Arg_11<=2 && Arg_11<=2+Arg_10 && 2<=Arg_11 && 2<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_1<=Arg_0 for location n_eval_realheapsort_39___1
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && 1+Arg_0<=Arg_1 for location n_eval_realheapsort_bb10_in___66
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 0<=Arg_10 && Arg_1<=Arg_0 for location n_eval_realheapsort_bb11_in___65
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 for location eval_realheapsort_3
Found invariant Arg_9<=Arg_6 && 6<=Arg_9 && 7<=Arg_8+Arg_9 && 5+Arg_8<=Arg_9 && 12<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 10<=Arg_11+Arg_9 && 6<=Arg_10+Arg_9 && 6+Arg_10<=Arg_9 && 5+Arg_8<=Arg_6 && 3+Arg_8<=Arg_11 && 1<=Arg_8 && 7<=Arg_6+Arg_8 && 5<=Arg_11+Arg_8 && 1<=Arg_10+Arg_8 && 6<=Arg_6 && 10<=Arg_11+Arg_6 && 6<=Arg_10+Arg_6 && 6+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 4<=Arg_11 && 4<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_1<=Arg_0 for location n_eval_realheapsort_bb13_in___11
Found invariant Arg_9<=Arg_6 && Arg_9<=3+Arg_10 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 4<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 3<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && Arg_8<=0 && 3+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && Arg_11+Arg_8<=1 && Arg_8<=Arg_10 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && Arg_11<=1+Arg_8 && 0<=Arg_10+Arg_8 && Arg_6<=3+Arg_10 && 3<=Arg_6 && 4<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 3<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && Arg_11<=1 && Arg_11<=1+Arg_10 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 for location n_eval_realheapsort_bb13_in___80
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 5<=Arg_8+Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_11+Arg_9 && 5<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && 1<=Arg_8 && 5<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && 2<=Arg_10+Arg_8 && 4<=Arg_6 && 5<=Arg_11+Arg_6 && 5<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 2<=Arg_10+Arg_11 && 1<=Arg_10 for location n_eval_realheapsort_bb5_in___53
Found invariant Arg_9<=Arg_6 && 6<=Arg_9 && 7<=Arg_8+Arg_9 && 5+Arg_8<=Arg_9 && 12<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 10<=Arg_11+Arg_9 && 6<=Arg_10+Arg_9 && 6+Arg_10<=Arg_9 && 5+Arg_8<=Arg_6 && 3+Arg_8<=Arg_11 && 1<=Arg_8 && 7<=Arg_6+Arg_8 && 5<=Arg_11+Arg_8 && 1<=Arg_10+Arg_8 && 6<=Arg_6 && 10<=Arg_11+Arg_6 && 6<=Arg_10+Arg_6 && 6+Arg_10<=Arg_6 && 4<=Arg_11 && 4<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_1<=Arg_0 for location n_eval_realheapsort_36___13
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_11+Arg_9 && 3+Arg_11<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && Arg_11+Arg_8<=1 && Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && Arg_11<=1+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 5<=Arg_11+Arg_6 && 3+Arg_11<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && Arg_11<=1 && Arg_11<=1+Arg_10 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && 1+Arg_0<=Arg_1 for location n_eval_realheapsort_37___61
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 1<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 0<=Arg_7 && 3<=Arg_6+Arg_7 && 3<=Arg_6 for location eval_realheapsort_.critedge_in
Found invariant Arg_9<=Arg_6 && 6<=Arg_9 && 7<=Arg_8+Arg_9 && 5+Arg_8<=Arg_9 && 12<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 10<=Arg_11+Arg_9 && 6<=Arg_10+Arg_9 && 6+Arg_10<=Arg_9 && 5+Arg_8<=Arg_6 && 3+Arg_8<=Arg_11 && 1<=Arg_8 && 7<=Arg_6+Arg_8 && 5<=Arg_11+Arg_8 && 1<=Arg_10+Arg_8 && 6<=Arg_6 && 10<=Arg_11+Arg_6 && 6<=Arg_10+Arg_6 && 6+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && 4<=Arg_11 && 4<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_1<=Arg_0 for location n_eval_realheapsort_38___10
Found invariant Arg_9<=Arg_6 && 3<=Arg_9 && 3<=Arg_8+Arg_9 && 3+Arg_8<=Arg_9 && 6<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 3<=Arg_10+Arg_9 && 2+Arg_10<=Arg_9 && Arg_8<=0 && 3+Arg_8<=Arg_6 && Arg_8<=Arg_10 && 0<=Arg_8 && 3<=Arg_6+Arg_8 && 0<=Arg_10+Arg_8 && 3<=Arg_6 && 3<=Arg_10+Arg_6 && 2+Arg_10<=Arg_6 && 0<=Arg_10 for location n_eval_realheapsort_bb7_in___94
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_11+Arg_9 && 3+Arg_11<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && Arg_11+Arg_8<=1 && Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && Arg_11<=1+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 5<=Arg_11+Arg_6 && 3+Arg_11<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && Arg_11<=1 && Arg_11<=1+Arg_10 && 1<=Arg_11 && 1<=Arg_10+Arg_11 && 0<=Arg_10 && 1+Arg_0<=Arg_1 for location n_eval_realheapsort_36___62
Found invariant 1+Arg_9<=Arg_6 && 1<=Arg_9 && 2<=Arg_7+Arg_9 && Arg_7<=Arg_9 && 4<=Arg_6+Arg_9 && 1+Arg_7<=Arg_6 && 1<=Arg_7 && 4<=Arg_6+Arg_7 && 3<=Arg_6 for location eval_realheapsort_bb3_in
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 5<=Arg_11+Arg_9 && 5<=Arg_10+Arg_9 && 3+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && 1+Arg_8<=Arg_11 && 1+Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 1<=Arg_11+Arg_8 && 1<=Arg_10+Arg_8 && 4<=Arg_6 && 5<=Arg_11+Arg_6 && 5<=Arg_10+Arg_6 && 3+Arg_10<=Arg_6 && 1<=Arg_11 && 2<=Arg_10+Arg_11 && 1<=Arg_10 for location n_eval_realheapsort_bb8_in___48
Found invariant Arg_9<=Arg_6 && 4<=Arg_9 && 4<=Arg_8+Arg_9 && 4+Arg_8<=Arg_9 && 8<=Arg_6+Arg_9 && Arg_6<=Arg_9 && 6<=Arg_11+Arg_9 && 2+Arg_11<=Arg_9 && 4<=Arg_10+Arg_9 && 4+Arg_10<=Arg_9 && Arg_8<=0 && 4+Arg_8<=Arg_6 && 2+Arg_8<=Arg_11 && Arg_11+Arg_8<=2 && Arg_8<=Arg_10 && 0<=Arg_8 && 4<=Arg_6+Arg_8 && 2<=Arg_11+Arg_8 && Arg_11<=2+Arg_8 && 0<=Arg_10+Arg_8 && 4<=Arg_6 && 6<=Arg_11+Arg_6 && 2+Arg_11<=Arg_6 && 4<=Arg_10+Arg_6 && 4+Arg_10<=Arg_6 && 1+Arg_3<=Arg_2 && Arg_11<=2 && Arg_11<=2+Arg_10 && 2<=Arg_11 && 2<=Arg_10+Arg_11 && 0<=Arg_10 && Arg_1<=Arg_0 for location n_eval_realheapsort_38___2
All Bounds
Timebounds
Overall timebound:63*Arg_6*Arg_6+212*Arg_6+197 {O(n^2)}
20: eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in: 2*Arg_6+2 {O(n)}
25: eval_realheapsort_14->eval_realheapsort_15: Arg_6+1 {O(n)}
26: eval_realheapsort_15->eval_realheapsort_bb7_in: 2*Arg_6+4 {O(n)}
9: eval_realheapsort_2->eval_realheapsort_3: 4*Arg_6*Arg_6+17*Arg_6+18 {O(n^2)}
34: eval_realheapsort_26->eval_realheapsort_27: 2*Arg_6*Arg_6+5*Arg_6+3 {O(n^2)}
36: eval_realheapsort_27->eval_realheapsort_28: 2*Arg_6*Arg_6+5*Arg_6+3 {O(n^2)}
37: eval_realheapsort_28->eval_realheapsort_bb10_in: 2*Arg_6*Arg_6+5*Arg_6+3 {O(n^2)}
38: eval_realheapsort_28->eval_realheapsort_bb11_in: Arg_6*Arg_6+Arg_6 {O(n^2)}
11: eval_realheapsort_3->eval_realheapsort_4: 6*Arg_6*Arg_6+24*Arg_6+24 {O(n^2)}
43: eval_realheapsort_35->eval_realheapsort_36: Arg_6*Arg_6+Arg_6 {O(n^2)}
45: eval_realheapsort_36->eval_realheapsort_37: 2*Arg_6*Arg_6+5*Arg_6+3 {O(n^2)}
46: eval_realheapsort_37->eval_realheapsort_bb13_in: Arg_6*Arg_6+Arg_6 {O(n^2)}
47: eval_realheapsort_37->eval_realheapsort_bb7_in: Arg_6*Arg_6+Arg_6 {O(n^2)}
50: eval_realheapsort_38->eval_realheapsort_39: 2*Arg_6*Arg_6+5*Arg_6+3 {O(n^2)}
51: eval_realheapsort_39->eval_realheapsort_bb7_in: 2*Arg_6*Arg_6+5*Arg_6+3 {O(n^2)}
12: eval_realheapsort_4->eval_realheapsort_bb4_in: 4*Arg_6*Arg_6+18*Arg_6+20 {O(n^2)}
13: eval_realheapsort_4->eval_realheapsort_.critedge_in: Arg_6+3 {O(n)}
16: eval_realheapsort_5->eval_realheapsort_6: 4*Arg_6*Arg_6+16*Arg_6+16 {O(n^2)}
18: eval_realheapsort_6->eval_realheapsort_bb2_in: 4*Arg_6*Arg_6+16*Arg_6+16 {O(n^2)}
1: eval_realheapsort_bb0_in->eval_realheapsort_bb1_in: 1 {O(1)}
2: eval_realheapsort_bb0_in->eval_realheapsort_bb15_in: 1 {O(1)}
39: eval_realheapsort_bb10_in->eval_realheapsort_bb12_in: Arg_6*Arg_6+Arg_6 {O(n^2)}
40: eval_realheapsort_bb11_in->eval_realheapsort_bb12_in: Arg_6*Arg_6+Arg_6 {O(n^2)}
41: eval_realheapsort_bb12_in->eval_realheapsort_35: Arg_6*Arg_6+Arg_6 {O(n^2)}
48: eval_realheapsort_bb13_in->eval_realheapsort_38: 3*Arg_6*Arg_6+5*Arg_6+3 {O(n^2)}
52: eval_realheapsort_bb14_in->eval_realheapsort_bb5_in: 2*Arg_6+3 {O(n)}
53: eval_realheapsort_bb15_in->eval_realheapsort_stop: 1 {O(1)}
3: eval_realheapsort_bb1_in->eval_realheapsort_bb2_in: Arg_6+2 {O(n)}
4: eval_realheapsort_bb1_in->eval_realheapsort_bb5_in: 1 {O(1)}
5: eval_realheapsort_bb2_in->eval_realheapsort_bb3_in: 4*Arg_6*Arg_6+17*Arg_6+18 {O(n^2)}
6: eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in: 2*Arg_6+2 {O(n)}
7: eval_realheapsort_bb3_in->eval_realheapsort_2: 4*Arg_6*Arg_6+17*Arg_6+18 {O(n^2)}
14: eval_realheapsort_bb4_in->eval_realheapsort_5: 4*Arg_6*Arg_6+17*Arg_6+18 {O(n^2)}
21: eval_realheapsort_bb5_in->eval_realheapsort_bb6_in: Arg_6+1 {O(n)}
22: eval_realheapsort_bb5_in->eval_realheapsort_bb15_in: 1 {O(1)}
23: eval_realheapsort_bb6_in->eval_realheapsort_14: Arg_6+1 {O(n)}
27: eval_realheapsort_bb7_in->eval_realheapsort_bb8_in: 2*Arg_6*Arg_6+4*Arg_6 {O(n^2)}
28: eval_realheapsort_bb7_in->eval_realheapsort_bb14_in: Arg_6 {O(n)}
29: eval_realheapsort_bb8_in->eval_realheapsort_bb10_in: 2*Arg_6*Arg_6+5*Arg_6+3 {O(n^2)}
30: eval_realheapsort_bb8_in->eval_realheapsort_bb9_in: Arg_6*Arg_6+Arg_6 {O(n^2)}
32: eval_realheapsort_bb9_in->eval_realheapsort_26: 2*Arg_6*Arg_6+4*Arg_6 {O(n^2)}
0: eval_realheapsort_start->eval_realheapsort_bb0_in: 1 {O(1)}
Costbounds
Overall costbound: 63*Arg_6*Arg_6+212*Arg_6+197 {O(n^2)}
20: eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in: 2*Arg_6+2 {O(n)}
25: eval_realheapsort_14->eval_realheapsort_15: Arg_6+1 {O(n)}
26: eval_realheapsort_15->eval_realheapsort_bb7_in: 2*Arg_6+4 {O(n)}
9: eval_realheapsort_2->eval_realheapsort_3: 4*Arg_6*Arg_6+17*Arg_6+18 {O(n^2)}
34: eval_realheapsort_26->eval_realheapsort_27: 2*Arg_6*Arg_6+5*Arg_6+3 {O(n^2)}
36: eval_realheapsort_27->eval_realheapsort_28: 2*Arg_6*Arg_6+5*Arg_6+3 {O(n^2)}
37: eval_realheapsort_28->eval_realheapsort_bb10_in: 2*Arg_6*Arg_6+5*Arg_6+3 {O(n^2)}
38: eval_realheapsort_28->eval_realheapsort_bb11_in: Arg_6*Arg_6+Arg_6 {O(n^2)}
11: eval_realheapsort_3->eval_realheapsort_4: 6*Arg_6*Arg_6+24*Arg_6+24 {O(n^2)}
43: eval_realheapsort_35->eval_realheapsort_36: Arg_6*Arg_6+Arg_6 {O(n^2)}
45: eval_realheapsort_36->eval_realheapsort_37: 2*Arg_6*Arg_6+5*Arg_6+3 {O(n^2)}
46: eval_realheapsort_37->eval_realheapsort_bb13_in: Arg_6*Arg_6+Arg_6 {O(n^2)}
47: eval_realheapsort_37->eval_realheapsort_bb7_in: Arg_6*Arg_6+Arg_6 {O(n^2)}
50: eval_realheapsort_38->eval_realheapsort_39: 2*Arg_6*Arg_6+5*Arg_6+3 {O(n^2)}
51: eval_realheapsort_39->eval_realheapsort_bb7_in: 2*Arg_6*Arg_6+5*Arg_6+3 {O(n^2)}
12: eval_realheapsort_4->eval_realheapsort_bb4_in: 4*Arg_6*Arg_6+18*Arg_6+20 {O(n^2)}
13: eval_realheapsort_4->eval_realheapsort_.critedge_in: Arg_6+3 {O(n)}
16: eval_realheapsort_5->eval_realheapsort_6: 4*Arg_6*Arg_6+16*Arg_6+16 {O(n^2)}
18: eval_realheapsort_6->eval_realheapsort_bb2_in: 4*Arg_6*Arg_6+16*Arg_6+16 {O(n^2)}
1: eval_realheapsort_bb0_in->eval_realheapsort_bb1_in: 1 {O(1)}
2: eval_realheapsort_bb0_in->eval_realheapsort_bb15_in: 1 {O(1)}
39: eval_realheapsort_bb10_in->eval_realheapsort_bb12_in: Arg_6*Arg_6+Arg_6 {O(n^2)}
40: eval_realheapsort_bb11_in->eval_realheapsort_bb12_in: Arg_6*Arg_6+Arg_6 {O(n^2)}
41: eval_realheapsort_bb12_in->eval_realheapsort_35: Arg_6*Arg_6+Arg_6 {O(n^2)}
48: eval_realheapsort_bb13_in->eval_realheapsort_38: 3*Arg_6*Arg_6+5*Arg_6+3 {O(n^2)}
52: eval_realheapsort_bb14_in->eval_realheapsort_bb5_in: 2*Arg_6+3 {O(n)}
53: eval_realheapsort_bb15_in->eval_realheapsort_stop: 1 {O(1)}
3: eval_realheapsort_bb1_in->eval_realheapsort_bb2_in: Arg_6+2 {O(n)}
4: eval_realheapsort_bb1_in->eval_realheapsort_bb5_in: 1 {O(1)}
5: eval_realheapsort_bb2_in->eval_realheapsort_bb3_in: 4*Arg_6*Arg_6+17*Arg_6+18 {O(n^2)}
6: eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in: 2*Arg_6+2 {O(n)}
7: eval_realheapsort_bb3_in->eval_realheapsort_2: 4*Arg_6*Arg_6+17*Arg_6+18 {O(n^2)}
14: eval_realheapsort_bb4_in->eval_realheapsort_5: 4*Arg_6*Arg_6+17*Arg_6+18 {O(n^2)}
21: eval_realheapsort_bb5_in->eval_realheapsort_bb6_in: Arg_6+1 {O(n)}
22: eval_realheapsort_bb5_in->eval_realheapsort_bb15_in: 1 {O(1)}
23: eval_realheapsort_bb6_in->eval_realheapsort_14: Arg_6+1 {O(n)}
27: eval_realheapsort_bb7_in->eval_realheapsort_bb8_in: 2*Arg_6*Arg_6+4*Arg_6 {O(n^2)}
28: eval_realheapsort_bb7_in->eval_realheapsort_bb14_in: Arg_6 {O(n)}
29: eval_realheapsort_bb8_in->eval_realheapsort_bb10_in: 2*Arg_6*Arg_6+5*Arg_6+3 {O(n^2)}
30: eval_realheapsort_bb8_in->eval_realheapsort_bb9_in: Arg_6*Arg_6+Arg_6 {O(n^2)}
32: eval_realheapsort_bb9_in->eval_realheapsort_26: 2*Arg_6*Arg_6+4*Arg_6 {O(n^2)}
0: eval_realheapsort_start->eval_realheapsort_bb0_in: 1 {O(1)}
Sizebounds
20: eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in, Arg_0: Arg_0 {O(n)}
20: eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in, Arg_1: Arg_1 {O(n)}
20: eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in, Arg_2: Arg_2 {O(n)}
20: eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in, Arg_3: Arg_3 {O(n)}
20: eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in, Arg_6: Arg_6 {O(n)}
20: eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in, Arg_7: 2*Arg_6+4 {O(n)}
20: eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in, Arg_8: Arg_8 {O(n)}
20: eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in, Arg_9: 2*Arg_6+3 {O(n)}
20: eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in, Arg_10: Arg_10 {O(n)}
20: eval_realheapsort_.critedge_in->eval_realheapsort_bb1_in, Arg_11: Arg_11 {O(n)}
25: eval_realheapsort_14->eval_realheapsort_15, Arg_6: Arg_6 {O(n)}
25: eval_realheapsort_14->eval_realheapsort_15, Arg_7: 2*Arg_6+4 {O(n)}
25: eval_realheapsort_14->eval_realheapsort_15, Arg_8: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6+Arg_6+Arg_8 {O(EXP)}
25: eval_realheapsort_14->eval_realheapsort_15, Arg_9: 2*Arg_6+3 {O(n)}
25: eval_realheapsort_14->eval_realheapsort_15, Arg_10: 2*Arg_6+3 {O(n)}
25: eval_realheapsort_14->eval_realheapsort_15, Arg_11: 2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6*Arg_6+Arg_11 {O(EXP)}
26: eval_realheapsort_15->eval_realheapsort_bb7_in, Arg_6: Arg_6 {O(n)}
26: eval_realheapsort_15->eval_realheapsort_bb7_in, Arg_7: 2*Arg_6+4 {O(n)}
26: eval_realheapsort_15->eval_realheapsort_bb7_in, Arg_8: 0 {O(1)}
26: eval_realheapsort_15->eval_realheapsort_bb7_in, Arg_9: 2*Arg_6+3 {O(n)}
26: eval_realheapsort_15->eval_realheapsort_bb7_in, Arg_10: 2*Arg_6+3 {O(n)}
26: eval_realheapsort_15->eval_realheapsort_bb7_in, Arg_11: 2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6*Arg_6+Arg_11 {O(EXP)}
9: eval_realheapsort_2->eval_realheapsort_3, Arg_0: Arg_0 {O(n)}
9: eval_realheapsort_2->eval_realheapsort_3, Arg_1: Arg_1 {O(n)}
9: eval_realheapsort_2->eval_realheapsort_3, Arg_2: Arg_2 {O(n)}
9: eval_realheapsort_2->eval_realheapsort_3, Arg_3: Arg_3 {O(n)}
9: eval_realheapsort_2->eval_realheapsort_3, Arg_6: Arg_6 {O(n)}
9: eval_realheapsort_2->eval_realheapsort_3, Arg_7: 2*Arg_6+4 {O(n)}
9: eval_realheapsort_2->eval_realheapsort_3, Arg_8: Arg_8 {O(n)}
9: eval_realheapsort_2->eval_realheapsort_3, Arg_9: 2*Arg_6+3 {O(n)}
9: eval_realheapsort_2->eval_realheapsort_3, Arg_10: Arg_10 {O(n)}
9: eval_realheapsort_2->eval_realheapsort_3, Arg_11: Arg_11 {O(n)}
34: eval_realheapsort_26->eval_realheapsort_27, Arg_6: Arg_6 {O(n)}
34: eval_realheapsort_26->eval_realheapsort_27, Arg_7: 2*Arg_6+4 {O(n)}
34: eval_realheapsort_26->eval_realheapsort_27, Arg_8: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6 {O(EXP)}
34: eval_realheapsort_26->eval_realheapsort_27, Arg_9: 2*Arg_6+3 {O(n)}
34: eval_realheapsort_26->eval_realheapsort_27, Arg_10: 2*Arg_6+3 {O(n)}
34: eval_realheapsort_26->eval_realheapsort_27, Arg_11: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6*Arg_6+Arg_11 {O(EXP)}
36: eval_realheapsort_27->eval_realheapsort_28, Arg_6: Arg_6 {O(n)}
36: eval_realheapsort_27->eval_realheapsort_28, Arg_7: 2*Arg_6+4 {O(n)}
36: eval_realheapsort_27->eval_realheapsort_28, Arg_8: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6 {O(EXP)}
36: eval_realheapsort_27->eval_realheapsort_28, Arg_9: 2*Arg_6+3 {O(n)}
36: eval_realheapsort_27->eval_realheapsort_28, Arg_10: 2*Arg_6+3 {O(n)}
36: eval_realheapsort_27->eval_realheapsort_28, Arg_11: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6*Arg_6+Arg_11 {O(EXP)}
37: eval_realheapsort_28->eval_realheapsort_bb10_in, Arg_6: Arg_6 {O(n)}
37: eval_realheapsort_28->eval_realheapsort_bb10_in, Arg_7: 2*Arg_6+4 {O(n)}
37: eval_realheapsort_28->eval_realheapsort_bb10_in, Arg_8: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6 {O(EXP)}
37: eval_realheapsort_28->eval_realheapsort_bb10_in, Arg_9: 2*Arg_6+3 {O(n)}
37: eval_realheapsort_28->eval_realheapsort_bb10_in, Arg_10: 2*Arg_6+3 {O(n)}
37: eval_realheapsort_28->eval_realheapsort_bb10_in, Arg_11: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6*Arg_6+Arg_11 {O(EXP)}
38: eval_realheapsort_28->eval_realheapsort_bb11_in, Arg_6: Arg_6 {O(n)}
38: eval_realheapsort_28->eval_realheapsort_bb11_in, Arg_7: 2*Arg_6+4 {O(n)}
38: eval_realheapsort_28->eval_realheapsort_bb11_in, Arg_8: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6 {O(EXP)}
38: eval_realheapsort_28->eval_realheapsort_bb11_in, Arg_9: 2*Arg_6+3 {O(n)}
38: eval_realheapsort_28->eval_realheapsort_bb11_in, Arg_10: 2*Arg_6+3 {O(n)}
38: eval_realheapsort_28->eval_realheapsort_bb11_in, Arg_11: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6*Arg_6+Arg_11 {O(EXP)}
11: eval_realheapsort_3->eval_realheapsort_4, Arg_0: Arg_0 {O(n)}
11: eval_realheapsort_3->eval_realheapsort_4, Arg_1: Arg_1 {O(n)}
11: eval_realheapsort_3->eval_realheapsort_4, Arg_2: Arg_2 {O(n)}
11: eval_realheapsort_3->eval_realheapsort_4, Arg_3: Arg_3 {O(n)}
11: eval_realheapsort_3->eval_realheapsort_4, Arg_6: Arg_6 {O(n)}
11: eval_realheapsort_3->eval_realheapsort_4, Arg_7: 2*Arg_6+4 {O(n)}
11: eval_realheapsort_3->eval_realheapsort_4, Arg_8: Arg_8 {O(n)}
11: eval_realheapsort_3->eval_realheapsort_4, Arg_9: 2*Arg_6+3 {O(n)}
11: eval_realheapsort_3->eval_realheapsort_4, Arg_10: Arg_10 {O(n)}
11: eval_realheapsort_3->eval_realheapsort_4, Arg_11: Arg_11 {O(n)}
43: eval_realheapsort_35->eval_realheapsort_36, Arg_6: Arg_6 {O(n)}
43: eval_realheapsort_35->eval_realheapsort_36, Arg_7: 2*Arg_6+4 {O(n)}
43: eval_realheapsort_35->eval_realheapsort_36, Arg_8: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6*Arg_6 {O(EXP)}
43: eval_realheapsort_35->eval_realheapsort_36, Arg_9: 2*Arg_6+3 {O(n)}
43: eval_realheapsort_35->eval_realheapsort_36, Arg_10: 2*Arg_6+3 {O(n)}
43: eval_realheapsort_35->eval_realheapsort_36, Arg_11: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6 {O(EXP)}
45: eval_realheapsort_36->eval_realheapsort_37, Arg_6: Arg_6 {O(n)}
45: eval_realheapsort_36->eval_realheapsort_37, Arg_7: 2*Arg_6+4 {O(n)}
45: eval_realheapsort_36->eval_realheapsort_37, Arg_8: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6*Arg_6 {O(EXP)}
45: eval_realheapsort_36->eval_realheapsort_37, Arg_9: 2*Arg_6+3 {O(n)}
45: eval_realheapsort_36->eval_realheapsort_37, Arg_10: 2*Arg_6+3 {O(n)}
45: eval_realheapsort_36->eval_realheapsort_37, Arg_11: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6 {O(EXP)}
46: eval_realheapsort_37->eval_realheapsort_bb13_in, Arg_6: Arg_6 {O(n)}
46: eval_realheapsort_37->eval_realheapsort_bb13_in, Arg_7: 2*Arg_6+4 {O(n)}
46: eval_realheapsort_37->eval_realheapsort_bb13_in, Arg_8: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6*Arg_6 {O(EXP)}
46: eval_realheapsort_37->eval_realheapsort_bb13_in, Arg_9: 2*Arg_6+3 {O(n)}
46: eval_realheapsort_37->eval_realheapsort_bb13_in, Arg_10: 2*Arg_6+3 {O(n)}
46: eval_realheapsort_37->eval_realheapsort_bb13_in, Arg_11: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6 {O(EXP)}
47: eval_realheapsort_37->eval_realheapsort_bb7_in, Arg_6: Arg_6 {O(n)}
47: eval_realheapsort_37->eval_realheapsort_bb7_in, Arg_7: 2*Arg_6+4 {O(n)}
47: eval_realheapsort_37->eval_realheapsort_bb7_in, Arg_8: Arg_6 {O(n)}
47: eval_realheapsort_37->eval_realheapsort_bb7_in, Arg_9: 2*Arg_6+3 {O(n)}
47: eval_realheapsort_37->eval_realheapsort_bb7_in, Arg_10: 2*Arg_6+3 {O(n)}
47: eval_realheapsort_37->eval_realheapsort_bb7_in, Arg_11: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6 {O(EXP)}
50: eval_realheapsort_38->eval_realheapsort_39, Arg_6: Arg_6 {O(n)}
50: eval_realheapsort_38->eval_realheapsort_39, Arg_7: 2*Arg_6+4 {O(n)}
50: eval_realheapsort_38->eval_realheapsort_39, Arg_8: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6*Arg_6 {O(EXP)}
50: eval_realheapsort_38->eval_realheapsort_39, Arg_9: 2*Arg_6+3 {O(n)}
50: eval_realheapsort_38->eval_realheapsort_39, Arg_10: 2*Arg_6+3 {O(n)}
50: eval_realheapsort_38->eval_realheapsort_39, Arg_11: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6 {O(EXP)}
51: eval_realheapsort_39->eval_realheapsort_bb7_in, Arg_6: Arg_6 {O(n)}
51: eval_realheapsort_39->eval_realheapsort_bb7_in, Arg_7: 2*Arg_6+4 {O(n)}
51: eval_realheapsort_39->eval_realheapsort_bb7_in, Arg_8: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6 {O(EXP)}
51: eval_realheapsort_39->eval_realheapsort_bb7_in, Arg_9: 2*Arg_6+3 {O(n)}
51: eval_realheapsort_39->eval_realheapsort_bb7_in, Arg_10: 2*Arg_6+3 {O(n)}
51: eval_realheapsort_39->eval_realheapsort_bb7_in, Arg_11: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6 {O(EXP)}
12: eval_realheapsort_4->eval_realheapsort_bb4_in, Arg_0: Arg_0 {O(n)}
12: eval_realheapsort_4->eval_realheapsort_bb4_in, Arg_1: Arg_1 {O(n)}
12: eval_realheapsort_4->eval_realheapsort_bb4_in, Arg_2: Arg_2 {O(n)}
12: eval_realheapsort_4->eval_realheapsort_bb4_in, Arg_3: Arg_3 {O(n)}
12: eval_realheapsort_4->eval_realheapsort_bb4_in, Arg_6: Arg_6 {O(n)}
12: eval_realheapsort_4->eval_realheapsort_bb4_in, Arg_7: 2*Arg_6+4 {O(n)}
12: eval_realheapsort_4->eval_realheapsort_bb4_in, Arg_8: Arg_8 {O(n)}
12: eval_realheapsort_4->eval_realheapsort_bb4_in, Arg_9: 2*Arg_6+3 {O(n)}
12: eval_realheapsort_4->eval_realheapsort_bb4_in, Arg_10: Arg_10 {O(n)}
12: eval_realheapsort_4->eval_realheapsort_bb4_in, Arg_11: Arg_11 {O(n)}
13: eval_realheapsort_4->eval_realheapsort_.critedge_in, Arg_0: Arg_0 {O(n)}
13: eval_realheapsort_4->eval_realheapsort_.critedge_in, Arg_1: Arg_1 {O(n)}
13: eval_realheapsort_4->eval_realheapsort_.critedge_in, Arg_2: Arg_2 {O(n)}
13: eval_realheapsort_4->eval_realheapsort_.critedge_in, Arg_3: Arg_3 {O(n)}
13: eval_realheapsort_4->eval_realheapsort_.critedge_in, Arg_6: Arg_6 {O(n)}
13: eval_realheapsort_4->eval_realheapsort_.critedge_in, Arg_7: 2*Arg_6+4 {O(n)}
13: eval_realheapsort_4->eval_realheapsort_.critedge_in, Arg_8: Arg_8 {O(n)}
13: eval_realheapsort_4->eval_realheapsort_.critedge_in, Arg_9: 2*Arg_6+3 {O(n)}
13: eval_realheapsort_4->eval_realheapsort_.critedge_in, Arg_10: Arg_10 {O(n)}
13: eval_realheapsort_4->eval_realheapsort_.critedge_in, Arg_11: Arg_11 {O(n)}
16: eval_realheapsort_5->eval_realheapsort_6, Arg_0: Arg_0 {O(n)}
16: eval_realheapsort_5->eval_realheapsort_6, Arg_1: Arg_1 {O(n)}
16: eval_realheapsort_5->eval_realheapsort_6, Arg_2: Arg_2 {O(n)}
16: eval_realheapsort_5->eval_realheapsort_6, Arg_3: Arg_3 {O(n)}
16: eval_realheapsort_5->eval_realheapsort_6, Arg_6: Arg_6 {O(n)}
16: eval_realheapsort_5->eval_realheapsort_6, Arg_7: 2*Arg_6+4 {O(n)}
16: eval_realheapsort_5->eval_realheapsort_6, Arg_8: Arg_8 {O(n)}
16: eval_realheapsort_5->eval_realheapsort_6, Arg_9: 2*Arg_6+3 {O(n)}
16: eval_realheapsort_5->eval_realheapsort_6, Arg_10: Arg_10 {O(n)}
16: eval_realheapsort_5->eval_realheapsort_6, Arg_11: Arg_11 {O(n)}
18: eval_realheapsort_6->eval_realheapsort_bb2_in, Arg_0: Arg_0 {O(n)}
18: eval_realheapsort_6->eval_realheapsort_bb2_in, Arg_1: Arg_1 {O(n)}
18: eval_realheapsort_6->eval_realheapsort_bb2_in, Arg_2: Arg_2 {O(n)}
18: eval_realheapsort_6->eval_realheapsort_bb2_in, Arg_3: Arg_3 {O(n)}
18: eval_realheapsort_6->eval_realheapsort_bb2_in, Arg_6: Arg_6 {O(n)}
18: eval_realheapsort_6->eval_realheapsort_bb2_in, Arg_7: 2*Arg_6+4 {O(n)}
18: eval_realheapsort_6->eval_realheapsort_bb2_in, Arg_8: Arg_8 {O(n)}
18: eval_realheapsort_6->eval_realheapsort_bb2_in, Arg_9: 2*Arg_6+3 {O(n)}
18: eval_realheapsort_6->eval_realheapsort_bb2_in, Arg_10: Arg_10 {O(n)}
18: eval_realheapsort_6->eval_realheapsort_bb2_in, Arg_11: Arg_11 {O(n)}
1: eval_realheapsort_bb0_in->eval_realheapsort_bb1_in, Arg_0: Arg_0 {O(n)}
1: eval_realheapsort_bb0_in->eval_realheapsort_bb1_in, Arg_1: Arg_1 {O(n)}
1: eval_realheapsort_bb0_in->eval_realheapsort_bb1_in, Arg_2: Arg_2 {O(n)}
1: eval_realheapsort_bb0_in->eval_realheapsort_bb1_in, Arg_3: Arg_3 {O(n)}
1: eval_realheapsort_bb0_in->eval_realheapsort_bb1_in, Arg_4: Arg_4 {O(n)}
1: eval_realheapsort_bb0_in->eval_realheapsort_bb1_in, Arg_5: Arg_5 {O(n)}
1: eval_realheapsort_bb0_in->eval_realheapsort_bb1_in, Arg_6: Arg_6 {O(n)}
1: eval_realheapsort_bb0_in->eval_realheapsort_bb1_in, Arg_7: Arg_7 {O(n)}
1: eval_realheapsort_bb0_in->eval_realheapsort_bb1_in, Arg_8: Arg_8 {O(n)}
1: eval_realheapsort_bb0_in->eval_realheapsort_bb1_in, Arg_9: 1 {O(1)}
1: eval_realheapsort_bb0_in->eval_realheapsort_bb1_in, Arg_10: Arg_10 {O(n)}
1: eval_realheapsort_bb0_in->eval_realheapsort_bb1_in, Arg_11: Arg_11 {O(n)}
2: eval_realheapsort_bb0_in->eval_realheapsort_bb15_in, Arg_0: Arg_0 {O(n)}
2: eval_realheapsort_bb0_in->eval_realheapsort_bb15_in, Arg_1: Arg_1 {O(n)}
2: eval_realheapsort_bb0_in->eval_realheapsort_bb15_in, Arg_2: Arg_2 {O(n)}
2: eval_realheapsort_bb0_in->eval_realheapsort_bb15_in, Arg_3: Arg_3 {O(n)}
2: eval_realheapsort_bb0_in->eval_realheapsort_bb15_in, Arg_4: Arg_4 {O(n)}
2: eval_realheapsort_bb0_in->eval_realheapsort_bb15_in, Arg_5: Arg_5 {O(n)}
2: eval_realheapsort_bb0_in->eval_realheapsort_bb15_in, Arg_6: Arg_6 {O(n)}
2: eval_realheapsort_bb0_in->eval_realheapsort_bb15_in, Arg_7: Arg_7 {O(n)}
2: eval_realheapsort_bb0_in->eval_realheapsort_bb15_in, Arg_8: Arg_8 {O(n)}
2: eval_realheapsort_bb0_in->eval_realheapsort_bb15_in, Arg_9: Arg_9 {O(n)}
2: eval_realheapsort_bb0_in->eval_realheapsort_bb15_in, Arg_10: Arg_10 {O(n)}
2: eval_realheapsort_bb0_in->eval_realheapsort_bb15_in, Arg_11: Arg_11 {O(n)}
39: eval_realheapsort_bb10_in->eval_realheapsort_bb12_in, Arg_6: Arg_6 {O(n)}
39: eval_realheapsort_bb10_in->eval_realheapsort_bb12_in, Arg_7: 2*Arg_6+4 {O(n)}
39: eval_realheapsort_bb10_in->eval_realheapsort_bb12_in, Arg_8: 2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6*Arg_6 {O(EXP)}
39: eval_realheapsort_bb10_in->eval_realheapsort_bb12_in, Arg_9: 2*Arg_6+3 {O(n)}
39: eval_realheapsort_bb10_in->eval_realheapsort_bb12_in, Arg_10: 2*Arg_6+3 {O(n)}
39: eval_realheapsort_bb10_in->eval_realheapsort_bb12_in, Arg_11: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6 {O(EXP)}
40: eval_realheapsort_bb11_in->eval_realheapsort_bb12_in, Arg_6: Arg_6 {O(n)}
40: eval_realheapsort_bb11_in->eval_realheapsort_bb12_in, Arg_7: 2*Arg_6+4 {O(n)}
40: eval_realheapsort_bb11_in->eval_realheapsort_bb12_in, Arg_8: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6 {O(EXP)}
40: eval_realheapsort_bb11_in->eval_realheapsort_bb12_in, Arg_9: 2*Arg_6+3 {O(n)}
40: eval_realheapsort_bb11_in->eval_realheapsort_bb12_in, Arg_10: 2*Arg_6+3 {O(n)}
40: eval_realheapsort_bb11_in->eval_realheapsort_bb12_in, Arg_11: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6 {O(EXP)}
41: eval_realheapsort_bb12_in->eval_realheapsort_35, Arg_6: Arg_6 {O(n)}
41: eval_realheapsort_bb12_in->eval_realheapsort_35, Arg_7: 2*Arg_6+4 {O(n)}
41: eval_realheapsort_bb12_in->eval_realheapsort_35, Arg_8: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6*Arg_6 {O(EXP)}
41: eval_realheapsort_bb12_in->eval_realheapsort_35, Arg_9: 2*Arg_6+3 {O(n)}
41: eval_realheapsort_bb12_in->eval_realheapsort_35, Arg_10: 2*Arg_6+3 {O(n)}
41: eval_realheapsort_bb12_in->eval_realheapsort_35, Arg_11: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6 {O(EXP)}
48: eval_realheapsort_bb13_in->eval_realheapsort_38, Arg_6: Arg_6 {O(n)}
48: eval_realheapsort_bb13_in->eval_realheapsort_38, Arg_7: 2*Arg_6+4 {O(n)}
48: eval_realheapsort_bb13_in->eval_realheapsort_38, Arg_8: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6*Arg_6 {O(EXP)}
48: eval_realheapsort_bb13_in->eval_realheapsort_38, Arg_9: 2*Arg_6+3 {O(n)}
48: eval_realheapsort_bb13_in->eval_realheapsort_38, Arg_10: 2*Arg_6+3 {O(n)}
48: eval_realheapsort_bb13_in->eval_realheapsort_38, Arg_11: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6 {O(EXP)}
52: eval_realheapsort_bb14_in->eval_realheapsort_bb5_in, Arg_6: Arg_6 {O(n)}
52: eval_realheapsort_bb14_in->eval_realheapsort_bb5_in, Arg_7: 2*Arg_6+4 {O(n)}
52: eval_realheapsort_bb14_in->eval_realheapsort_bb5_in, Arg_8: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6+Arg_6 {O(EXP)}
52: eval_realheapsort_bb14_in->eval_realheapsort_bb5_in, Arg_9: 2*Arg_6+3 {O(n)}
52: eval_realheapsort_bb14_in->eval_realheapsort_bb5_in, Arg_10: 2*Arg_6+3 {O(n)}
52: eval_realheapsort_bb14_in->eval_realheapsort_bb5_in, Arg_11: 2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6*Arg_6+Arg_11 {O(EXP)}
53: eval_realheapsort_bb15_in->eval_realheapsort_stop, Arg_6: 2*Arg_6 {O(n)}
53: eval_realheapsort_bb15_in->eval_realheapsort_stop, Arg_7: 2*Arg_6+Arg_7+4 {O(n)}
53: eval_realheapsort_bb15_in->eval_realheapsort_stop, Arg_8: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6+Arg_6+Arg_8 {O(EXP)}
53: eval_realheapsort_bb15_in->eval_realheapsort_stop, Arg_9: 2*Arg_6+Arg_9+3 {O(n)}
53: eval_realheapsort_bb15_in->eval_realheapsort_stop, Arg_10: 2*Arg_6+Arg_10+3 {O(n)}
53: eval_realheapsort_bb15_in->eval_realheapsort_stop, Arg_11: 2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6*Arg_6+2*Arg_11 {O(EXP)}
3: eval_realheapsort_bb1_in->eval_realheapsort_bb2_in, Arg_0: Arg_0 {O(n)}
3: eval_realheapsort_bb1_in->eval_realheapsort_bb2_in, Arg_1: Arg_1 {O(n)}
3: eval_realheapsort_bb1_in->eval_realheapsort_bb2_in, Arg_2: Arg_2 {O(n)}
3: eval_realheapsort_bb1_in->eval_realheapsort_bb2_in, Arg_3: Arg_3 {O(n)}
3: eval_realheapsort_bb1_in->eval_realheapsort_bb2_in, Arg_6: Arg_6 {O(n)}
3: eval_realheapsort_bb1_in->eval_realheapsort_bb2_in, Arg_7: 2*Arg_6+4 {O(n)}
3: eval_realheapsort_bb1_in->eval_realheapsort_bb2_in, Arg_8: Arg_8 {O(n)}
3: eval_realheapsort_bb1_in->eval_realheapsort_bb2_in, Arg_9: 2*Arg_6+3 {O(n)}
3: eval_realheapsort_bb1_in->eval_realheapsort_bb2_in, Arg_10: Arg_10 {O(n)}
3: eval_realheapsort_bb1_in->eval_realheapsort_bb2_in, Arg_11: Arg_11 {O(n)}
4: eval_realheapsort_bb1_in->eval_realheapsort_bb5_in, Arg_0: Arg_0 {O(n)}
4: eval_realheapsort_bb1_in->eval_realheapsort_bb5_in, Arg_1: Arg_1 {O(n)}
4: eval_realheapsort_bb1_in->eval_realheapsort_bb5_in, Arg_2: Arg_2 {O(n)}
4: eval_realheapsort_bb1_in->eval_realheapsort_bb5_in, Arg_3: Arg_3 {O(n)}
4: eval_realheapsort_bb1_in->eval_realheapsort_bb5_in, Arg_6: Arg_6 {O(n)}
4: eval_realheapsort_bb1_in->eval_realheapsort_bb5_in, Arg_7: 2*Arg_6+4 {O(n)}
4: eval_realheapsort_bb1_in->eval_realheapsort_bb5_in, Arg_8: Arg_8 {O(n)}
4: eval_realheapsort_bb1_in->eval_realheapsort_bb5_in, Arg_9: 2*Arg_6+3 {O(n)}
4: eval_realheapsort_bb1_in->eval_realheapsort_bb5_in, Arg_10: 0 {O(1)}
4: eval_realheapsort_bb1_in->eval_realheapsort_bb5_in, Arg_11: Arg_11 {O(n)}
5: eval_realheapsort_bb2_in->eval_realheapsort_bb3_in, Arg_0: Arg_0 {O(n)}
5: eval_realheapsort_bb2_in->eval_realheapsort_bb3_in, Arg_1: Arg_1 {O(n)}
5: eval_realheapsort_bb2_in->eval_realheapsort_bb3_in, Arg_2: Arg_2 {O(n)}
5: eval_realheapsort_bb2_in->eval_realheapsort_bb3_in, Arg_3: Arg_3 {O(n)}
5: eval_realheapsort_bb2_in->eval_realheapsort_bb3_in, Arg_6: Arg_6 {O(n)}
5: eval_realheapsort_bb2_in->eval_realheapsort_bb3_in, Arg_7: 2*Arg_6+4 {O(n)}
5: eval_realheapsort_bb2_in->eval_realheapsort_bb3_in, Arg_8: Arg_8 {O(n)}
5: eval_realheapsort_bb2_in->eval_realheapsort_bb3_in, Arg_9: 2*Arg_6+3 {O(n)}
5: eval_realheapsort_bb2_in->eval_realheapsort_bb3_in, Arg_10: Arg_10 {O(n)}
5: eval_realheapsort_bb2_in->eval_realheapsort_bb3_in, Arg_11: Arg_11 {O(n)}
6: eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in, Arg_0: Arg_0 {O(n)}
6: eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in, Arg_1: Arg_1 {O(n)}
6: eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in, Arg_2: Arg_2 {O(n)}
6: eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in, Arg_3: Arg_3 {O(n)}
6: eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in, Arg_6: Arg_6 {O(n)}
6: eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in, Arg_7: 0 {O(1)}
6: eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in, Arg_8: Arg_8 {O(n)}
6: eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in, Arg_9: 2*Arg_6+3 {O(n)}
6: eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in, Arg_10: Arg_10 {O(n)}
6: eval_realheapsort_bb2_in->eval_realheapsort_.critedge_in, Arg_11: Arg_11 {O(n)}
7: eval_realheapsort_bb3_in->eval_realheapsort_2, Arg_0: Arg_0 {O(n)}
7: eval_realheapsort_bb3_in->eval_realheapsort_2, Arg_1: Arg_1 {O(n)}
7: eval_realheapsort_bb3_in->eval_realheapsort_2, Arg_2: Arg_2 {O(n)}
7: eval_realheapsort_bb3_in->eval_realheapsort_2, Arg_3: Arg_3 {O(n)}
7: eval_realheapsort_bb3_in->eval_realheapsort_2, Arg_6: Arg_6 {O(n)}
7: eval_realheapsort_bb3_in->eval_realheapsort_2, Arg_7: 2*Arg_6+4 {O(n)}
7: eval_realheapsort_bb3_in->eval_realheapsort_2, Arg_8: Arg_8 {O(n)}
7: eval_realheapsort_bb3_in->eval_realheapsort_2, Arg_9: 2*Arg_6+3 {O(n)}
7: eval_realheapsort_bb3_in->eval_realheapsort_2, Arg_10: Arg_10 {O(n)}
7: eval_realheapsort_bb3_in->eval_realheapsort_2, Arg_11: Arg_11 {O(n)}
14: eval_realheapsort_bb4_in->eval_realheapsort_5, Arg_0: Arg_0 {O(n)}
14: eval_realheapsort_bb4_in->eval_realheapsort_5, Arg_1: Arg_1 {O(n)}
14: eval_realheapsort_bb4_in->eval_realheapsort_5, Arg_2: Arg_2 {O(n)}
14: eval_realheapsort_bb4_in->eval_realheapsort_5, Arg_3: Arg_3 {O(n)}
14: eval_realheapsort_bb4_in->eval_realheapsort_5, Arg_6: Arg_6 {O(n)}
14: eval_realheapsort_bb4_in->eval_realheapsort_5, Arg_7: 2*Arg_6+4 {O(n)}
14: eval_realheapsort_bb4_in->eval_realheapsort_5, Arg_8: Arg_8 {O(n)}
14: eval_realheapsort_bb4_in->eval_realheapsort_5, Arg_9: 2*Arg_6+3 {O(n)}
14: eval_realheapsort_bb4_in->eval_realheapsort_5, Arg_10: Arg_10 {O(n)}
14: eval_realheapsort_bb4_in->eval_realheapsort_5, Arg_11: Arg_11 {O(n)}
21: eval_realheapsort_bb5_in->eval_realheapsort_bb6_in, Arg_6: Arg_6 {O(n)}
21: eval_realheapsort_bb5_in->eval_realheapsort_bb6_in, Arg_7: 2*Arg_6+4 {O(n)}
21: eval_realheapsort_bb5_in->eval_realheapsort_bb6_in, Arg_8: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6+Arg_6+Arg_8 {O(EXP)}
21: eval_realheapsort_bb5_in->eval_realheapsort_bb6_in, Arg_9: 2*Arg_6+3 {O(n)}
21: eval_realheapsort_bb5_in->eval_realheapsort_bb6_in, Arg_10: 2*Arg_6+3 {O(n)}
21: eval_realheapsort_bb5_in->eval_realheapsort_bb6_in, Arg_11: 2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6*Arg_6+Arg_11 {O(EXP)}
22: eval_realheapsort_bb5_in->eval_realheapsort_bb15_in, Arg_6: Arg_6 {O(n)}
22: eval_realheapsort_bb5_in->eval_realheapsort_bb15_in, Arg_7: 2*Arg_6+4 {O(n)}
22: eval_realheapsort_bb5_in->eval_realheapsort_bb15_in, Arg_8: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6+Arg_6 {O(EXP)}
22: eval_realheapsort_bb5_in->eval_realheapsort_bb15_in, Arg_9: 2*Arg_6+3 {O(n)}
22: eval_realheapsort_bb5_in->eval_realheapsort_bb15_in, Arg_10: 2*Arg_6+3 {O(n)}
22: eval_realheapsort_bb5_in->eval_realheapsort_bb15_in, Arg_11: 2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6*Arg_6+Arg_11 {O(EXP)}
23: eval_realheapsort_bb6_in->eval_realheapsort_14, Arg_6: Arg_6 {O(n)}
23: eval_realheapsort_bb6_in->eval_realheapsort_14, Arg_7: 2*Arg_6+4 {O(n)}
23: eval_realheapsort_bb6_in->eval_realheapsort_14, Arg_8: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6+Arg_6+Arg_8 {O(EXP)}
23: eval_realheapsort_bb6_in->eval_realheapsort_14, Arg_9: 2*Arg_6+3 {O(n)}
23: eval_realheapsort_bb6_in->eval_realheapsort_14, Arg_10: 2*Arg_6+3 {O(n)}
23: eval_realheapsort_bb6_in->eval_realheapsort_14, Arg_11: 2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6*Arg_6+Arg_11 {O(EXP)}
27: eval_realheapsort_bb7_in->eval_realheapsort_bb8_in, Arg_6: Arg_6 {O(n)}
27: eval_realheapsort_bb7_in->eval_realheapsort_bb8_in, Arg_7: 2*Arg_6+4 {O(n)}
27: eval_realheapsort_bb7_in->eval_realheapsort_bb8_in, Arg_8: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6 {O(EXP)}
27: eval_realheapsort_bb7_in->eval_realheapsort_bb8_in, Arg_9: 2*Arg_6+3 {O(n)}
27: eval_realheapsort_bb7_in->eval_realheapsort_bb8_in, Arg_10: 2*Arg_6+3 {O(n)}
27: eval_realheapsort_bb7_in->eval_realheapsort_bb8_in, Arg_11: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6*Arg_6+Arg_11 {O(EXP)}
28: eval_realheapsort_bb7_in->eval_realheapsort_bb14_in, Arg_6: Arg_6 {O(n)}
28: eval_realheapsort_bb7_in->eval_realheapsort_bb14_in, Arg_7: 2*Arg_6+4 {O(n)}
28: eval_realheapsort_bb7_in->eval_realheapsort_bb14_in, Arg_8: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6+Arg_6 {O(EXP)}
28: eval_realheapsort_bb7_in->eval_realheapsort_bb14_in, Arg_9: 2*Arg_6+3 {O(n)}
28: eval_realheapsort_bb7_in->eval_realheapsort_bb14_in, Arg_10: 2*Arg_6+3 {O(n)}
28: eval_realheapsort_bb7_in->eval_realheapsort_bb14_in, Arg_11: 2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6*Arg_6+Arg_11 {O(EXP)}
29: eval_realheapsort_bb8_in->eval_realheapsort_bb10_in, Arg_6: Arg_6 {O(n)}
29: eval_realheapsort_bb8_in->eval_realheapsort_bb10_in, Arg_7: 2*Arg_6+4 {O(n)}
29: eval_realheapsort_bb8_in->eval_realheapsort_bb10_in, Arg_8: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6 {O(EXP)}
29: eval_realheapsort_bb8_in->eval_realheapsort_bb10_in, Arg_9: 2*Arg_6+3 {O(n)}
29: eval_realheapsort_bb8_in->eval_realheapsort_bb10_in, Arg_10: 2*Arg_6+3 {O(n)}
29: eval_realheapsort_bb8_in->eval_realheapsort_bb10_in, Arg_11: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6*Arg_6+Arg_11 {O(EXP)}
30: eval_realheapsort_bb8_in->eval_realheapsort_bb9_in, Arg_6: Arg_6 {O(n)}
30: eval_realheapsort_bb8_in->eval_realheapsort_bb9_in, Arg_7: 2*Arg_6+4 {O(n)}
30: eval_realheapsort_bb8_in->eval_realheapsort_bb9_in, Arg_8: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6 {O(EXP)}
30: eval_realheapsort_bb8_in->eval_realheapsort_bb9_in, Arg_9: 2*Arg_6+3 {O(n)}
30: eval_realheapsort_bb8_in->eval_realheapsort_bb9_in, Arg_10: 2*Arg_6+3 {O(n)}
30: eval_realheapsort_bb8_in->eval_realheapsort_bb9_in, Arg_11: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6*Arg_6+Arg_11 {O(EXP)}
32: eval_realheapsort_bb9_in->eval_realheapsort_26, Arg_6: Arg_6 {O(n)}
32: eval_realheapsort_bb9_in->eval_realheapsort_26, Arg_7: 2*Arg_6+4 {O(n)}
32: eval_realheapsort_bb9_in->eval_realheapsort_26, Arg_8: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6 {O(EXP)}
32: eval_realheapsort_bb9_in->eval_realheapsort_26, Arg_9: 2*Arg_6+3 {O(n)}
32: eval_realheapsort_bb9_in->eval_realheapsort_26, Arg_10: 2*Arg_6+3 {O(n)}
32: eval_realheapsort_bb9_in->eval_realheapsort_26, Arg_11: 2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6+2*2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*Arg_6*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6+2^(Arg_6*Arg_6+Arg_6)*2^(Arg_6*Arg_6+Arg_6)*4*Arg_6*Arg_6+Arg_11 {O(EXP)}
0: eval_realheapsort_start->eval_realheapsort_bb0_in, Arg_0: Arg_0 {O(n)}
0: eval_realheapsort_start->eval_realheapsort_bb0_in, Arg_1: Arg_1 {O(n)}
0: eval_realheapsort_start->eval_realheapsort_bb0_in, Arg_2: Arg_2 {O(n)}
0: eval_realheapsort_start->eval_realheapsort_bb0_in, Arg_3: Arg_3 {O(n)}
0: eval_realheapsort_start->eval_realheapsort_bb0_in, Arg_4: Arg_4 {O(n)}
0: eval_realheapsort_start->eval_realheapsort_bb0_in, Arg_5: Arg_5 {O(n)}
0: eval_realheapsort_start->eval_realheapsort_bb0_in, Arg_6: Arg_6 {O(n)}
0: eval_realheapsort_start->eval_realheapsort_bb0_in, Arg_7: Arg_7 {O(n)}
0: eval_realheapsort_start->eval_realheapsort_bb0_in, Arg_8: Arg_8 {O(n)}
0: eval_realheapsort_start->eval_realheapsort_bb0_in, Arg_9: Arg_9 {O(n)}
0: eval_realheapsort_start->eval_realheapsort_bb0_in, Arg_10: Arg_10 {O(n)}
0: eval_realheapsort_start->eval_realheapsort_bb0_in, Arg_11: Arg_11 {O(n)}