/export/starexec/sandbox2/solver/bin/starexec_run_its /export/starexec/sandbox2/benchmark/theBenchmark.koat /export/starexec/sandbox2/output/output_files -------------------------------------------------------------------------------- WORST_CASE(?,O(1)) Preprocessing Cost Relations ===================================== #### Computed strongly connected components 0. recursive : [f13/4] 1. non_recursive : [exit_location/1] 2. recursive : [f19/8,f22/8] 3. recursive : [f35/10,f38/10] 4. recursive : [f32/10,f35_loop_cont/11] 5. recursive : [f48/14,f52/14] 6. non_recursive : [f71/13] 7. non_recursive : [f63/13] 8. non_recursive : [f62/13] 9. non_recursive : [f48_loop_cont/14] 10. non_recursive : [f32_loop_cont/14] 11. non_recursive : [f19_loop_cont/14] 12. non_recursive : [f13_loop_cont/14] 13. non_recursive : [f0/13] #### Obtained direct recursion through partial evaluation 0. SCC is partially evaluated into f13/4 1. SCC is completely evaluated into other SCCs 2. SCC is partially evaluated into f19/8 3. SCC is partially evaluated into f35/10 4. SCC is partially evaluated into f32/10 5. SCC is partially evaluated into f48/14 6. SCC is completely evaluated into other SCCs 7. SCC is partially evaluated into f63/13 8. SCC is partially evaluated into f62/13 9. SCC is partially evaluated into f48_loop_cont/14 10. SCC is partially evaluated into f32_loop_cont/14 11. SCC is partially evaluated into f19_loop_cont/14 12. SCC is partially evaluated into f13_loop_cont/14 13. SCC is partially evaluated into f0/13 Control-Flow Refinement of Cost Relations ===================================== ### Specialization of cost equations f13/4 * CE 3 is refined into CE [49] * CE 4 is refined into CE [50] * CE 2 is refined into CE [51] ### Cost equations --> "Loop" of f13/4 * CEs [51] --> Loop 49 * CEs [49] --> Loop 50 * CEs [50] --> Loop 51 ### Ranking functions of CR f13(B,F,O,P) * RF of phase [49]: [-F+12] #### Partial ranking functions of CR f13(B,F,O,P) * Partial RF of phase [49]: - RF of loop [49:1]: -F+12 ### Specialization of cost equations f19/8 * CE 13 is refined into CE [52] * CE 12 is refined into CE [53] * CE 9 is refined into CE [54] * CE 10 is discarded (unfeasible) * CE 7 is refined into CE [55] * CE 8 is discarded (unfeasible) * CE 11 is refined into CE [56] ### Cost equations --> "Loop" of f19/8 * CEs [54] --> Loop 52 * CEs [55] --> Loop 53 * CEs [56] --> Loop 54 * CEs [52] --> Loop 55 * CEs [53] --> Loop 56 ### Ranking functions of CR f19(B,C,F,G,O,P,Q,R) * RF of phase [52]: [-F+12] * RF of phase [54]: [-F+12] #### Partial ranking functions of CR f19(B,C,F,G,O,P,Q,R) * Partial RF of phase [52]: - RF of loop [52:1]: -F+12 * Partial RF of phase [54]: - RF of loop [54:1]: -F+12 ### Specialization of cost equations f35/10 * CE 28 is refined into CE [57] * CE 27 is refined into CE [58] * CE 24 is refined into CE [59] * CE 25 is refined into CE [60] * CE 22 is refined into CE [61] * CE 23 is refined into CE [62] * CE 26 is refined into CE [63] ### Cost equations --> "Loop" of f35/10 * CEs [59] --> Loop 57 * CEs [60] --> Loop 58 * CEs [61] --> Loop 59 * CEs [62] --> Loop 60 * CEs [63] --> Loop 61 * CEs [57] --> Loop 62 * CEs [58] --> Loop 63 ### Ranking functions of CR f35(A,B,F,H,I,O,P,Q,R,S) * RF of phase [57]: [-H+12] * RF of phase [61]: [-H+12] #### Partial ranking functions of CR f35(A,B,F,H,I,O,P,Q,R,S) * Partial RF of phase [57]: - RF of loop [57:1]: -H+12 * Partial RF of phase [61]: - RF of loop [61:1]: -H+12 ### Specialization of cost equations f32/10 * CE 18 is refined into CE [64] * CE 16 is refined into CE [65,66,67,68,69,70,71,72,73] * CE 19 is refined into CE [74] * CE 17 is refined into CE [75,76,77,78,79,80,81,82,83,84,85,86] ### Cost equations --> "Loop" of f32/10 * CEs [86] --> Loop 64 * CEs [85] --> Loop 65 * CEs [84] --> Loop 66 * CEs [83] --> Loop 67 * CEs [82] --> Loop 68 * CEs [81] --> Loop 69 * CEs [80] --> Loop 70 * CEs [78] --> Loop 71 * CEs [79] --> Loop 72 * CEs [77] --> Loop 73 * CEs [76] --> Loop 74 * CEs [75] --> Loop 75 * CEs [64] --> Loop 76 * CEs [73] --> Loop 77 * CEs [72] --> Loop 78 * CEs [71] --> Loop 79 * CEs [70] --> Loop 80 * CEs [69] --> Loop 81 * CEs [68] --> Loop 82 * CEs [67] --> Loop 83 * CEs [66] --> Loop 84 * CEs [74] --> Loop 85 * CEs [65] --> Loop 86 ### Ranking functions of CR f32(A,B,F,H,I,O,P,Q,R,S) * RF of phase [64]: [-F+11] * RF of phase [75]: [-F+11] #### Partial ranking functions of CR f32(A,B,F,H,I,O,P,Q,R,S) * Partial RF of phase [64]: - RF of loop [64:1]: -F+11 * Partial RF of phase [75]: - RF of loop [75:1]: -F+11 ### Specialization of cost equations f48/14 * CE 37 is refined into CE [87] * CE 36 is refined into CE [88] * CE 39 is refined into CE [89] * CE 38 is refined into CE [90] * CE 31 is refined into CE [91] * CE 33 is refined into CE [92] * CE 32 is discarded (unfeasible) * CE 34 is discarded (unfeasible) * CE 29 is refined into CE [93] * CE 30 is discarded (unfeasible) * CE 35 is refined into CE [94] ### Cost equations --> "Loop" of f48/14 * CEs [91] --> Loop 87 * CEs [92] --> Loop 88 * CEs [93] --> Loop 89 * CEs [94] --> Loop 90 * CEs [87] --> Loop 91 * CEs [88] --> Loop 92 * CEs [89] --> Loop 93 * CEs [90] --> Loop 94 ### Ranking functions of CR f48(B,C,D,F,J,K,L,O,P,Q,R,S,T,U) * RF of phase [87,88]: [-F+11] * RF of phase [90]: [-F+11] #### Partial ranking functions of CR f48(B,C,D,F,J,K,L,O,P,Q,R,S,T,U) * Partial RF of phase [87,88]: - RF of loop [87:1,88:1]: -F+11 * Partial RF of phase [90]: - RF of loop [90:1]: -F+11 ### Specialization of cost equations f63/13 * CE 47 is refined into CE [95] * CE 46 is refined into CE [96] * CE 48 is refined into CE [97] ### Cost equations --> "Loop" of f63/13 * CEs [95] --> Loop 95 * CEs [96] --> Loop 96 * CEs [97] --> Loop 97 ### Ranking functions of CR f63(A,B,C,D,E,F,G,H,I,J,K,L,O) #### Partial ranking functions of CR f63(A,B,C,D,E,F,G,H,I,J,K,L,O) ### Specialization of cost equations f62/13 * CE 44 is refined into CE [98,99,100] * CE 43 is refined into CE [101,102,103] * CE 45 is refined into CE [104] ### Cost equations --> "Loop" of f62/13 * CEs [100] --> Loop 98 * CEs [99] --> Loop 99 * CEs [103] --> Loop 100 * CEs [102] --> Loop 101 * CEs [98] --> Loop 102 * CEs [101] --> Loop 103 * CEs [104] --> Loop 104 ### Ranking functions of CR f62(A,B,C,D,E,F,G,H,I,J,K,L,O) #### Partial ranking functions of CR f62(A,B,C,D,E,F,G,H,I,J,K,L,O) ### Specialization of cost equations f48_loop_cont/14 * CE 41 is refined into CE [105] * CE 40 is refined into CE [106,107,108,109,110,111,112] * CE 42 is refined into CE [113] ### Cost equations --> "Loop" of f48_loop_cont/14 * CEs [105] --> Loop 105 * CEs [112] --> Loop 106 * CEs [111] --> Loop 107 * CEs [110] --> Loop 108 * CEs [109] --> Loop 109 * CEs [108] --> Loop 110 * CEs [107] --> Loop 111 * CEs [106] --> Loop 112 * CEs [113] --> Loop 113 ### Ranking functions of CR f48_loop_cont(A,B,C,D,E,F,G,H,I,J,K,L,M,N) #### Partial ranking functions of CR f48_loop_cont(A,B,C,D,E,F,G,H,I,J,K,L,M,N) ### Specialization of cost equations f32_loop_cont/14 * CE 21 is refined into CE [114,115,116,117,118,119,120,121,122,123,124,125,126,127,128,129,130,131,132,133,134,135,136,137,138,139,140,141,142,143,144,145,146,147,148,149,150,151,152] * CE 20 is refined into CE [153] ### Cost equations --> "Loop" of f32_loop_cont/14 * CEs [152] --> Loop 114 * CEs [139] --> Loop 115 * CEs [127] --> Loop 116 * CEs [136] --> Loop 117 * CEs [126] --> Loop 118 * CEs [145] --> Loop 119 * CEs [125] --> Loop 120 * CEs [149] --> Loop 121 * CEs [133] --> Loop 122 * CEs [130] --> Loop 123 * CEs [142] --> Loop 124 * CEs [151] --> Loop 125 * CEs [138] --> Loop 126 * CEs [135] --> Loop 127 * CEs [144] --> Loop 128 * CEs [148] --> Loop 129 * CEs [132] --> Loop 130 * CEs [129] --> Loop 131 * CEs [141] --> Loop 132 * CEs [124] --> Loop 133 * CEs [121] --> Loop 134 * CEs [123] --> Loop 135 * CEs [120] --> Loop 136 * CEs [146] --> Loop 137 * CEs [118] --> Loop 138 * CEs [116] --> Loop 139 * CEs [115] --> Loop 140 * CEs [117] --> Loop 141 * CEs [114] --> Loop 142 * CEs [150] --> Loop 143 * CEs [137] --> Loop 144 * CEs [134] --> Loop 145 * CEs [143] --> Loop 146 * CEs [147] --> Loop 147 * CEs [131] --> Loop 148 * CEs [128] --> Loop 149 * CEs [140] --> Loop 150 * CEs [122] --> Loop 151 * CEs [119] --> Loop 152 * CEs [153] --> Loop 153 ### Ranking functions of CR f32_loop_cont(A,B,C,D,E,F,G,H,I,J,K,L,M,N) #### Partial ranking functions of CR f32_loop_cont(A,B,C,D,E,F,G,H,I,J,K,L,M,N) ### Specialization of cost equations f19_loop_cont/14 * CE 14 is refined into CE [154] * CE 15 is refined into CE [155,156,157,158,159,160,161,162,163,164,165,166,167,168,169,170,171,172,173,174,175,176,177,178,179,180,181,182,183,184,185,186,187,188,189,190,191,192,193,194,195,196,197,198,199,200,201,202,203,204,205,206,207,208,209,210,211,212,213,214,215,216,217,218,219,220,221,222,223,224,225,226,227,228,229,230,231,232,233,234,235,236,237,238,239] ### Cost equations --> "Loop" of f19_loop_cont/14 * CEs [154] --> Loop 154 * CEs [230,234,236,238] --> Loop 155 * CEs [235,237,239] --> Loop 156 * CEs [202,203,204] --> Loop 157 * CEs [172,208,209,210,211] --> Loop 158 * CEs [189,190,191] --> Loop 159 * CEs [171,195,196,197,198] --> Loop 160 * CEs [176,177,178] --> Loop 161 * CEs [170,182,183,184,185] --> Loop 162 * CEs [220,222,224] --> Loop 163 * CEs [169,215,219,221,223,225] --> Loop 164 * CEs [231,232,233] --> Loop 165 * CEs [199,200,201] --> Loop 166 * CEs [186,187,188] --> Loop 167 * CEs [173,174,175] --> Loop 168 * CEs [216,217,218] --> Loop 169 * CEs [159,160,161] --> Loop 170 * CEs [156,157,158] --> Loop 171 * CEs [155,165,166,167,168] --> Loop 172 * CEs [226] --> Loop 173 * CEs [227,228,229] --> Loop 174 * CEs [205,206,207] --> Loop 175 * CEs [192,193,194] --> Loop 176 * CEs [179,180,181] --> Loop 177 * CEs [212,213,214] --> Loop 178 * CEs [162,163,164] --> Loop 179 ### Ranking functions of CR f19_loop_cont(A,B,C,D,E,F,G,H,I,J,K,L,M,N) #### Partial ranking functions of CR f19_loop_cont(A,B,C,D,E,F,G,H,I,J,K,L,M,N) ### Specialization of cost equations f13_loop_cont/14 * CE 6 is refined into CE [240,241,242,243,244,245,246,247,248,249,250,251,252,253,254,255,256,257,258,259,260,261,262,263,264,265,266,267,268,269,270,271,272,273,274,275,276,277,278,279,280,281,282,283,284,285,286,287,288] * CE 5 is refined into CE [289] ### Cost equations --> "Loop" of f13_loop_cont/14 * CEs [279,280,281,282,283,284,285,286,287] --> Loop 180 * CEs [258,259,260,261,262,263,264,265,266,278] --> Loop 181 * CEs [249,250,251,252,253,254,255,256,257,277] --> Loop 182 * CEs [267,268,269,270,271,272,273,274,275,276] --> Loop 183 * CEs [240,241,242,243,244,245,246,247,248] --> Loop 184 * CEs [288] --> Loop 185 * CEs [289] --> Loop 186 ### Ranking functions of CR f13_loop_cont(A,B,C,D,E,F,G,H,I,J,K,L,M,N) #### Partial ranking functions of CR f13_loop_cont(A,B,C,D,E,F,G,H,I,J,K,L,M,N) ### Specialization of cost equations f0/13 * CE 1 is refined into CE [290,291,292,293,294,295] ### Cost equations --> "Loop" of f0/13 * CEs [290,291,292,293,294,295] --> Loop 187 ### Ranking functions of CR f0(A,B,C,D,E,F,G,H,I,J,K,L,O) #### Partial ranking functions of CR f0(A,B,C,D,E,F,G,H,I,J,K,L,O) Computing Bounds ===================================== #### Cost of chains of f13(B,F,O,P): * Chain [[49],51]: 1*it(49)+0 Such that:it(49) =< -F+12 with precondition: [B=12,O=3,11>=F,F>=0] * Chain [[49],50]: 1*it(49)+0 Such that:it(49) =< -F+12 with precondition: [B=12,O=7,P=0,11>=F,F>=0] * Chain [51]: 0 with precondition: [B=12,O=3,F>=0] #### Cost of chains of f19(B,C,F,G,O,P,Q,R): * Chain [[52],56]: 1*it(52)+0 Such that:it(52) =< -F+12 with precondition: [B=12,C=1,O=2,P=1,Q=0,R=1,11>=F] * Chain [[52],55]: 1*it(52)+0 Such that:it(52) =< -F+12 with precondition: [B=12,C=1,O=3,11>=F] * Chain [[52],53,[54],56]: 2*it(52)+1 Such that:aux(1) =< -F+10 aux(2) =< -F+11 it(52) =< aux(1) it(52) =< aux(2) with precondition: [B=12,C=1,O=2,P=0,Q=0,R=0,9>=F] * Chain [[52],53,[54],55]: 2*it(52)+1 Such that:aux(3) =< -F+10 aux(4) =< -F+11 it(52) =< aux(3) it(52) =< aux(4) with precondition: [B=12,C=1,O=3,9>=F] * Chain [[52],53,56]: 1*it(52)+1 Such that:it(52) =< -F+11 with precondition: [B=12,C=1,O=2,P=0,Q=0,R=0,10>=F] * Chain [[52],53,55]: 1*it(52)+1 Such that:it(52) =< -F+11 with precondition: [B=12,C=1,O=3,10>=F] * Chain [56]: 0 with precondition: [B=12,O=2,Q=0,R=G,C=P,1>=C,C>=0,F>=12] * Chain [55]: 0 with precondition: [B=12,O=3,1>=C,C>=0] * Chain [53,[54],56]: 1*it(54)+1 Such that:it(54) =< -F+11 with precondition: [B=12,C=1,O=2,P=0,Q=0,R=0,10>=F] * Chain [53,[54],55]: 1*it(54)+1 Such that:it(54) =< -F+11 with precondition: [B=12,C=1,O=3,10>=F] * Chain [53,56]: 1 with precondition: [B=12,C=1,F=11,O=2,P=0,Q=0,R=0] * Chain [53,55]: 1 with precondition: [B=12,C=1,O=3,11>=F] #### Cost of chains of f35(A,B,F,H,I,O,P,Q,R,S): * Chain [[61],63]: 1*it(61)+0 Such that:it(61) =< -H+12 with precondition: [A=0,B=12,O=2,P=0,R=12,S=0,F+1=Q,11>=H,H>=F+1] * Chain [[61],62]: 1*it(61)+0 Such that:it(61) =< -H+12 with precondition: [A=0,B=12,O=3,11>=H,H>=F+1] * Chain [[57],63]: 1*it(57)+0 Such that:it(57) =< -H+12 with precondition: [B=12,O=2,P=1,R=12,S=1,F+1=Q,11>=H,A>=1,H>=F+1] * Chain [[57],62]: 1*it(57)+0 Such that:it(57) =< -H+12 with precondition: [B=12,O=3,11>=H,A>=1,H>=F+1] * Chain [[57],59,[61],63]: 2*it(57)+1 Such that:aux(7) =< -H+10 aux(8) =< -H+11 it(57) =< aux(7) it(57) =< aux(8) with precondition: [B=12,O=2,P=0,R=12,S=0,F+1=Q,9>=H,A>=1,H>=F+1] * Chain [[57],59,[61],62]: 2*it(57)+1 Such that:aux(9) =< -H+10 aux(10) =< -H+11 it(57) =< aux(9) it(57) =< aux(10) with precondition: [B=12,O=3,9>=H,A>=1,H>=F+1] * Chain [[57],59,63]: 1*it(57)+1 Such that:it(57) =< -H+11 with precondition: [B=12,O=2,P=0,R=12,S=0,F+1=Q,10>=H,A>=1,H>=F+1] * Chain [[57],59,62]: 1*it(57)+1 Such that:it(57) =< -H+11 with precondition: [B=12,O=3,10>=H,A>=1,H>=F+1] * Chain [62]: 0 with precondition: [B=12,O=3,10>=F,H>=F+1] * Chain [60,[61],63]: 1*it(61)+1 Such that:it(61) =< -Q+11 with precondition: [B=12,O=2,P=0,R=12,S=0,F+1=H,F+1=Q,0>=A+1,9>=F] * Chain [60,[61],62]: 1*it(61)+1 Such that:it(61) =< -F+10 with precondition: [B=12,O=3,F+1=H,0>=A+1,9>=F] * Chain [60,63]: 1 with precondition: [B=12,F=10,H=11,O=2,P=0,Q=11,R=12,S=0,0>=A+1] * Chain [60,62]: 1 with precondition: [B=12,O=3,F+1=H,0>=A+1,10>=F] * Chain [59,[61],63]: 1*it(61)+1 Such that:it(61) =< -H+11 with precondition: [B=12,O=2,P=0,R=12,S=0,F+1=Q,10>=H,A>=1,H>=F+1] * Chain [59,[61],62]: 1*it(61)+1 Such that:it(61) =< -H+11 with precondition: [B=12,O=3,10>=H,A>=1,H>=F+1] * Chain [59,63]: 1 with precondition: [B=12,H=11,O=2,P=0,R=12,S=0,F+1=Q,10>=F,A>=1] * Chain [59,62]: 1 with precondition: [B=12,O=3,11>=H,A>=1,H>=F+1] * Chain [58,[57],63]: 1*it(57)+1 Such that:it(57) =< -Q+11 with precondition: [B=12,O=2,P=1,R=12,S=1,F+1=H,F+1=Q,0>=A+1,9>=F] * Chain [58,[57],62]: 1*it(57)+1 Such that:it(57) =< -F+10 with precondition: [B=12,O=3,F+1=H,0>=A+1,9>=F] * Chain [58,[57],59,[61],63]: 2*it(57)+2 Such that:aux(7) =< -Q+9 aux(8) =< -Q+10 it(57) =< aux(7) it(57) =< aux(8) with precondition: [B=12,O=2,P=0,R=12,S=0,F+1=H,F+1=Q,0>=A+1,7>=F] * Chain [58,[57],59,[61],62]: 2*it(57)+2 Such that:aux(9) =< -H+9 aux(10) =< -H+10 it(57) =< aux(9) it(57) =< aux(10) with precondition: [B=12,O=3,F+1=H,0>=A+1,7>=F] * Chain [58,[57],59,63]: 1*it(57)+2 Such that:it(57) =< -Q+10 with precondition: [B=12,O=2,P=0,R=12,S=0,F+1=H,F+1=Q,0>=A+1,8>=F] * Chain [58,[57],59,62]: 1*it(57)+2 Such that:it(57) =< -F+9 with precondition: [B=12,O=3,F+1=H,0>=A+1,8>=F] * Chain [58,63]: 1 with precondition: [B=12,F=10,H=11,O=2,P=1,Q=11,R=12,S=1,0>=A+1] * Chain [58,62]: 1 with precondition: [B=12,O=3,F+1=H,0>=A+1,10>=F] * Chain [58,59,[61],63]: 1*it(61)+2 Such that:it(61) =< -Q+10 with precondition: [B=12,O=2,P=0,R=12,S=0,F+1=H,F+1=Q,0>=A+1,8>=F] * Chain [58,59,[61],62]: 1*it(61)+2 Such that:it(61) =< -F+9 with precondition: [B=12,O=3,F+1=H,0>=A+1,8>=F] * Chain [58,59,63]: 2 with precondition: [B=12,F=9,H=10,O=2,P=0,Q=10,R=12,S=0,0>=A+1] * Chain [58,59,62]: 2 with precondition: [B=12,O=3,F+1=H,0>=A+1,9>=F] #### Cost of chains of f32(A,B,F,H,I,O,P,Q,R,S): * Chain [[64],85]: 1*it(64)+1*s(19)+0 Such that:aux(18) =< -F+11 it(64) =< aux(18) s(19) =< it(64)*aux(18) with precondition: [A=1,B=12,O=3,10>=F] * Chain [[64],80]: 1*it(64)+1*s(19)+0 Such that:it(64) =< -F+10 aux(17) =< -F+11 it(64) =< aux(17) s(19) =< it(64)*aux(17) with precondition: [A=1,B=12,O=3,9>=F] * Chain [[64],79]: 2*it(64)+1*s(19)+1 Such that:aux(19) =< -F+10 aux(20) =< -F+11 it(64) =< aux(19) it(64) =< aux(20) s(19) =< it(64)*aux(20) with precondition: [A=1,B=12,O=3,9>=F] * Chain [[64],78]: 1*it(64)+1*s(19)+2*s(22)+1 Such that:aux(17) =< -F+11 aux(21) =< -F+9 aux(22) =< -F+10 it(64) =< aux(21) s(21) =< aux(21) it(64) =< aux(22) s(21) =< aux(22) s(22) =< s(21) it(64) =< aux(17) s(19) =< it(64)*aux(17) with precondition: [A=1,B=12,O=3,8>=F] * Chain [[64],77]: 1*it(64)+1*s(19)+2*s(25)+1 Such that:s(23) =< -F+8 aux(17) =< -F+11 aux(23) =< -F+9 aux(24) =< -F+10 it(64) =< aux(23) s(23) =< aux(23) s(24) =< aux(23) it(64) =< aux(24) s(24) =< aux(24) s(25) =< s(23) s(25) =< s(24) it(64) =< aux(17) s(19) =< it(64)*aux(17) with precondition: [A=1,B=12,O=3,7>=F] * Chain [[64],76]: 1*it(64)+1*s(19)+0 Such that:aux(25) =< -F+11 it(64) =< aux(25) s(19) =< it(64)*aux(25) with precondition: [A=1,B=12,O=6,P=1,Q=0,R=12,S=1,10>=F] * Chain [[64],72,85]: 1*it(64)+1*s(19)+2 Such that:it(64) =< -F+10 aux(17) =< -F+11 it(64) =< aux(17) s(19) =< it(64)*aux(17) with precondition: [A=1,B=12,O=3,9>=F] * Chain [[64],72,76]: 1*it(64)+1*s(19)+2 Such that:it(64) =< -F+10 aux(17) =< -F+11 it(64) =< aux(17) s(19) =< it(64)*aux(17) with precondition: [A=1,B=12,O=6,P=0,Q=0,R=12,S=0,9>=F] * Chain [[64],67,[75],86]: 1*it(64)+2*it(75)+1*s(19)+1*s(29)+2*s(31)+2 Such that:aux(28) =< -F+8 aux(17) =< -F+11 aux(31) =< -F+9 aux(32) =< -F+10 aux(28) =< aux(31) aux(30) =< aux(31) it(64) =< aux(31) aux(30) =< aux(32) it(64) =< aux(32) it(75) =< aux(28) it(75) =< aux(30) s(29) =< it(75)*aux(30) s(31) =< aux(30) it(64) =< aux(17) s(19) =< it(64)*aux(17) with precondition: [A=1,B=12,O=3,7>=F] * Chain [[64],67,[75],85]: 1*it(64)+3*it(75)+1*s(19)+1*s(29)+2 Such that:aux(17) =< -F+11 aux(35) =< -F+9 aux(36) =< -F+10 aux(34) =< aux(35) it(64) =< aux(35) aux(34) =< aux(36) it(64) =< aux(36) it(75) =< aux(34) s(29) =< it(75)*aux(34) it(64) =< aux(17) s(19) =< it(64)*aux(17) with precondition: [A=1,B=12,O=3,8>=F] * Chain [[64],67,[75],80]: 1*it(64)+1*it(75)+1*s(19)+1*s(29)+2*s(31)+2 Such that:it(75) =< -F+8 aux(17) =< -F+11 aux(38) =< -F+9 aux(39) =< -F+10 aux(37) =< aux(38) it(64) =< aux(38) it(75) =< aux(38) aux(37) =< aux(39) it(64) =< aux(39) it(75) =< aux(37) s(29) =< it(75)*aux(37) s(31) =< aux(37) it(64) =< aux(17) s(19) =< it(64)*aux(17) with precondition: [A=1,B=12,O=3,7>=F] * Chain [[64],67,[75],76]: 1*it(64)+3*it(75)+1*s(19)+1*s(29)+2 Such that:aux(17) =< -F+11 aux(42) =< -F+9 aux(43) =< -F+10 aux(41) =< aux(42) it(64) =< aux(42) aux(41) =< aux(43) it(64) =< aux(43) it(75) =< aux(41) s(29) =< it(75)*aux(41) it(64) =< aux(17) s(19) =< it(64)*aux(17) with precondition: [A=1,B=12,O=6,P=0,Q=0,R=12,S=0,8>=F] * Chain [[64],67,86]: 1*it(64)+1*s(19)+3*s(26)+2 Such that:aux(17) =< -F+11 aux(45) =< -F+9 aux(46) =< -F+10 aux(44) =< aux(45) it(64) =< aux(45) aux(44) =< aux(46) it(64) =< aux(46) s(26) =< aux(44) it(64) =< aux(17) s(19) =< it(64)*aux(17) with precondition: [A=1,B=12,O=3,8>=F] * Chain [[64],67,85]: 1*it(64)+1*s(19)+2*s(31)+2 Such that:aux(17) =< -F+11 aux(47) =< -F+9 aux(48) =< -F+10 it(64) =< aux(47) s(30) =< aux(47) it(64) =< aux(48) s(30) =< aux(48) s(31) =< s(30) it(64) =< aux(17) s(19) =< it(64)*aux(17) with precondition: [A=1,B=12,O=3,8>=F] * Chain [[64],67,80]: 1*it(64)+1*s(19)+2*s(31)+2 Such that:aux(17) =< -F+11 aux(49) =< -F+9 aux(50) =< -F+10 it(64) =< aux(49) s(30) =< aux(49) it(64) =< aux(50) s(30) =< aux(50) s(31) =< s(30) it(64) =< aux(17) s(19) =< it(64)*aux(17) with precondition: [A=1,B=12,O=3,8>=F] * Chain [[64],66,[75],86]: 1*it(64)+4*it(75)+1*s(19)+1*s(29)+2 Such that:aux(51) =< -F+8 aux(17) =< -F+11 aux(53) =< -F+9 aux(54) =< -F+10 aux(51) =< aux(53) aux(52) =< aux(53) it(64) =< aux(53) aux(52) =< aux(54) it(64) =< aux(54) it(75) =< aux(51) it(75) =< aux(52) s(29) =< it(75)*aux(52) it(64) =< aux(17) s(19) =< it(64)*aux(17) with precondition: [A=1,B=12,O=3,7>=F] * Chain [[64],66,[75],85]: 1*it(64)+1*it(75)+1*s(19)+1*s(29)+2*s(34)+2 Such that:s(32) =< -F+8 aux(17) =< -F+11 aux(56) =< -F+9 aux(57) =< -F+10 aux(55) =< aux(56) it(64) =< aux(56) s(32) =< aux(56) aux(55) =< aux(57) it(64) =< aux(57) it(75) =< aux(55) s(29) =< it(75)*aux(55) s(34) =< s(32) s(34) =< aux(55) it(64) =< aux(17) s(19) =< it(64)*aux(17) with precondition: [A=1,B=12,O=3,7>=F] * Chain [[64],66,[75],80]: 1*it(64)+3*it(75)+1*s(19)+1*s(29)+2 Such that:aux(58) =< -F+8 aux(17) =< -F+11 aux(60) =< -F+9 aux(61) =< -F+10 aux(58) =< aux(60) aux(59) =< aux(60) it(64) =< aux(60) aux(59) =< aux(61) it(64) =< aux(61) it(75) =< aux(58) it(75) =< aux(59) s(29) =< it(75)*aux(59) it(64) =< aux(17) s(19) =< it(64)*aux(17) with precondition: [A=1,B=12,O=3,7>=F] * Chain [[64],66,[75],76]: 1*it(64)+1*it(75)+1*s(19)+1*s(29)+2*s(34)+2 Such that:s(32) =< -F+8 aux(17) =< -F+11 aux(63) =< -F+9 aux(64) =< -F+10 aux(62) =< aux(63) it(64) =< aux(63) s(32) =< aux(63) aux(62) =< aux(64) it(64) =< aux(64) it(75) =< aux(62) s(29) =< it(75)*aux(62) s(34) =< s(32) s(34) =< aux(62) it(64) =< aux(17) s(19) =< it(64)*aux(17) with precondition: [A=1,B=12,O=6,P=0,Q=0,R=12,S=0,7>=F] * Chain [[64],66,86]: 1*it(64)+1*s(19)+1*s(26)+2*s(34)+2 Such that:s(32) =< -F+8 aux(17) =< -F+11 aux(66) =< -F+9 aux(67) =< -F+10 aux(65) =< aux(66) it(64) =< aux(66) s(32) =< aux(66) aux(65) =< aux(67) it(64) =< aux(67) s(26) =< aux(65) s(34) =< s(32) s(34) =< aux(65) it(64) =< aux(17) s(19) =< it(64)*aux(17) with precondition: [A=1,B=12,O=3,7>=F] * Chain [[64],66,85]: 1*it(64)+1*s(19)+2*s(34)+2 Such that:s(32) =< -F+8 aux(17) =< -F+11 aux(68) =< -F+9 aux(69) =< -F+10 it(64) =< aux(68) s(32) =< aux(68) s(33) =< aux(68) it(64) =< aux(69) s(33) =< aux(69) s(34) =< s(32) s(34) =< s(33) it(64) =< aux(17) s(19) =< it(64)*aux(17) with precondition: [A=1,B=12,O=3,7>=F] * Chain [[64],66,80]: 1*it(64)+1*s(19)+2*s(34)+2 Such that:s(32) =< -F+8 aux(17) =< -F+11 aux(70) =< -F+9 aux(71) =< -F+10 it(64) =< aux(70) s(32) =< aux(70) s(33) =< aux(70) it(64) =< aux(71) s(33) =< aux(71) s(34) =< s(32) s(34) =< s(33) it(64) =< aux(17) s(19) =< it(64)*aux(17) with precondition: [A=1,B=12,O=3,7>=F] * Chain [85]: 0 with precondition: [B=12,O=3,1>=A,A>=0] * Chain [80]: 0 with precondition: [B=12,O=3,1>=A,10>=F,A>=0] * Chain [79]: 1*s(20)+1 Such that:s(20) =< -F+11 with precondition: [A=1,B=12,O=3,10>=F] * Chain [78]: 2*s(22)+1 Such that:s(21) =< -F+10 s(22) =< s(21) with precondition: [A=1,B=12,O=3,9>=F] * Chain [77]: 2*s(25)+1 Such that:s(23) =< -F+9 s(24) =< -F+10 s(25) =< s(23) s(25) =< s(24) with precondition: [A=1,B=12,O=3,8>=F] * Chain [76]: 0 with precondition: [B=12,O=6,Q=0,R=H,S=I,A=P,1>=A,A>=0,F>=11] * Chain [72,85]: 2 with precondition: [A=1,B=12,F=10,O=3] * Chain [72,76]: 2 with precondition: [A=1,B=12,F=10,O=6,P=0,Q=0,R=12,S=0] * Chain [67,[75],86]: 2*it(75)+1*s(29)+2*s(31)+2 Such that:aux(28) =< -F+9 aux(30) =< -F+10 it(75) =< aux(28) it(75) =< aux(30) s(29) =< it(75)*aux(30) s(31) =< aux(30) with precondition: [A=1,B=12,O=3,8>=F] * Chain [67,[75],85]: 3*it(75)+1*s(29)+2 Such that:aux(34) =< -F+10 it(75) =< aux(34) s(29) =< it(75)*aux(34) with precondition: [A=1,B=12,O=3,9>=F] * Chain [67,[75],80]: 1*it(75)+1*s(29)+2*s(31)+2 Such that:it(75) =< -F+9 aux(37) =< -F+10 it(75) =< aux(37) s(29) =< it(75)*aux(37) s(31) =< aux(37) with precondition: [A=1,B=12,O=3,8>=F] * Chain [67,[75],76]: 3*it(75)+1*s(29)+2 Such that:aux(41) =< -F+10 it(75) =< aux(41) s(29) =< it(75)*aux(41) with precondition: [A=1,B=12,O=6,P=0,Q=0,R=12,S=0,9>=F] * Chain [67,86]: 3*s(26)+2 Such that:aux(44) =< -F+10 s(26) =< aux(44) with precondition: [A=1,B=12,O=3,9>=F] * Chain [67,85]: 2*s(31)+2 Such that:s(30) =< -F+10 s(31) =< s(30) with precondition: [A=1,B=12,O=3,9>=F] * Chain [67,80]: 2*s(31)+2 Such that:s(30) =< -F+10 s(31) =< s(30) with precondition: [A=1,B=12,O=3,9>=F] * Chain [66,[75],86]: 4*it(75)+1*s(29)+2 Such that:aux(51) =< -F+9 aux(52) =< -F+10 it(75) =< aux(51) it(75) =< aux(52) s(29) =< it(75)*aux(52) with precondition: [A=1,B=12,O=3,8>=F] * Chain [66,[75],85]: 1*it(75)+1*s(29)+2*s(34)+2 Such that:s(32) =< -F+9 aux(55) =< -F+10 it(75) =< aux(55) s(29) =< it(75)*aux(55) s(34) =< s(32) s(34) =< aux(55) with precondition: [A=1,B=12,O=3,8>=F] * Chain [66,[75],80]: 3*it(75)+1*s(29)+2 Such that:aux(58) =< -F+9 aux(59) =< -F+10 it(75) =< aux(58) it(75) =< aux(59) s(29) =< it(75)*aux(59) with precondition: [A=1,B=12,O=3,8>=F] * Chain [66,[75],76]: 1*it(75)+1*s(29)+2*s(34)+2 Such that:s(32) =< -F+9 aux(62) =< -F+10 it(75) =< aux(62) s(29) =< it(75)*aux(62) s(34) =< s(32) s(34) =< aux(62) with precondition: [A=1,B=12,O=6,P=0,Q=0,R=12,S=0,8>=F] * Chain [66,86]: 1*s(26)+2*s(34)+2 Such that:s(32) =< -F+9 aux(65) =< -F+10 s(26) =< aux(65) s(34) =< s(32) s(34) =< aux(65) with precondition: [A=1,B=12,O=3,8>=F] * Chain [66,85]: 2*s(34)+2 Such that:s(32) =< -F+9 s(33) =< -F+10 s(34) =< s(32) s(34) =< s(33) with precondition: [A=1,B=12,O=3,8>=F] * Chain [66,80]: 2*s(34)+2 Such that:s(32) =< -F+9 s(33) =< -F+10 s(34) =< s(32) s(34) =< s(33) with precondition: [A=1,B=12,O=3,8>=F] #### Cost of chains of f48(B,C,D,F,J,K,L,O,P,Q,R,S,T,U): * Chain [[87,88],94]: 2*it(87)+0 Such that:aux(87) =< -F+11 it(87) =< aux(87) with precondition: [B=12,C=0,D=1,O=5,P=0,Q=1,R=11,T=1,U=1,10>=F] * Chain [[87,88],93]: 2*it(87)+0 Such that:aux(88) =< -F+11 it(87) =< aux(88) with precondition: [B=12,D=1,O=3,10>=F] * Chain [[87,88],92]: 2*it(87)+0 Such that:aux(89) =< -F+11 it(87) =< aux(89) with precondition: [B=12,D=1,O=4,Q=1,R=11,T=1,C=P,L=U,0>=C+1,10>=F] * Chain [[87,88],91]: 2*it(87)+0 Such that:aux(90) =< -F+11 it(87) =< aux(90) with precondition: [B=12,D=1,O=4,Q=1,R=11,T=1,C=P,L=U,10>=F,C>=1] * Chain [[87,88],89,[90],94]: 2*it(87)+1*it(90)+1 Such that:aux(85) =< -F+11 aux(91) =< -F+9 aux(92) =< -F+10 aux(86) =< aux(91) it(90) =< aux(91) aux(86) =< aux(92) it(90) =< aux(92) it(87) =< aux(85) it(87) =< aux(86) with precondition: [B=12,C=0,D=1,O=5,P=0,Q=0,R=11,T=0,U=1,8>=F] * Chain [[87,88],89,[90],93]: 2*it(87)+1*it(90)+1 Such that:aux(85) =< -F+11 aux(93) =< -F+9 aux(94) =< -F+10 aux(86) =< aux(93) it(90) =< aux(93) aux(86) =< aux(94) it(90) =< aux(94) it(87) =< aux(85) it(87) =< aux(86) with precondition: [B=12,D=1,O=3,8>=F] * Chain [[87,88],89,[90],92]: 2*it(87)+1*it(90)+1 Such that:aux(85) =< -F+11 aux(95) =< -F+9 aux(96) =< -F+10 aux(86) =< aux(95) it(90) =< aux(95) aux(86) =< aux(96) it(90) =< aux(96) it(87) =< aux(85) it(87) =< aux(86) with precondition: [B=12,D=1,O=4,Q=0,R=11,T=0,C=P,L=U,0>=C+1,8>=F] * Chain [[87,88],89,[90],91]: 2*it(87)+1*it(90)+1 Such that:aux(85) =< -F+11 aux(97) =< -F+9 aux(98) =< -F+10 aux(86) =< aux(97) it(90) =< aux(97) aux(86) =< aux(98) it(90) =< aux(98) it(87) =< aux(85) it(87) =< aux(86) with precondition: [B=12,D=1,O=4,Q=0,R=11,T=0,C=P,L=U,8>=F,C>=1] * Chain [[87,88],89,94]: 2*it(87)+1 Such that:aux(86) =< -F+10 aux(85) =< -F+11 it(87) =< aux(85) it(87) =< aux(86) with precondition: [B=12,C=0,D=1,O=5,P=0,Q=0,R=11,T=0,U=1,9>=F] * Chain [[87,88],89,93]: 2*it(87)+1 Such that:aux(86) =< -F+10 aux(85) =< -F+11 it(87) =< aux(85) it(87) =< aux(86) with precondition: [B=12,D=1,O=3,9>=F] * Chain [[87,88],89,92]: 2*it(87)+1 Such that:aux(86) =< -F+10 aux(85) =< -F+11 it(87) =< aux(85) it(87) =< aux(86) with precondition: [B=12,D=1,O=4,Q=0,R=11,T=0,C=P,L=U,0>=C+1,9>=F] * Chain [[87,88],89,91]: 2*it(87)+1 Such that:aux(86) =< -F+10 aux(85) =< -F+11 it(87) =< aux(85) it(87) =< aux(86) with precondition: [B=12,D=1,O=4,Q=0,R=11,T=0,C=P,L=U,9>=F,C>=1] * Chain [94]: 0 with precondition: [B=12,C=0,O=5,P=0,U=1,S=J,T=K,D=Q,F=R,1>=D,D>=0,F>=11] * Chain [93]: 0 with precondition: [B=12,O=3,1>=D,D>=0] * Chain [92]: 0 with precondition: [B=12,O=4,S=J,T=K,U=L,C=P,D=Q,F=R,0>=C+1,1>=D,D>=0,F>=11] * Chain [91]: 0 with precondition: [B=12,O=4,S=J,T=K,U=L,C=P,D=Q,F=R,1>=D,C>=1,D>=0,F>=11] * Chain [89,[90],94]: 1*it(90)+1 Such that:it(90) =< -F+10 with precondition: [B=12,C=0,D=1,O=5,P=0,Q=0,R=11,T=0,U=1,9>=F] * Chain [89,[90],93]: 1*it(90)+1 Such that:it(90) =< -F+10 with precondition: [B=12,D=1,O=3,9>=F] * Chain [89,[90],92]: 1*it(90)+1 Such that:it(90) =< -F+10 with precondition: [B=12,D=1,O=4,Q=0,R=11,T=0,C=P,L=U,0>=C+1,9>=F] * Chain [89,[90],91]: 1*it(90)+1 Such that:it(90) =< -F+10 with precondition: [B=12,D=1,O=4,Q=0,R=11,T=0,C=P,L=U,9>=F,C>=1] * Chain [89,94]: 1 with precondition: [B=12,C=0,D=1,F=10,O=5,P=0,Q=0,R=11,T=0,U=1] * Chain [89,93]: 1 with precondition: [B=12,D=1,O=3,10>=F] * Chain [89,92]: 1 with precondition: [B=12,D=1,F=10,O=4,Q=0,R=11,T=0,C=P,L=U,0>=C+1] * Chain [89,91]: 1 with precondition: [B=12,D=1,F=10,O=4,Q=0,R=11,T=0,C=P,L=U,C>=1] #### Cost of chains of f63(A,B,C,D,E,F,G,H,I,J,K,L,O): * Chain [97]: 0 with precondition: [B=12,D=0] * Chain [96]: 0 with precondition: [B=12,0>=D+1] * Chain [95]: 0 with precondition: [B=12,D>=1] #### Cost of chains of f62(A,B,C,D,E,F,G,H,I,J,K,L,O): * Chain [104]: 0 with precondition: [A=0,B=12] * Chain [103]: 0 with precondition: [B=12,D=0,0>=A+1] * Chain [102]: 0 with precondition: [B=12,D=0,A>=1] * Chain [101]: 0 with precondition: [B=12,0>=A+1,0>=D+1] * Chain [100]: 0 with precondition: [B=12,0>=A+1,D>=1] * Chain [99]: 0 with precondition: [B=12,0>=D+1,A>=1] * Chain [98]: 0 with precondition: [B=12,A>=1,D>=1] #### Cost of chains of f48_loop_cont(A,B,C,D,E,F,G,H,I,J,K,L,M,N): * Chain [113]: 0 with precondition: [A=3,C=12] * Chain [112]: 0 with precondition: [A=4,B=0,C=12] * Chain [111]: 0 with precondition: [A=4,C=12,E=0,0>=B+1] * Chain [110]: 0 with precondition: [A=4,C=12,E=0,B>=1] * Chain [109]: 0 with precondition: [A=4,C=12,0>=B+1,0>=E+1] * Chain [108]: 0 with precondition: [A=4,C=12,0>=B+1,E>=1] * Chain [107]: 0 with precondition: [A=4,C=12,0>=E+1,B>=1] * Chain [106]: 0 with precondition: [A=4,C=12,B>=1,E>=1] * Chain [105]: 0 with precondition: [A=5,C=12] #### Cost of chains of f32_loop_cont(A,B,C,D,E,F,G,H,I,J,K,L,M,N): * Chain [153]: 0 with precondition: [A=3,C=12,E=1] * Chain [152]: 1 with precondition: [A=6,B=0,C=12,E=1,G=10,0>=D+1] * Chain [151]: 1 with precondition: [A=6,B=0,C=12,E=1,G=10,D>=1] * Chain [150]: 2*s(249)+0 Such that:s(248) =< -G+11 s(249) =< s(248) with precondition: [A=6,B=0,C=12,E=1,0>=D+1,10>=G] * Chain [149]: 1*s(252)+2*s(253)+1 Such that:s(251) =< -G+10 s(250) =< -G+11 s(252) =< s(251) s(253) =< s(250) s(253) =< s(251) with precondition: [A=6,B=0,C=12,E=1,0>=D+1,9>=G] * Chain [148]: 1*s(258)+2*s(259)+1 Such that:s(255) =< -G+9 s(256) =< -G+10 s(254) =< -G+11 s(257) =< s(255) s(258) =< s(255) s(257) =< s(256) s(258) =< s(256) s(259) =< s(254) s(259) =< s(257) with precondition: [A=6,B=0,C=12,E=1,0>=D+1,8>=G] * Chain [147]: 0 with precondition: [A=6,B=0,C=12,E=1,0>=D+1,G>=11] * Chain [146]: 2*s(261)+0 Such that:s(260) =< -G+11 s(261) =< s(260) with precondition: [A=6,B=0,C=12,E=1,10>=G,D>=1] * Chain [145]: 1*s(264)+2*s(265)+1 Such that:s(263) =< -G+10 s(262) =< -G+11 s(264) =< s(263) s(265) =< s(262) s(265) =< s(263) with precondition: [A=6,B=0,C=12,E=1,9>=G,D>=1] * Chain [144]: 1*s(270)+2*s(271)+1 Such that:s(267) =< -G+9 s(268) =< -G+10 s(266) =< -G+11 s(269) =< s(267) s(270) =< s(267) s(269) =< s(268) s(270) =< s(268) s(271) =< s(266) s(271) =< s(269) with precondition: [A=6,B=0,C=12,E=1,8>=G,D>=1] * Chain [143]: 0 with precondition: [A=6,B=0,C=12,E=1,D>=1,G>=11] * Chain [142]: 1 with precondition: [A=6,C=12,D=0,E=1,G=10] * Chain [141]: 2*s(273)+0 Such that:s(272) =< -G+11 s(273) =< s(272) with precondition: [A=6,C=12,D=0,E=1,10>=G] * Chain [140]: 1*s(276)+2*s(277)+1 Such that:s(275) =< -G+10 s(274) =< -G+11 s(276) =< s(275) s(277) =< s(274) s(277) =< s(275) with precondition: [A=6,C=12,D=0,E=1,9>=G] * Chain [139]: 1*s(282)+2*s(283)+1 Such that:s(279) =< -G+9 s(280) =< -G+10 s(278) =< -G+11 s(281) =< s(279) s(282) =< s(279) s(281) =< s(280) s(282) =< s(280) s(283) =< s(278) s(283) =< s(281) with precondition: [A=6,C=12,D=0,E=1,8>=G] * Chain [138]: 0 with precondition: [A=6,C=12,D=0,E=1,G>=11] * Chain [137]: 0 with precondition: [A=6,C=12,E=1] * Chain [136]: 1 with precondition: [A=6,C=12,E=1,G=10,0>=B+1,0>=D+1] * Chain [135]: 1 with precondition: [A=6,C=12,E=1,G=10,0>=B+1,D>=1] * Chain [134]: 1 with precondition: [A=6,C=12,E=1,G=10,0>=D+1,B>=1] * Chain [133]: 1 with precondition: [A=6,C=12,E=1,G=10,B>=1,D>=1] * Chain [132]: 2*s(285)+0 Such that:s(284) =< -G+11 s(285) =< s(284) with precondition: [A=6,C=12,E=1,0>=B+1,0>=D+1,10>=G] * Chain [131]: 1*s(288)+2*s(289)+1 Such that:s(287) =< -G+10 s(286) =< -G+11 s(288) =< s(287) s(289) =< s(286) s(289) =< s(287) with precondition: [A=6,C=12,E=1,0>=B+1,0>=D+1,9>=G] * Chain [130]: 1*s(294)+2*s(295)+1 Such that:s(291) =< -G+9 s(292) =< -G+10 s(290) =< -G+11 s(293) =< s(291) s(294) =< s(291) s(293) =< s(292) s(294) =< s(292) s(295) =< s(290) s(295) =< s(293) with precondition: [A=6,C=12,E=1,0>=B+1,0>=D+1,8>=G] * Chain [129]: 0 with precondition: [A=6,C=12,E=1,0>=B+1,0>=D+1,G>=11] * Chain [128]: 2*s(297)+0 Such that:s(296) =< -G+11 s(297) =< s(296) with precondition: [A=6,C=12,E=1,0>=B+1,10>=G,D>=1] * Chain [127]: 1*s(300)+2*s(301)+1 Such that:s(299) =< -G+10 s(298) =< -G+11 s(300) =< s(299) s(301) =< s(298) s(301) =< s(299) with precondition: [A=6,C=12,E=1,0>=B+1,9>=G,D>=1] * Chain [126]: 1*s(306)+2*s(307)+1 Such that:s(303) =< -G+9 s(304) =< -G+10 s(302) =< -G+11 s(305) =< s(303) s(306) =< s(303) s(305) =< s(304) s(306) =< s(304) s(307) =< s(302) s(307) =< s(305) with precondition: [A=6,C=12,E=1,0>=B+1,8>=G,D>=1] * Chain [125]: 0 with precondition: [A=6,C=12,E=1,0>=B+1,D>=1,G>=11] * Chain [124]: 2*s(309)+0 Such that:s(308) =< -G+11 s(309) =< s(308) with precondition: [A=6,C=12,E=1,0>=D+1,10>=G,B>=1] * Chain [123]: 1*s(312)+2*s(313)+1 Such that:s(311) =< -G+10 s(310) =< -G+11 s(312) =< s(311) s(313) =< s(310) s(313) =< s(311) with precondition: [A=6,C=12,E=1,0>=D+1,9>=G,B>=1] * Chain [122]: 1*s(318)+2*s(319)+1 Such that:s(315) =< -G+9 s(316) =< -G+10 s(314) =< -G+11 s(317) =< s(315) s(318) =< s(315) s(317) =< s(316) s(318) =< s(316) s(319) =< s(314) s(319) =< s(317) with precondition: [A=6,C=12,E=1,0>=D+1,8>=G,B>=1] * Chain [121]: 0 with precondition: [A=6,C=12,E=1,0>=D+1,B>=1,G>=11] * Chain [120]: 2*s(321)+1 Such that:s(320) =< -G+11 s(321) =< s(320) with precondition: [A=6,C=12,E=1,10>=G] * Chain [119]: 2*s(323)+0 Such that:s(322) =< -G+11 s(323) =< s(322) with precondition: [A=6,C=12,E=1,10>=G,B>=1,D>=1] * Chain [118]: 1*s(326)+2*s(327)+1 Such that:s(325) =< -G+10 s(324) =< -G+11 s(326) =< s(325) s(327) =< s(324) s(327) =< s(325) with precondition: [A=6,C=12,E=1,9>=G] * Chain [117]: 1*s(330)+2*s(331)+1 Such that:s(329) =< -G+10 s(328) =< -G+11 s(330) =< s(329) s(331) =< s(328) s(331) =< s(329) with precondition: [A=6,C=12,E=1,9>=G,B>=1,D>=1] * Chain [116]: 1*s(336)+2*s(337)+1 Such that:s(333) =< -G+9 s(334) =< -G+10 s(332) =< -G+11 s(335) =< s(333) s(336) =< s(333) s(335) =< s(334) s(336) =< s(334) s(337) =< s(332) s(337) =< s(335) with precondition: [A=6,C=12,E=1,8>=G] * Chain [115]: 1*s(342)+2*s(343)+1 Such that:s(339) =< -G+9 s(340) =< -G+10 s(338) =< -G+11 s(341) =< s(339) s(342) =< s(339) s(341) =< s(340) s(342) =< s(340) s(343) =< s(338) s(343) =< s(341) with precondition: [A=6,C=12,E=1,8>=G,B>=1,D>=1] * Chain [114]: 0 with precondition: [A=6,C=12,E=1,B>=1,D>=1,G>=11] #### Cost of chains of f19_loop_cont(A,B,C,D,E,F,G,H,I,J,K,L,M,N): * Chain [179]: 88 with precondition: [A=2,B=1,C=12,D=0,E=1,G=10] * Chain [178]: 3*s(357)+3*s(358)+2*s(360)+1*s(366)+2*s(367)+1*s(375)+2*s(376)+1 Such that:s(371) =< 9 aux(105) =< 10 aux(106) =< 11 aux(107) =< -G+11 s(374) =< s(371) s(375) =< s(371) s(374) =< aux(105) s(375) =< aux(105) s(376) =< aux(106) s(376) =< s(374) s(357) =< aux(107) s(358) =< s(357)*aux(107) s(366) =< aux(105) s(367) =< aux(106) s(367) =< aux(105) s(360) =< aux(106) with precondition: [A=2,B=1,C=12,D=0,E=1,10>=G] * Chain [177]: 3*s(379)+9*s(380)+3*s(381)+3*s(382)+2*s(384)+1*s(393)+2*s(394)+1*s(405)+2*s(406)+3 Such that:s(401) =< 9 aux(108) =< 10 aux(109) =< 11 aux(110) =< -G+10 aux(111) =< -G+11 s(404) =< s(401) s(405) =< s(401) s(404) =< aux(108) s(405) =< aux(108) s(406) =< aux(109) s(406) =< s(404) s(379) =< aux(110) s(380) =< aux(110) s(381) =< s(380)*aux(110) s(379) =< aux(111) s(382) =< s(379)*aux(111) s(393) =< aux(108) s(394) =< aux(109) s(394) =< aux(108) s(384) =< aux(109) with precondition: [A=2,B=1,C=12,D=0,E=1,9>=G] * Chain [176]: 3*s(410)+3*s(411)+6*s(412)+3*s(414)+9*s(415)+3*s(416)+3*s(417)+2*s(419)+1*s(433)+2*s(434)+1*s(450)+2*s(451)+3 Such that:s(446) =< 9 aux(112) =< 10 aux(113) =< 11 aux(114) =< -G+9 aux(115) =< -G+10 aux(116) =< -G+11 s(449) =< s(446) s(450) =< s(446) s(449) =< aux(112) s(450) =< aux(112) s(451) =< aux(113) s(451) =< s(449) s(410) =< aux(115) s(411) =< s(410)*aux(115) s(412) =< aux(114) s(412) =< aux(115) s(413) =< aux(114) s(414) =< aux(114) s(413) =< aux(115) s(414) =< aux(115) s(415) =< s(413) s(416) =< s(415)*s(413) s(414) =< aux(116) s(417) =< s(414)*aux(116) s(433) =< aux(112) s(434) =< aux(113) s(434) =< aux(112) s(419) =< aux(113) with precondition: [A=2,B=1,C=12,D=0,E=1,8>=G] * Chain [175]: 3*s(457)+3*s(458)+3*s(459)+6*s(460)+3*s(461)+2*s(463)+1*s(476)+2*s(477)+1*s(492)+2*s(493)+3 Such that:s(488) =< 9 aux(117) =< 10 aux(118) =< 11 aux(119) =< -G+8 aux(120) =< -G+9 aux(121) =< -G+10 aux(122) =< -G+11 s(452) =< aux(119) s(491) =< s(488) s(492) =< s(488) s(491) =< aux(117) s(492) =< aux(117) s(493) =< aux(118) s(493) =< s(491) s(456) =< aux(120) s(457) =< aux(120) s(452) =< aux(120) s(456) =< aux(121) s(457) =< aux(121) s(458) =< s(456) s(459) =< s(458)*s(456) s(460) =< s(452) s(460) =< s(456) s(457) =< aux(122) s(461) =< s(457)*aux(122) s(476) =< aux(117) s(477) =< aux(118) s(477) =< aux(117) s(463) =< aux(118) with precondition: [A=2,B=1,C=12,D=0,E=1,7>=G] * Chain [174]: 86 with precondition: [A=2,B=1,C=12,D=0,E=1,G>=11] * Chain [173]: 0 with precondition: [A=2,B=1,C=12,E=1] * Chain [172]: 88 with precondition: [A=2,B=1,C=12,E=1,G=10] * Chain [171]: 88 with precondition: [A=2,B=1,C=12,E=1,G=10,0>=D+1] * Chain [170]: 88 with precondition: [A=2,B=1,C=12,E=1,G=10,D>=1] * Chain [169]: 3*s(543)+3*s(544)+2*s(546)+1*s(552)+2*s(553)+1*s(561)+2*s(562)+1 Such that:s(557) =< 9 aux(131) =< 10 aux(132) =< 11 aux(133) =< -G+11 s(560) =< s(557) s(561) =< s(557) s(560) =< aux(131) s(561) =< aux(131) s(562) =< aux(132) s(562) =< s(560) s(543) =< aux(133) s(544) =< s(543)*aux(133) s(552) =< aux(131) s(553) =< aux(132) s(553) =< aux(131) s(546) =< aux(132) with precondition: [A=2,B=1,C=12,E=1,0>=D+1,10>=G] * Chain [168]: 3*s(565)+9*s(566)+3*s(567)+3*s(568)+2*s(570)+1*s(579)+2*s(580)+1*s(591)+2*s(592)+3 Such that:s(587) =< 9 aux(134) =< 10 aux(135) =< 11 aux(136) =< -G+10 aux(137) =< -G+11 s(590) =< s(587) s(591) =< s(587) s(590) =< aux(134) s(591) =< aux(134) s(592) =< aux(135) s(592) =< s(590) s(565) =< aux(136) s(566) =< aux(136) s(567) =< s(566)*aux(136) s(565) =< aux(137) s(568) =< s(565)*aux(137) s(579) =< aux(134) s(580) =< aux(135) s(580) =< aux(134) s(570) =< aux(135) with precondition: [A=2,B=1,C=12,E=1,0>=D+1,9>=G] * Chain [167]: 3*s(596)+3*s(597)+6*s(598)+3*s(600)+9*s(601)+3*s(602)+3*s(603)+2*s(605)+1*s(619)+2*s(620)+1*s(636)+2*s(637)+3 Such that:s(632) =< 9 aux(138) =< 10 aux(139) =< 11 aux(140) =< -G+9 aux(141) =< -G+10 aux(142) =< -G+11 s(635) =< s(632) s(636) =< s(632) s(635) =< aux(138) s(636) =< aux(138) s(637) =< aux(139) s(637) =< s(635) s(596) =< aux(141) s(597) =< s(596)*aux(141) s(598) =< aux(140) s(598) =< aux(141) s(599) =< aux(140) s(600) =< aux(140) s(599) =< aux(141) s(600) =< aux(141) s(601) =< s(599) s(602) =< s(601)*s(599) s(600) =< aux(142) s(603) =< s(600)*aux(142) s(619) =< aux(138) s(620) =< aux(139) s(620) =< aux(138) s(605) =< aux(139) with precondition: [A=2,B=1,C=12,E=1,0>=D+1,8>=G] * Chain [166]: 3*s(643)+3*s(644)+3*s(645)+6*s(646)+3*s(647)+2*s(649)+1*s(662)+2*s(663)+1*s(678)+2*s(679)+3 Such that:s(674) =< 9 aux(143) =< 10 aux(144) =< 11 aux(145) =< -G+8 aux(146) =< -G+9 aux(147) =< -G+10 aux(148) =< -G+11 s(638) =< aux(145) s(677) =< s(674) s(678) =< s(674) s(677) =< aux(143) s(678) =< aux(143) s(679) =< aux(144) s(679) =< s(677) s(642) =< aux(146) s(643) =< aux(146) s(638) =< aux(146) s(642) =< aux(147) s(643) =< aux(147) s(644) =< s(642) s(645) =< s(644)*s(642) s(646) =< s(638) s(646) =< s(642) s(643) =< aux(148) s(647) =< s(643)*aux(148) s(662) =< aux(143) s(663) =< aux(144) s(663) =< aux(143) s(649) =< aux(144) with precondition: [A=2,B=1,C=12,E=1,0>=D+1,7>=G] * Chain [165]: 86 with precondition: [A=2,B=1,C=12,E=1,0>=D+1,G>=11] * Chain [164]: 6*s(693)+5*s(694)+2*s(702)+1*s(708)+2*s(709)+1*s(717)+2*s(718)+1 Such that:s(713) =< 9 aux(151) =< 10 aux(152) =< 11 aux(153) =< -G+11 s(716) =< s(713) s(717) =< s(713) s(716) =< aux(151) s(717) =< aux(151) s(718) =< aux(152) s(718) =< s(716) s(693) =< aux(153) s(694) =< s(693)*aux(153) s(708) =< aux(151) s(709) =< aux(152) s(709) =< aux(151) s(702) =< aux(152) with precondition: [A=2,B=1,C=12,E=1,10>=G] * Chain [163]: 3*s(720)+3*s(721)+2*s(723)+1*s(729)+2*s(730)+1*s(738)+2*s(739)+1 Such that:s(734) =< 9 aux(154) =< 10 aux(155) =< 11 aux(156) =< -G+11 s(737) =< s(734) s(738) =< s(734) s(737) =< aux(154) s(738) =< aux(154) s(739) =< aux(155) s(739) =< s(737) s(720) =< aux(156) s(721) =< s(720)*aux(156) s(729) =< aux(154) s(730) =< aux(155) s(730) =< aux(154) s(723) =< aux(155) with precondition: [A=2,B=1,C=12,E=1,10>=G,D>=1] * Chain [162]: 8*s(742)+24*s(743)+5*s(744)+7*s(745)+2*s(759)+1*s(768)+2*s(769)+1*s(780)+2*s(781)+3 Such that:s(776) =< 9 aux(157) =< 10 aux(158) =< 11 aux(159) =< -G+10 aux(160) =< -G+11 s(779) =< s(776) s(780) =< s(776) s(779) =< aux(157) s(780) =< aux(157) s(781) =< aux(158) s(781) =< s(779) s(742) =< aux(159) s(743) =< aux(159) s(744) =< s(743)*aux(159) s(742) =< aux(160) s(745) =< s(742)*aux(160) s(768) =< aux(157) s(769) =< aux(158) s(769) =< aux(157) s(759) =< aux(158) with precondition: [A=2,B=1,C=12,E=1,9>=G] * Chain [161]: 3*s(784)+9*s(785)+3*s(786)+3*s(787)+2*s(789)+1*s(798)+2*s(799)+1*s(810)+2*s(811)+3 Such that:s(806) =< 9 aux(161) =< 10 aux(162) =< 11 aux(163) =< -G+10 aux(164) =< -G+11 s(809) =< s(806) s(810) =< s(806) s(809) =< aux(161) s(810) =< aux(161) s(811) =< aux(162) s(811) =< s(809) s(784) =< aux(163) s(785) =< aux(163) s(786) =< s(785)*aux(163) s(784) =< aux(164) s(787) =< s(784)*aux(164) s(798) =< aux(161) s(799) =< aux(162) s(799) =< aux(161) s(789) =< aux(162) with precondition: [A=2,B=1,C=12,E=1,9>=G,D>=1] * Chain [160]: 28*s(815)+10*s(816)+4*s(817)+5*s(818)+9*s(819)+24*s(821)+9*s(822)+5*s(823)+2*s(847)+1*s(861)+2*s(862)+1*s(878)+2*s(879)+3 Such that:s(874) =< 9 aux(165) =< 10 aux(166) =< 11 aux(167) =< -G+9 aux(168) =< -G+10 aux(169) =< -G+11 s(877) =< s(874) s(878) =< s(874) s(877) =< aux(165) s(878) =< aux(165) s(879) =< aux(166) s(879) =< s(877) s(816) =< aux(168) s(818) =< s(816)*aux(168) s(815) =< aux(167) s(815) =< aux(168) s(820) =< aux(167) s(819) =< aux(167) s(820) =< aux(168) s(819) =< aux(168) s(821) =< s(820) s(823) =< s(821)*s(820) s(819) =< aux(169) s(822) =< s(819)*aux(169) s(861) =< aux(165) s(862) =< aux(166) s(862) =< aux(165) s(847) =< aux(166) s(817) =< s(815)*aux(168) with precondition: [A=2,B=1,C=12,E=1,8>=G] * Chain [159]: 3*s(883)+3*s(884)+6*s(885)+3*s(887)+9*s(888)+3*s(889)+3*s(890)+2*s(892)+1*s(906)+2*s(907)+1*s(923)+2*s(924)+3 Such that:s(919) =< 9 aux(170) =< 10 aux(171) =< 11 aux(172) =< -G+9 aux(173) =< -G+10 aux(174) =< -G+11 s(922) =< s(919) s(923) =< s(919) s(922) =< aux(170) s(923) =< aux(170) s(924) =< aux(171) s(924) =< s(922) s(883) =< aux(173) s(884) =< s(883)*aux(173) s(885) =< aux(172) s(885) =< aux(173) s(886) =< aux(172) s(887) =< aux(172) s(886) =< aux(173) s(887) =< aux(173) s(888) =< s(886) s(889) =< s(888)*s(886) s(887) =< aux(174) s(890) =< s(887)*aux(174) s(906) =< aux(170) s(907) =< aux(171) s(907) =< aux(170) s(892) =< aux(171) with precondition: [A=2,B=1,C=12,E=1,8>=G,D>=1] * Chain [158]: 1*s(930)+13*s(931)+27*s(933)+13*s(934)+10*s(935)+3*s(936)+5*s(937)+1*s(938)+2*s(960)+1*s(973)+2*s(974)+1*s(989)+2*s(990)+3 Such that:s(985) =< 9 aux(175) =< 10 aux(176) =< 11 aux(177) =< -G+8 aux(178) =< -G+9 aux(179) =< -G+10 aux(180) =< -G+11 s(929) =< aux(177) s(988) =< s(985) s(989) =< s(985) s(988) =< aux(175) s(989) =< aux(175) s(990) =< aux(176) s(990) =< s(988) s(932) =< aux(178) s(931) =< aux(178) s(929) =< aux(178) s(932) =< aux(179) s(931) =< aux(179) s(935) =< s(932) s(937) =< s(935)*s(932) s(933) =< s(929) s(933) =< s(932) s(931) =< aux(180) s(934) =< s(931)*aux(180) s(973) =< aux(175) s(974) =< aux(176) s(974) =< aux(175) s(960) =< aux(176) s(930) =< aux(177) s(936) =< s(933)*s(932) s(930) =< aux(178) s(930) =< s(932) s(938) =< s(930)*s(932) with precondition: [A=2,B=1,C=12,E=1,7>=G] * Chain [157]: 3*s(996)+3*s(997)+3*s(998)+6*s(999)+3*s(1000)+2*s(1002)+1*s(1015)+2*s(1016)+1*s(1031)+2*s(1032)+3 Such that:s(1027) =< 9 aux(181) =< 10 aux(182) =< 11 aux(183) =< -G+8 aux(184) =< -G+9 aux(185) =< -G+10 aux(186) =< -G+11 s(991) =< aux(183) s(1030) =< s(1027) s(1031) =< s(1027) s(1030) =< aux(181) s(1031) =< aux(181) s(1032) =< aux(182) s(1032) =< s(1030) s(995) =< aux(184) s(996) =< aux(184) s(991) =< aux(184) s(995) =< aux(185) s(996) =< aux(185) s(997) =< s(995) s(998) =< s(997)*s(995) s(999) =< s(991) s(999) =< s(995) s(996) =< aux(186) s(1000) =< s(996)*aux(186) s(1015) =< aux(181) s(1016) =< aux(182) s(1016) =< aux(181) s(1002) =< aux(182) with precondition: [A=2,B=1,C=12,E=1,7>=G,D>=1] * Chain [156]: 86 with precondition: [A=2,B=1,C=12,E=1,D>=1,G>=11] * Chain [155]: 86 with precondition: [A=2,B=1,C=12,E=1,G>=11] * Chain [154]: 0 with precondition: [A=3,B=1,C=12,E=1] #### Cost of chains of f13_loop_cont(A,B,C,D,E,F,G,H,I,J,K,L,M,N): * Chain [186]: 0 with precondition: [A=3,B=1,C=12,D=1,E=1] * Chain [185]: 0 with precondition: [A=7,B=1,C=12,D=1,E=1] * Chain [184]: 11102 with precondition: [A=7,B=1,C=12,D=1,E=1,G=11] * Chain [183]: 10*s(1195)+42*s(1202)+16*s(1203)+25*s(1204)+8*s(1205)+54*s(1206)+27*s(1207)+16*s(1233)+10*s(1234)+28*s(1268)+46*s(1269)+16*s(1270)+28*s(1271)+4*s(1275)+33*s(1313)+1*s(1318)+3*s(1319)+1*s(1320)+3 Such that:aux(231) =< 8 aux(232) =< 9 aux(233) =< 10 aux(234) =< 11 aux(235) =< -G+12 s(1195) =< aux(235) s(1305) =< aux(231) s(1201) =< aux(232) s(1202) =< aux(232) s(1201) =< aux(233) s(1202) =< aux(233) s(1203) =< aux(234) s(1203) =< s(1201) s(1268) =< aux(232) s(1305) =< aux(232) s(1268) =< aux(233) s(1269) =< s(1201) s(1270) =< s(1269)*s(1201) s(1313) =< s(1305) s(1313) =< s(1201) s(1268) =< aux(234) s(1271) =< s(1268)*aux(234) s(1206) =< aux(233) s(1207) =< aux(234) s(1207) =< aux(233) s(1204) =< aux(234) s(1318) =< aux(231) s(1319) =< s(1313)*s(1201) s(1318) =< aux(232) s(1318) =< s(1201) s(1320) =< s(1318)*s(1201) s(1205) =< s(1204)*aux(234) s(1233) =< s(1206)*aux(233) s(1234) =< s(1207)*aux(234) s(1275) =< s(1202)*aux(233) with precondition: [A=7,B=1,C=12,D=1,E=1,11>=G] * Chain [182]: 20*s(1344)+42*s(1350)+16*s(1351)+25*s(1352)+8*s(1353)+54*s(1354)+27*s(1355)+16*s(1369)+10*s(1370)+28*s(1389)+46*s(1390)+16*s(1391)+28*s(1392)+33*s(1413)+4*s(1473)+1*s(1496)+3*s(1497)+1*s(1498)+4 Such that:aux(254) =< 8 aux(255) =< 9 aux(256) =< 10 aux(257) =< 11 aux(258) =< -G+11 s(1405) =< aux(254) s(1349) =< aux(255) s(1350) =< aux(255) s(1349) =< aux(256) s(1350) =< aux(256) s(1351) =< aux(257) s(1351) =< s(1349) s(1389) =< aux(255) s(1405) =< aux(255) s(1389) =< aux(256) s(1390) =< s(1349) s(1391) =< s(1390)*s(1349) s(1413) =< s(1405) s(1413) =< s(1349) s(1389) =< aux(257) s(1392) =< s(1389)*aux(257) s(1354) =< aux(256) s(1355) =< aux(257) s(1355) =< aux(256) s(1352) =< aux(257) s(1344) =< aux(258) s(1496) =< aux(254) s(1497) =< s(1413)*s(1349) s(1496) =< aux(255) s(1496) =< s(1349) s(1498) =< s(1496)*s(1349) s(1353) =< s(1352)*aux(257) s(1369) =< s(1354)*aux(256) s(1370) =< s(1355)*aux(257) s(1473) =< s(1350)*aux(256) with precondition: [A=7,B=1,C=12,D=1,E=1,10>=G] * Chain [181]: 20*s(1503)+42*s(1509)+16*s(1510)+25*s(1511)+8*s(1512)+54*s(1513)+27*s(1514)+16*s(1529)+10*s(1530)+28*s(1550)+46*s(1551)+16*s(1552)+28*s(1553)+33*s(1575)+4*s(1639)+1*s(1663)+3*s(1664)+1*s(1665)+4 Such that:aux(277) =< 8 aux(278) =< 9 aux(279) =< 10 aux(280) =< 11 aux(281) =< -G+10 aux(282) =< -G+11 s(1567) =< aux(277) s(1508) =< aux(278) s(1509) =< aux(278) s(1508) =< aux(279) s(1509) =< aux(279) s(1510) =< aux(280) s(1510) =< s(1508) s(1550) =< aux(278) s(1567) =< aux(278) s(1550) =< aux(279) s(1551) =< s(1508) s(1552) =< s(1551)*s(1508) s(1575) =< s(1567) s(1575) =< s(1508) s(1550) =< aux(280) s(1553) =< s(1550)*aux(280) s(1513) =< aux(279) s(1514) =< aux(280) s(1514) =< aux(279) s(1511) =< aux(280) s(1503) =< aux(281) s(1503) =< aux(282) s(1663) =< aux(277) s(1664) =< s(1575)*s(1508) s(1663) =< aux(278) s(1663) =< s(1508) s(1665) =< s(1663)*s(1508) s(1512) =< s(1511)*aux(280) s(1529) =< s(1513)*aux(279) s(1530) =< s(1514)*aux(280) s(1639) =< s(1509)*aux(279) with precondition: [A=7,B=1,C=12,D=1,E=1,9>=G] * Chain [180]: 11101 with precondition: [A=7,B=1,C=12,D=1,E=1,G>=12] #### Cost of chains of f0(A,B,C,D,E,F,G,H,I,J,K,L,O): * Chain [187]: 33918 with precondition: [] Closed-form bounds of f0(A,B,C,D,E,F,G,H,I,J,K,L,O): ------------------------------------- * Chain [187] with precondition: [] - Upper bound: 33918 - Complexity: constant ### Maximum cost of f0(A,B,C,D,E,F,G,H,I,J,K,L,O): 33918 Asymptotic class: constant * Total analysis performed in 5947 ms.