WORST_CASE(Omega(1),?)

### Pre-processing the ITS problem ###

Initial linear ITS problem
   Start location: l9
      0: l0 -> l1 : __const_10^0'=__const_10^post_1, __const_12^0'=__const_12^post_1, __const_30^0'=__const_30^post_1, __const_5^0'=__const_5^post_1, a4^0'=a4^post_1, a^0'=a^post_1, answer^0'=answer^post_1, b5^0'=b5^post_1, b^0'=b^post_1, ret_complex6^0'=ret_complex6^post_1, [ __const_30^0<=a4^0 && ret_complex6^post_1==1 && answer^post_1==ret_complex6^post_1 && __const_10^0==__const_10^post_1 && __const_12^0==__const_12^post_1 && __const_30^0==__const_30^post_1 && __const_5^0==__const_5^post_1 && a^0==a^post_1 && a4^0==a4^post_1 && b^0==b^post_1 && b5^0==b5^post_1 ], cost: 1
      1: l0 -> l2 : __const_10^0'=__const_10^post_2, __const_12^0'=__const_12^post_2, __const_30^0'=__const_30^post_2, __const_5^0'=__const_5^post_2, a4^0'=a4^post_2, a^0'=a^post_2, answer^0'=answer^post_2, b5^0'=b5^post_2, b^0'=b^post_2, ret_complex6^0'=ret_complex6^post_2, [ 1+a4^0<=__const_30^0 && __const_10^0==__const_10^post_2 && __const_12^0==__const_12^post_2 && __const_30^0==__const_30^post_2 && __const_5^0==__const_5^post_2 && a^0==a^post_2 && a4^0==a4^post_2 && answer^0==answer^post_2 && b^0==b^post_2 && b5^0==b5^post_2 && ret_complex6^0==ret_complex6^post_2 ], cost: 1
      3: l2 -> l4 : __const_10^0'=__const_10^post_4, __const_12^0'=__const_12^post_4, __const_30^0'=__const_30^post_4, __const_5^0'=__const_5^post_4, a4^0'=a4^post_4, a^0'=a^post_4, answer^0'=answer^post_4, b5^0'=b5^post_4, b^0'=b^post_4, ret_complex6^0'=ret_complex6^post_4, [ __const_10^0==__const_10^post_4 && __const_12^0==__const_12^post_4 && __const_30^0==__const_30^post_4 && __const_5^0==__const_5^post_4 && a^0==a^post_4 && a4^0==a4^post_4 && answer^0==answer^post_4 && b^0==b^post_4 && b5^0==b5^post_4 && ret_complex6^0==ret_complex6^post_4 ], cost: 1
      2: l3 -> l0 : __const_10^0'=__const_10^post_3, __const_12^0'=__const_12^post_3, __const_30^0'=__const_30^post_3, __const_5^0'=__const_5^post_3, a4^0'=a4^post_3, a^0'=a^post_3, answer^0'=answer^post_3, b5^0'=b5^post_3, b^0'=b^post_3, ret_complex6^0'=ret_complex6^post_3, [ __const_10^0==__const_10^post_3 && __const_12^0==__const_12^post_3 && __const_30^0==__const_30^post_3 && __const_5^0==__const_5^post_3 && a^0==a^post_3 && a4^0==a4^post_3 && answer^0==answer^post_3 && b^0==b^post_3 && b5^0==b5^post_3 && ret_complex6^0==ret_complex6^post_3 ], cost: 1
     10: l4 -> l3 : __const_10^0'=__const_10^post_11, __const_12^0'=__const_12^post_11, __const_30^0'=__const_30^post_11, __const_5^0'=__const_5^post_11, a4^0'=a4^post_11, a^0'=a^post_11, answer^0'=answer^post_11, b5^0'=b5^post_11, b^0'=b^post_11, ret_complex6^0'=ret_complex6^post_11, [ a4^0<=b5^0 && a4^post_11==2+a4^0 && b5^post_11==b5^0-__const_10^0 && __const_10^0==__const_10^post_11 && __const_12^0==__const_12^post_11 && __const_30^0==__const_30^post_11 && __const_5^0==__const_5^post_11 && a^0==a^post_11 && answer^0==answer^post_11 && b^0==b^post_11 && ret_complex6^0==ret_complex6^post_11 ], cost: 1
     11: l4 -> l7 : __const_10^0'=__const_10^post_12, __const_12^0'=__const_12^post_12, __const_30^0'=__const_30^post_12, __const_5^0'=__const_5^post_12, a4^0'=a4^post_12, a^0'=a^post_12, answer^0'=answer^post_12, b5^0'=b5^post_12, b^0'=b^post_12, ret_complex6^0'=ret_complex6^post_12, [ 1+b5^0<=a4^0 && __const_10^0==__const_10^post_12 && __const_12^0==__const_12^post_12 && __const_30^0==__const_30^post_12 && __const_5^0==__const_5^post_12 && a^0==a^post_12 && a4^0==a4^post_12 && answer^0==answer^post_12 && b^0==b^post_12 && b5^0==b5^post_12 && ret_complex6^0==ret_complex6^post_12 ], cost: 1
      4: l5 -> l2 : __const_10^0'=__const_10^post_5, __const_12^0'=__const_12^post_5, __const_30^0'=__const_30^post_5, __const_5^0'=__const_5^post_5, a4^0'=a4^post_5, a^0'=a^post_5, answer^0'=answer^post_5, b5^0'=b5^post_5, b^0'=b^post_5, ret_complex6^0'=ret_complex6^post_5, [ 1+__const_12^0<=b5^0 && a4^post_5==1+a4^0 && __const_10^0==__const_10^post_5 && __const_12^0==__const_12^post_5 && __const_30^0==__const_30^post_5 && __const_5^0==__const_5^post_5 && a^0==a^post_5 && answer^0==answer^post_5 && b^0==b^post_5 && b5^0==b5^post_5 && ret_complex6^0==ret_complex6^post_5 ], cost: 1
      5: l5 -> l2 : __const_10^0'=__const_10^post_6, __const_12^0'=__const_12^post_6, __const_30^0'=__const_30^post_6, __const_5^0'=__const_5^post_6, a4^0'=a4^post_6, a^0'=a^post_6, answer^0'=answer^post_6, b5^0'=b5^post_6, b^0'=b^post_6, ret_complex6^0'=ret_complex6^post_6, [ b5^0<=__const_12^0 && a4^post_6==a4^0+__const_10^0 && __const_10^0==__const_10^post_6 && __const_12^0==__const_12^post_6 && __const_30^0==__const_30^post_6 && __const_5^0==__const_5^post_6 && a^0==a^post_6 && answer^0==answer^post_6 && b^0==b^post_6 && b5^0==b5^post_6 && ret_complex6^0==ret_complex6^post_6 ], cost: 1
      6: l6 -> l2 : __const_10^0'=__const_10^post_7, __const_12^0'=__const_12^post_7, __const_30^0'=__const_30^post_7, __const_5^0'=__const_5^post_7, a4^0'=a4^post_7, a^0'=a^post_7, answer^0'=answer^post_7, b5^0'=b5^post_7, b^0'=b^post_7, ret_complex6^0'=ret_complex6^post_7, [ 1+b5^0<=__const_10^0 && a4^post_7==1+a4^0 && __const_10^0==__const_10^post_7 && __const_12^0==__const_12^post_7 && __const_30^0==__const_30^post_7 && __const_5^0==__const_5^post_7 && a^0==a^post_7 && answer^0==answer^post_7 && b^0==b^post_7 && b5^0==b5^post_7 && ret_complex6^0==ret_complex6^post_7 ], cost: 1
      7: l6 -> l5 : __const_10^0'=__const_10^post_8, __const_12^0'=__const_12^post_8, __const_30^0'=__const_30^post_8, __const_5^0'=__const_5^post_8, a4^0'=a4^post_8, a^0'=a^post_8, answer^0'=answer^post_8, b5^0'=b5^post_8, b^0'=b^post_8, ret_complex6^0'=ret_complex6^post_8, [ __const_10^0<=b5^0 && __const_10^0==__const_10^post_8 && __const_12^0==__const_12^post_8 && __const_30^0==__const_30^post_8 && __const_5^0==__const_5^post_8 && a^0==a^post_8 && a4^0==a4^post_8 && answer^0==answer^post_8 && b^0==b^post_8 && b5^0==b5^post_8 && ret_complex6^0==ret_complex6^post_8 ], cost: 1
      8: l7 -> l6 : __const_10^0'=__const_10^post_9, __const_12^0'=__const_12^post_9, __const_30^0'=__const_30^post_9, __const_5^0'=__const_5^post_9, a4^0'=a4^post_9, a^0'=a^post_9, answer^0'=answer^post_9, b5^0'=b5^post_9, b^0'=b^post_9, ret_complex6^0'=ret_complex6^post_9, [ b5^0<=__const_5^0 && b5^post_9==2+b5^0 && __const_10^0==__const_10^post_9 && __const_12^0==__const_12^post_9 && __const_30^0==__const_30^post_9 && __const_5^0==__const_5^post_9 && a^0==a^post_9 && a4^0==a4^post_9 && answer^0==answer^post_9 && b^0==b^post_9 && ret_complex6^0==ret_complex6^post_9 ], cost: 1
      9: l7 -> l6 : __const_10^0'=__const_10^post_10, __const_12^0'=__const_12^post_10, __const_30^0'=__const_30^post_10, __const_5^0'=__const_5^post_10, a4^0'=a4^post_10, a^0'=a^post_10, answer^0'=answer^post_10, b5^0'=b5^post_10, b^0'=b^post_10, ret_complex6^0'=ret_complex6^post_10, [ 1+__const_5^0<=b5^0 && b5^post_10==b5^post_10 && __const_10^0==__const_10^post_10 && __const_12^0==__const_12^post_10 && __const_30^0==__const_30^post_10 && __const_5^0==__const_5^post_10 && a^0==a^post_10 && a4^0==a4^post_10 && answer^0==answer^post_10 && b^0==b^post_10 && ret_complex6^0==ret_complex6^post_10 ], cost: 1
     12: l8 -> l3 : __const_10^0'=__const_10^post_13, __const_12^0'=__const_12^post_13, __const_30^0'=__const_30^post_13, __const_5^0'=__const_5^post_13, a4^0'=a4^post_13, a^0'=a^post_13, answer^0'=answer^post_13, b5^0'=b5^post_13, b^0'=b^post_13, ret_complex6^0'=ret_complex6^post_13, [ a^post_13==1 && b^post_13==1 && answer^post_13==0 && a4^post_13==a^post_13 && b5^post_13==b^post_13 && __const_10^0==__const_10^post_13 && __const_12^0==__const_12^post_13 && __const_30^0==__const_30^post_13 && __const_5^0==__const_5^post_13 && ret_complex6^0==ret_complex6^post_13 ], cost: 1
     13: l9 -> l8 : __const_10^0'=__const_10^post_14, __const_12^0'=__const_12^post_14, __const_30^0'=__const_30^post_14, __const_5^0'=__const_5^post_14, a4^0'=a4^post_14, a^0'=a^post_14, answer^0'=answer^post_14, b5^0'=b5^post_14, b^0'=b^post_14, ret_complex6^0'=ret_complex6^post_14, [ __const_10^0==__const_10^post_14 && __const_12^0==__const_12^post_14 && __const_30^0==__const_30^post_14 && __const_5^0==__const_5^post_14 && a^0==a^post_14 && a4^0==a4^post_14 && answer^0==answer^post_14 && b^0==b^post_14 && b5^0==b5^post_14 && ret_complex6^0==ret_complex6^post_14 ], cost: 1

Checking for constant complexity:
   The following rule is satisfiable with cost >= 1, yielding constant complexity:
     13: l9 -> l8 : __const_10^0'=__const_10^post_14, __const_12^0'=__const_12^post_14, __const_30^0'=__const_30^post_14, __const_5^0'=__const_5^post_14, a4^0'=a4^post_14, a^0'=a^post_14, answer^0'=answer^post_14, b5^0'=b5^post_14, b^0'=b^post_14, ret_complex6^0'=ret_complex6^post_14, [ __const_10^0==__const_10^post_14 && __const_12^0==__const_12^post_14 && __const_30^0==__const_30^post_14 && __const_5^0==__const_5^post_14 && a^0==a^post_14 && a4^0==a4^post_14 && answer^0==answer^post_14 && b^0==b^post_14 && b5^0==b5^post_14 && ret_complex6^0==ret_complex6^post_14 ], cost: 1

Removed unreachable and leaf rules:
   Start location: l9
      1: l0 -> l2 : __const_10^0'=__const_10^post_2, __const_12^0'=__const_12^post_2, __const_30^0'=__const_30^post_2, __const_5^0'=__const_5^post_2, a4^0'=a4^post_2, a^0'=a^post_2, answer^0'=answer^post_2, b5^0'=b5^post_2, b^0'=b^post_2, ret_complex6^0'=ret_complex6^post_2, [ 1+a4^0<=__const_30^0 && __const_10^0==__const_10^post_2 && __const_12^0==__const_12^post_2 && __const_30^0==__const_30^post_2 && __const_5^0==__const_5^post_2 && a^0==a^post_2 && a4^0==a4^post_2 && answer^0==answer^post_2 && b^0==b^post_2 && b5^0==b5^post_2 && ret_complex6^0==ret_complex6^post_2 ], cost: 1
      3: l2 -> l4 : __const_10^0'=__const_10^post_4, __const_12^0'=__const_12^post_4, __const_30^0'=__const_30^post_4, __const_5^0'=__const_5^post_4, a4^0'=a4^post_4, a^0'=a^post_4, answer^0'=answer^post_4, b5^0'=b5^post_4, b^0'=b^post_4, ret_complex6^0'=ret_complex6^post_4, [ __const_10^0==__const_10^post_4 && __const_12^0==__const_12^post_4 && __const_30^0==__const_30^post_4 && __const_5^0==__const_5^post_4 && a^0==a^post_4 && a4^0==a4^post_4 && answer^0==answer^post_4 && b^0==b^post_4 && b5^0==b5^post_4 && ret_complex6^0==ret_complex6^post_4 ], cost: 1
      2: l3 -> l0 : __const_10^0'=__const_10^post_3, __const_12^0'=__const_12^post_3, __const_30^0'=__const_30^post_3, __const_5^0'=__const_5^post_3, a4^0'=a4^post_3, a^0'=a^post_3, answer^0'=answer^post_3, b5^0'=b5^post_3, b^0'=b^post_3, ret_complex6^0'=ret_complex6^post_3, [ __const_10^0==__const_10^post_3 && __const_12^0==__const_12^post_3 && __const_30^0==__const_30^post_3 && __const_5^0==__const_5^post_3 && a^0==a^post_3 && a4^0==a4^post_3 && answer^0==answer^post_3 && b^0==b^post_3 && b5^0==b5^post_3 && ret_complex6^0==ret_complex6^post_3 ], cost: 1
     10: l4 -> l3 : __const_10^0'=__const_10^post_11, __const_12^0'=__const_12^post_11, __const_30^0'=__const_30^post_11, __const_5^0'=__const_5^post_11, a4^0'=a4^post_11, a^0'=a^post_11, answer^0'=answer^post_11, b5^0'=b5^post_11, b^0'=b^post_11, ret_complex6^0'=ret_complex6^post_11, [ a4^0<=b5^0 && a4^post_11==2+a4^0 && b5^post_11==b5^0-__const_10^0 && __const_10^0==__const_10^post_11 && __const_12^0==__const_12^post_11 && __const_30^0==__const_30^post_11 && __const_5^0==__const_5^post_11 && a^0==a^post_11 && answer^0==answer^post_11 && b^0==b^post_11 && ret_complex6^0==ret_complex6^post_11 ], cost: 1
     11: l4 -> l7 : __const_10^0'=__const_10^post_12, __const_12^0'=__const_12^post_12, __const_30^0'=__const_30^post_12, __const_5^0'=__const_5^post_12, a4^0'=a4^post_12, a^0'=a^post_12, answer^0'=answer^post_12, b5^0'=b5^post_12, b^0'=b^post_12, ret_complex6^0'=ret_complex6^post_12, [ 1+b5^0<=a4^0 && __const_10^0==__const_10^post_12 && __const_12^0==__const_12^post_12 && __const_30^0==__const_30^post_12 && __const_5^0==__const_5^post_12 && a^0==a^post_12 && a4^0==a4^post_12 && answer^0==answer^post_12 && b^0==b^post_12 && b5^0==b5^post_12 && ret_complex6^0==ret_complex6^post_12 ], cost: 1
      4: l5 -> l2 : __const_10^0'=__const_10^post_5, __const_12^0'=__const_12^post_5, __const_30^0'=__const_30^post_5, __const_5^0'=__const_5^post_5, a4^0'=a4^post_5, a^0'=a^post_5, answer^0'=answer^post_5, b5^0'=b5^post_5, b^0'=b^post_5, ret_complex6^0'=ret_complex6^post_5, [ 1+__const_12^0<=b5^0 && a4^post_5==1+a4^0 && __const_10^0==__const_10^post_5 && __const_12^0==__const_12^post_5 && __const_30^0==__const_30^post_5 && __const_5^0==__const_5^post_5 && a^0==a^post_5 && answer^0==answer^post_5 && b^0==b^post_5 && b5^0==b5^post_5 && ret_complex6^0==ret_complex6^post_5 ], cost: 1
      5: l5 -> l2 : __const_10^0'=__const_10^post_6, __const_12^0'=__const_12^post_6, __const_30^0'=__const_30^post_6, __const_5^0'=__const_5^post_6, a4^0'=a4^post_6, a^0'=a^post_6, answer^0'=answer^post_6, b5^0'=b5^post_6, b^0'=b^post_6, ret_complex6^0'=ret_complex6^post_6, [ b5^0<=__const_12^0 && a4^post_6==a4^0+__const_10^0 && __const_10^0==__const_10^post_6 && __const_12^0==__const_12^post_6 && __const_30^0==__const_30^post_6 && __const_5^0==__const_5^post_6 && a^0==a^post_6 && answer^0==answer^post_6 && b^0==b^post_6 && b5^0==b5^post_6 && ret_complex6^0==ret_complex6^post_6 ], cost: 1
      6: l6 -> l2 : __const_10^0'=__const_10^post_7, __const_12^0'=__const_12^post_7, __const_30^0'=__const_30^post_7, __const_5^0'=__const_5^post_7, a4^0'=a4^post_7, a^0'=a^post_7, answer^0'=answer^post_7, b5^0'=b5^post_7, b^0'=b^post_7, ret_complex6^0'=ret_complex6^post_7, [ 1+b5^0<=__const_10^0 && a4^post_7==1+a4^0 && __const_10^0==__const_10^post_7 && __const_12^0==__const_12^post_7 && __const_30^0==__const_30^post_7 && __const_5^0==__const_5^post_7 && a^0==a^post_7 && answer^0==answer^post_7 && b^0==b^post_7 && b5^0==b5^post_7 && ret_complex6^0==ret_complex6^post_7 ], cost: 1
      7: l6 -> l5 : __const_10^0'=__const_10^post_8, __const_12^0'=__const_12^post_8, __const_30^0'=__const_30^post_8, __const_5^0'=__const_5^post_8, a4^0'=a4^post_8, a^0'=a^post_8, answer^0'=answer^post_8, b5^0'=b5^post_8, b^0'=b^post_8, ret_complex6^0'=ret_complex6^post_8, [ __const_10^0<=b5^0 && __const_10^0==__const_10^post_8 && __const_12^0==__const_12^post_8 && __const_30^0==__const_30^post_8 && __const_5^0==__const_5^post_8 && a^0==a^post_8 && a4^0==a4^post_8 && answer^0==answer^post_8 && b^0==b^post_8 && b5^0==b5^post_8 && ret_complex6^0==ret_complex6^post_8 ], cost: 1
      8: l7 -> l6 : __const_10^0'=__const_10^post_9, __const_12^0'=__const_12^post_9, __const_30^0'=__const_30^post_9, __const_5^0'=__const_5^post_9, a4^0'=a4^post_9, a^0'=a^post_9, answer^0'=answer^post_9, b5^0'=b5^post_9, b^0'=b^post_9, ret_complex6^0'=ret_complex6^post_9, [ b5^0<=__const_5^0 && b5^post_9==2+b5^0 && __const_10^0==__const_10^post_9 && __const_12^0==__const_12^post_9 && __const_30^0==__const_30^post_9 && __const_5^0==__const_5^post_9 && a^0==a^post_9 && a4^0==a4^post_9 && answer^0==answer^post_9 && b^0==b^post_9 && ret_complex6^0==ret_complex6^post_9 ], cost: 1
      9: l7 -> l6 : __const_10^0'=__const_10^post_10, __const_12^0'=__const_12^post_10, __const_30^0'=__const_30^post_10, __const_5^0'=__const_5^post_10, a4^0'=a4^post_10, a^0'=a^post_10, answer^0'=answer^post_10, b5^0'=b5^post_10, b^0'=b^post_10, ret_complex6^0'=ret_complex6^post_10, [ 1+__const_5^0<=b5^0 && b5^post_10==b5^post_10 && __const_10^0==__const_10^post_10 && __const_12^0==__const_12^post_10 && __const_30^0==__const_30^post_10 && __const_5^0==__const_5^post_10 && a^0==a^post_10 && a4^0==a4^post_10 && answer^0==answer^post_10 && b^0==b^post_10 && ret_complex6^0==ret_complex6^post_10 ], cost: 1
     12: l8 -> l3 : __const_10^0'=__const_10^post_13, __const_12^0'=__const_12^post_13, __const_30^0'=__const_30^post_13, __const_5^0'=__const_5^post_13, a4^0'=a4^post_13, a^0'=a^post_13, answer^0'=answer^post_13, b5^0'=b5^post_13, b^0'=b^post_13, ret_complex6^0'=ret_complex6^post_13, [ a^post_13==1 && b^post_13==1 && answer^post_13==0 && a4^post_13==a^post_13 && b5^post_13==b^post_13 && __const_10^0==__const_10^post_13 && __const_12^0==__const_12^post_13 && __const_30^0==__const_30^post_13 && __const_5^0==__const_5^post_13 && ret_complex6^0==ret_complex6^post_13 ], cost: 1
     13: l9 -> l8 : __const_10^0'=__const_10^post_14, __const_12^0'=__const_12^post_14, __const_30^0'=__const_30^post_14, __const_5^0'=__const_5^post_14, a4^0'=a4^post_14, a^0'=a^post_14, answer^0'=answer^post_14, b5^0'=b5^post_14, b^0'=b^post_14, ret_complex6^0'=ret_complex6^post_14, [ __const_10^0==__const_10^post_14 && __const_12^0==__const_12^post_14 && __const_30^0==__const_30^post_14 && __const_5^0==__const_5^post_14 && a^0==a^post_14 && a4^0==a4^post_14 && answer^0==answer^post_14 && b^0==b^post_14 && b5^0==b5^post_14 && ret_complex6^0==ret_complex6^post_14 ], cost: 1

Simplified all rules, resulting in:
   Start location: l9
      1: l0 -> l2 : [ 1+a4^0<=__const_30^0 ], cost: 1
      3: l2 -> l4 : [], cost: 1
      2: l3 -> l0 : [], cost: 1
     10: l4 -> l3 : a4^0'=2+a4^0, b5^0'=b5^0-__const_10^0, [ a4^0<=b5^0 ], cost: 1
     11: l4 -> l7 : [ 1+b5^0<=a4^0 ], cost: 1
      4: l5 -> l2 : a4^0'=1+a4^0, [ 1+__const_12^0<=b5^0 ], cost: 1
      5: l5 -> l2 : a4^0'=a4^0+__const_10^0, [ b5^0<=__const_12^0 ], cost: 1
      6: l6 -> l2 : a4^0'=1+a4^0, [ 1+b5^0<=__const_10^0 ], cost: 1
      7: l6 -> l5 : [ __const_10^0<=b5^0 ], cost: 1
      8: l7 -> l6 : b5^0'=2+b5^0, [ b5^0<=__const_5^0 ], cost: 1
      9: l7 -> l6 : b5^0'=b5^post_10, [ 1+__const_5^0<=b5^0 ], cost: 1
     12: l8 -> l3 : a4^0'=1, a^0'=1, answer^0'=0, b5^0'=1, b^0'=1, [], cost: 1
     13: l9 -> l8 : [], cost: 1

### Simplification by acceleration and chaining ###

Eliminated locations (on linear paths):
   Start location: l9
      3: l2 -> l4 : [], cost: 1
     15: l3 -> l2 : [ 1+a4^0<=__const_30^0 ], cost: 2
     10: l4 -> l3 : a4^0'=2+a4^0, b5^0'=b5^0-__const_10^0, [ a4^0<=b5^0 ], cost: 1
     11: l4 -> l7 : [ 1+b5^0<=a4^0 ], cost: 1
      4: l5 -> l2 : a4^0'=1+a4^0, [ 1+__const_12^0<=b5^0 ], cost: 1
      5: l5 -> l2 : a4^0'=a4^0+__const_10^0, [ b5^0<=__const_12^0 ], cost: 1
      6: l6 -> l2 : a4^0'=1+a4^0, [ 1+b5^0<=__const_10^0 ], cost: 1
      7: l6 -> l5 : [ __const_10^0<=b5^0 ], cost: 1
      8: l7 -> l6 : b5^0'=2+b5^0, [ b5^0<=__const_5^0 ], cost: 1
      9: l7 -> l6 : b5^0'=b5^post_10, [ 1+__const_5^0<=b5^0 ], cost: 1
     14: l9 -> l3 : a4^0'=1, a^0'=1, answer^0'=0, b5^0'=1, b^0'=1, [], cost: 2

Eliminated locations (on tree-shaped paths):
   Start location: l9
     16: l2 -> l3 : a4^0'=2+a4^0, b5^0'=b5^0-__const_10^0, [ a4^0<=b5^0 ], cost: 2
     17: l2 -> l7 : [ 1+b5^0<=a4^0 ], cost: 2
     15: l3 -> l2 : [ 1+a4^0<=__const_30^0 ], cost: 2
      4: l5 -> l2 : a4^0'=1+a4^0, [ 1+__const_12^0<=b5^0 ], cost: 1
      5: l5 -> l2 : a4^0'=a4^0+__const_10^0, [ b5^0<=__const_12^0 ], cost: 1
     18: l7 -> l2 : a4^0'=1+a4^0, b5^0'=2+b5^0, [ b5^0<=__const_5^0 && 3+b5^0<=__const_10^0 ], cost: 2
     19: l7 -> l5 : b5^0'=2+b5^0, [ b5^0<=__const_5^0 && __const_10^0<=2+b5^0 ], cost: 2
     20: l7 -> l2 : a4^0'=1+a4^0, b5^0'=b5^post_10, [ 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 ], cost: 2
     21: l7 -> l5 : b5^0'=b5^post_10, [ 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 ], cost: 2
     14: l9 -> l3 : a4^0'=1, a^0'=1, answer^0'=0, b5^0'=1, b^0'=1, [], cost: 2

Eliminated locations (on tree-shaped paths):
   Start location: l9
     16: l2 -> l3 : a4^0'=2+a4^0, b5^0'=b5^0-__const_10^0, [ a4^0<=b5^0 ], cost: 2
     22: l2 -> l2 : a4^0'=1+a4^0, b5^0'=2+b5^0, [ 1+b5^0<=a4^0 && b5^0<=__const_5^0 && 3+b5^0<=__const_10^0 ], cost: 4
     23: l2 -> l5 : b5^0'=2+b5^0, [ 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 ], cost: 4
     24: l2 -> l2 : a4^0'=1+a4^0, b5^0'=b5^post_10, [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 ], cost: 4
     25: l2 -> l5 : b5^0'=b5^post_10, [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 ], cost: 4
     15: l3 -> l2 : [ 1+a4^0<=__const_30^0 ], cost: 2
      4: l5 -> l2 : a4^0'=1+a4^0, [ 1+__const_12^0<=b5^0 ], cost: 1
      5: l5 -> l2 : a4^0'=a4^0+__const_10^0, [ b5^0<=__const_12^0 ], cost: 1
     14: l9 -> l3 : a4^0'=1, a^0'=1, answer^0'=0, b5^0'=1, b^0'=1, [], cost: 2

Accelerating simple loops of location 2.
   Accelerating the following rules:
     22: l2 -> l2 : a4^0'=1+a4^0, b5^0'=2+b5^0, [ 1+b5^0<=a4^0 && b5^0<=__const_5^0 && 3+b5^0<=__const_10^0 ], cost: 4
     24: l2 -> l2 : a4^0'=1+a4^0, b5^0'=b5^post_10, [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 ], cost: 4

   Accelerated rule 22 with backward acceleration, yielding the new rule 26.
   Accelerated rule 24 with non-termination, yielding the new rule 27.
[accelerate] Nesting with 1 inner and 2 outer candidates
   Removing the simple loops: 22.

Accelerated all simple loops using metering functions (where possible):
   Start location: l9
     16: l2 -> l3 : a4^0'=2+a4^0, b5^0'=b5^0-__const_10^0, [ a4^0<=b5^0 ], cost: 2
     23: l2 -> l5 : b5^0'=2+b5^0, [ 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 ], cost: 4
     24: l2 -> l2 : a4^0'=1+a4^0, b5^0'=b5^post_10, [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 ], cost: 4
     25: l2 -> l5 : b5^0'=b5^post_10, [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 ], cost: 4
     26: l2 -> l2 : a4^0'=a4^0+k, b5^0'=b5^0+2*k, [ k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 ], cost: 4*k
     27: l2 -> [10] : [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && 1+b5^post_10<=1+a4^0 && 1+__const_5^0<=b5^post_10 ], cost: NONTERM
     15: l3 -> l2 : [ 1+a4^0<=__const_30^0 ], cost: 2
      4: l5 -> l2 : a4^0'=1+a4^0, [ 1+__const_12^0<=b5^0 ], cost: 1
      5: l5 -> l2 : a4^0'=a4^0+__const_10^0, [ b5^0<=__const_12^0 ], cost: 1
     14: l9 -> l3 : a4^0'=1, a^0'=1, answer^0'=0, b5^0'=1, b^0'=1, [], cost: 2

Chained accelerated rules (with incoming rules):
   Start location: l9
     16: l2 -> l3 : a4^0'=2+a4^0, b5^0'=b5^0-__const_10^0, [ a4^0<=b5^0 ], cost: 2
     23: l2 -> l5 : b5^0'=2+b5^0, [ 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 ], cost: 4
     25: l2 -> l5 : b5^0'=b5^post_10, [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 ], cost: 4
     15: l3 -> l2 : [ 1+a4^0<=__const_30^0 ], cost: 2
     30: l3 -> l2 : a4^0'=1+a4^0, b5^0'=b5^post_10, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 ], cost: 6
     33: l3 -> l2 : a4^0'=a4^0+k, b5^0'=b5^0+2*k, [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 ], cost: 2+4*k
     36: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0 ], cost: NONTERM
      4: l5 -> l2 : a4^0'=1+a4^0, [ 1+__const_12^0<=b5^0 ], cost: 1
      5: l5 -> l2 : a4^0'=a4^0+__const_10^0, [ b5^0<=__const_12^0 ], cost: 1
     28: l5 -> l2 : a4^0'=2+a4^0, b5^0'=b5^post_10, [ 1+__const_12^0<=b5^0 && 1+b5^0<=1+a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 ], cost: 5
     29: l5 -> l2 : a4^0'=1+a4^0+__const_10^0, b5^0'=b5^post_10, [ b5^0<=__const_12^0 && 1+b5^0<=a4^0+__const_10^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 ], cost: 5
     31: l5 -> l2 : a4^0'=1+a4^0+k, b5^0'=b5^0+2*k, [ 1+__const_12^0<=b5^0 && k>=0 && -1+b5^0+2*k<=a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 ], cost: 1+4*k
     32: l5 -> l2 : a4^0'=a4^0+k+__const_10^0, b5^0'=b5^0+2*k, [ b5^0<=__const_12^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k+__const_10^0 && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 ], cost: 1+4*k
     34: l5 -> [10] : [ 1+__const_12^0<=b5^0 && 1+b5^0<=1+a4^0 && 1+__const_5^0<=b5^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0 ], cost: NONTERM
     35: l5 -> [10] : [ b5^0<=__const_12^0 && 1+b5^0<=a4^0+__const_10^0 && 1+__const_5^0<=b5^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+__const_10^0 ], cost: NONTERM
     14: l9 -> l3 : a4^0'=1, a^0'=1, answer^0'=0, b5^0'=1, b^0'=1, [], cost: 2

Eliminated locations (on tree-shaped paths):
   Start location: l9
     16: l2 -> l3 : a4^0'=2+a4^0, b5^0'=b5^0-__const_10^0, [ a4^0<=b5^0 ], cost: 2
     37: l2 -> l2 : a4^0'=1+a4^0, b5^0'=2+b5^0, [ 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 ], cost: 5
     38: l2 -> l2 : a4^0'=a4^0+__const_10^0, b5^0'=2+b5^0, [ 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 ], cost: 5
     39: l2 -> l2 : a4^0'=2+a4^0, b5^0'=b5^post_10, [ b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && 3+b5^0<=1+a4^0 && 1+__const_5^0<=2+b5^0 && 1+b5^post_10<=__const_10^0 ], cost: 9
     40: l2 -> l2 : a4^0'=1+a4^0+__const_10^0, b5^0'=b5^post_10, [ 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 && 3+b5^0<=a4^0+__const_10^0 && 1+__const_5^0<=2+b5^0 && 1+b5^post_10<=__const_10^0 ], cost: 9
     41: l2 -> [10] : [ b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && 3+b5^0<=1+a4^0 && 1+__const_5^0<=2+b5^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0 ], cost: NONTERM
     42: l2 -> [10] : [ 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 && 3+b5^0<=a4^0+__const_10^0 && 1+__const_5^0<=2+b5^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+__const_10^0 ], cost: NONTERM
     43: l2 -> l2 : a4^0'=1+a4^0, b5^0'=b5^post_10, [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 ], cost: 5
     44: l2 -> l2 : a4^0'=a4^0+__const_10^0, b5^0'=b5^post_10, [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 ], cost: 5
     45: l2 -> [10] : [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+a4^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0 ], cost: NONTERM
     46: l2 -> [10] : [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=a4^0+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+__const_10^0 ], cost: NONTERM
     15: l3 -> l2 : [ 1+a4^0<=__const_30^0 ], cost: 2
     30: l3 -> l2 : a4^0'=1+a4^0, b5^0'=b5^post_10, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 ], cost: 6
     33: l3 -> l2 : a4^0'=a4^0+k, b5^0'=b5^0+2*k, [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 ], cost: 2+4*k
     36: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0 ], cost: NONTERM
     14: l9 -> l3 : a4^0'=1, a^0'=1, answer^0'=0, b5^0'=1, b^0'=1, [], cost: 2

Applied pruning (of leafs and parallel rules):
   Start location: l9
     16: l2 -> l3 : a4^0'=2+a4^0, b5^0'=b5^0-__const_10^0, [ a4^0<=b5^0 ], cost: 2
     37: l2 -> l2 : a4^0'=1+a4^0, b5^0'=2+b5^0, [ 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 ], cost: 5
     38: l2 -> l2 : a4^0'=a4^0+__const_10^0, b5^0'=2+b5^0, [ 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 ], cost: 5
     39: l2 -> l2 : a4^0'=2+a4^0, b5^0'=b5^post_10, [ b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && 3+b5^0<=1+a4^0 && 1+__const_5^0<=2+b5^0 && 1+b5^post_10<=__const_10^0 ], cost: 9
     40: l2 -> l2 : a4^0'=1+a4^0+__const_10^0, b5^0'=b5^post_10, [ 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 && 3+b5^0<=a4^0+__const_10^0 && 1+__const_5^0<=2+b5^0 && 1+b5^post_10<=__const_10^0 ], cost: 9
     41: l2 -> [10] : [ b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && 3+b5^0<=1+a4^0 && 1+__const_5^0<=2+b5^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0 ], cost: NONTERM
     42: l2 -> [10] : [ 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 && 3+b5^0<=a4^0+__const_10^0 && 1+__const_5^0<=2+b5^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+__const_10^0 ], cost: NONTERM
     44: l2 -> l2 : a4^0'=a4^0+__const_10^0, b5^0'=b5^post_10, [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 ], cost: 5
     45: l2 -> [10] : [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+a4^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0 ], cost: NONTERM
     46: l2 -> [10] : [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=a4^0+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+__const_10^0 ], cost: NONTERM
     15: l3 -> l2 : [ 1+a4^0<=__const_30^0 ], cost: 2
     30: l3 -> l2 : a4^0'=1+a4^0, b5^0'=b5^post_10, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 ], cost: 6
     33: l3 -> l2 : a4^0'=a4^0+k, b5^0'=b5^0+2*k, [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 ], cost: 2+4*k
     36: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0 ], cost: NONTERM
     14: l9 -> l3 : a4^0'=1, a^0'=1, answer^0'=0, b5^0'=1, b^0'=1, [], cost: 2

Accelerating simple loops of location 2.
   Accelerating the following rules:
     37: l2 -> l2 : a4^0'=1+a4^0, b5^0'=2+b5^0, [ 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 ], cost: 5
     38: l2 -> l2 : a4^0'=a4^0+__const_10^0, b5^0'=2+b5^0, [ 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 ], cost: 5
     39: l2 -> l2 : a4^0'=2+a4^0, b5^0'=b5^post_10, [ b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && 3+b5^0<=1+a4^0 && 1+__const_5^0<=2+b5^0 && 1+b5^post_10<=__const_10^0 ], cost: 9
     40: l2 -> l2 : a4^0'=1+a4^0+__const_10^0, b5^0'=b5^post_10, [ 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 && 3+b5^0<=a4^0+__const_10^0 && 1+__const_5^0<=2+b5^0 && 1+b5^post_10<=__const_10^0 ], cost: 9
     44: l2 -> l2 : a4^0'=a4^0+__const_10^0, b5^0'=b5^post_10, [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 ], cost: 5

   Accelerated rule 37 with backward acceleration, yielding the new rule 47.
[test] deduced pseudo-invariant -1-b5^0+3*__const_5^0-__const_10^0<=0, also trying 1+b5^0-3*__const_5^0+__const_10^0<=-1
[test] deduced pseudo-invariant -4-4*b5^0+3*__const_12^0+6*__const_5^0-2*__const_10^0<=0, also trying 4+4*b5^0-3*__const_12^0-6*__const_5^0+2*__const_10^0<=-1
[test] deduced pseudo-invariant -7-4*b5^0+6*__const_5^0-__const_10^0<=0, also trying 7+4*b5^0-6*__const_5^0+__const_10^0<=-1
[test] deduced pseudo-invariant -8-11*b5^0+__const_12^0+11*__const_5^0<=0, also trying 8+11*b5^0-__const_12^0-11*__const_5^0<=-1
   Accelerated rule 38 with backward acceleration, yielding the new rule 48.
   Accelerated rule 38 with backward acceleration, yielding the new rule 49.
   Accelerated rule 38 with backward acceleration, yielding the new rule 50.
   Accelerated rule 39 with non-termination, yielding the new rule 51.
   Accelerated rule 40 with non-termination, yielding the new rule 52.
[test] deduced pseudo-invariant -1+b5^post_10-__const_5^0-__const_10^0<=0, also trying 1-b5^post_10+__const_5^0+__const_10^0<=-1
[test] deduced pseudo-invariant 2+__const_5^0-__const_10^0<=0, also trying -2-__const_5^0+__const_10^0<=-1
[test] deduced pseudo-invariant 2+__const_12^0-b5^post_10+2*__const_5^0-2*__const_10^0<=0, also trying -2-__const_12^0+b5^post_10-2*__const_5^0+2*__const_10^0<=-1
[test] deduced pseudo-invariant 1+__const_5^0-__const_10^0<=0, also trying -1-__const_5^0+__const_10^0<=-1
[test] deduced pseudo-invariant -b5^0+b5^post_10<=0, also trying b5^0-b5^post_10<=-1
   Accelerated rule 44 with non-termination, yielding the new rule 53.
   Accelerated rule 44 with non-termination, yielding the new rule 54.
   Accelerated rule 44 with backward acceleration, yielding the new rule 55.
   Accelerated rule 44 with non-termination, yielding the new rule 56.
   Accelerated rule 44 with backward acceleration, yielding the new rule 57.
   Accelerated rule 44 with non-termination, yielding the new rule 58.
   Accelerated rule 44 with non-termination, yielding the new rule 59.
   Accelerated rule 44 with backward acceleration, yielding the new rule 60.
   Accelerated rule 44 with non-termination, yielding the new rule 61.
   Accelerated rule 44 with backward acceleration, yielding the new rule 62.
   Accelerated rule 44 with non-termination, yielding the new rule 63.
[accelerate] Nesting with 5 inner and 5 outer candidates
   Removing the simple loops: 37.
   Also removing duplicate rules: 54 56 59.

Accelerated all simple loops using metering functions (where possible):
   Start location: l9
     16: l2 -> l3 : a4^0'=2+a4^0, b5^0'=b5^0-__const_10^0, [ a4^0<=b5^0 ], cost: 2
     38: l2 -> l2 : a4^0'=a4^0+__const_10^0, b5^0'=2+b5^0, [ 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 ], cost: 5
     39: l2 -> l2 : a4^0'=2+a4^0, b5^0'=b5^post_10, [ b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && 3+b5^0<=1+a4^0 && 1+__const_5^0<=2+b5^0 && 1+b5^post_10<=__const_10^0 ], cost: 9
     40: l2 -> l2 : a4^0'=1+a4^0+__const_10^0, b5^0'=b5^post_10, [ 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 && 3+b5^0<=a4^0+__const_10^0 && 1+__const_5^0<=2+b5^0 && 1+b5^post_10<=__const_10^0 ], cost: 9
     41: l2 -> [10] : [ b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && 3+b5^0<=1+a4^0 && 1+__const_5^0<=2+b5^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0 ], cost: NONTERM
     42: l2 -> [10] : [ 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 && 3+b5^0<=a4^0+__const_10^0 && 1+__const_5^0<=2+b5^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+__const_10^0 ], cost: NONTERM
     44: l2 -> l2 : a4^0'=a4^0+__const_10^0, b5^0'=b5^post_10, [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 ], cost: 5
     45: l2 -> [10] : [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+a4^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0 ], cost: NONTERM
     46: l2 -> [10] : [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=a4^0+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+__const_10^0 ], cost: NONTERM
     47: l2 -> l2 : a4^0'=a4^0+k_2, b5^0'=b5^0+2*k_2, [ __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && k_2>=0 && -1+b5^0+2*k_2<=-1+a4^0+k_2 && -2+b5^0+2*k_2<=__const_5^0 ], cost: 5*k_2
     48: l2 -> l2 : a4^0'=a4^0+__const_10^0*k_4, b5^0'=b5^0+2*k_4, [ __const_10^0<=2+b5^0 && -1-b5^0+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^0+2*k_4<=a4^0+(-1+k_4)*__const_10^0 && -2+b5^0+2*k_4<=__const_5^0 && b5^0+2*k_4<=__const_12^0 ], cost: 5*k_4
     49: l2 -> l2 : a4^0'=a4^0+k_5*__const_10^0, b5^0'=b5^0+2*k_5, [ __const_10^0<=2+b5^0 && -4-4*b5^0+3*__const_12^0+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+b5^0+2*k_5<=(-1+k_5)*__const_10^0+a4^0 && -2+b5^0+2*k_5<=__const_5^0 && b5^0+2*k_5<=__const_12^0 && -1+b5^0+2*k_5-3*__const_5^0+__const_10^0<=-1 ], cost: 5*k_5
     50: l2 -> l2 : a4^0'=k_8*__const_10^0+a4^0, b5^0'=b5^0+2*k_8, [ __const_10^0<=2+b5^0 && -8-11*b5^0+__const_12^0+11*__const_5^0<=0 && k_8>=0 && -1+b5^0+2*k_8<=a4^0+__const_10^0*(-1+k_8) && -2+b5^0+2*k_8<=__const_5^0 && b5^0+2*k_8<=__const_12^0 && -1+b5^0+2*k_8-3*__const_5^0+__const_10^0<=-1 && -4+4*b5^0-3*__const_12^0+8*k_8-6*__const_5^0+2*__const_10^0<=-1 && -1+4*b5^0+8*k_8-6*__const_5^0+__const_10^0<=-1 ], cost: 5*k_8
     51: l2 -> [11] : [ b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && 3+b5^0<=1+a4^0 && 1+__const_5^0<=2+b5^0 && 1+b5^post_10<=__const_10^0 && b5^post_10<=__const_5^0 && __const_10^0<=2+b5^post_10 && 1+__const_12^0<=2+b5^post_10 && 3+b5^post_10<=3+a4^0 && 1+__const_5^0<=2+b5^post_10 ], cost: NONTERM
     52: l2 -> [11] : [ 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 && 3+b5^0<=a4^0+__const_10^0 && 1+__const_5^0<=2+b5^0 && 1+b5^post_10<=__const_10^0 && b5^0==-2 && a4^0==2 && __const_12^0==0 && b5^post_10==-2 && __const_5^0==-1 && __const_10^0==-1 ], cost: NONTERM
     53: l2 -> [11] : [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && b5^0==0 && a4^0==1 && __const_12^0==0 && b5^post_10==0 && __const_5^0==-1 && __const_10^0==0 ], cost: NONTERM
     55: l2 -> [11] : [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && -1+b5^post_10-__const_5^0-__const_10^0<=0 && 2+__const_5^0-__const_10^0<=0 ], cost: NONTERM
     57: l2 -> [11] : [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && -1+b5^post_10-__const_5^0-__const_10^0<=0 && -2-__const_5^0+__const_10^0<=-1 && 2+__const_12^0-b5^post_10+2*__const_5^0-2*__const_10^0<=0 ], cost: NONTERM
     58: l2 -> [11] : [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && -1+b5^post_10-__const_5^0-__const_10^0<=0 && -2-__const_5^0+__const_10^0<=-1 && -2-__const_12^0+b5^post_10-2*__const_5^0+2*__const_10^0<=-1 && 1+b5^post_10<=a4^0+__const_10^0 && 1+__const_5^0<=b5^post_10 ], cost: NONTERM
     60: l2 -> [11] : [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && -1+b5^post_10-__const_5^0-__const_10^0<=0 && -2-__const_5^0+__const_10^0<=-1 && -2-__const_12^0+b5^post_10-2*__const_5^0+2*__const_10^0<=-1 && 1+__const_5^0-__const_10^0<=0 ], cost: NONTERM
     61: l2 -> [11] : [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && -1+b5^post_10-__const_5^0-__const_10^0<=0 && -2-__const_12^0+b5^post_10-2*__const_5^0+2*__const_10^0<=-1 && -1-__const_5^0+__const_10^0<=-1 && -b5^0+b5^post_10<=0 && 1+b5^post_10<=a4^0+__const_10^0 && 1+__const_5^0<=b5^post_10 ], cost: NONTERM
     62: l2 -> l2 : a4^0'=a4^0+k_14*__const_10^0, b5^0'=b5^post_10, [ 1+b5^0<=a4^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && -1+b5^post_10-__const_5^0-__const_10^0<=0 && -2-__const_12^0+b5^post_10-2*__const_5^0+2*__const_10^0<=-1 && -1-__const_5^0+__const_10^0<=-1 && -b5^0+b5^post_10<=0 && k_14>=1 && 1+__const_5^0<=b5^post_10 ], cost: 5*k_14
     63: l2 -> [11] : [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1-b5^post_10+__const_5^0+__const_10^0<=-1 && b5^0==0 && a4^0==1 && __const_12^0==0 && b5^post_10==0 && __const_5^0==-2 && __const_10^0==0 ], cost: NONTERM
     15: l3 -> l2 : [ 1+a4^0<=__const_30^0 ], cost: 2
     30: l3 -> l2 : a4^0'=1+a4^0, b5^0'=b5^post_10, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 ], cost: 6
     33: l3 -> l2 : a4^0'=a4^0+k, b5^0'=b5^0+2*k, [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 ], cost: 2+4*k
     36: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0 ], cost: NONTERM
     14: l9 -> l3 : a4^0'=1, a^0'=1, answer^0'=0, b5^0'=1, b^0'=1, [], cost: 2

Chained accelerated rules (with incoming rules):
   Start location: l9
     16: l2 -> l3 : a4^0'=2+a4^0, b5^0'=b5^0-__const_10^0, [ a4^0<=b5^0 ], cost: 2
     41: l2 -> [10] : [ b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && 3+b5^0<=1+a4^0 && 1+__const_5^0<=2+b5^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0 ], cost: NONTERM
     42: l2 -> [10] : [ 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 && 3+b5^0<=a4^0+__const_10^0 && 1+__const_5^0<=2+b5^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+__const_10^0 ], cost: NONTERM
     45: l2 -> [10] : [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+a4^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0 ], cost: NONTERM
     46: l2 -> [10] : [ 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=a4^0+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+__const_10^0 ], cost: NONTERM
     15: l3 -> l2 : [ 1+a4^0<=__const_30^0 ], cost: 2
     30: l3 -> l2 : a4^0'=1+a4^0, b5^0'=b5^post_10, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 ], cost: 6
     33: l3 -> l2 : a4^0'=a4^0+k, b5^0'=b5^0+2*k, [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 ], cost: 2+4*k
     36: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0 ], cost: NONTERM
     64: l3 -> l2 : a4^0'=a4^0+__const_10^0, b5^0'=2+b5^0, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 ], cost: 7
     65: l3 -> l2 : a4^0'=1+a4^0+__const_10^0, b5^0'=2+b5^post_10, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && 1+b5^post_10<=1+a4^0 && b5^post_10<=__const_5^0 && __const_10^0<=2+b5^post_10 && 2+b5^post_10<=__const_12^0 ], cost: 11
     66: l3 -> l2 : a4^0'=a4^0+k+__const_10^0, b5^0'=2+b5^0+2*k, [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 2+b5^0+2*k<=__const_12^0 ], cost: 7+4*k
     67: l3 -> l2 : a4^0'=2+a4^0, b5^0'=b5^post_10, [ 1+a4^0<=__const_30^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && 3+b5^0<=1+a4^0 && 1+__const_5^0<=2+b5^0 && 1+b5^post_10<=__const_10^0 ], cost: 11
     68: l3 -> l2 : a4^0'=3+a4^0, b5^0'=b5^post_10, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && b5^post_10<=__const_5^0 && __const_10^0<=2+b5^post_10 && 1+__const_12^0<=2+b5^post_10 && 3+b5^post_10<=2+a4^0 && 1+__const_5^0<=2+b5^post_10 ], cost: 15
     69: l3 -> l2 : a4^0'=2+a4^0+k, b5^0'=b5^post_10, [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 1+__const_12^0<=2+b5^0+2*k && 3+b5^0+2*k<=1+a4^0+k && 1+__const_5^0<=2+b5^0+2*k && 1+b5^post_10<=__const_10^0 ], cost: 11+4*k
     70: l3 -> l2 : a4^0'=1+a4^0+__const_10^0, b5^0'=b5^post_10, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 && 3+b5^0<=a4^0+__const_10^0 && 1+__const_5^0<=2+b5^0 && 1+b5^post_10<=__const_10^0 ], cost: 11
     71: l3 -> l2 : a4^0'=2+a4^0+__const_10^0, b5^0'=b5^post_10, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && 1+b5^post_10<=1+a4^0 && b5^post_10<=__const_5^0 && __const_10^0<=2+b5^post_10 && 2+b5^post_10<=__const_12^0 && 3+b5^post_10<=1+a4^0+__const_10^0 && 1+__const_5^0<=2+b5^post_10 ], cost: 15
     72: l3 -> l2 : a4^0'=1+a4^0+k+__const_10^0, b5^0'=b5^post_10, [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 2+b5^0+2*k<=__const_12^0 && 3+b5^0+2*k<=a4^0+k+__const_10^0 && 1+__const_5^0<=2+b5^0+2*k && 1+b5^post_10<=__const_10^0 ], cost: 11+4*k
     73: l3 -> l2 : a4^0'=a4^0+__const_10^0, b5^0'=b5^post_10, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 ], cost: 7
     74: l3 -> l2 : a4^0'=a4^0+k+__const_10^0, b5^0'=b5^post_10, [ 1+a4^0<=__const_30^0 && k>=0 && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && 1+__const_5^0<=b5^0+2*k && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 ], cost: 7+4*k
     75: l3 -> l2 : a4^0'=a4^0+k_2, b5^0'=b5^0+2*k_2, [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && k_2>=0 && -1+b5^0+2*k_2<=-1+a4^0+k_2 && -2+b5^0+2*k_2<=__const_5^0 ], cost: 2+5*k_2
     76: l3 -> l2 : a4^0'=1+a4^0+k_2, b5^0'=b5^post_10+2*k_2, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && 1+__const_12^0<=2+b5^post_10 && k_2>=0 && -1+b5^post_10+2*k_2<=a4^0+k_2 && -2+b5^post_10+2*k_2<=__const_5^0 ], cost: 6+5*k_2
     77: l3 -> l2 : a4^0'=a4^0+k+k_2, b5^0'=b5^0+2*k+2*k_2, [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && 1+__const_12^0<=2+b5^0+2*k && k_2>=0 && -1+b5^0+2*k+2*k_2<=-1+a4^0+k+k_2 && -2+b5^0+2*k+2*k_2<=__const_5^0 ], cost: 2+4*k+5*k_2
     78: l3 -> l2 : a4^0'=a4^0+__const_10^0*k_4, b5^0'=b5^0+2*k_4, [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -1-b5^0+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^0+2*k_4<=a4^0+(-1+k_4)*__const_10^0 && -2+b5^0+2*k_4<=__const_5^0 && b5^0+2*k_4<=__const_12^0 ], cost: 2+5*k_4
     79: l3 -> l2 : a4^0'=1+a4^0+__const_10^0*k_4, b5^0'=b5^post_10+2*k_4, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && -1-b5^post_10+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^post_10+2*k_4<=1+a4^0+(-1+k_4)*__const_10^0 && -2+b5^post_10+2*k_4<=__const_5^0 && b5^post_10+2*k_4<=__const_12^0 ], cost: 6+5*k_4
     80: l3 -> l2 : a4^0'=a4^0+k+__const_10^0*k_4, b5^0'=b5^0+2*k+2*k_4, [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -1-b5^0-2*k+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^0+2*k+2*k_4<=a4^0+k+(-1+k_4)*__const_10^0 && -2+b5^0+2*k+2*k_4<=__const_5^0 && b5^0+2*k+2*k_4<=__const_12^0 ], cost: 2+4*k+5*k_4
     81: l3 -> l2 : a4^0'=a4^0+k_5*__const_10^0, b5^0'=b5^0+2*k_5, [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -4-4*b5^0+3*__const_12^0+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+b5^0+2*k_5<=(-1+k_5)*__const_10^0+a4^0 && -2+b5^0+2*k_5<=__const_5^0 && b5^0+2*k_5<=__const_12^0 && -1+b5^0+2*k_5-3*__const_5^0+__const_10^0<=-1 ], cost: 2+5*k_5
     82: l3 -> l2 : a4^0'=1+a4^0+k_5*__const_10^0, b5^0'=2*k_5+b5^post_10, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && -4+3*__const_12^0-4*b5^post_10+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+2*k_5+b5^post_10<=1+(-1+k_5)*__const_10^0+a4^0 && -2+2*k_5+b5^post_10<=__const_5^0 && 2*k_5+b5^post_10<=__const_12^0 && -1+2*k_5+b5^post_10-3*__const_5^0+__const_10^0<=-1 ], cost: 6+5*k_5
     83: l3 -> l2 : a4^0'=a4^0+k_5*__const_10^0+k, b5^0'=b5^0+2*k_5+2*k, [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -4-4*b5^0+3*__const_12^0-8*k+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+b5^0+2*k_5+2*k<=(-1+k_5)*__const_10^0+a4^0+k && -2+b5^0+2*k_5+2*k<=__const_5^0 && b5^0+2*k_5+2*k<=__const_12^0 && -1+b5^0+2*k_5+2*k-3*__const_5^0+__const_10^0<=-1 ], cost: 2+5*k_5+4*k
     84: l3 -> l2 : a4^0'=k_8*__const_10^0+a4^0, b5^0'=b5^0+2*k_8, [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -8-11*b5^0+__const_12^0+11*__const_5^0<=0 && k_8>=0 && -1+b5^0+2*k_8<=a4^0+__const_10^0*(-1+k_8) && -2+b5^0+2*k_8<=__const_5^0 && b5^0+2*k_8<=__const_12^0 && -1+b5^0+2*k_8-3*__const_5^0+__const_10^0<=-1 && -4+4*b5^0-3*__const_12^0+8*k_8-6*__const_5^0+2*__const_10^0<=-1 && -1+4*b5^0+8*k_8-6*__const_5^0+__const_10^0<=-1 ], cost: 2+5*k_8
     85: l3 -> l2 : a4^0'=1+k_8*__const_10^0+a4^0, b5^0'=2*k_8+b5^post_10, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && -8+__const_12^0-11*b5^post_10+11*__const_5^0<=0 && k_8>=0 && -1+2*k_8+b5^post_10<=1+a4^0+__const_10^0*(-1+k_8) && -2+2*k_8+b5^post_10<=__const_5^0 && 2*k_8+b5^post_10<=__const_12^0 && -1+2*k_8+b5^post_10-3*__const_5^0+__const_10^0<=-1 && -4-3*__const_12^0+8*k_8+4*b5^post_10-6*__const_5^0+2*__const_10^0<=-1 && -1+8*k_8+4*b5^post_10-6*__const_5^0+__const_10^0<=-1 ], cost: 6+5*k_8
     86: l3 -> l2 : a4^0'=k_8*__const_10^0+a4^0+k, b5^0'=b5^0+2*k_8+2*k, [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -8-11*b5^0+__const_12^0-22*k+11*__const_5^0<=0 && k_8>=0 && -1+b5^0+2*k_8+2*k<=a4^0+k+__const_10^0*(-1+k_8) && -2+b5^0+2*k_8+2*k<=__const_5^0 && b5^0+2*k_8+2*k<=__const_12^0 && -1+b5^0+2*k_8+2*k-3*__const_5^0+__const_10^0<=-1 && -4+4*b5^0-3*__const_12^0+8*k_8+8*k-6*__const_5^0+2*__const_10^0<=-1 && -1+4*b5^0+8*k_8+8*k-6*__const_5^0+__const_10^0<=-1 ], cost: 2+5*k_8+4*k
     87: l3 -> [11] : [ 1+a4^0<=__const_30^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && 3+b5^0<=1+a4^0 && 1+__const_5^0<=2+b5^0 && -1+__const_12^0<=-1+__const_10^0 && -1+__const_5^0<=-1+__const_10^0 && -2+__const_10^0<=__const_5^0 && -1+__const_12^0<=__const_5^0 && -2+__const_10^0<=a4^0 && -1+__const_12^0<=a4^0 && -1+__const_5^0<=a4^0 ], cost: NONTERM
     88: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && -1+__const_12^0<=-1+__const_10^0 && -1+__const_5^0<=-1+__const_10^0 && -2+__const_10^0<=__const_5^0 && -1+__const_12^0<=__const_5^0 && -2+__const_10^0<=-1+a4^0 && -1+__const_12^0<=-1+a4^0 && -1+__const_5^0<=-1+a4^0 ], cost: NONTERM
     89: l3 -> [11] : [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 1+__const_12^0<=2+b5^0+2*k && 3+b5^0+2*k<=1+a4^0+k && 1+__const_5^0<=2+b5^0+2*k && -1+__const_12^0<=-1+__const_10^0 && -1+__const_5^0<=-1+__const_10^0 && -2+__const_10^0<=__const_5^0 && -1+__const_12^0<=__const_5^0 && -2+__const_10^0<=a4^0+k && -1+__const_12^0<=a4^0+k && -1+__const_5^0<=a4^0+k ], cost: NONTERM
     90: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 && 3+b5^0<=a4^0+__const_10^0 && 1+__const_5^0<=2+b5^0 && b5^0==-2 && a4^0==2 && __const_12^0==0 && __const_5^0==-1 && __const_10^0==-1 ], cost: NONTERM
     91: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1<=1+a4^0+__const_10^0 && 1+a4^0==2 && __const_12^0==0 && __const_5^0==-1 && __const_10^0==-1 ], cost: NONTERM
     92: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 2-a4^0>=0 && 5+b5^0-2*a4^0<=__const_10^0 && 4+b5^0-2*a4^0<=__const_5^0 && __const_10^0<=6+b5^0-2*a4^0 && 6+b5^0-2*a4^0<=__const_12^0 && 1+__const_5^0<=6+b5^0-2*a4^0 && 4+b5^0-2*a4^0==-2 && __const_12^0==0 && __const_5^0==-1 && __const_10^0==-1 ], cost: NONTERM
     93: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && b5^0==0 && a4^0==1 && __const_12^0==0 && __const_5^0==-1 && __const_10^0==0 ], cost: NONTERM
     94: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 2+__const_5^0-__const_10^0<=0 && __const_10^0<=__const_12^0 && __const_10^0<=1+__const_5^0+__const_10^0 ], cost: NONTERM
     95: l3 -> [11] : [ 1+a4^0<=__const_30^0 && k>=0 && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && 1+__const_5^0<=b5^0+2*k && 2+__const_5^0-__const_10^0<=0 && __const_10^0<=__const_12^0 && __const_10^0<=1+__const_5^0+__const_10^0 ], cost: NONTERM
     96: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && -2-__const_5^0+__const_10^0<=-1 && __const_10^0<=__const_12^0 && 2+__const_12^0+2*__const_5^0-2*__const_10^0<=__const_12^0 && __const_10^0<=1+__const_5^0+__const_10^0 && 2+__const_12^0+2*__const_5^0-2*__const_10^0<=1+__const_5^0+__const_10^0 ], cost: NONTERM
     97: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && -2-__const_5^0+__const_10^0<=-1 && __const_10^0<=__const_12^0 && 1+__const_5^0<=__const_12^0 && __const_10^0<=1+__const_5^0+__const_10^0 && 1+__const_5^0<=1+__const_5^0+__const_10^0 && __const_10^0<=1+__const_12^0+2*__const_5^0-2*__const_10^0 && 1+__const_5^0<=1+__const_12^0+2*__const_5^0-2*__const_10^0 && __const_10^0<=-1+a4^0+__const_10^0 && 1+__const_5^0<=-1+a4^0+__const_10^0 ], cost: NONTERM
     98: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && -1-__const_5^0+__const_10^0==0 && __const_10^0<=__const_12^0 && __const_10^0<=1+__const_5^0+__const_10^0 && __const_10^0<=1+__const_12^0+2*__const_5^0-2*__const_10^0 ], cost: NONTERM
     99: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && -1-__const_5^0+__const_10^0<=-1 && __const_10^0<=__const_12^0 && 1+__const_5^0<=__const_12^0 && __const_10^0<=1+__const_5^0+__const_10^0 && 1+__const_5^0<=1+__const_5^0+__const_10^0 && __const_10^0<=1+__const_12^0+2*__const_5^0-2*__const_10^0 && 1+__const_5^0<=1+__const_12^0+2*__const_5^0-2*__const_10^0 && __const_10^0<=b5^0 && __const_10^0<=-1+a4^0+__const_10^0 && 1+__const_5^0<=-1+a4^0+__const_10^0 ], cost: NONTERM
    100: l3 -> l2 : a4^0'=a4^0+k_14*__const_10^0, b5^0'=b5^post_10, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && -1+b5^post_10-__const_5^0-__const_10^0<=0 && -2-__const_12^0+b5^post_10-2*__const_5^0+2*__const_10^0<=-1 && -1-__const_5^0+__const_10^0<=-1 && -b5^0+b5^post_10<=0 && k_14>=1 && 1+__const_5^0<=b5^post_10 ], cost: 2+5*k_14
    101: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+__const_5^0+__const_10^0<=-1 && b5^0==0 && a4^0==1 && __const_12^0==0 && __const_5^0==-2 && __const_10^0==0 ], cost: NONTERM
     14: l9 -> l3 : a4^0'=1, a^0'=1, answer^0'=0, b5^0'=1, b^0'=1, [], cost: 2

Eliminated locations (on tree-shaped paths):
   Start location: l9
     36: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0 ], cost: NONTERM
     87: l3 -> [11] : [ 1+a4^0<=__const_30^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && 3+b5^0<=1+a4^0 && 1+__const_5^0<=2+b5^0 && -1+__const_12^0<=-1+__const_10^0 && -1+__const_5^0<=-1+__const_10^0 && -2+__const_10^0<=__const_5^0 && -1+__const_12^0<=__const_5^0 && -2+__const_10^0<=a4^0 && -1+__const_12^0<=a4^0 && -1+__const_5^0<=a4^0 ], cost: NONTERM
     88: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && -1+__const_12^0<=-1+__const_10^0 && -1+__const_5^0<=-1+__const_10^0 && -2+__const_10^0<=__const_5^0 && -1+__const_12^0<=__const_5^0 && -2+__const_10^0<=-1+a4^0 && -1+__const_12^0<=-1+a4^0 && -1+__const_5^0<=-1+a4^0 ], cost: NONTERM
     89: l3 -> [11] : [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 1+__const_12^0<=2+b5^0+2*k && 3+b5^0+2*k<=1+a4^0+k && 1+__const_5^0<=2+b5^0+2*k && -1+__const_12^0<=-1+__const_10^0 && -1+__const_5^0<=-1+__const_10^0 && -2+__const_10^0<=__const_5^0 && -1+__const_12^0<=__const_5^0 && -2+__const_10^0<=a4^0+k && -1+__const_12^0<=a4^0+k && -1+__const_5^0<=a4^0+k ], cost: NONTERM
     90: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 && 3+b5^0<=a4^0+__const_10^0 && 1+__const_5^0<=2+b5^0 && b5^0==-2 && a4^0==2 && __const_12^0==0 && __const_5^0==-1 && __const_10^0==-1 ], cost: NONTERM
     91: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1<=1+a4^0+__const_10^0 && 1+a4^0==2 && __const_12^0==0 && __const_5^0==-1 && __const_10^0==-1 ], cost: NONTERM
     92: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 2-a4^0>=0 && 5+b5^0-2*a4^0<=__const_10^0 && 4+b5^0-2*a4^0<=__const_5^0 && __const_10^0<=6+b5^0-2*a4^0 && 6+b5^0-2*a4^0<=__const_12^0 && 1+__const_5^0<=6+b5^0-2*a4^0 && 4+b5^0-2*a4^0==-2 && __const_12^0==0 && __const_5^0==-1 && __const_10^0==-1 ], cost: NONTERM
     93: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && b5^0==0 && a4^0==1 && __const_12^0==0 && __const_5^0==-1 && __const_10^0==0 ], cost: NONTERM
     94: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 2+__const_5^0-__const_10^0<=0 && __const_10^0<=__const_12^0 && __const_10^0<=1+__const_5^0+__const_10^0 ], cost: NONTERM
     95: l3 -> [11] : [ 1+a4^0<=__const_30^0 && k>=0 && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && 1+__const_5^0<=b5^0+2*k && 2+__const_5^0-__const_10^0<=0 && __const_10^0<=__const_12^0 && __const_10^0<=1+__const_5^0+__const_10^0 ], cost: NONTERM
     96: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && -2-__const_5^0+__const_10^0<=-1 && __const_10^0<=__const_12^0 && 2+__const_12^0+2*__const_5^0-2*__const_10^0<=__const_12^0 && __const_10^0<=1+__const_5^0+__const_10^0 && 2+__const_12^0+2*__const_5^0-2*__const_10^0<=1+__const_5^0+__const_10^0 ], cost: NONTERM
     97: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && -2-__const_5^0+__const_10^0<=-1 && __const_10^0<=__const_12^0 && 1+__const_5^0<=__const_12^0 && __const_10^0<=1+__const_5^0+__const_10^0 && 1+__const_5^0<=1+__const_5^0+__const_10^0 && __const_10^0<=1+__const_12^0+2*__const_5^0-2*__const_10^0 && 1+__const_5^0<=1+__const_12^0+2*__const_5^0-2*__const_10^0 && __const_10^0<=-1+a4^0+__const_10^0 && 1+__const_5^0<=-1+a4^0+__const_10^0 ], cost: NONTERM
     98: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && -1-__const_5^0+__const_10^0==0 && __const_10^0<=__const_12^0 && __const_10^0<=1+__const_5^0+__const_10^0 && __const_10^0<=1+__const_12^0+2*__const_5^0-2*__const_10^0 ], cost: NONTERM
     99: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && -1-__const_5^0+__const_10^0<=-1 && __const_10^0<=__const_12^0 && 1+__const_5^0<=__const_12^0 && __const_10^0<=1+__const_5^0+__const_10^0 && 1+__const_5^0<=1+__const_5^0+__const_10^0 && __const_10^0<=1+__const_12^0+2*__const_5^0-2*__const_10^0 && 1+__const_5^0<=1+__const_12^0+2*__const_5^0-2*__const_10^0 && __const_10^0<=b5^0 && __const_10^0<=-1+a4^0+__const_10^0 && 1+__const_5^0<=-1+a4^0+__const_10^0 ], cost: NONTERM
    101: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+__const_5^0+__const_10^0<=-1 && b5^0==0 && a4^0==1 && __const_12^0==0 && __const_5^0==-2 && __const_10^0==0 ], cost: NONTERM
    102: l3 -> l3 : a4^0'=2+a4^0, b5^0'=b5^0-__const_10^0, [ 1+a4^0<=__const_30^0 && a4^0<=b5^0 ], cost: 4
    103: l3 -> [10] : [ 1+a4^0<=__const_30^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && 3+b5^0<=1+a4^0 && 1+__const_5^0<=2+b5^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0 ], cost: NONTERM
    104: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 && 3+b5^0<=a4^0+__const_10^0 && 1+__const_5^0<=2+b5^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+__const_10^0 ], cost: NONTERM
    105: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+a4^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0 ], cost: NONTERM
    106: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=a4^0+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+__const_10^0 ], cost: NONTERM
    107: l3 -> l3 : a4^0'=3+a4^0, b5^0'=b5^post_10-__const_10^0, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && 1+a4^0<=b5^post_10 ], cost: 8
    108: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && b5^post_10<=__const_5^0 && __const_10^0<=2+b5^post_10 && 1+__const_12^0<=2+b5^post_10 && 3+b5^post_10<=2+a4^0 && 1+__const_5^0<=2+b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=2+a4^0 ], cost: NONTERM
    109: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && 1+b5^post_10<=1+a4^0 && b5^post_10<=__const_5^0 && __const_10^0<=2+b5^post_10 && 2+b5^post_10<=__const_12^0 && 3+b5^post_10<=1+a4^0+__const_10^0 && 1+__const_5^0<=2+b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+__const_10^0 ], cost: NONTERM
    110: l3 -> l3 : a4^0'=2+a4^0+k, b5^0'=b5^0+2*k-__const_10^0, [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && a4^0+k<=b5^0+2*k ], cost: 4+4*k
    111: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 1+__const_12^0<=2+b5^0+2*k && 3+b5^0+2*k<=1+a4^0+k && 1+__const_5^0<=2+b5^0+2*k && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k ], cost: NONTERM
    112: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 2+b5^0+2*k<=__const_12^0 && 3+b5^0+2*k<=a4^0+k+__const_10^0 && 1+__const_5^0<=2+b5^0+2*k && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+k+__const_10^0 ], cost: NONTERM
    113: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && 1+__const_5^0<=b5^0+2*k && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+a4^0+k && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k ], cost: NONTERM
    114: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && 1+__const_5^0<=b5^0+2*k && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=a4^0+k+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+k+__const_10^0 ], cost: NONTERM
    115: l3 -> l3 : a4^0'=2+a4^0+__const_10^0, b5^0'=2+b5^0-__const_10^0, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 && a4^0+__const_10^0<=2+b5^0 ], cost: 9
    116: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 && 3+b5^0<=a4^0+__const_10^0 && 1+__const_5^0<=2+b5^0 && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+a4^0+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+__const_10^0 ], cost: NONTERM
    117: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 && 3+b5^0<=a4^0+__const_10^0 && 1+__const_5^0<=2+b5^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=a4^0+2*__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+2*__const_10^0 ], cost: NONTERM
    118: l3 -> l3 : a4^0'=3+a4^0+__const_10^0, b5^0'=2+b5^post_10-__const_10^0, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && 1+b5^post_10<=1+a4^0 && b5^post_10<=__const_5^0 && __const_10^0<=2+b5^post_10 && 2+b5^post_10<=__const_12^0 && 1+a4^0+__const_10^0<=2+b5^post_10 ], cost: 13
    119: l3 -> l3 : a4^0'=2+a4^0+k+__const_10^0, b5^0'=2+b5^0+2*k-__const_10^0, [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 2+b5^0+2*k<=__const_12^0 && a4^0+k+__const_10^0<=2+b5^0+2*k ], cost: 9+4*k
    120: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 2+b5^0+2*k<=__const_12^0 && 3+b5^0+2*k<=a4^0+k+__const_10^0 && 1+__const_5^0<=2+b5^0+2*k && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+a4^0+k+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k+__const_10^0 ], cost: NONTERM
    121: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 2+b5^0+2*k<=__const_12^0 && 3+b5^0+2*k<=a4^0+k+__const_10^0 && 1+__const_5^0<=2+b5^0+2*k && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=a4^0+k+2*__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+k+2*__const_10^0 ], cost: NONTERM
    122: l3 -> [10] : [ 1+a4^0<=__const_30^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && 3+b5^0<=1+a4^0 && 1+__const_5^0<=2+b5^0 && 1+b5^post_10<=__const_10^0 && b5^post_10<=__const_5^0 && __const_10^0<=2+b5^post_10 && 1+__const_12^0<=2+b5^post_10 && 3+b5^post_10<=3+a4^0 && 1+__const_5^0<=2+b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=3+a4^0 ], cost: NONTERM
    123: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && b5^post_10<=__const_5^0 && __const_10^0<=2+b5^post_10 && 1+__const_12^0<=2+b5^post_10 && 3+b5^post_10<=2+a4^0 && 1+__const_5^0<=2+b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=4+a4^0 ], cost: NONTERM
    124: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 1+__const_12^0<=2+b5^0+2*k && 3+b5^0+2*k<=1+a4^0+k && 1+__const_5^0<=2+b5^0+2*k && 1+b5^post_10<=__const_10^0 && b5^post_10<=__const_5^0 && __const_10^0<=2+b5^post_10 && 1+__const_12^0<=2+b5^post_10 && 3+b5^post_10<=3+a4^0+k && 1+__const_5^0<=2+b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=3+a4^0+k ], cost: NONTERM
    125: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 && 3+b5^0<=a4^0+__const_10^0 && 1+__const_5^0<=2+b5^0 && 1+b5^post_10<=__const_10^0 && 1+b5^post_10<=1+a4^0+__const_10^0 && b5^post_10<=__const_5^0 && __const_10^0<=2+b5^post_10 && 2+b5^post_10<=__const_12^0 && 3+b5^post_10<=1+a4^0+2*__const_10^0 && 1+__const_5^0<=2+b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+2*__const_10^0 ], cost: NONTERM
    126: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && 1+b5^post_10<=1+a4^0 && b5^post_10<=__const_5^0 && __const_10^0<=2+b5^post_10 && 2+b5^post_10<=__const_12^0 && 3+b5^post_10<=1+a4^0+__const_10^0 && 1+__const_5^0<=2+b5^post_10 && 3+b5^post_10<=2+a4^0+2*__const_10^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=2+a4^0+2*__const_10^0 ], cost: NONTERM
    127: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 2+b5^0+2*k<=__const_12^0 && 3+b5^0+2*k<=a4^0+k+__const_10^0 && 1+__const_5^0<=2+b5^0+2*k && 1+b5^post_10<=__const_10^0 && 1+b5^post_10<=1+a4^0+k+__const_10^0 && b5^post_10<=__const_5^0 && __const_10^0<=2+b5^post_10 && 2+b5^post_10<=__const_12^0 && 3+b5^post_10<=1+a4^0+k+2*__const_10^0 && 1+__const_5^0<=2+b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k+2*__const_10^0 ], cost: NONTERM
    128: l3 -> l3 : a4^0'=2+a4^0+__const_10^0, b5^0'=b5^post_10-__const_10^0, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && a4^0+__const_10^0<=b5^post_10 ], cost: 9
    129: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=a4^0+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+b5^post_10<=a4^0+2*__const_10^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+2*__const_10^0 ], cost: NONTERM
    130: l3 -> l3 : a4^0'=2+a4^0+k+__const_10^0, b5^0'=b5^post_10-__const_10^0, [ 1+a4^0<=__const_30^0 && k>=0 && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && 1+__const_5^0<=b5^0+2*k && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && a4^0+k+__const_10^0<=b5^post_10 ], cost: 9+4*k
    131: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && 1+__const_5^0<=b5^0+2*k && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=a4^0+k+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+b5^post_10<=a4^0+k+2*__const_10^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+k+2*__const_10^0 ], cost: NONTERM
    132: l3 -> l3 : a4^0'=2+a4^0+k_2, b5^0'=b5^0+2*k_2-__const_10^0, [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && k_2>=0 && -1+b5^0+2*k_2<=-1+a4^0+k_2 && -2+b5^0+2*k_2<=__const_5^0 && a4^0+k_2<=b5^0+2*k_2 ], cost: 4+5*k_2
    133: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && k_2>=0 && b5^0+2*k_2<=__const_5^0 && __const_10^0<=2+b5^0+2*k_2 && 1+__const_12^0<=2+b5^0+2*k_2 && 3+b5^0+2*k_2<=1+a4^0+k_2 && 1+__const_5^0<=2+b5^0+2*k_2 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k_2 ], cost: NONTERM
    134: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && k_2>=0 && -2+b5^0+2*k_2<=__const_5^0 && 1+b5^0+2*k_2<=a4^0+k_2 && 1+__const_5^0<=b5^0+2*k_2 && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+a4^0+k_2 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k_2 ], cost: NONTERM
    135: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && k_2>=0 && -2+b5^0+2*k_2<=__const_5^0 && 1+b5^0+2*k_2<=a4^0+k_2 && 1+__const_5^0<=b5^0+2*k_2 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=a4^0+k_2+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+k_2+__const_10^0 ], cost: NONTERM
    136: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && 1+__const_12^0<=2+b5^post_10 && k_2>=0 && b5^post_10+2*k_2<=__const_5^0 && __const_10^0<=2+b5^post_10+2*k_2 && 1+__const_12^0<=2+b5^post_10+2*k_2 && 3+b5^post_10+2*k_2<=2+a4^0+k_2 && 1+__const_5^0<=2+b5^post_10+2*k_2 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=2+a4^0+k_2 ], cost: NONTERM
    137: l3 -> l3 : a4^0'=2+a4^0+k+k_2, b5^0'=b5^0+2*k+2*k_2-__const_10^0, [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && 1+__const_12^0<=2+b5^0+2*k && k_2>=0 && -1+b5^0+2*k+2*k_2<=-1+a4^0+k+k_2 && -2+b5^0+2*k+2*k_2<=__const_5^0 && a4^0+k+k_2<=b5^0+2*k+2*k_2 ], cost: 4+4*k+5*k_2
    138: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && 1+__const_12^0<=2+b5^0+2*k && k_2>=0 && b5^0+2*k+2*k_2<=__const_5^0 && __const_10^0<=2+b5^0+2*k+2*k_2 && 1+__const_12^0<=2+b5^0+2*k+2*k_2 && 3+b5^0+2*k+2*k_2<=1+a4^0+k+k_2 && 1+__const_5^0<=2+b5^0+2*k+2*k_2 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k+k_2 ], cost: NONTERM
    139: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && 1+__const_12^0<=2+b5^0+2*k && k_2>=0 && -2+b5^0+2*k+2*k_2<=__const_5^0 && 1+b5^0+2*k+2*k_2<=a4^0+k+k_2 && 1+__const_5^0<=b5^0+2*k+2*k_2 && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+a4^0+k+k_2 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k+k_2 ], cost: NONTERM
    140: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && 1+__const_12^0<=2+b5^0+2*k && k_2>=0 && -2+b5^0+2*k+2*k_2<=__const_5^0 && 1+b5^0+2*k+2*k_2<=a4^0+k+k_2 && 1+__const_5^0<=b5^0+2*k+2*k_2 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=a4^0+k+k_2+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+k+k_2+__const_10^0 ], cost: NONTERM
    141: l3 -> l3 : a4^0'=2+a4^0+__const_10^0*k_4, b5^0'=b5^0-__const_10^0+2*k_4, [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -1-b5^0+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^0+2*k_4<=a4^0+(-1+k_4)*__const_10^0 && -2+b5^0+2*k_4<=__const_5^0 && b5^0+2*k_4<=__const_12^0 && a4^0+__const_10^0*k_4<=b5^0+2*k_4 ], cost: 4+5*k_4
    142: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -1-b5^0+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^0+2*k_4<=a4^0+(-1+k_4)*__const_10^0 && b5^0+2*k_4<=__const_12^0 && b5^0+2*k_4<=__const_5^0 && __const_10^0<=2+b5^0+2*k_4 && 1+__const_12^0<=2+b5^0+2*k_4 && 3+b5^0+2*k_4<=1+a4^0+__const_10^0*k_4 && 1+__const_5^0<=2+b5^0+2*k_4 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+__const_10^0*k_4 ], cost: NONTERM
    143: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -1-b5^0+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^0+2*k_4<=a4^0+(-1+k_4)*__const_10^0 && 1+b5^0+2*k_4<=a4^0+__const_10^0*k_4 && b5^0+2*k_4<=__const_5^0 && __const_10^0<=2+b5^0+2*k_4 && 2+b5^0+2*k_4<=__const_12^0 && 3+b5^0+2*k_4<=a4^0+__const_10^0*k_4+__const_10^0 && 1+__const_5^0<=2+b5^0+2*k_4 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+__const_10^0*k_4+__const_10^0 ], cost: NONTERM
    144: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -1-b5^0+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^0+2*k_4<=a4^0+(-1+k_4)*__const_10^0 && -2+b5^0+2*k_4<=__const_5^0 && b5^0+2*k_4<=__const_12^0 && 1+b5^0+2*k_4<=a4^0+__const_10^0*k_4 && 1+__const_5^0<=b5^0+2*k_4 && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+a4^0+__const_10^0*k_4 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+__const_10^0*k_4 ], cost: NONTERM
    145: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -1-b5^0+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^0+2*k_4<=a4^0+(-1+k_4)*__const_10^0 && -2+b5^0+2*k_4<=__const_5^0 && b5^0+2*k_4<=__const_12^0 && 1+b5^0+2*k_4<=a4^0+__const_10^0*k_4 && 1+__const_5^0<=b5^0+2*k_4 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=a4^0+__const_10^0*k_4+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+__const_10^0*k_4+__const_10^0 ], cost: NONTERM
    146: l3 -> l3 : a4^0'=3+a4^0+__const_10^0*k_4, b5^0'=b5^post_10-__const_10^0+2*k_4, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && -1-b5^post_10+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^post_10+2*k_4<=1+a4^0+(-1+k_4)*__const_10^0 && -2+b5^post_10+2*k_4<=__const_5^0 && b5^post_10+2*k_4<=__const_12^0 && 1+a4^0+__const_10^0*k_4<=b5^post_10+2*k_4 ], cost: 8+5*k_4
    147: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && -1-b5^post_10+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^post_10+2*k_4<=1+a4^0+(-1+k_4)*__const_10^0 && b5^post_10+2*k_4<=__const_12^0 && b5^post_10+2*k_4<=__const_5^0 && __const_10^0<=2+b5^post_10+2*k_4 && 1+__const_12^0<=2+b5^post_10+2*k_4 && 3+b5^post_10+2*k_4<=2+a4^0+__const_10^0*k_4 && 1+__const_5^0<=2+b5^post_10+2*k_4 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=2+a4^0+__const_10^0*k_4 ], cost: NONTERM
    148: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && -1-b5^post_10+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^post_10+2*k_4<=1+a4^0+(-1+k_4)*__const_10^0 && 1+b5^post_10+2*k_4<=1+a4^0+__const_10^0*k_4 && b5^post_10+2*k_4<=__const_5^0 && __const_10^0<=2+b5^post_10+2*k_4 && 2+b5^post_10+2*k_4<=__const_12^0 && 3+b5^post_10+2*k_4<=1+a4^0+__const_10^0*k_4+__const_10^0 && 1+__const_5^0<=2+b5^post_10+2*k_4 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+__const_10^0*k_4+__const_10^0 ], cost: NONTERM
    149: l3 -> l3 : a4^0'=2+a4^0+k+__const_10^0*k_4, b5^0'=b5^0+2*k-__const_10^0+2*k_4, [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -1-b5^0-2*k+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^0+2*k+2*k_4<=a4^0+k+(-1+k_4)*__const_10^0 && -2+b5^0+2*k+2*k_4<=__const_5^0 && b5^0+2*k+2*k_4<=__const_12^0 && a4^0+k+__const_10^0*k_4<=b5^0+2*k+2*k_4 ], cost: 4+4*k+5*k_4
    150: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -1-b5^0-2*k+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^0+2*k+2*k_4<=a4^0+k+(-1+k_4)*__const_10^0 && b5^0+2*k+2*k_4<=__const_12^0 && b5^0+2*k+2*k_4<=__const_5^0 && __const_10^0<=2+b5^0+2*k+2*k_4 && 1+__const_12^0<=2+b5^0+2*k+2*k_4 && 3+b5^0+2*k+2*k_4<=1+a4^0+k+__const_10^0*k_4 && 1+__const_5^0<=2+b5^0+2*k+2*k_4 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k+__const_10^0*k_4 ], cost: NONTERM
    151: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -1-b5^0-2*k+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^0+2*k+2*k_4<=a4^0+k+(-1+k_4)*__const_10^0 && 1+b5^0+2*k+2*k_4<=a4^0+k+__const_10^0*k_4 && b5^0+2*k+2*k_4<=__const_5^0 && __const_10^0<=2+b5^0+2*k+2*k_4 && 2+b5^0+2*k+2*k_4<=__const_12^0 && 3+b5^0+2*k+2*k_4<=a4^0+k+__const_10^0*k_4+__const_10^0 && 1+__const_5^0<=2+b5^0+2*k+2*k_4 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+k+__const_10^0*k_4+__const_10^0 ], cost: NONTERM
    152: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -1-b5^0-2*k+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^0+2*k+2*k_4<=a4^0+k+(-1+k_4)*__const_10^0 && -2+b5^0+2*k+2*k_4<=__const_5^0 && b5^0+2*k+2*k_4<=__const_12^0 && 1+b5^0+2*k+2*k_4<=a4^0+k+__const_10^0*k_4 && 1+__const_5^0<=b5^0+2*k+2*k_4 && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+a4^0+k+__const_10^0*k_4 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k+__const_10^0*k_4 ], cost: NONTERM
    153: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -1-b5^0-2*k+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^0+2*k+2*k_4<=a4^0+k+(-1+k_4)*__const_10^0 && -2+b5^0+2*k+2*k_4<=__const_5^0 && b5^0+2*k+2*k_4<=__const_12^0 && 1+b5^0+2*k+2*k_4<=a4^0+k+__const_10^0*k_4 && 1+__const_5^0<=b5^0+2*k+2*k_4 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=a4^0+k+__const_10^0*k_4+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+k+__const_10^0*k_4+__const_10^0 ], cost: NONTERM
    154: l3 -> l3 : a4^0'=2+a4^0+k_5*__const_10^0, b5^0'=b5^0+2*k_5-__const_10^0, [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -4-4*b5^0+3*__const_12^0+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+b5^0+2*k_5<=(-1+k_5)*__const_10^0+a4^0 && -2+b5^0+2*k_5<=__const_5^0 && b5^0+2*k_5<=__const_12^0 && -1+b5^0+2*k_5-3*__const_5^0+__const_10^0<=-1 && a4^0+k_5*__const_10^0<=b5^0+2*k_5 ], cost: 4+5*k_5
    155: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -4-4*b5^0+3*__const_12^0+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+b5^0+2*k_5<=(-1+k_5)*__const_10^0+a4^0 && b5^0+2*k_5<=__const_12^0 && -1+b5^0+2*k_5-3*__const_5^0+__const_10^0<=-1 && b5^0+2*k_5<=__const_5^0 && __const_10^0<=2+b5^0+2*k_5 && 1+__const_12^0<=2+b5^0+2*k_5 && 3+b5^0+2*k_5<=1+a4^0+k_5*__const_10^0 && 1+__const_5^0<=2+b5^0+2*k_5 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k_5*__const_10^0 ], cost: NONTERM
    156: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -4-4*b5^0+3*__const_12^0+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+b5^0+2*k_5<=(-1+k_5)*__const_10^0+a4^0 && -2+b5^0+2*k_5<=__const_5^0 && b5^0+2*k_5<=__const_12^0 && -1+b5^0+2*k_5-3*__const_5^0+__const_10^0<=-1 && 1+b5^0+2*k_5<=a4^0+k_5*__const_10^0 && 1+__const_5^0<=b5^0+2*k_5 && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+a4^0+k_5*__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k_5*__const_10^0 ], cost: NONTERM
    157: l3 -> l3 : a4^0'=3+a4^0+k_5*__const_10^0, b5^0'=2*k_5+b5^post_10-__const_10^0, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && -4+3*__const_12^0-4*b5^post_10+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+2*k_5+b5^post_10<=1+(-1+k_5)*__const_10^0+a4^0 && -2+2*k_5+b5^post_10<=__const_5^0 && 2*k_5+b5^post_10<=__const_12^0 && -1+2*k_5+b5^post_10-3*__const_5^0+__const_10^0<=-1 && 1+a4^0+k_5*__const_10^0<=2*k_5+b5^post_10 ], cost: 8+5*k_5
    158: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && -4+3*__const_12^0-4*b5^post_10+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+2*k_5+b5^post_10<=1+(-1+k_5)*__const_10^0+a4^0 && 2*k_5+b5^post_10<=__const_12^0 && -1+2*k_5+b5^post_10-3*__const_5^0+__const_10^0<=-1 && 2*k_5+b5^post_10<=__const_5^0 && __const_10^0<=2+2*k_5+b5^post_10 && 1+__const_12^0<=2+2*k_5+b5^post_10 && 3+2*k_5+b5^post_10<=2+a4^0+k_5*__const_10^0 && 1+__const_5^0<=2+2*k_5+b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=2+a4^0+k_5*__const_10^0 ], cost: NONTERM
    159: l3 -> l3 : a4^0'=2+a4^0+k_5*__const_10^0+k, b5^0'=b5^0+2*k_5+2*k-__const_10^0, [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -4-4*b5^0+3*__const_12^0-8*k+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+b5^0+2*k_5+2*k<=(-1+k_5)*__const_10^0+a4^0+k && -2+b5^0+2*k_5+2*k<=__const_5^0 && b5^0+2*k_5+2*k<=__const_12^0 && -1+b5^0+2*k_5+2*k-3*__const_5^0+__const_10^0<=-1 && a4^0+k_5*__const_10^0+k<=b5^0+2*k_5+2*k ], cost: 4+5*k_5+4*k
    160: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -4-4*b5^0+3*__const_12^0-8*k+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+b5^0+2*k_5+2*k<=(-1+k_5)*__const_10^0+a4^0+k && b5^0+2*k_5+2*k<=__const_12^0 && -1+b5^0+2*k_5+2*k-3*__const_5^0+__const_10^0<=-1 && b5^0+2*k_5+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k_5+2*k && 1+__const_12^0<=2+b5^0+2*k_5+2*k && 3+b5^0+2*k_5+2*k<=1+a4^0+k_5*__const_10^0+k && 1+__const_5^0<=2+b5^0+2*k_5+2*k && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k_5*__const_10^0+k ], cost: NONTERM
    161: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -4-4*b5^0+3*__const_12^0-8*k+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+b5^0+2*k_5+2*k<=(-1+k_5)*__const_10^0+a4^0+k && -2+b5^0+2*k_5+2*k<=__const_5^0 && b5^0+2*k_5+2*k<=__const_12^0 && -1+b5^0+2*k_5+2*k-3*__const_5^0+__const_10^0<=-1 && 1+b5^0+2*k_5+2*k<=a4^0+k_5*__const_10^0+k && 1+__const_5^0<=b5^0+2*k_5+2*k && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+a4^0+k_5*__const_10^0+k && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k_5*__const_10^0+k ], cost: NONTERM
    162: l3 -> l3 : a4^0'=2+k_8*__const_10^0+a4^0, b5^0'=b5^0+2*k_8-__const_10^0, [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -8-11*b5^0+__const_12^0+11*__const_5^0<=0 && k_8>=0 && -1+b5^0+2*k_8<=a4^0+__const_10^0*(-1+k_8) && -2+b5^0+2*k_8<=__const_5^0 && b5^0+2*k_8<=__const_12^0 && -1+b5^0+2*k_8-3*__const_5^0+__const_10^0<=-1 && -4+4*b5^0-3*__const_12^0+8*k_8-6*__const_5^0+2*__const_10^0<=-1 && -1+4*b5^0+8*k_8-6*__const_5^0+__const_10^0<=-1 && k_8*__const_10^0+a4^0<=b5^0+2*k_8 ], cost: 4+5*k_8
    163: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -8-11*b5^0+__const_12^0+11*__const_5^0<=0 && k_8>=0 && -1+b5^0+2*k_8<=a4^0+__const_10^0*(-1+k_8) && b5^0+2*k_8<=__const_12^0 && -1+b5^0+2*k_8-3*__const_5^0+__const_10^0<=-1 && -4+4*b5^0-3*__const_12^0+8*k_8-6*__const_5^0+2*__const_10^0<=-1 && -1+4*b5^0+8*k_8-6*__const_5^0+__const_10^0<=-1 && b5^0+2*k_8<=__const_5^0 && __const_10^0<=2+b5^0+2*k_8 && 1+__const_12^0<=2+b5^0+2*k_8 && 3+b5^0+2*k_8<=1+k_8*__const_10^0+a4^0 && 1+__const_5^0<=2+b5^0+2*k_8 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+k_8*__const_10^0+a4^0 ], cost: NONTERM
    164: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -8-11*b5^0+__const_12^0+11*__const_5^0<=0 && k_8>=0 && -1+b5^0+2*k_8<=a4^0+__const_10^0*(-1+k_8) && -1+b5^0+2*k_8-3*__const_5^0+__const_10^0<=-1 && -4+4*b5^0-3*__const_12^0+8*k_8-6*__const_5^0+2*__const_10^0<=-1 && -1+4*b5^0+8*k_8-6*__const_5^0+__const_10^0<=-1 && 1+b5^0+2*k_8<=k_8*__const_10^0+a4^0 && b5^0+2*k_8<=__const_5^0 && __const_10^0<=2+b5^0+2*k_8 && 2+b5^0+2*k_8<=__const_12^0 && 3+b5^0+2*k_8<=k_8*__const_10^0+a4^0+__const_10^0 && 1+__const_5^0<=2+b5^0+2*k_8 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=k_8*__const_10^0+a4^0+__const_10^0 ], cost: NONTERM
    165: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -8-11*b5^0+__const_12^0+11*__const_5^0<=0 && k_8>=0 && -1+b5^0+2*k_8<=a4^0+__const_10^0*(-1+k_8) && -2+b5^0+2*k_8<=__const_5^0 && b5^0+2*k_8<=__const_12^0 && -1+b5^0+2*k_8-3*__const_5^0+__const_10^0<=-1 && -4+4*b5^0-3*__const_12^0+8*k_8-6*__const_5^0+2*__const_10^0<=-1 && -1+4*b5^0+8*k_8-6*__const_5^0+__const_10^0<=-1 && 1+b5^0+2*k_8<=k_8*__const_10^0+a4^0 && 1+__const_5^0<=b5^0+2*k_8 && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+k_8*__const_10^0+a4^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+k_8*__const_10^0+a4^0 ], cost: NONTERM
    166: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -8-11*b5^0+__const_12^0+11*__const_5^0<=0 && k_8>=0 && -1+b5^0+2*k_8<=a4^0+__const_10^0*(-1+k_8) && -2+b5^0+2*k_8<=__const_5^0 && b5^0+2*k_8<=__const_12^0 && -1+b5^0+2*k_8-3*__const_5^0+__const_10^0<=-1 && -4+4*b5^0-3*__const_12^0+8*k_8-6*__const_5^0+2*__const_10^0<=-1 && -1+4*b5^0+8*k_8-6*__const_5^0+__const_10^0<=-1 && 1+b5^0+2*k_8<=k_8*__const_10^0+a4^0 && 1+__const_5^0<=b5^0+2*k_8 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=k_8*__const_10^0+a4^0+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=k_8*__const_10^0+a4^0+__const_10^0 ], cost: NONTERM
    167: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && -8+__const_12^0-11*b5^post_10+11*__const_5^0<=0 && k_8>=0 && -1+2*k_8+b5^post_10<=1+a4^0+__const_10^0*(-1+k_8) && 2*k_8+b5^post_10<=__const_12^0 && -1+2*k_8+b5^post_10-3*__const_5^0+__const_10^0<=-1 && -4-3*__const_12^0+8*k_8+4*b5^post_10-6*__const_5^0+2*__const_10^0<=-1 && -1+8*k_8+4*b5^post_10-6*__const_5^0+__const_10^0<=-1 && 2*k_8+b5^post_10<=__const_5^0 && __const_10^0<=2+2*k_8+b5^post_10 && 1+__const_12^0<=2+2*k_8+b5^post_10 && 3+2*k_8+b5^post_10<=2+k_8*__const_10^0+a4^0 && 1+__const_5^0<=2+2*k_8+b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=2+k_8*__const_10^0+a4^0 ], cost: NONTERM
    168: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && -8+__const_12^0-11*b5^post_10+11*__const_5^0<=0 && k_8>=0 && -1+2*k_8+b5^post_10<=1+a4^0+__const_10^0*(-1+k_8) && -1+2*k_8+b5^post_10-3*__const_5^0+__const_10^0<=-1 && -4-3*__const_12^0+8*k_8+4*b5^post_10-6*__const_5^0+2*__const_10^0<=-1 && -1+8*k_8+4*b5^post_10-6*__const_5^0+__const_10^0<=-1 && 1+2*k_8+b5^post_10<=1+k_8*__const_10^0+a4^0 && 2*k_8+b5^post_10<=__const_5^0 && __const_10^0<=2+2*k_8+b5^post_10 && 2+2*k_8+b5^post_10<=__const_12^0 && 3+2*k_8+b5^post_10<=1+k_8*__const_10^0+a4^0+__const_10^0 && 1+__const_5^0<=2+2*k_8+b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+k_8*__const_10^0+a4^0+__const_10^0 ], cost: NONTERM
    169: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -8-11*b5^0+__const_12^0-22*k+11*__const_5^0<=0 && k_8>=0 && -1+b5^0+2*k_8+2*k<=a4^0+k+__const_10^0*(-1+k_8) && b5^0+2*k_8+2*k<=__const_12^0 && -1+b5^0+2*k_8+2*k-3*__const_5^0+__const_10^0<=-1 && -4+4*b5^0-3*__const_12^0+8*k_8+8*k-6*__const_5^0+2*__const_10^0<=-1 && -1+4*b5^0+8*k_8+8*k-6*__const_5^0+__const_10^0<=-1 && b5^0+2*k_8+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k_8+2*k && 1+__const_12^0<=2+b5^0+2*k_8+2*k && 3+b5^0+2*k_8+2*k<=1+k_8*__const_10^0+a4^0+k && 1+__const_5^0<=2+b5^0+2*k_8+2*k && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+k_8*__const_10^0+a4^0+k ], cost: NONTERM
    170: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -8-11*b5^0+__const_12^0-22*k+11*__const_5^0<=0 && k_8>=0 && -1+b5^0+2*k_8+2*k<=a4^0+k+__const_10^0*(-1+k_8) && -1+b5^0+2*k_8+2*k-3*__const_5^0+__const_10^0<=-1 && -4+4*b5^0-3*__const_12^0+8*k_8+8*k-6*__const_5^0+2*__const_10^0<=-1 && -1+4*b5^0+8*k_8+8*k-6*__const_5^0+__const_10^0<=-1 && 1+b5^0+2*k_8+2*k<=k_8*__const_10^0+a4^0+k && b5^0+2*k_8+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k_8+2*k && 2+b5^0+2*k_8+2*k<=__const_12^0 && 3+b5^0+2*k_8+2*k<=k_8*__const_10^0+a4^0+k+__const_10^0 && 1+__const_5^0<=2+b5^0+2*k_8+2*k && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=k_8*__const_10^0+a4^0+k+__const_10^0 ], cost: NONTERM
    171: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -8-11*b5^0+__const_12^0-22*k+11*__const_5^0<=0 && k_8>=0 && -1+b5^0+2*k_8+2*k<=a4^0+k+__const_10^0*(-1+k_8) && -2+b5^0+2*k_8+2*k<=__const_5^0 && b5^0+2*k_8+2*k<=__const_12^0 && -1+b5^0+2*k_8+2*k-3*__const_5^0+__const_10^0<=-1 && -4+4*b5^0-3*__const_12^0+8*k_8+8*k-6*__const_5^0+2*__const_10^0<=-1 && -1+4*b5^0+8*k_8+8*k-6*__const_5^0+__const_10^0<=-1 && 1+b5^0+2*k_8+2*k<=k_8*__const_10^0+a4^0+k && 1+__const_5^0<=b5^0+2*k_8+2*k && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+k_8*__const_10^0+a4^0+k && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+k_8*__const_10^0+a4^0+k ], cost: NONTERM
    172: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -8-11*b5^0+__const_12^0-22*k+11*__const_5^0<=0 && k_8>=0 && -1+b5^0+2*k_8+2*k<=a4^0+k+__const_10^0*(-1+k_8) && -2+b5^0+2*k_8+2*k<=__const_5^0 && b5^0+2*k_8+2*k<=__const_12^0 && -1+b5^0+2*k_8+2*k-3*__const_5^0+__const_10^0<=-1 && -4+4*b5^0-3*__const_12^0+8*k_8+8*k-6*__const_5^0+2*__const_10^0<=-1 && -1+4*b5^0+8*k_8+8*k-6*__const_5^0+__const_10^0<=-1 && 1+b5^0+2*k_8+2*k<=k_8*__const_10^0+a4^0+k && 1+__const_5^0<=b5^0+2*k_8+2*k && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=k_8*__const_10^0+a4^0+k+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=k_8*__const_10^0+a4^0+k+__const_10^0 ], cost: NONTERM
    173: l3 -> [12] : [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 2+b5^0+2*k<=__const_12^0 ], cost: 7+4*k
    174: l3 -> [12] : [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 1+__const_12^0<=2+b5^0+2*k && 3+b5^0+2*k<=1+a4^0+k && 1+__const_5^0<=2+b5^0+2*k && 1+b5^post_10<=__const_10^0 ], cost: 11+4*k
    175: l3 -> [12] : [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 2+b5^0+2*k<=__const_12^0 && 3+b5^0+2*k<=a4^0+k+__const_10^0 && 1+__const_5^0<=2+b5^0+2*k && 1+b5^post_10<=__const_10^0 ], cost: 11+4*k
    176: l3 -> [12] : [ 1+a4^0<=__const_30^0 && k>=0 && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && 1+__const_5^0<=b5^0+2*k && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 ], cost: 7+4*k
    177: l3 -> [12] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && k_2>=0 && -1+b5^0+2*k_2<=-1+a4^0+k_2 && -2+b5^0+2*k_2<=__const_5^0 ], cost: 2+5*k_2
    178: l3 -> [12] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && 1+__const_12^0<=2+b5^post_10 && k_2>=0 && -1+b5^post_10+2*k_2<=a4^0+k_2 && -2+b5^post_10+2*k_2<=__const_5^0 ], cost: 6+5*k_2
    179: l3 -> [12] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && 1+__const_12^0<=2+b5^0+2*k && k_2>=0 && -1+b5^0+2*k+2*k_2<=-1+a4^0+k+k_2 && -2+b5^0+2*k+2*k_2<=__const_5^0 ], cost: 2+4*k+5*k_2
    180: l3 -> [12] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && -1-b5^post_10+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^post_10+2*k_4<=1+a4^0+(-1+k_4)*__const_10^0 && -2+b5^post_10+2*k_4<=__const_5^0 && b5^post_10+2*k_4<=__const_12^0 ], cost: 6+5*k_4
    181: l3 -> [12] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -4-4*b5^0+3*__const_12^0+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+b5^0+2*k_5<=(-1+k_5)*__const_10^0+a4^0 && -2+b5^0+2*k_5<=__const_5^0 && b5^0+2*k_5<=__const_12^0 && -1+b5^0+2*k_5-3*__const_5^0+__const_10^0<=-1 ], cost: 2+5*k_5
    182: l3 -> [12] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && -4+3*__const_12^0-4*b5^post_10+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+2*k_5+b5^post_10<=1+(-1+k_5)*__const_10^0+a4^0 && -2+2*k_5+b5^post_10<=__const_5^0 && 2*k_5+b5^post_10<=__const_12^0 && -1+2*k_5+b5^post_10-3*__const_5^0+__const_10^0<=-1 ], cost: 6+5*k_5
    183: l3 -> [12] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -4-4*b5^0+3*__const_12^0-8*k+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+b5^0+2*k_5+2*k<=(-1+k_5)*__const_10^0+a4^0+k && -2+b5^0+2*k_5+2*k<=__const_5^0 && b5^0+2*k_5+2*k<=__const_12^0 && -1+b5^0+2*k_5+2*k-3*__const_5^0+__const_10^0<=-1 ], cost: 2+5*k_5+4*k
    184: l3 -> [12] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && -8+__const_12^0-11*b5^post_10+11*__const_5^0<=0 && k_8>=0 && -1+2*k_8+b5^post_10<=1+a4^0+__const_10^0*(-1+k_8) && -2+2*k_8+b5^post_10<=__const_5^0 && 2*k_8+b5^post_10<=__const_12^0 && -1+2*k_8+b5^post_10-3*__const_5^0+__const_10^0<=-1 && -4-3*__const_12^0+8*k_8+4*b5^post_10-6*__const_5^0+2*__const_10^0<=-1 && -1+8*k_8+4*b5^post_10-6*__const_5^0+__const_10^0<=-1 ], cost: 6+5*k_8
    185: l3 -> [12] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -8-11*b5^0+__const_12^0-22*k+11*__const_5^0<=0 && k_8>=0 && -1+b5^0+2*k_8+2*k<=a4^0+k+__const_10^0*(-1+k_8) && -2+b5^0+2*k_8+2*k<=__const_5^0 && b5^0+2*k_8+2*k<=__const_12^0 && -1+b5^0+2*k_8+2*k-3*__const_5^0+__const_10^0<=-1 && -4+4*b5^0-3*__const_12^0+8*k_8+8*k-6*__const_5^0+2*__const_10^0<=-1 && -1+4*b5^0+8*k_8+8*k-6*__const_5^0+__const_10^0<=-1 ], cost: 2+5*k_8+4*k
    186: l3 -> [12] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && -1+b5^post_10-__const_5^0-__const_10^0<=0 && -2-__const_12^0+b5^post_10-2*__const_5^0+2*__const_10^0<=-1 && -1-__const_5^0+__const_10^0<=-1 && -b5^0+b5^post_10<=0 && k_14>=1 && 1+__const_5^0<=b5^post_10 ], cost: 2+5*k_14
     14: l9 -> l3 : a4^0'=1, a^0'=1, answer^0'=0, b5^0'=1, b^0'=1, [], cost: 2

Aborted due to lack of remaining time


### Computing asymptotic complexity ###

Fully simplified ITS problem
   Start location: l9
     36: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0 ], cost: NONTERM
     87: l3 -> [11] : [ 1+a4^0<=__const_30^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && 3+b5^0<=1+a4^0 && 1+__const_5^0<=2+b5^0 && -1+__const_12^0<=-1+__const_10^0 && -1+__const_5^0<=-1+__const_10^0 && -2+__const_10^0<=__const_5^0 && -1+__const_12^0<=__const_5^0 && -2+__const_10^0<=a4^0 && -1+__const_12^0<=a4^0 && -1+__const_5^0<=a4^0 ], cost: NONTERM
     88: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && -1+__const_12^0<=-1+__const_10^0 && -1+__const_5^0<=-1+__const_10^0 && -2+__const_10^0<=__const_5^0 && -1+__const_12^0<=__const_5^0 && -2+__const_10^0<=-1+a4^0 && -1+__const_12^0<=-1+a4^0 && -1+__const_5^0<=-1+a4^0 ], cost: NONTERM
     89: l3 -> [11] : [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 1+__const_12^0<=2+b5^0+2*k && 3+b5^0+2*k<=1+a4^0+k && 1+__const_5^0<=2+b5^0+2*k && -1+__const_12^0<=-1+__const_10^0 && -1+__const_5^0<=-1+__const_10^0 && -2+__const_10^0<=__const_5^0 && -1+__const_12^0<=__const_5^0 && -2+__const_10^0<=a4^0+k && -1+__const_12^0<=a4^0+k && -1+__const_5^0<=a4^0+k ], cost: NONTERM
     90: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 && 3+b5^0<=a4^0+__const_10^0 && 1+__const_5^0<=2+b5^0 && b5^0==-2 && a4^0==2 && __const_12^0==0 && __const_5^0==-1 && __const_10^0==-1 ], cost: NONTERM
     91: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1<=1+a4^0+__const_10^0 && 1+a4^0==2 && __const_12^0==0 && __const_5^0==-1 && __const_10^0==-1 ], cost: NONTERM
     92: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 2-a4^0>=0 && 5+b5^0-2*a4^0<=__const_10^0 && 4+b5^0-2*a4^0<=__const_5^0 && __const_10^0<=6+b5^0-2*a4^0 && 6+b5^0-2*a4^0<=__const_12^0 && 1+__const_5^0<=6+b5^0-2*a4^0 && 4+b5^0-2*a4^0==-2 && __const_12^0==0 && __const_5^0==-1 && __const_10^0==-1 ], cost: NONTERM
     93: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && b5^0==0 && a4^0==1 && __const_12^0==0 && __const_5^0==-1 && __const_10^0==0 ], cost: NONTERM
     94: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 2+__const_5^0-__const_10^0<=0 && __const_10^0<=__const_12^0 && __const_10^0<=1+__const_5^0+__const_10^0 ], cost: NONTERM
     95: l3 -> [11] : [ 1+a4^0<=__const_30^0 && k>=0 && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && 1+__const_5^0<=b5^0+2*k && 2+__const_5^0-__const_10^0<=0 && __const_10^0<=__const_12^0 && __const_10^0<=1+__const_5^0+__const_10^0 ], cost: NONTERM
     96: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && -2-__const_5^0+__const_10^0<=-1 && __const_10^0<=__const_12^0 && 2+__const_12^0+2*__const_5^0-2*__const_10^0<=__const_12^0 && __const_10^0<=1+__const_5^0+__const_10^0 && 2+__const_12^0+2*__const_5^0-2*__const_10^0<=1+__const_5^0+__const_10^0 ], cost: NONTERM
     97: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && -2-__const_5^0+__const_10^0<=-1 && __const_10^0<=__const_12^0 && 1+__const_5^0<=__const_12^0 && __const_10^0<=1+__const_5^0+__const_10^0 && 1+__const_5^0<=1+__const_5^0+__const_10^0 && __const_10^0<=1+__const_12^0+2*__const_5^0-2*__const_10^0 && 1+__const_5^0<=1+__const_12^0+2*__const_5^0-2*__const_10^0 && __const_10^0<=-1+a4^0+__const_10^0 && 1+__const_5^0<=-1+a4^0+__const_10^0 ], cost: NONTERM
     98: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && -1-__const_5^0+__const_10^0==0 && __const_10^0<=__const_12^0 && __const_10^0<=1+__const_5^0+__const_10^0 && __const_10^0<=1+__const_12^0+2*__const_5^0-2*__const_10^0 ], cost: NONTERM
     99: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && -1-__const_5^0+__const_10^0<=-1 && __const_10^0<=__const_12^0 && 1+__const_5^0<=__const_12^0 && __const_10^0<=1+__const_5^0+__const_10^0 && 1+__const_5^0<=1+__const_5^0+__const_10^0 && __const_10^0<=1+__const_12^0+2*__const_5^0-2*__const_10^0 && 1+__const_5^0<=1+__const_12^0+2*__const_5^0-2*__const_10^0 && __const_10^0<=b5^0 && __const_10^0<=-1+a4^0+__const_10^0 && 1+__const_5^0<=-1+a4^0+__const_10^0 ], cost: NONTERM
    101: l3 -> [11] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+__const_5^0+__const_10^0<=-1 && b5^0==0 && a4^0==1 && __const_12^0==0 && __const_5^0==-2 && __const_10^0==0 ], cost: NONTERM
    102: l3 -> l3 : a4^0'=2+a4^0, b5^0'=b5^0-__const_10^0, [ 1+a4^0<=__const_30^0 && a4^0<=b5^0 ], cost: 4
    103: l3 -> [10] : [ 1+a4^0<=__const_30^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && 3+b5^0<=1+a4^0 && 1+__const_5^0<=2+b5^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0 ], cost: NONTERM
    104: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 && 3+b5^0<=a4^0+__const_10^0 && 1+__const_5^0<=2+b5^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+__const_10^0 ], cost: NONTERM
    105: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+a4^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0 ], cost: NONTERM
    106: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=a4^0+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+__const_10^0 ], cost: NONTERM
    107: l3 -> l3 : a4^0'=3+a4^0, b5^0'=b5^post_10-__const_10^0, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && 1+a4^0<=b5^post_10 ], cost: 8
    108: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && b5^post_10<=__const_5^0 && __const_10^0<=2+b5^post_10 && 1+__const_12^0<=2+b5^post_10 && 3+b5^post_10<=2+a4^0 && 1+__const_5^0<=2+b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=2+a4^0 ], cost: NONTERM
    109: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && 1+b5^post_10<=1+a4^0 && b5^post_10<=__const_5^0 && __const_10^0<=2+b5^post_10 && 2+b5^post_10<=__const_12^0 && 3+b5^post_10<=1+a4^0+__const_10^0 && 1+__const_5^0<=2+b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+__const_10^0 ], cost: NONTERM
    110: l3 -> l3 : a4^0'=2+a4^0+k, b5^0'=b5^0+2*k-__const_10^0, [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && a4^0+k<=b5^0+2*k ], cost: 4+4*k
    111: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 1+__const_12^0<=2+b5^0+2*k && 3+b5^0+2*k<=1+a4^0+k && 1+__const_5^0<=2+b5^0+2*k && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k ], cost: NONTERM
    112: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 2+b5^0+2*k<=__const_12^0 && 3+b5^0+2*k<=a4^0+k+__const_10^0 && 1+__const_5^0<=2+b5^0+2*k && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+k+__const_10^0 ], cost: NONTERM
    113: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && 1+__const_5^0<=b5^0+2*k && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+a4^0+k && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k ], cost: NONTERM
    114: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && 1+__const_5^0<=b5^0+2*k && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=a4^0+k+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+k+__const_10^0 ], cost: NONTERM
    115: l3 -> l3 : a4^0'=2+a4^0+__const_10^0, b5^0'=2+b5^0-__const_10^0, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 && a4^0+__const_10^0<=2+b5^0 ], cost: 9
    116: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 && 3+b5^0<=a4^0+__const_10^0 && 1+__const_5^0<=2+b5^0 && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+a4^0+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+__const_10^0 ], cost: NONTERM
    117: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 && 3+b5^0<=a4^0+__const_10^0 && 1+__const_5^0<=2+b5^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=a4^0+2*__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+2*__const_10^0 ], cost: NONTERM
    118: l3 -> l3 : a4^0'=3+a4^0+__const_10^0, b5^0'=2+b5^post_10-__const_10^0, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && 1+b5^post_10<=1+a4^0 && b5^post_10<=__const_5^0 && __const_10^0<=2+b5^post_10 && 2+b5^post_10<=__const_12^0 && 1+a4^0+__const_10^0<=2+b5^post_10 ], cost: 13
    119: l3 -> l3 : a4^0'=2+a4^0+k+__const_10^0, b5^0'=2+b5^0+2*k-__const_10^0, [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 2+b5^0+2*k<=__const_12^0 && a4^0+k+__const_10^0<=2+b5^0+2*k ], cost: 9+4*k
    120: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 2+b5^0+2*k<=__const_12^0 && 3+b5^0+2*k<=a4^0+k+__const_10^0 && 1+__const_5^0<=2+b5^0+2*k && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+a4^0+k+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k+__const_10^0 ], cost: NONTERM
    121: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 2+b5^0+2*k<=__const_12^0 && 3+b5^0+2*k<=a4^0+k+__const_10^0 && 1+__const_5^0<=2+b5^0+2*k && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=a4^0+k+2*__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+k+2*__const_10^0 ], cost: NONTERM
    122: l3 -> [10] : [ 1+a4^0<=__const_30^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && 3+b5^0<=1+a4^0 && 1+__const_5^0<=2+b5^0 && 1+b5^post_10<=__const_10^0 && b5^post_10<=__const_5^0 && __const_10^0<=2+b5^post_10 && 1+__const_12^0<=2+b5^post_10 && 3+b5^post_10<=3+a4^0 && 1+__const_5^0<=2+b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=3+a4^0 ], cost: NONTERM
    123: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && b5^post_10<=__const_5^0 && __const_10^0<=2+b5^post_10 && 1+__const_12^0<=2+b5^post_10 && 3+b5^post_10<=2+a4^0 && 1+__const_5^0<=2+b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=4+a4^0 ], cost: NONTERM
    124: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 1+__const_12^0<=2+b5^0+2*k && 3+b5^0+2*k<=1+a4^0+k && 1+__const_5^0<=2+b5^0+2*k && 1+b5^post_10<=__const_10^0 && b5^post_10<=__const_5^0 && __const_10^0<=2+b5^post_10 && 1+__const_12^0<=2+b5^post_10 && 3+b5^post_10<=3+a4^0+k && 1+__const_5^0<=2+b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=3+a4^0+k ], cost: NONTERM
    125: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && b5^0<=__const_5^0 && __const_10^0<=2+b5^0 && 2+b5^0<=__const_12^0 && 3+b5^0<=a4^0+__const_10^0 && 1+__const_5^0<=2+b5^0 && 1+b5^post_10<=__const_10^0 && 1+b5^post_10<=1+a4^0+__const_10^0 && b5^post_10<=__const_5^0 && __const_10^0<=2+b5^post_10 && 2+b5^post_10<=__const_12^0 && 3+b5^post_10<=1+a4^0+2*__const_10^0 && 1+__const_5^0<=2+b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+2*__const_10^0 ], cost: NONTERM
    126: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && 1+b5^post_10<=1+a4^0 && b5^post_10<=__const_5^0 && __const_10^0<=2+b5^post_10 && 2+b5^post_10<=__const_12^0 && 3+b5^post_10<=1+a4^0+__const_10^0 && 1+__const_5^0<=2+b5^post_10 && 3+b5^post_10<=2+a4^0+2*__const_10^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=2+a4^0+2*__const_10^0 ], cost: NONTERM
    127: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 2+b5^0+2*k<=__const_12^0 && 3+b5^0+2*k<=a4^0+k+__const_10^0 && 1+__const_5^0<=2+b5^0+2*k && 1+b5^post_10<=__const_10^0 && 1+b5^post_10<=1+a4^0+k+__const_10^0 && b5^post_10<=__const_5^0 && __const_10^0<=2+b5^post_10 && 2+b5^post_10<=__const_12^0 && 3+b5^post_10<=1+a4^0+k+2*__const_10^0 && 1+__const_5^0<=2+b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k+2*__const_10^0 ], cost: NONTERM
    128: l3 -> l3 : a4^0'=2+a4^0+__const_10^0, b5^0'=b5^post_10-__const_10^0, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && a4^0+__const_10^0<=b5^post_10 ], cost: 9
    129: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=a4^0+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+b5^post_10<=a4^0+2*__const_10^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+2*__const_10^0 ], cost: NONTERM
    130: l3 -> l3 : a4^0'=2+a4^0+k+__const_10^0, b5^0'=b5^post_10-__const_10^0, [ 1+a4^0<=__const_30^0 && k>=0 && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && 1+__const_5^0<=b5^0+2*k && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && a4^0+k+__const_10^0<=b5^post_10 ], cost: 9+4*k
    131: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && 1+__const_5^0<=b5^0+2*k && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=a4^0+k+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+b5^post_10<=a4^0+k+2*__const_10^0 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+k+2*__const_10^0 ], cost: NONTERM
    132: l3 -> l3 : a4^0'=2+a4^0+k_2, b5^0'=b5^0+2*k_2-__const_10^0, [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && k_2>=0 && -1+b5^0+2*k_2<=-1+a4^0+k_2 && -2+b5^0+2*k_2<=__const_5^0 && a4^0+k_2<=b5^0+2*k_2 ], cost: 4+5*k_2
    133: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && k_2>=0 && b5^0+2*k_2<=__const_5^0 && __const_10^0<=2+b5^0+2*k_2 && 1+__const_12^0<=2+b5^0+2*k_2 && 3+b5^0+2*k_2<=1+a4^0+k_2 && 1+__const_5^0<=2+b5^0+2*k_2 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k_2 ], cost: NONTERM
    134: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && k_2>=0 && -2+b5^0+2*k_2<=__const_5^0 && 1+b5^0+2*k_2<=a4^0+k_2 && 1+__const_5^0<=b5^0+2*k_2 && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+a4^0+k_2 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k_2 ], cost: NONTERM
    135: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && k_2>=0 && -2+b5^0+2*k_2<=__const_5^0 && 1+b5^0+2*k_2<=a4^0+k_2 && 1+__const_5^0<=b5^0+2*k_2 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=a4^0+k_2+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+k_2+__const_10^0 ], cost: NONTERM
    136: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && 1+__const_12^0<=2+b5^post_10 && k_2>=0 && b5^post_10+2*k_2<=__const_5^0 && __const_10^0<=2+b5^post_10+2*k_2 && 1+__const_12^0<=2+b5^post_10+2*k_2 && 3+b5^post_10+2*k_2<=2+a4^0+k_2 && 1+__const_5^0<=2+b5^post_10+2*k_2 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=2+a4^0+k_2 ], cost: NONTERM
    137: l3 -> l3 : a4^0'=2+a4^0+k+k_2, b5^0'=b5^0+2*k+2*k_2-__const_10^0, [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && 1+__const_12^0<=2+b5^0+2*k && k_2>=0 && -1+b5^0+2*k+2*k_2<=-1+a4^0+k+k_2 && -2+b5^0+2*k+2*k_2<=__const_5^0 && a4^0+k+k_2<=b5^0+2*k+2*k_2 ], cost: 4+4*k+5*k_2
    138: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && 1+__const_12^0<=2+b5^0+2*k && k_2>=0 && b5^0+2*k+2*k_2<=__const_5^0 && __const_10^0<=2+b5^0+2*k+2*k_2 && 1+__const_12^0<=2+b5^0+2*k+2*k_2 && 3+b5^0+2*k+2*k_2<=1+a4^0+k+k_2 && 1+__const_5^0<=2+b5^0+2*k+2*k_2 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k+k_2 ], cost: NONTERM
    139: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && 1+__const_12^0<=2+b5^0+2*k && k_2>=0 && -2+b5^0+2*k+2*k_2<=__const_5^0 && 1+b5^0+2*k+2*k_2<=a4^0+k+k_2 && 1+__const_5^0<=b5^0+2*k+2*k_2 && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+a4^0+k+k_2 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k+k_2 ], cost: NONTERM
    140: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && 1+__const_12^0<=2+b5^0+2*k && k_2>=0 && -2+b5^0+2*k+2*k_2<=__const_5^0 && 1+b5^0+2*k+2*k_2<=a4^0+k+k_2 && 1+__const_5^0<=b5^0+2*k+2*k_2 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=a4^0+k+k_2+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+k+k_2+__const_10^0 ], cost: NONTERM
    141: l3 -> l3 : a4^0'=2+a4^0+__const_10^0*k_4, b5^0'=b5^0-__const_10^0+2*k_4, [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -1-b5^0+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^0+2*k_4<=a4^0+(-1+k_4)*__const_10^0 && -2+b5^0+2*k_4<=__const_5^0 && b5^0+2*k_4<=__const_12^0 && a4^0+__const_10^0*k_4<=b5^0+2*k_4 ], cost: 4+5*k_4
    142: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -1-b5^0+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^0+2*k_4<=a4^0+(-1+k_4)*__const_10^0 && b5^0+2*k_4<=__const_12^0 && b5^0+2*k_4<=__const_5^0 && __const_10^0<=2+b5^0+2*k_4 && 1+__const_12^0<=2+b5^0+2*k_4 && 3+b5^0+2*k_4<=1+a4^0+__const_10^0*k_4 && 1+__const_5^0<=2+b5^0+2*k_4 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+__const_10^0*k_4 ], cost: NONTERM
    143: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -1-b5^0+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^0+2*k_4<=a4^0+(-1+k_4)*__const_10^0 && 1+b5^0+2*k_4<=a4^0+__const_10^0*k_4 && b5^0+2*k_4<=__const_5^0 && __const_10^0<=2+b5^0+2*k_4 && 2+b5^0+2*k_4<=__const_12^0 && 3+b5^0+2*k_4<=a4^0+__const_10^0*k_4+__const_10^0 && 1+__const_5^0<=2+b5^0+2*k_4 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+__const_10^0*k_4+__const_10^0 ], cost: NONTERM
    144: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -1-b5^0+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^0+2*k_4<=a4^0+(-1+k_4)*__const_10^0 && -2+b5^0+2*k_4<=__const_5^0 && b5^0+2*k_4<=__const_12^0 && 1+b5^0+2*k_4<=a4^0+__const_10^0*k_4 && 1+__const_5^0<=b5^0+2*k_4 && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+a4^0+__const_10^0*k_4 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+__const_10^0*k_4 ], cost: NONTERM
    145: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -1-b5^0+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^0+2*k_4<=a4^0+(-1+k_4)*__const_10^0 && -2+b5^0+2*k_4<=__const_5^0 && b5^0+2*k_4<=__const_12^0 && 1+b5^0+2*k_4<=a4^0+__const_10^0*k_4 && 1+__const_5^0<=b5^0+2*k_4 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=a4^0+__const_10^0*k_4+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+__const_10^0*k_4+__const_10^0 ], cost: NONTERM
    146: l3 -> l3 : a4^0'=3+a4^0+__const_10^0*k_4, b5^0'=b5^post_10-__const_10^0+2*k_4, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && -1-b5^post_10+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^post_10+2*k_4<=1+a4^0+(-1+k_4)*__const_10^0 && -2+b5^post_10+2*k_4<=__const_5^0 && b5^post_10+2*k_4<=__const_12^0 && 1+a4^0+__const_10^0*k_4<=b5^post_10+2*k_4 ], cost: 8+5*k_4
    147: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && -1-b5^post_10+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^post_10+2*k_4<=1+a4^0+(-1+k_4)*__const_10^0 && b5^post_10+2*k_4<=__const_12^0 && b5^post_10+2*k_4<=__const_5^0 && __const_10^0<=2+b5^post_10+2*k_4 && 1+__const_12^0<=2+b5^post_10+2*k_4 && 3+b5^post_10+2*k_4<=2+a4^0+__const_10^0*k_4 && 1+__const_5^0<=2+b5^post_10+2*k_4 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=2+a4^0+__const_10^0*k_4 ], cost: NONTERM
    148: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && -1-b5^post_10+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^post_10+2*k_4<=1+a4^0+(-1+k_4)*__const_10^0 && 1+b5^post_10+2*k_4<=1+a4^0+__const_10^0*k_4 && b5^post_10+2*k_4<=__const_5^0 && __const_10^0<=2+b5^post_10+2*k_4 && 2+b5^post_10+2*k_4<=__const_12^0 && 3+b5^post_10+2*k_4<=1+a4^0+__const_10^0*k_4+__const_10^0 && 1+__const_5^0<=2+b5^post_10+2*k_4 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+__const_10^0*k_4+__const_10^0 ], cost: NONTERM
    149: l3 -> l3 : a4^0'=2+a4^0+k+__const_10^0*k_4, b5^0'=b5^0+2*k-__const_10^0+2*k_4, [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -1-b5^0-2*k+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^0+2*k+2*k_4<=a4^0+k+(-1+k_4)*__const_10^0 && -2+b5^0+2*k+2*k_4<=__const_5^0 && b5^0+2*k+2*k_4<=__const_12^0 && a4^0+k+__const_10^0*k_4<=b5^0+2*k+2*k_4 ], cost: 4+4*k+5*k_4
    150: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -1-b5^0-2*k+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^0+2*k+2*k_4<=a4^0+k+(-1+k_4)*__const_10^0 && b5^0+2*k+2*k_4<=__const_12^0 && b5^0+2*k+2*k_4<=__const_5^0 && __const_10^0<=2+b5^0+2*k+2*k_4 && 1+__const_12^0<=2+b5^0+2*k+2*k_4 && 3+b5^0+2*k+2*k_4<=1+a4^0+k+__const_10^0*k_4 && 1+__const_5^0<=2+b5^0+2*k+2*k_4 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k+__const_10^0*k_4 ], cost: NONTERM
    151: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -1-b5^0-2*k+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^0+2*k+2*k_4<=a4^0+k+(-1+k_4)*__const_10^0 && 1+b5^0+2*k+2*k_4<=a4^0+k+__const_10^0*k_4 && b5^0+2*k+2*k_4<=__const_5^0 && __const_10^0<=2+b5^0+2*k+2*k_4 && 2+b5^0+2*k+2*k_4<=__const_12^0 && 3+b5^0+2*k+2*k_4<=a4^0+k+__const_10^0*k_4+__const_10^0 && 1+__const_5^0<=2+b5^0+2*k+2*k_4 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+k+__const_10^0*k_4+__const_10^0 ], cost: NONTERM
    152: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -1-b5^0-2*k+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^0+2*k+2*k_4<=a4^0+k+(-1+k_4)*__const_10^0 && -2+b5^0+2*k+2*k_4<=__const_5^0 && b5^0+2*k+2*k_4<=__const_12^0 && 1+b5^0+2*k+2*k_4<=a4^0+k+__const_10^0*k_4 && 1+__const_5^0<=b5^0+2*k+2*k_4 && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+a4^0+k+__const_10^0*k_4 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k+__const_10^0*k_4 ], cost: NONTERM
    153: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -1-b5^0-2*k+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^0+2*k+2*k_4<=a4^0+k+(-1+k_4)*__const_10^0 && -2+b5^0+2*k+2*k_4<=__const_5^0 && b5^0+2*k+2*k_4<=__const_12^0 && 1+b5^0+2*k+2*k_4<=a4^0+k+__const_10^0*k_4 && 1+__const_5^0<=b5^0+2*k+2*k_4 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=a4^0+k+__const_10^0*k_4+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=a4^0+k+__const_10^0*k_4+__const_10^0 ], cost: NONTERM
    154: l3 -> l3 : a4^0'=2+a4^0+k_5*__const_10^0, b5^0'=b5^0+2*k_5-__const_10^0, [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -4-4*b5^0+3*__const_12^0+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+b5^0+2*k_5<=(-1+k_5)*__const_10^0+a4^0 && -2+b5^0+2*k_5<=__const_5^0 && b5^0+2*k_5<=__const_12^0 && -1+b5^0+2*k_5-3*__const_5^0+__const_10^0<=-1 && a4^0+k_5*__const_10^0<=b5^0+2*k_5 ], cost: 4+5*k_5
    155: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -4-4*b5^0+3*__const_12^0+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+b5^0+2*k_5<=(-1+k_5)*__const_10^0+a4^0 && b5^0+2*k_5<=__const_12^0 && -1+b5^0+2*k_5-3*__const_5^0+__const_10^0<=-1 && b5^0+2*k_5<=__const_5^0 && __const_10^0<=2+b5^0+2*k_5 && 1+__const_12^0<=2+b5^0+2*k_5 && 3+b5^0+2*k_5<=1+a4^0+k_5*__const_10^0 && 1+__const_5^0<=2+b5^0+2*k_5 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k_5*__const_10^0 ], cost: NONTERM
    156: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -4-4*b5^0+3*__const_12^0+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+b5^0+2*k_5<=(-1+k_5)*__const_10^0+a4^0 && -2+b5^0+2*k_5<=__const_5^0 && b5^0+2*k_5<=__const_12^0 && -1+b5^0+2*k_5-3*__const_5^0+__const_10^0<=-1 && 1+b5^0+2*k_5<=a4^0+k_5*__const_10^0 && 1+__const_5^0<=b5^0+2*k_5 && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+a4^0+k_5*__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k_5*__const_10^0 ], cost: NONTERM
    157: l3 -> l3 : a4^0'=3+a4^0+k_5*__const_10^0, b5^0'=2*k_5+b5^post_10-__const_10^0, [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && -4+3*__const_12^0-4*b5^post_10+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+2*k_5+b5^post_10<=1+(-1+k_5)*__const_10^0+a4^0 && -2+2*k_5+b5^post_10<=__const_5^0 && 2*k_5+b5^post_10<=__const_12^0 && -1+2*k_5+b5^post_10-3*__const_5^0+__const_10^0<=-1 && 1+a4^0+k_5*__const_10^0<=2*k_5+b5^post_10 ], cost: 8+5*k_5
    158: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && -4+3*__const_12^0-4*b5^post_10+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+2*k_5+b5^post_10<=1+(-1+k_5)*__const_10^0+a4^0 && 2*k_5+b5^post_10<=__const_12^0 && -1+2*k_5+b5^post_10-3*__const_5^0+__const_10^0<=-1 && 2*k_5+b5^post_10<=__const_5^0 && __const_10^0<=2+2*k_5+b5^post_10 && 1+__const_12^0<=2+2*k_5+b5^post_10 && 3+2*k_5+b5^post_10<=2+a4^0+k_5*__const_10^0 && 1+__const_5^0<=2+2*k_5+b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=2+a4^0+k_5*__const_10^0 ], cost: NONTERM
    159: l3 -> l3 : a4^0'=2+a4^0+k_5*__const_10^0+k, b5^0'=b5^0+2*k_5+2*k-__const_10^0, [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -4-4*b5^0+3*__const_12^0-8*k+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+b5^0+2*k_5+2*k<=(-1+k_5)*__const_10^0+a4^0+k && -2+b5^0+2*k_5+2*k<=__const_5^0 && b5^0+2*k_5+2*k<=__const_12^0 && -1+b5^0+2*k_5+2*k-3*__const_5^0+__const_10^0<=-1 && a4^0+k_5*__const_10^0+k<=b5^0+2*k_5+2*k ], cost: 4+5*k_5+4*k
    160: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -4-4*b5^0+3*__const_12^0-8*k+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+b5^0+2*k_5+2*k<=(-1+k_5)*__const_10^0+a4^0+k && b5^0+2*k_5+2*k<=__const_12^0 && -1+b5^0+2*k_5+2*k-3*__const_5^0+__const_10^0<=-1 && b5^0+2*k_5+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k_5+2*k && 1+__const_12^0<=2+b5^0+2*k_5+2*k && 3+b5^0+2*k_5+2*k<=1+a4^0+k_5*__const_10^0+k && 1+__const_5^0<=2+b5^0+2*k_5+2*k && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k_5*__const_10^0+k ], cost: NONTERM
    161: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -4-4*b5^0+3*__const_12^0-8*k+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+b5^0+2*k_5+2*k<=(-1+k_5)*__const_10^0+a4^0+k && -2+b5^0+2*k_5+2*k<=__const_5^0 && b5^0+2*k_5+2*k<=__const_12^0 && -1+b5^0+2*k_5+2*k-3*__const_5^0+__const_10^0<=-1 && 1+b5^0+2*k_5+2*k<=a4^0+k_5*__const_10^0+k && 1+__const_5^0<=b5^0+2*k_5+2*k && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+a4^0+k_5*__const_10^0+k && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+a4^0+k_5*__const_10^0+k ], cost: NONTERM
    162: l3 -> l3 : a4^0'=2+k_8*__const_10^0+a4^0, b5^0'=b5^0+2*k_8-__const_10^0, [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -8-11*b5^0+__const_12^0+11*__const_5^0<=0 && k_8>=0 && -1+b5^0+2*k_8<=a4^0+__const_10^0*(-1+k_8) && -2+b5^0+2*k_8<=__const_5^0 && b5^0+2*k_8<=__const_12^0 && -1+b5^0+2*k_8-3*__const_5^0+__const_10^0<=-1 && -4+4*b5^0-3*__const_12^0+8*k_8-6*__const_5^0+2*__const_10^0<=-1 && -1+4*b5^0+8*k_8-6*__const_5^0+__const_10^0<=-1 && k_8*__const_10^0+a4^0<=b5^0+2*k_8 ], cost: 4+5*k_8
    163: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -8-11*b5^0+__const_12^0+11*__const_5^0<=0 && k_8>=0 && -1+b5^0+2*k_8<=a4^0+__const_10^0*(-1+k_8) && b5^0+2*k_8<=__const_12^0 && -1+b5^0+2*k_8-3*__const_5^0+__const_10^0<=-1 && -4+4*b5^0-3*__const_12^0+8*k_8-6*__const_5^0+2*__const_10^0<=-1 && -1+4*b5^0+8*k_8-6*__const_5^0+__const_10^0<=-1 && b5^0+2*k_8<=__const_5^0 && __const_10^0<=2+b5^0+2*k_8 && 1+__const_12^0<=2+b5^0+2*k_8 && 3+b5^0+2*k_8<=1+k_8*__const_10^0+a4^0 && 1+__const_5^0<=2+b5^0+2*k_8 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+k_8*__const_10^0+a4^0 ], cost: NONTERM
    164: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -8-11*b5^0+__const_12^0+11*__const_5^0<=0 && k_8>=0 && -1+b5^0+2*k_8<=a4^0+__const_10^0*(-1+k_8) && -1+b5^0+2*k_8-3*__const_5^0+__const_10^0<=-1 && -4+4*b5^0-3*__const_12^0+8*k_8-6*__const_5^0+2*__const_10^0<=-1 && -1+4*b5^0+8*k_8-6*__const_5^0+__const_10^0<=-1 && 1+b5^0+2*k_8<=k_8*__const_10^0+a4^0 && b5^0+2*k_8<=__const_5^0 && __const_10^0<=2+b5^0+2*k_8 && 2+b5^0+2*k_8<=__const_12^0 && 3+b5^0+2*k_8<=k_8*__const_10^0+a4^0+__const_10^0 && 1+__const_5^0<=2+b5^0+2*k_8 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=k_8*__const_10^0+a4^0+__const_10^0 ], cost: NONTERM
    165: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -8-11*b5^0+__const_12^0+11*__const_5^0<=0 && k_8>=0 && -1+b5^0+2*k_8<=a4^0+__const_10^0*(-1+k_8) && -2+b5^0+2*k_8<=__const_5^0 && b5^0+2*k_8<=__const_12^0 && -1+b5^0+2*k_8-3*__const_5^0+__const_10^0<=-1 && -4+4*b5^0-3*__const_12^0+8*k_8-6*__const_5^0+2*__const_10^0<=-1 && -1+4*b5^0+8*k_8-6*__const_5^0+__const_10^0<=-1 && 1+b5^0+2*k_8<=k_8*__const_10^0+a4^0 && 1+__const_5^0<=b5^0+2*k_8 && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+k_8*__const_10^0+a4^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+k_8*__const_10^0+a4^0 ], cost: NONTERM
    166: l3 -> [10] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -8-11*b5^0+__const_12^0+11*__const_5^0<=0 && k_8>=0 && -1+b5^0+2*k_8<=a4^0+__const_10^0*(-1+k_8) && -2+b5^0+2*k_8<=__const_5^0 && b5^0+2*k_8<=__const_12^0 && -1+b5^0+2*k_8-3*__const_5^0+__const_10^0<=-1 && -4+4*b5^0-3*__const_12^0+8*k_8-6*__const_5^0+2*__const_10^0<=-1 && -1+4*b5^0+8*k_8-6*__const_5^0+__const_10^0<=-1 && 1+b5^0+2*k_8<=k_8*__const_10^0+a4^0 && 1+__const_5^0<=b5^0+2*k_8 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=k_8*__const_10^0+a4^0+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=k_8*__const_10^0+a4^0+__const_10^0 ], cost: NONTERM
    167: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && -8+__const_12^0-11*b5^post_10+11*__const_5^0<=0 && k_8>=0 && -1+2*k_8+b5^post_10<=1+a4^0+__const_10^0*(-1+k_8) && 2*k_8+b5^post_10<=__const_12^0 && -1+2*k_8+b5^post_10-3*__const_5^0+__const_10^0<=-1 && -4-3*__const_12^0+8*k_8+4*b5^post_10-6*__const_5^0+2*__const_10^0<=-1 && -1+8*k_8+4*b5^post_10-6*__const_5^0+__const_10^0<=-1 && 2*k_8+b5^post_10<=__const_5^0 && __const_10^0<=2+2*k_8+b5^post_10 && 1+__const_12^0<=2+2*k_8+b5^post_10 && 3+2*k_8+b5^post_10<=2+k_8*__const_10^0+a4^0 && 1+__const_5^0<=2+2*k_8+b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=2+k_8*__const_10^0+a4^0 ], cost: NONTERM
    168: l3 -> [10] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && -8+__const_12^0-11*b5^post_10+11*__const_5^0<=0 && k_8>=0 && -1+2*k_8+b5^post_10<=1+a4^0+__const_10^0*(-1+k_8) && -1+2*k_8+b5^post_10-3*__const_5^0+__const_10^0<=-1 && -4-3*__const_12^0+8*k_8+4*b5^post_10-6*__const_5^0+2*__const_10^0<=-1 && -1+8*k_8+4*b5^post_10-6*__const_5^0+__const_10^0<=-1 && 1+2*k_8+b5^post_10<=1+k_8*__const_10^0+a4^0 && 2*k_8+b5^post_10<=__const_5^0 && __const_10^0<=2+2*k_8+b5^post_10 && 2+2*k_8+b5^post_10<=__const_12^0 && 3+2*k_8+b5^post_10<=1+k_8*__const_10^0+a4^0+__const_10^0 && 1+__const_5^0<=2+2*k_8+b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+k_8*__const_10^0+a4^0+__const_10^0 ], cost: NONTERM
    169: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -8-11*b5^0+__const_12^0-22*k+11*__const_5^0<=0 && k_8>=0 && -1+b5^0+2*k_8+2*k<=a4^0+k+__const_10^0*(-1+k_8) && b5^0+2*k_8+2*k<=__const_12^0 && -1+b5^0+2*k_8+2*k-3*__const_5^0+__const_10^0<=-1 && -4+4*b5^0-3*__const_12^0+8*k_8+8*k-6*__const_5^0+2*__const_10^0<=-1 && -1+4*b5^0+8*k_8+8*k-6*__const_5^0+__const_10^0<=-1 && b5^0+2*k_8+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k_8+2*k && 1+__const_12^0<=2+b5^0+2*k_8+2*k && 3+b5^0+2*k_8+2*k<=1+k_8*__const_10^0+a4^0+k && 1+__const_5^0<=2+b5^0+2*k_8+2*k && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+k_8*__const_10^0+a4^0+k ], cost: NONTERM
    170: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -8-11*b5^0+__const_12^0-22*k+11*__const_5^0<=0 && k_8>=0 && -1+b5^0+2*k_8+2*k<=a4^0+k+__const_10^0*(-1+k_8) && -1+b5^0+2*k_8+2*k-3*__const_5^0+__const_10^0<=-1 && -4+4*b5^0-3*__const_12^0+8*k_8+8*k-6*__const_5^0+2*__const_10^0<=-1 && -1+4*b5^0+8*k_8+8*k-6*__const_5^0+__const_10^0<=-1 && 1+b5^0+2*k_8+2*k<=k_8*__const_10^0+a4^0+k && b5^0+2*k_8+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k_8+2*k && 2+b5^0+2*k_8+2*k<=__const_12^0 && 3+b5^0+2*k_8+2*k<=k_8*__const_10^0+a4^0+k+__const_10^0 && 1+__const_5^0<=2+b5^0+2*k_8+2*k && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=k_8*__const_10^0+a4^0+k+__const_10^0 ], cost: NONTERM
    171: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -8-11*b5^0+__const_12^0-22*k+11*__const_5^0<=0 && k_8>=0 && -1+b5^0+2*k_8+2*k<=a4^0+k+__const_10^0*(-1+k_8) && -2+b5^0+2*k_8+2*k<=__const_5^0 && b5^0+2*k_8+2*k<=__const_12^0 && -1+b5^0+2*k_8+2*k-3*__const_5^0+__const_10^0<=-1 && -4+4*b5^0-3*__const_12^0+8*k_8+8*k-6*__const_5^0+2*__const_10^0<=-1 && -1+4*b5^0+8*k_8+8*k-6*__const_5^0+__const_10^0<=-1 && 1+b5^0+2*k_8+2*k<=k_8*__const_10^0+a4^0+k && 1+__const_5^0<=b5^0+2*k_8+2*k && __const_10^0<=b5^post_10 && 1+__const_12^0<=b5^post_10 && 1+b5^post_10<=1+k_8*__const_10^0+a4^0+k && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=1+k_8*__const_10^0+a4^0+k ], cost: NONTERM
    172: l3 -> [10] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -8-11*b5^0+__const_12^0-22*k+11*__const_5^0<=0 && k_8>=0 && -1+b5^0+2*k_8+2*k<=a4^0+k+__const_10^0*(-1+k_8) && -2+b5^0+2*k_8+2*k<=__const_5^0 && b5^0+2*k_8+2*k<=__const_12^0 && -1+b5^0+2*k_8+2*k-3*__const_5^0+__const_10^0<=-1 && -4+4*b5^0-3*__const_12^0+8*k_8+8*k-6*__const_5^0+2*__const_10^0<=-1 && -1+4*b5^0+8*k_8+8*k-6*__const_5^0+__const_10^0<=-1 && 1+b5^0+2*k_8+2*k<=k_8*__const_10^0+a4^0+k && 1+__const_5^0<=b5^0+2*k_8+2*k && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && 1+b5^post_10<=k_8*__const_10^0+a4^0+k+__const_10^0 && 1+__const_5^0<=b5^post_10 && 1+__const_5^0<=-1+__const_10^0 && 1+__const_5^0<=k_8*__const_10^0+a4^0+k+__const_10^0 ], cost: NONTERM
    173: l3 -> [12] : [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 2+b5^0+2*k<=__const_12^0 ], cost: 7+4*k
    174: l3 -> [12] : [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 1+__const_12^0<=2+b5^0+2*k && 3+b5^0+2*k<=1+a4^0+k && 1+__const_5^0<=2+b5^0+2*k && 1+b5^post_10<=__const_10^0 ], cost: 11+4*k
    175: l3 -> [12] : [ 1+a4^0<=__const_30^0 && k>=0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && b5^0+2*k<=__const_5^0 && __const_10^0<=2+b5^0+2*k && 2+b5^0+2*k<=__const_12^0 && 3+b5^0+2*k<=a4^0+k+__const_10^0 && 1+__const_5^0<=2+b5^0+2*k && 1+b5^post_10<=__const_10^0 ], cost: 11+4*k
    176: l3 -> [12] : [ 1+a4^0<=__const_30^0 && k>=0 && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && 1+b5^0+2*k<=a4^0+k && 1+__const_5^0<=b5^0+2*k && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 ], cost: 7+4*k
    177: l3 -> [12] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && 1+__const_12^0<=2+b5^0 && k_2>=0 && -1+b5^0+2*k_2<=-1+a4^0+k_2 && -2+b5^0+2*k_2<=__const_5^0 ], cost: 2+5*k_2
    178: l3 -> [12] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && 1+__const_12^0<=2+b5^post_10 && k_2>=0 && -1+b5^post_10+2*k_2<=a4^0+k_2 && -2+b5^post_10+2*k_2<=__const_5^0 ], cost: 6+5*k_2
    179: l3 -> [12] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && 1+__const_12^0<=2+b5^0+2*k && k_2>=0 && -1+b5^0+2*k+2*k_2<=-1+a4^0+k+k_2 && -2+b5^0+2*k+2*k_2<=__const_5^0 ], cost: 2+4*k+5*k_2
    180: l3 -> [12] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && -1-b5^post_10+3*__const_5^0-__const_10^0<=0 && k_4>=0 && -1+b5^post_10+2*k_4<=1+a4^0+(-1+k_4)*__const_10^0 && -2+b5^post_10+2*k_4<=__const_5^0 && b5^post_10+2*k_4<=__const_12^0 ], cost: 6+5*k_4
    181: l3 -> [12] : [ 1+a4^0<=__const_30^0 && __const_10^0<=2+b5^0 && -4-4*b5^0+3*__const_12^0+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+b5^0+2*k_5<=(-1+k_5)*__const_10^0+a4^0 && -2+b5^0+2*k_5<=__const_5^0 && b5^0+2*k_5<=__const_12^0 && -1+b5^0+2*k_5-3*__const_5^0+__const_10^0<=-1 ], cost: 2+5*k_5
    182: l3 -> [12] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && -4+3*__const_12^0-4*b5^post_10+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+2*k_5+b5^post_10<=1+(-1+k_5)*__const_10^0+a4^0 && -2+2*k_5+b5^post_10<=__const_5^0 && 2*k_5+b5^post_10<=__const_12^0 && -1+2*k_5+b5^post_10-3*__const_5^0+__const_10^0<=-1 ], cost: 6+5*k_5
    183: l3 -> [12] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -4-4*b5^0+3*__const_12^0-8*k+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && -1+b5^0+2*k_5+2*k<=(-1+k_5)*__const_10^0+a4^0+k && -2+b5^0+2*k_5+2*k<=__const_5^0 && b5^0+2*k_5+2*k<=__const_12^0 && -1+b5^0+2*k_5+2*k-3*__const_5^0+__const_10^0<=-1 ], cost: 2+5*k_5+4*k
    184: l3 -> [12] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && 1+__const_5^0<=b5^0 && 1+b5^post_10<=__const_10^0 && __const_10^0<=2+b5^post_10 && -8+__const_12^0-11*b5^post_10+11*__const_5^0<=0 && k_8>=0 && -1+2*k_8+b5^post_10<=1+a4^0+__const_10^0*(-1+k_8) && -2+2*k_8+b5^post_10<=__const_5^0 && 2*k_8+b5^post_10<=__const_12^0 && -1+2*k_8+b5^post_10-3*__const_5^0+__const_10^0<=-1 && -4-3*__const_12^0+8*k_8+4*b5^post_10-6*__const_5^0+2*__const_10^0<=-1 && -1+8*k_8+4*b5^post_10-6*__const_5^0+__const_10^0<=-1 ], cost: 6+5*k_8
    185: l3 -> [12] : [ 1+a4^0<=__const_30^0 && k>=0 && -1+b5^0+2*k<=-1+a4^0+k && -2+b5^0+2*k<=__const_5^0 && 1+b5^0+2*k<=__const_10^0 && __const_10^0<=2+b5^0+2*k && -8-11*b5^0+__const_12^0-22*k+11*__const_5^0<=0 && k_8>=0 && -1+b5^0+2*k_8+2*k<=a4^0+k+__const_10^0*(-1+k_8) && -2+b5^0+2*k_8+2*k<=__const_5^0 && b5^0+2*k_8+2*k<=__const_12^0 && -1+b5^0+2*k_8+2*k-3*__const_5^0+__const_10^0<=-1 && -4+4*b5^0-3*__const_12^0+8*k_8+8*k-6*__const_5^0+2*__const_10^0<=-1 && -1+4*b5^0+8*k_8+8*k-6*__const_5^0+__const_10^0<=-1 ], cost: 2+5*k_8+4*k
    186: l3 -> [12] : [ 1+a4^0<=__const_30^0 && 1+b5^0<=a4^0 && __const_10^0<=b5^post_10 && b5^post_10<=__const_12^0 && -1+b5^post_10-__const_5^0-__const_10^0<=0 && -2-__const_12^0+b5^post_10-2*__const_5^0+2*__const_10^0<=-1 && -1-__const_5^0+__const_10^0<=-1 && -b5^0+b5^post_10<=0 && k_14>=1 && 1+__const_5^0<=b5^post_10 ], cost: 2+5*k_14
     14: l9 -> l3 : a4^0'=1, a^0'=1, answer^0'=0, b5^0'=1, b^0'=1, [], cost: 2

This is only a partial result (probably due to a timeout).

Trying to find the maximal complexity that has already been derived.

Performed chaining from the start location:

Computing asymptotic complexity for rule 187
   Simplified the guard:
    187: l9 -> l3 : a4^0'=3+k, a^0'=1, answer^0'=0, b5^0'=1+2*k-__const_10^0, b^0'=1, [ 2<=__const_30^0 && k>=0 && 2*k<=k && -1+2*k<=__const_5^0 && 2+2*k<=__const_10^0 ], cost: 6+4*k
   Resulting cost 0 has complexity: Unknown

Computing asymptotic complexity for rule 193
   Resulting cost 0 has complexity: Unknown

Computing asymptotic complexity for rule 188
   Simplified the guard:
    188: l9 -> l3 : a4^0'=3+k_2, a^0'=1, answer^0'=0, b5^0'=1+2*k_2-__const_10^0, b^0'=1, [ 2<=__const_30^0 && __const_10^0<=3 && 1+__const_12^0<=3 && k_2>=0 && 2*k_2<=k_2 && -1+2*k_2<=__const_5^0 ], cost: 6+5*k_2
   Resulting cost 0 has complexity: Unknown

Computing asymptotic complexity for rule 190
   Resulting cost 0 has complexity: Unknown

Computing asymptotic complexity for rule 195
   Simplified the guard:
    195: l9 -> [12] : a4^0'=1, a^0'=1, answer^0'=0, b5^0'=1, b^0'=1, [ 2<=__const_30^0 && -8+3*__const_12^0+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && 2*k_5<=1+(-1+k_5)*__const_10^0 && -1+2*k_5<=__const_5^0 && 1+2*k_5<=__const_12^0 && 2*k_5-3*__const_5^0+__const_10^0<=-1 ], cost: 4+5*k_5
   Resulting cost 0 has complexity: Unknown

Computing asymptotic complexity for rule 191
   Simplified the guard:
    191: l9 -> l3 : a4^0'=3+k_5*__const_10^0, a^0'=1, answer^0'=0, b5^0'=1+2*k_5-__const_10^0, b^0'=1, [ 2<=__const_30^0 && -8+3*__const_12^0+6*__const_5^0-2*__const_10^0<=0 && k_5>=0 && 2*k_5<=1+(-1+k_5)*__const_10^0 && -1+2*k_5<=__const_5^0 && 1+2*k_5<=__const_12^0 && 2*k_5-3*__const_5^0+__const_10^0<=-1 ], cost: 6+5*k_5
   Resulting cost 0 has complexity: Unknown

Computing asymptotic complexity for rule 194
   Simplified the guard:
    194: l9 -> [12] : a4^0'=1, a^0'=1, answer^0'=0, b5^0'=1, b^0'=1, [ 2<=__const_30^0 && k>=0 && -1+2*k<=__const_5^0 && 2+2*k<=__const_10^0 && __const_10^0<=3+2*k && 1+__const_12^0<=3+2*k && k_2>=0 && 2*k+2*k_2<=k+k_2 ], cost: 4+4*k+5*k_2
   Resulting cost 0 has complexity: Unknown

Computing asymptotic complexity for rule 189
   Simplified the guard:
    189: l9 -> l3 : a4^0'=3+k+k_2, a^0'=1, answer^0'=0, b5^0'=1+2*k+2*k_2-__const_10^0, b^0'=1, [ 2<=__const_30^0 && k>=0 && -1+2*k<=__const_5^0 && 2+2*k<=__const_10^0 && __const_10^0<=3+2*k && 1+__const_12^0<=3+2*k && k_2>=0 && 2*k+2*k_2<=k+k_2 ], cost: 6+4*k+5*k_2
   Resulting cost 0 has complexity: Unknown

Computing asymptotic complexity for rule 192
   Simplified the guard:
    192: l9 -> l3 : a4^0'=3+k_8*__const_10^0, a^0'=1, answer^0'=0, b5^0'=1+2*k_8-__const_10^0, b^0'=1, [ 2<=__const_30^0 && -19+__const_12^0+11*__const_5^0<=0 && k_8>=0 && 2*k_8<=1+__const_10^0*(-1+k_8) && -1+2*k_8<=__const_5^0 && 1+2*k_8<=__const_12^0 && 2*k_8-3*__const_5^0+__const_10^0<=-1 && 3+8*k_8-6*__const_5^0+__const_10^0<=-1 ], cost: 6+5*k_8
   Resulting cost 0 has complexity: Unknown
Aborting due to timeout

Obtained the following overall complexity (w.r.t. the length of the input n):
   Complexity:  Constant
   Cpx degree:  0
   Solved cost: 1
   Rule cost:   1
   Rule guard:  [ __const_10^0==__const_10^post_14 && __const_12^0==__const_12^post_14 && __const_30^0==__const_30^post_14 && __const_5^0==__const_5^post_14 && a^0==a^post_14 && a4^0==a4^post_14 && answer^0==answer^post_14 && b^0==b^post_14 && b5^0==b5^post_14 && ret_complex6^0==ret_complex6^post_14 ]

WORST_CASE(Omega(1),?)