Comment: This TM produces 10249 nonzeros in 98364599 steps. Comment: The halting transition has been changed to produce a 1
State | on 0 |
on 1 |
on 2 |
on 3 |
on 4 |
on 5 |
on 0 | on 1 | on 2 | on 3 | on 4 | on 5 | ||||||||||||
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Move | Goto | Move | Goto | Move | Goto | Move | Goto | Move | Goto | Move | Goto | |||||||||||||
A | 4RB | 4RA | 4RA | 1LA | 1LA | 1LB | 4 | right | B | 4 | right | A | 4 | right | A | 1 | left | A | 1 | left | A | 1 | left | B |
B | 4LB | 2RB | 5LB | 3RA | 3LA | 1RH | 4 | left | B | 2 | right | B | 5 | left | B | 3 | right | A | 3 | left | A | 1 | right | H |
The same TM just simple. The same TM with repetitions reduced. The same TM with tape symbol exponents. The same TM as 1-bck-macro machine. Simulation is done as 1-bck-macro machine with pure additive config-TRs. Pushing initial machine. Pushing macro factor 1. Pushing BCK machine. Steps BasSteps BasTpos Tape contents 0 0 0 (0)A> 1 1 1 (4)B> 2 3 -1 <A(3) 4 3 5 1 4 (3)A> 4 4 7 -1 4 <A(1) 1 5 8 -2 <A(1) 12 6 10 0 4 (2)B> 12 7 12 2 4 22 (2)B> 8 14 0 4 22 <B(5) 4 9 16 -2 4 <B(5) 52 4 10 17 -3 <A(3) 53 4 11 19 -1 4 (3)A> 53 4 12 22 0 4 3 (4)A> 52 4 13 24 -2 4 3 <A(3) 1 5 4 14 25 -3 4 <A(1) 3 1 5 4 15 26 -4 <A(1) 1 3 1 5 4 16 28 -2 4 (2)B> 1 3 1 5 4 17 29 -1 4 2 (2)B> 3 1 5 4 18 30 0 4 22 (3)A> 1 5 4 19 31 1 4 22 3 (4)A> 5 4 20 33 -1 4 22 3 <A(3) 1 4 21 34 -2 4 22 <A(1) 3 1 4 22 36 0 4 2 4 (4)A> 3 1 4 23 38 -2 4 2 4 <A(1) 12 4 24 39 -3 4 2 <A(1) 13 4 25 41 -1 42 (4)A> 13 4 26 44 2 45 (4)A> 4 27 46 0 45 <A(1) 1 28 51 -5 <A(1) 16 29 53 -3 4 (2)B> 16 30 59 3 4 26 (2)B> 31 61 1 4 26 <B(5) 4 32 67 -5 4 <B(5) 56 4 33 68 -6 <A(3) 57 4 34 70 -4 4 (3)A> 57 4 35 73 -3 4 3 (4)A> 56 4 36 75 -5 4 3 <A(3) 1 55 4 37 76 -6 4 <A(1) 3 1 55 4 38 77 -7 <A(1) 1 3 1 55 4 39 79 -5 4 (2)B> 1 3 1 55 4 40 80 -4 4 2 (2)B> 3 1 55 4 41 81 -3 4 22 (3)A> 1 55 4 42 82 -2 4 22 3 (4)A> 55 4 43 84 -4 4 22 3 <A(3) 1 54 4 44 85 -5 4 22 <A(1) 3 1 54 4 45 87 -3 4 2 4 (4)A> 3 1 54 4 46 89 -5 4 2 4 <A(1) 12 54 4 47 90 -6 4 2 <A(1) 13 54 4 48 92 -4 42 (4)A> 13 54 4 49 95 -1 45 (4)A> 54 4 50 97 -3 45 <A(3) 1 53 4 51 98 -4 44 <A(1) 3 1 53 4 52 102 -8 <A(1) 14 3 1 53 4 53 104 -6 4 (2)B> 14 3 1 53 4 54 108 -2 4 24 (2)B> 3 1 53 4 55 109 -1 4 25 (3)A> 1 53 4 56 110 0 4 25 3 (4)A> 53 4 57 112 -2 4 25 3 <A(3) 1 52 4 58 113 -3 4 25 <A(1) 3 1 52 4 59 115 -1 4 24 4 (4)A> 3 1 52 4 60 117 -3 4 24 4 <A(1) 12 52 4 61 118 -4 4 24 <A(1) 13 52 4 62 120 -2 4 23 4 (4)A> 13 52 4 63 123 1 4 23 44 (4)A> 52 4 64 125 -1 4 23 44 <A(3) 1 5 4 65 126 -2 4 23 43 <A(1) 3 1 5 4 66 129 -5 4 23 <A(1) 13 3 1 5 4 67 131 -3 4 22 4 (4)A> 13 3 1 5 4 68 134 0 4 22 44 (4)A> 3 1 5 4 >> Try to prove a PA-CTR with 3 Vars... 0 0 0 [*]* 23+V(2) 41+V(1) (4)A> 3 1 52+V(3) [*]* 1 2 -2 [*]* 23+V(2) 41+V(1) <A(1) 12 52+V(3) [*]* 2 3+V(1) -3+-1*V(1) [*]* 23+V(2) <A(1) 13+V(1) 52+V(3) [*]* 3 5+V(1) -1+-1*V(1) [*]* 22+V(2) 4 (4)A> 13+V(1) 52+V(3) [*]* 4 8+2*V(1) 2 [*]* 22+V(2) 44+V(1) (4)A> 52+V(3) [*]* 5 10+2*V(1) 0 [*]* 22+V(2) 44+V(1) <A(3) 1 51+V(3) [*]* 6 11+2*V(1) -1 [*]* 22+V(2) 43+V(1) <A(1) 3 1 51+V(3) [*]* 7 14+3*V(1) -4+-1*V(1) [*]* 22+V(2) <A(1) 13+V(1) 3 1 51+V(3) [*]* 8 16+3*V(1) -2+-1*V(1) [*]* 21+V(2) 4 (4)A> 13+V(1) 3 1 51+V(3) [*]* 9 19+4*V(1) 1 [*]* 21+V(2) 44+V(1) (4)A> 3 1 51+V(3) [*]* << Success! ==> defined new CTR 1 (PA) 69 136 -2 4 22 44 <A(1) 12 5 4 70 140 -6 4 22 <A(1) 16 5 4 71 142 -4 4 2 4 (4)A> 16 5 4 72 148 2 4 2 47 (4)A> 5 4 73 150 0 4 2 47 <A(3) 1 4 74 151 -1 4 2 46 <A(1) 3 1 4 75 157 -7 4 2 <A(1) 16 3 1 4 76 159 -5 42 (4)A> 16 3 1 4 77 165 1 48 (4)A> 3 1 4 78 167 -1 48 <A(1) 12 4 79 175 -9 <A(1) 110 4 80 177 -7 4 (2)B> 110 4 81 187 3 4 210 (2)B> 4 82 191 1 4 210 <A(1) 1 83 193 3 4 29 4 (4)A> 1 84 194 4 4 29 42 (4)A> 85 195 5 4 29 43 (4)B> 86 197 3 4 29 43 <A(3) 4 87 198 2 4 29 42 <A(1) 3 4 88 200 0 4 29 <A(1) 12 3 4 89 202 2 4 28 4 (4)A> 12 3 4 90 204 4 4 28 43 (4)A> 3 4 91 206 2 4 28 43 <A(1) 1 4 92 209 -1 4 28 <A(1) 14 4 93 211 1 4 27 4 (4)A> 14 4 94 215 5 4 27 45 (4)A> 4 95 217 3 4 27 45 <A(1) 1 96 222 -2 4 27 <A(1) 16 >> Try to prove a PA-CTR with 2 Vars... 0 0 0 [*]* 24+V(1) <A(1) 11+V(2) 1 2 2 [*]* 23+V(1) 4 (4)A> 11+V(2) 2 3+V(2) 3+V(2) [*]* 23+V(1) 42+V(2) (4)A> 3 4+V(2) 4+V(2) [*]* 23+V(1) 43+V(2) (4)B> 4 6+V(2) 2+V(2) [*]* 23+V(1) 43+V(2) <A(3) 4 5 7+V(2) 1+V(2) [*]* 23+V(1) 42+V(2) <A(1) 3 4 6 9+2*V(2) -1 [*]* 23+V(1) <A(1) 12+V(2) 3 4 7 11+2*V(2) 1 [*]* 22+V(1) 4 (4)A> 12+V(2) 3 4 8 13+3*V(2) 3+V(2) [*]* 22+V(1) 43+V(2) (4)A> 3 4 9 15+3*V(2) 1+V(2) [*]* 22+V(1) 43+V(2) <A(1) 1 4 10 18+4*V(2) -2 [*]* 22+V(1) <A(1) 14+V(2) 4 11 20+4*V(2) 0 [*]* 21+V(1) 4 (4)A> 14+V(2) 4 12 24+5*V(2) 4+V(2) [*]* 21+V(1) 45+V(2) (4)A> 4 13 26+5*V(2) 2+V(2) [*]* 21+V(1) 45+V(2) <A(1) 1 14 31+6*V(2) -3 [*]* 21+V(1) <A(1) 16+V(2) << Success! ==> defined new CTR 2 (PA) 96 222 -2 4 27 <A(1) 16 == Executing PA-CTR 2, V(1)=3, V(2)=5, repcount=2, factor=5/3 124 374 -8 4 2 <A(1) 116 125 376 -6 42 (4)A> 116 126 392 10 418 (4)A> 127 393 11 419 (4)B> 128 395 9 419 <A(3) 4 129 396 8 418 <A(1) 3 4 130 414 -10 <A(1) 118 3 4 131 416 -8 4 (2)B> 118 3 4 132 434 10 4 218 (2)B> 3 4 133 435 11 4 219 (3)A> 4 134 437 9 4 219 <A(1) 1 >> Try to prove a PPA-CTR with 2 Vars... 0 0 0 41+V(1) 2 <A(1) 11+V(2) 1 2 2 42+V(1) (4)A> 11+V(2) 2 3+V(2) 3+V(2) 43+V(1)+V(2) (4)A> 3 4+V(2) 4+V(2) 44+V(1)+V(2) (4)B> 4 6+V(2) 2+V(2) 44+V(1)+V(2) <A(3) 4 5 7+V(2) 1+V(2) 43+V(1)+V(2) <A(1) 3 4 6 10+V(1)+2*V(2) -2+-1*V(1) <A(1) 13+V(1)+V(2) 3 4 7 12+V(1)+2*V(2) 0+-1*V(1) 4 (2)B> 13+V(1)+V(2) 3 4 8 15+2*V(1)+3*V(2) 3+V(2) 4 23+V(1)+V(2) (2)B> 3 4 9 16+2*V(1)+3*V(2) 4+V(2) 4 24+V(1)+V(2) (3)A> 4 10 18+2*V(1)+3*V(2) 2+V(2) 4 24+V(1)+V(2) <A(1) 1 << Success! ==> defined new CTR 3 (PPA) 134 437 9 4 219 <A(1) 1 == Executing PA-CTR 2, V(1)=15, V(2)=0, repcount=6, factor=5/3 218 1073 -9 4 2 <A(1) 131 == Executing PPA-CTR 3 (once), V(1)=0, V(2)=30 228 1181 23 4 234 <A(1) 1 == Executing PA-CTR 2, V(1)=30, V(2)=0, repcount=11, factor=5/3 382 3172 -10 4 2 <A(1) 156 == Executing PPA-CTR 3 (once), V(1)=0, V(2)=55 392 3355 47 4 259 <A(1) 1 == Executing PA-CTR 2, V(1)=55, V(2)=0, repcount=19, factor=5/3 658 9074 -10 4 22 <A(1) 196 659 9076 -8 4 2 4 (4)A> 196 660 9172 88 4 2 497 (4)A> 661 9173 89 4 2 498 (4)B> 662 9175 87 4 2 498 <A(3) 4 663 9176 86 4 2 497 <A(1) 3 4 664 9273 -11 4 2 <A(1) 197 3 4 665 9275 -9 42 (4)A> 197 3 4 666 9372 88 499 (4)A> 3 4 667 9374 86 499 <A(1) 1 4 668 9473 -13 <A(1) 1100 4 669 9475 -11 4 (2)B> 1100 4 670 9575 89 4 2100 (2)B> 4 671 9579 87 4 2100 <A(1) 1 >> Try to prove a PPA-CTR with 2 Vars... 0 0 0 41+V(1) 22 <A(1) 11+V(2) 1 2 2 41+V(1) 2 4 (4)A> 11+V(2) 2 3+V(2) 3+V(2) 41+V(1) 2 42+V(2) (4)A> 3 4+V(2) 4+V(2) 41+V(1) 2 43+V(2) (4)B> 4 6+V(2) 2+V(2) 41+V(1) 2 43+V(2) <A(3) 4 5 7+V(2) 1+V(2) 41+V(1) 2 42+V(2) <A(1) 3 4 6 9+2*V(2) -1 41+V(1) 2 <A(1) 12+V(2) 3 4 7 11+2*V(2) 1 42+V(1) (4)A> 12+V(2) 3 4 8 13+3*V(2) 3+V(2) 44+V(1)+V(2) (4)A> 3 4 9 15+3*V(2) 1+V(2) 44+V(1)+V(2) <A(1) 1 4 10 19+V(1)+4*V(2) -3+-1*V(1) <A(1) 15+V(1)+V(2) 4 11 21+V(1)+4*V(2) -1+-1*V(1) 4 (2)B> 15+V(1)+V(2) 4 12 26+2*V(1)+5*V(2) 4+V(2) 4 25+V(1)+V(2) (2)B> 4 13 30+2*V(1)+5*V(2) 2+V(2) 4 25+V(1)+V(2) <A(1) 1 << Success! ==> defined new CTR 4 (PPA) 671 9579 87 4 2100 <A(1) 1 == Executing PA-CTR 2, V(1)=96, V(2)=0, repcount=33, factor=5/3 1133 26442 -12 4 2 <A(1) 1166 == Executing PPA-CTR 3 (once), V(1)=0, V(2)=165 1143 26955 155 4 2169 <A(1) 1 == Executing PA-CTR 2, V(1)=165, V(2)=0, repcount=56, factor=5/3 1927 74891 -13 4 2 <A(1) 1281 == Executing PPA-CTR 3 (once), V(1)=0, V(2)=280 1937 75749 269 4 2284 <A(1) 1 == Executing PA-CTR 2, V(1)=280, V(2)=0, repcount=94, factor=5/3 3253 209793 -13 4 22 <A(1) 1471 == Executing PPA-CTR 4 (once), V(1)=0, V(2)=470 3266 212173 459 4 2475 <A(1) 1 == Executing PA-CTR 2, V(1)=471, V(2)=0, repcount=158, factor=5/3 5478 589161 -15 4 2 <A(1) 1791 == Executing PPA-CTR 3 (once), V(1)=0, V(2)=790 5488 591549 777 4 2794 <A(1) 1 == Executing PA-CTR 2, V(1)=790, V(2)=0, repcount=264, factor=5/3 9184 1641213 -15 4 22 <A(1) 11321 == Executing PPA-CTR 4 (once), V(1)=0, V(2)=1320 9197 1647843 1307 4 21325 <A(1) 1 == Executing PA-CTR 2, V(1)=1321, V(2)=0, repcount=441, factor=5/3 15371 4572114 -16 4 22 <A(1) 12206 == Executing PPA-CTR 4 (once), V(1)=0, V(2)=2205 15384 4583169 2191 4 22210 <A(1) 1 == Executing PA-CTR 2, V(1)=2206, V(2)=0, repcount=736, factor=5/3 25688 12720385 -17 4 22 <A(1) 13681 == Executing PPA-CTR 4 (once), V(1)=0, V(2)=3680 25701 12738815 3665 4 23685 <A(1) 1 == Executing PA-CTR 2, V(1)=3681, V(2)=0, repcount=1228, factor=5/3 42893 35378223 -19 4 2 <A(1) 16141 == Executing PPA-CTR 3 (once), V(1)=0, V(2)=6140 42903 35396661 6123 4 26144 <A(1) 1 == Executing PA-CTR 2, V(1)=6140, V(2)=0, repcount=2047, factor=5/3 71561 98282548 -18 4 23 <A(1) 110236 71562 98282550 -16 4 22 4 (4)A> 110236 71563 98292786 10220 4 22 410237 (4)A> 71564 98292787 10221 4 22 410238 (4)B> 71565 98292789 10219 4 22 410238 <A(3) 4 71566 98292790 10218 4 22 410237 <A(1) 3 4 71567 98303027 -19 4 22 <A(1) 110237 3 4 71568 98303029 -17 4 2 4 (4)A> 110237 3 4 71569 98313266 10220 4 2 410238 (4)A> 3 4 71570 98313268 10218 4 2 410238 <A(1) 1 4 71571 98323506 -20 4 2 <A(1) 110239 4 71572 98323508 -18 42 (4)A> 110239 4 71573 98333747 10221 410241 (4)A> 4 71574 98333749 10219 410241 <A(1) 1 71575 98343990 -22 <A(1) 110242 71576 98343992 -20 4 (2)B> 110242 71577 98354234 10222 4 210242 (2)B> 71578 98354236 10220 4 210242 <B(5) 4 71579 98364478 -22 4 <B(5) 510242 4 71580 98364479 -23 <A(3) 510243 4 71581 98364481 -21 4 (3)A> 510243 4 71582 98364484 -20 4 3 (4)A> 510242 4 71583 98364486 -22 4 3 <A(3) 1 510241 4 71584 98364487 -23 4 <A(1) 3 1 510241 4 71585 98364488 -24 <A(1) 1 3 1 510241 4 71586 98364490 -22 4 (2)B> 1 3 1 510241 4 71587 98364491 -21 4 2 (2)B> 3 1 510241 4 71588 98364492 -20 4 22 (3)A> 1 510241 4 71589 98364493 -19 4 22 3 (4)A> 510241 4 71590 98364495 -21 4 22 3 <A(3) 1 510240 4 71591 98364496 -22 4 22 <A(1) 3 1 510240 4 71592 98364498 -20 4 2 4 (4)A> 3 1 510240 4 71593 98364500 -22 4 2 4 <A(1) 12 510240 4 71594 98364501 -23 4 2 <A(1) 13 510240 4 71595 98364503 -21 42 (4)A> 13 510240 4 71596 98364506 -18 45 (4)A> 510240 4 71597 98364508 -20 45 <A(3) 1 510239 4 71598 98364509 -21 44 <A(1) 3 1 510239 4 71599 98364513 -25 <A(1) 14 3 1 510239 4 71600 98364515 -23 4 (2)B> 14 3 1 510239 4 71601 98364519 -19 4 24 (2)B> 3 1 510239 4 71602 98364520 -18 4 25 (3)A> 1 510239 4 71603 98364521 -17 4 25 3 (4)A> 510239 4 71604 98364523 -19 4 25 3 <A(3) 1 510238 4 71605 98364524 -20 4 25 <A(1) 3 1 510238 4 71606 98364526 -18 4 24 4 (4)A> 3 1 510238 4 >> Try to prove a PPA-CTR with 2 Vars... 0 0 0 41+V(1) 23 <A(1) 11+V(2) 1 2 2 41+V(1) 22 4 (4)A> 11+V(2) 2 3+V(2) 3+V(2) 41+V(1) 22 42+V(2) (4)A> 3 4+V(2) 4+V(2) 41+V(1) 22 43+V(2) (4)B> 4 6+V(2) 2+V(2) 41+V(1) 22 43+V(2) <A(3) 4 5 7+V(2) 1+V(2) 41+V(1) 22 42+V(2) <A(1) 3 4 6 9+2*V(2) -1 41+V(1) 22 <A(1) 12+V(2) 3 4 7 11+2*V(2) 1 41+V(1) 2 4 (4)A> 12+V(2) 3 4 8 13+3*V(2) 3+V(2) 41+V(1) 2 43+V(2) (4)A> 3 4 9 15+3*V(2) 1+V(2) 41+V(1) 2 43+V(2) <A(1) 1 4 10 18+4*V(2) -2 41+V(1) 2 <A(1) 14+V(2) 4 11 20+4*V(2) 0 42+V(1) (4)A> 14+V(2) 4 12 24+5*V(2) 4+V(2) 46+V(1)+V(2) (4)A> 4 13 26+5*V(2) 2+V(2) 46+V(1)+V(2) <A(1) 1 14 32+V(1)+6*V(2) -4+-1*V(1) <A(1) 17+V(1)+V(2) 15 34+V(1)+6*V(2) -2+-1*V(1) 4 (2)B> 17+V(1)+V(2) 16 41+2*V(1)+7*V(2) 5+V(2) 4 27+V(1)+V(2) (2)B> 17 43+2*V(1)+7*V(2) 3+V(2) 4 27+V(1)+V(2) <B(5) 4 18 50+3*V(1)+8*V(2) -4+-1*V(1) 4 <B(5) 57+V(1)+V(2) 4 19 51+3*V(1)+8*V(2) -5+-1*V(1) <A(3) 58+V(1)+V(2) 4 20 53+3*V(1)+8*V(2) -3+-1*V(1) 4 (3)A> 58+V(1)+V(2) 4 21 56+3*V(1)+8*V(2) -2+-1*V(1) 4 3 (4)A> 57+V(1)+V(2) 4 22 58+3*V(1)+8*V(2) -4+-1*V(1) 4 3 <A(3) 1 56+V(1)+V(2) 4 23 59+3*V(1)+8*V(2) -5+-1*V(1) 4 <A(1) 3 1 56+V(1)+V(2) 4 24 60+3*V(1)+8*V(2) -6+-1*V(1) <A(1) 1 3 1 56+V(1)+V(2) 4 25 62+3*V(1)+8*V(2) -4+-1*V(1) 4 (2)B> 1 3 1 56+V(1)+V(2) 4 26 63+3*V(1)+8*V(2) -3+-1*V(1) 4 2 (2)B> 3 1 56+V(1)+V(2) 4 27 64+3*V(1)+8*V(2) -2+-1*V(1) 4 22 (3)A> 1 56+V(1)+V(2) 4 28 65+3*V(1)+8*V(2) -1+-1*V(1) 4 22 3 (4)A> 56+V(1)+V(2) 4 29 67+3*V(1)+8*V(2) -3+-1*V(1) 4 22 3 <A(3) 1 55+V(1)+V(2) 4 30 68+3*V(1)+8*V(2) -4+-1*V(1) 4 22 <A(1) 3 1 55+V(1)+V(2) 4 31 70+3*V(1)+8*V(2) -2+-1*V(1) 4 2 4 (4)A> 3 1 55+V(1)+V(2) 4 32 72+3*V(1)+8*V(2) -4+-1*V(1) 4 2 4 <A(1) 12 55+V(1)+V(2) 4 33 73+3*V(1)+8*V(2) -5+-1*V(1) 4 2 <A(1) 13 55+V(1)+V(2) 4 34 75+3*V(1)+8*V(2) -3+-1*V(1) 42 (4)A> 13 55+V(1)+V(2) 4 35 78+3*V(1)+8*V(2) 0+-1*V(1) 45 (4)A> 55+V(1)+V(2) 4 36 80+3*V(1)+8*V(2) -2+-1*V(1) 45 <A(3) 1 54+V(1)+V(2) 4 37 81+3*V(1)+8*V(2) -3+-1*V(1) 44 <A(1) 3 1 54+V(1)+V(2) 4 38 85+3*V(1)+8*V(2) -7+-1*V(1) <A(1) 14 3 1 54+V(1)+V(2) 4 39 87+3*V(1)+8*V(2) -5+-1*V(1) 4 (2)B> 14 3 1 54+V(1)+V(2) 4 40 91+3*V(1)+8*V(2) -1+-1*V(1) 4 24 (2)B> 3 1 54+V(1)+V(2) 4 41 92+3*V(1)+8*V(2) 0+-1*V(1) 4 25 (3)A> 1 54+V(1)+V(2) 4 42 93+3*V(1)+8*V(2) 1+-1*V(1) 4 25 3 (4)A> 54+V(1)+V(2) 4 43 95+3*V(1)+8*V(2) -1+-1*V(1) 4 25 3 <A(3) 1 53+V(1)+V(2) 4 44 96+3*V(1)+8*V(2) -2+-1*V(1) 4 25 <A(1) 3 1 53+V(1)+V(2) 4 45 98+3*V(1)+8*V(2) 0+-1*V(1) 4 24 4 (4)A> 3 1 53+V(1)+V(2) 4 << Success! ==> defined new CTR 5 (PPA) 71606 98364526 -18 4 24 4 (4)A> 3 1 510238 4 == Executing PA-CTR 1, V(1)=0, V(2)=1, V(3)=10236, repcount=1, factor=3/2 71615 98364545 -17 4 22 44 (4)A> 3 1 510237 4 71616 98364547 -19 4 22 44 <A(1) 12 510237 4 71617 98364551 -23 4 22 <A(1) 16 510237 4 71618 98364553 -21 4 2 4 (4)A> 16 510237 4 71619 98364559 -15 4 2 47 (4)A> 510237 4 71620 98364561 -17 4 2 47 <A(3) 1 510236 4 71621 98364562 -18 4 2 46 <A(1) 3 1 510236 4 71622 98364568 -24 4 2 <A(1) 16 3 1 510236 4 71623 98364570 -22 42 (4)A> 16 3 1 510236 4 71624 98364576 -16 48 (4)A> 3 1 510236 4 71625 98364578 -18 48 <A(1) 12 510236 4 71626 98364586 -26 <A(1) 110 510236 4 71627 98364588 -24 4 (2)B> 110 510236 4 71628 98364598 -14 4 210 (2)B> 510236 4 71629 98364599 -13 4 211 (1)H> 510235 4 71629 98364599 -13 4 211 (1)H> 510235 4 [stop] Lines: 204 Top steps: 202 Macro steps: 71629 Basic steps: 98364599 Tape index: -13 nonzeros: 10249 log10(nonzeros): 4.011 log10(steps ): 7.993 Run state: stop
Input to awk program: gohalt 1 nbs 6 T 2-state 6-symbol #b (T.J. & S. Ligocki) : 10249 98364599 C The halting transition has been changed to produce a 1 5T 4RB 4RA 4RA 1LA 1LA 1LB 4LB 2RB 5LB 3RA 3LA 1RH L 10 M 250 pref sim machv Lig26_b just simple machv Lig26_b-r with repetitions reduced machv Lig26_b-1 with tape symbol exponents machv Lig26_b-m as 1-bck-macro machine machv Lig26_b-a as 1-bck-macro machine with pure additive config-TRs iam Lig26_b-a mtype 1 0 mmtyp 3 r 1 H 1 mac 0 E 2 sympr HM 1 date Tue Jul 6 22:13:12 CEST 2010 edate Tue Jul 6 22:13:13 CEST 2010 bnspeed 1Start: Tue Jul 6 22:13:12 CEST 2010
Constructed by: $Id: tmJob.awk,v 1.34 2010/05/06 18:26:17 heiner Exp $ $Id: basics.awk,v 1.1 2010/05/06 17:24:17 heiner Exp $ $Id: htSupp.awk,v 1.14 2010/07/06 19:48:32 heiner Exp $ $Id: mmSim.awk,v 1.34 2005/01/09 22:23:28 heiner Exp $ $Id: bignum.awk,v 1.34 2010/05/06 17:58:14 heiner Exp $ $Id: varLI.awk,v 1.11 2005/01/15 21:01:29 heiner Exp $ bignum signature: LEN={S++:9 U++:9 S+:8 U+:8 S*:4 U*:4} DONT: y i o;