Comment: This TM produces 15828 nonzeros in 493,600,387 steps. Constructed by $Id: hmBBsimu.awk,v 1.12 2010/07/06 19:46:42 heiner Exp $
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 | 1RB | 4LA | 1RA | 5LB | 1RA | 3LB | 1 | right | B | 4 | left | A | 1 | right | A | 5 | left | B | 1 | right | A | 3 | left | B |
B | 1LB | 1LA | 5LA | 2LA | 2RB | 1RH | 1 | left | B | 1 | left | A | 5 | left | A | 2 | left | A | 2 | right | B | 1 | right | H |
The same TM just simple. The same TM with repetitions reduced. Simulation is done with tape symbol exponents. The same TM as bck-2-macro machine. The same TM as bck-2-macro machine with pure additive config-TRs. Step Tpos Tape contents 0 0 <A 1 1 1 B> 2 0 1 <B 1 3 -1 <A 1 1 4 0 1 B> 1 1 5 -1 1 <A 1 1 6 -2 <A 4 1 1 7 -1 1 B> 4 1 1 8 0 1 2 B> 1 1 9 -1 1 2 <A 1 1 10 0 1 1 A> 1 1 11 -1 1 1 <A 4 1 + 13 -3 <A 43 1 14 -2 1 B> 43 1 + 17 1 1 23 B> 1 18 0 1 23 <A 1 19 1 1 2 2 1 A> 1 20 0 1 2 2 1 <A 4 21 -1 1 2 2 <A 4 4 22 0 1 2 1 A> 4 4 + 24 2 1 2 13 A> 25 3 1 2 14 B> 26 2 1 2 14 <B 1 27 1 1 2 13 <A 1 1 + 30 -2 1 2 <A 43 1 1 31 -1 1 1 A> 43 1 1 + 34 2 15 A> 1 1 35 1 15 <A 4 1 + 40 -4 <A 46 1 41 -3 1 B> 46 1 + 47 3 1 26 B> 1 48 2 1 26 <A 1 49 3 1 25 1 A> 1 50 2 1 25 1 <A 4 51 1 1 25 <A 4 4 52 2 1 24 1 A> 4 4 + 54 4 1 24 13 A> 55 5 1 24 14 B> 56 4 1 24 14 <B 1 57 3 1 24 13 <A 1 1 + 60 0 1 24 <A 43 1 1 61 1 1 23 1 A> 43 1 1 + 64 4 1 23 14 A> 1 1 65 3 1 23 14 <A 4 1 + 69 -1 1 23 <A 45 1 70 0 1 2 2 1 A> 45 1 + 75 5 1 2 2 16 A> 1 76 4 1 2 2 16 <A 4 + 82 -2 1 2 2 <A 47 83 -1 1 2 1 A> 47 + 90 6 1 2 18 A> 91 7 1 2 19 B> 92 6 1 2 19 <B 1 93 5 1 2 18 <A 1 1 + 101 -3 1 2 <A 48 1 1 102 -2 1 1 A> 48 1 1 + 110 6 110 A> 1 1 111 5 110 <A 4 1 + 121 -5 <A 411 1 122 -4 1 B> 411 1 + 133 7 1 211 B> 1 134 6 1 211 <A 1 135 7 1 210 1 A> 1 136 6 1 210 1 <A 4 137 5 1 210 <A 4 4 138 6 1 29 1 A> 4 4 + 140 8 1 29 13 A> 141 9 1 29 14 B> 142 8 1 29 14 <B 1 143 7 1 29 13 <A 1 1 + 146 4 1 29 <A 43 1 1 147 5 1 28 1 A> 43 1 1 + 150 8 1 28 14 A> 1 1 151 7 1 28 14 <A 4 1 + 155 3 1 28 <A 45 1 156 4 1 27 1 A> 45 1 + 161 9 1 27 16 A> 1 162 8 1 27 16 <A 4 + 168 2 1 27 <A 47 169 3 1 26 1 A> 47 + 176 10 1 26 18 A> 177 11 1 26 19 B> 178 10 1 26 19 <B 1 179 9 1 26 18 <A 1 1 + 187 1 1 26 <A 48 1 1 188 2 1 25 1 A> 48 1 1 + 196 10 1 25 19 A> 1 1 197 9 1 25 19 <A 4 1 + 206 0 1 25 <A 410 1 207 1 1 24 1 A> 410 1 + 217 11 1 24 111 A> 1 218 10 1 24 111 <A 4 + 229 -1 1 24 <A 412 230 0 1 23 1 A> 412 + 242 12 1 23 113 A> 243 13 1 23 114 B> 244 12 1 23 114 <B 1 245 11 1 23 113 <A 1 1 + 258 -2 1 23 <A 413 1 1 259 -1 1 2 2 1 A> 413 1 1 + 272 12 1 2 2 114 A> 1 1 273 11 1 2 2 114 <A 4 1 + 287 -3 1 2 2 <A 415 1 288 -2 1 2 1 A> 415 1 + 303 13 1 2 116 A> 1 304 12 1 2 116 <A 4 + 320 -4 1 2 <A 417 321 -3 1 1 A> 417 + 338 14 119 A> 339 15 120 B> 340 14 120 <B 1 341 13 119 <A 1 1 + 360 -6 <A 419 1 1 361 -5 1 B> 419 1 1 + 380 14 1 219 B> 1 1 381 13 1 219 <A 1 1 382 14 1 218 1 A> 1 1 383 13 1 218 1 <A 4 1 384 12 1 218 <A 4 4 1 385 13 1 217 1 A> 4 4 1 + 387 15 1 217 13 A> 1 388 14 1 217 13 <A 4 + 391 11 1 217 <A 44 392 12 1 216 1 A> 44 + 396 16 1 216 15 A> 397 17 1 216 16 B> 398 16 1 216 16 <B 1 399 15 1 216 15 <A 1 1 + 404 10 1 216 <A 45 1 1 405 11 1 215 1 A> 45 1 1 + 410 16 1 215 16 A> 1 1 411 15 1 215 16 <A 4 1 + 417 9 1 215 <A 47 1 418 10 1 214 1 A> 47 1 + 425 17 1 214 18 A> 1 426 16 1 214 18 <A 4 + 434 8 1 214 <A 49 435 9 1 213 1 A> 49 + 444 18 1 213 110 A> 445 19 1 213 111 B> 446 18 1 213 111 <B 1 447 17 1 213 110 <A 1 1 + 457 7 1 213 <A 410 1 1 458 8 1 212 1 A> 410 1 1 + 468 18 1 212 111 A> 1 1 469 17 1 212 111 <A 4 1 + 480 6 1 212 <A 412 1 481 7 1 211 1 A> 412 1 + 493 19 1 211 113 A> 1 494 18 1 211 113 <A 4 + 507 5 1 211 <A 414 508 6 1 210 1 A> 414 + 522 20 1 210 115 A> 523 21 1 210 116 B> 524 20 1 210 116 <B 1 525 19 1 210 115 <A 1 1 + 540 4 1 210 <A 415 1 1 541 5 1 29 1 A> 415 1 1 + 556 20 1 29 116 A> 1 1 557 19 1 29 116 <A 4 1 + 573 3 1 29 <A 417 1 574 4 1 28 1 A> 417 1 + 591 21 1 28 118 A> 1 592 20 1 28 118 <A 4 + 610 2 1 28 <A 419 611 3 1 27 1 A> 419 + 630 22 1 27 120 A> 631 23 1 27 121 B> 632 22 1 27 121 <B 1 633 21 1 27 120 <A 1 1 + 653 1 1 27 <A 420 1 1 654 2 1 26 1 A> 420 1 1 + 674 22 1 26 121 A> 1 1 675 21 1 26 121 <A 4 1 + 696 0 1 26 <A 422 1 697 1 1 25 1 A> 422 1 + 719 23 1 25 123 A> 1 720 22 1 25 123 <A 4 + 743 -1 1 25 <A 424 744 0 1 24 1 A> 424 + 768 24 1 24 125 A> 769 25 1 24 126 B> 770 24 1 24 126 <B 1 771 23 1 24 125 <A 1 1 + 796 -2 1 24 <A 425 1 1 797 -1 1 23 1 A> 425 1 1 + 822 24 1 23 126 A> 1 1 823 23 1 23 126 <A 4 1 + 849 -3 1 23 <A 427 1 850 -2 1 2 2 1 A> 427 1 + 877 25 1 2 2 128 A> 1 878 24 1 2 2 128 <A 4 + 906 -4 1 2 2 <A 429 907 -3 1 2 1 A> 429 + 936 26 1 2 130 A> 937 27 1 2 131 B> 938 26 1 2 131 <B 1 939 25 1 2 130 <A 1 1 + 969 -5 1 2 <A 430 1 1 970 -4 1 1 A> 430 1 1 + 1000 26 132 A> 1 1 After 1000 steps (201 lines): state = A. Produced 34 nonzeros. Tape index 26, scanned [-6 .. 27].
State | Count | Execution count | First in step | ||||||||||
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on 0 | on 1 | on 2 | on 3 | on 4 | on 5 | on 0 | on 1 | on 2 | on 3 | on 4 | on 5 | ||
A | 926 | 20 | 453 | 40 | 413 | 0 | 5 | 9 | 22 | ||||
B | 74 | 14 | 20 | 40 | 1 | 2 | 7 |