2-state 5-symbol #a from T.J. & S. Ligocki

Comment: This TM produces 4099 nonzeros in 15754273 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 0 on 1 on 2 on 3 on 4
Print Move Goto Print Move Goto Print Move Goto Print Move Goto Print Move Goto
A 4LB 1RH 2RA 0LB 3LB 4 left B 1 right H 2 right A 0 left B 3 left B
B 2RA 3LB 3RB 2LB 1LB 2 right A 3 left B 3 right B 2 left B 1 left B
Transition table
The same TM just simple.
The same TM with repetitions reduced.
Simulation is done with tape symbol exponents.
The same TM as 1-macro machine.
The same TM as 1-macro machine with pure additive config-TRs.

  Step  Tpos  Tape contents
     0     0  <A
     1    -1  <B 4
     2     0  2 A> 4
     3    -1  2 <B 3
     4     0  3 B> 3
     5    -1  3 <B 2
     6    -2  <B 2 2
     7    -1  2 A> 2 2
+    9     1  23 A>
    10     0  23 <B 4
    11     1  2 2 3 B> 4
    12     0  2 2 3 <B 1
    13    -1  2 2 <B 2 1
    14     0  2 3 B> 2 1
    15     1  2 3 3 B> 1
    16     0  2 3 3 <B 3
+   18    -2  2 <B 2 2 3
    19    -1  3 B> 2 2 3
+   21     1  33 B> 3
    22     0  33 <B 2
+   25    -3  <B 24
    26    -2  2 A> 24
+   30     2  25 A>
    31     1  25 <B 4
    32     2  24 3 B> 4
    33     1  24 3 <B 1
    34     0  24 <B 2 1
    35     1  23 3 B> 2 1
    36     2  23 3 3 B> 1
    37     1  23 3 3 <B 3
+   39    -1  23 <B 2 2 3
    40     0  2 2 3 B> 2 2 3
+   42     2  2 2 33 B> 3
    43     1  2 2 33 <B 2
+   46    -2  2 2 <B 24
    47    -1  2 3 B> 24
+   51     3  2 35 B>
    52     4  2 35 2 A>
    53     3  2 35 2 <B 4
    54     4  2 36 B> 4
    55     3  2 36 <B 1
+   61    -3  2 <B 26 1
    62    -2  3 B> 26 1
+   68     4  37 B> 1
    69     3  37 <B 3
+   76    -4  <B 27 3
    77    -3  2 A> 27 3
+   84     4  28 A> 3
    85     3  28 <B
    86     4  27 3 B>
    87     5  27 3 2 A>
    88     4  27 3 2 <B 4
    89     5  27 3 3 B> 4
    90     4  27 3 3 <B 1
+   92     2  27 <B 2 2 1
    93     3  26 3 B> 2 2 1
+   95     5  26 33 B> 1
    96     4  26 33 <B 3
+   99     1  26 <B 23 3
   100     2  25 3 B> 23 3
+  103     5  25 34 B> 3
   104     4  25 34 <B 2
+  108     0  25 <B 25
   109     1  24 3 B> 25
+  114     6  24 36 B>
   115     7  24 36 2 A>
   116     6  24 36 2 <B 4
   117     7  24 37 B> 4
   118     6  24 37 <B 1
+  125    -1  24 <B 27 1
   126     0  23 3 B> 27 1
+  133     7  23 38 B> 1
   134     6  23 38 <B 3
+  142    -2  23 <B 28 3
   143    -1  2 2 3 B> 28 3
+  151     7  2 2 39 B> 3
   152     6  2 2 39 <B 2
+  161    -3  2 2 <B 210
   162    -2  2 3 B> 210
+  172     8  2 311 B>
   173     9  2 311 2 A>
   174     8  2 311 2 <B 4
   175     9  2 312 B> 4
   176     8  2 312 <B 1
+  188    -4  2 <B 212 1
   189    -3  3 B> 212 1
+  201     9  313 B> 1
   202     8  313 <B 3
+  215    -5  <B 213 3
   216    -4  2 A> 213 3
+  229     9  214 A> 3
   230     8  214 <B
   231     9  213 3 B>
   232    10  213 3 2 A>
   233     9  213 3 2 <B 4
   234    10  213 3 3 B> 4
   235     9  213 3 3 <B 1
+  237     7  213 <B 2 2 1
   238     8  212 3 B> 2 2 1
+  240    10  212 33 B> 1
   241     9  212 33 <B 3
+  244     6  212 <B 23 3
   245     7  211 3 B> 23 3
+  248    10  211 34 B> 3
   249     9  211 34 <B 2
+  253     5  211 <B 25
   254     6  210 3 B> 25
+  259    11  210 36 B>
   260    12  210 36 2 A>
   261    11  210 36 2 <B 4
   262    12  210 37 B> 4
   263    11  210 37 <B 1
+  270     4  210 <B 27 1
   271     5  29 3 B> 27 1
+  278    12  29 38 B> 1
   279    11  29 38 <B 3
+  287     3  29 <B 28 3
   288     4  28 3 B> 28 3
+  296    12  28 39 B> 3
   297    11  28 39 <B 2
+  306     2  28 <B 210
   307     3  27 3 B> 210
+  317    13  27 311 B>
   318    14  27 311 2 A>
   319    13  27 311 2 <B 4
   320    14  27 312 B> 4
   321    13  27 312 <B 1
+  333     1  27 <B 212 1
   334     2  26 3 B> 212 1
+  346    14  26 313 B> 1
   347    13  26 313 <B 3
+  360     0  26 <B 213 3
   361     1  25 3 B> 213 3
+  374    14  25 314 B> 3
   375    13  25 314 <B 2
+  389    -1  25 <B 215
   390     0  24 3 B> 215
+  405    15  24 316 B>
   406    16  24 316 2 A>
   407    15  24 316 2 <B 4
   408    16  24 317 B> 4
   409    15  24 317 <B 1
+  426    -2  24 <B 217 1
   427    -1  23 3 B> 217 1
+  444    16  23 318 B> 1
   445    15  23 318 <B 3
+  463    -3  23 <B 218 3
   464    -2  2 2 3 B> 218 3
+  482    16  2 2 319 B> 3
   483    15  2 2 319 <B 2
+  502    -4  2 2 <B 220
   503    -3  2 3 B> 220
+  523    17  2 321 B>
   524    18  2 321 2 A>
   525    17  2 321 2 <B 4
   526    18  2 322 B> 4
   527    17  2 322 <B 1
+  549    -5  2 <B 222 1
   550    -4  3 B> 222 1
+  572    18  323 B> 1
   573    17  323 <B 3
+  596    -6  <B 223 3
   597    -5  2 A> 223 3
+  620    18  224 A> 3
   621    17  224 <B
   622    18  223 3 B>
   623    19  223 3 2 A>
   624    18  223 3 2 <B 4
   625    19  223 3 3 B> 4
   626    18  223 3 3 <B 1
+  628    16  223 <B 2 2 1
   629    17  222 3 B> 2 2 1
+  631    19  222 33 B> 1
   632    18  222 33 <B 3
+  635    15  222 <B 23 3
   636    16  221 3 B> 23 3
+  639    19  221 34 B> 3
   640    18  221 34 <B 2
+  644    14  221 <B 25
   645    15  220 3 B> 25
+  650    20  220 36 B>
   651    21  220 36 2 A>
   652    20  220 36 2 <B 4
   653    21  220 37 B> 4
   654    20  220 37 <B 1
+  661    13  220 <B 27 1
   662    14  219 3 B> 27 1
+  669    21  219 38 B> 1
   670    20  219 38 <B 3
+  678    12  219 <B 28 3
   679    13  218 3 B> 28 3
+  687    21  218 39 B> 3
   688    20  218 39 <B 2
+  697    11  218 <B 210
   698    12  217 3 B> 210
+  708    22  217 311 B>
   709    23  217 311 2 A>
   710    22  217 311 2 <B 4
   711    23  217 312 B> 4
   712    22  217 312 <B 1
+  724    10  217 <B 212 1

After 724 steps (201 lines): state = B.
Produced     30 nonzeros.
Tape index 10, scanned [-6 .. 23].
State Count Execution count First in step
on 0 on 1 on 2 on 3 on 4 on 0 on 1 on 2 on 3 on 4
A 68 15   49 3 1 0   7 84 2
B 656 18 13 300 311 14 1 15 3 4 11
Execution statistics

The same TM just simple.
The same TM with repetitions reduced.
The same TM as 1-macro machine.
The same TM as 1-macro machine with pure additive config-TRs.

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Tue Jul 6 22:12:39 CEST 2010