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Data_files_1
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These are the transition tables for the CATAM project "Minimisation of Deterministic Finite-State Automata".
The rightmost column of each table gives the accept states: 1 denotes accept, 0 denotes non-accept.
Each row corresponds to a single state. Each column (apart from the last) to a single letter.
Thus, a table with n rows and k columns defines a DFA on n states with k-1 letters. 
By convention, state 1 is always the start state.


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Table1

1 5 0
3 7 1
7 7 0
8 7 0
4 3 0
10 2 0
10 8 1
8 9 1
9 9 0
10 10 0


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Table2

3 3 9 0
6 6 4 1
5 8 5 0
6 4 6 0
2 2 2 1
6 4 4 0
9 1 1 0
5 5 5 0
4 2 2 0


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Table3

1 2 3 1
4 5 6 0
1 2 3 0
4 5 6 0
1 2 3 0
4 5 6 0


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Table4

8    67    82     1
39    83    68     1
1    97    21     0
22     6    32     1
1    45    14     1
19    58    67     0
15    68    57     1
27    72    17     1
18    65    15     0
14    72    48     0
60    38    90     1
90    58    55     1
93    12     4     1
22     6     6     0
48    97    80     1
38    29    45     1
52    59    38     1
27    96    79     1
7    19    37     0
44    20    53     0
18    34    71     0
3    93    87     0
95    39    33     0
43    28    65     0
96    16    97     1
76    40     8     1
1    38    59     0
68    13    41     0
70    44    31     0
64    10    27     0
55    61    76     0
22     2    99     0
77    57    19     1
23    79    78     0
37    24    20     1
89    45    99     0
85    57    80     0
40     7    42     0
32    50    73     0
61    64    50     0
91    22    81     1
91    83    36     0
59    97     8     1
33    84    59     1
85    51    91     1
44    28    20     0
90    74    43     0
4    24    75     0
53    95     4     1
71    62    94     1
18    60    76     0
34    18    56     0
19     9    19     1
32    26    50     1
40    85    52     0
55    91    99     1
5    70    85     1
55    72    96     0
28    23    68     1
24    58    40     0
25    81    93     0
16    40    48     1
95    98    23     1
93     9    40     0
82    32    70     1
73    51    56     1
18     7    75     1
36    72    99     0
19    56    96     0
1    53    53     0
32    83    96     1
70    86    12     0
62    79     6     0
54    32    31     1
44    45    58     1
29    75    53     0
50    11    90     0
76    11    54     0
76    27    43     1
58    52    54     0
75    97    71     0
64    71     2     1
13    31    80     0
50    29    15     1
35    85    48     1
10    91    26     0
15    64    37     0
20    26    66     1
67     9    17     1
43    83    28     1
69    58    20     1
26    94    20     0
1     7    33     1
53    58    88     0
28    29    47     0
94    82    40     0
90    19    18     1
39    44    96     1
3    39    41     1