sidekick/tests/pret/pret150_60.cnf
2021-08-02 16:05:35 -04:00

422 lines
11 KiB
INI

c File: pret150_60.cnf
c
c SOURCE: Daniel Pretolani (daniele@crt.umontreal.ca)
c
c DESCRIPTION: Unsatisfiable instances of a graph 2-coloring with
c parity constraints.
c
c ----------- DIMACS Challenge - CNF format -----------
c
c TRISAT Generator (Pretolani 1990)
c
c (Even) number of nodes ==> 100
c Charge ( 0 = sat. / 1 = unsat. ) ==> 1
c Horn Percentage (min -> 25; max -> 75) ==> 60
c Number of Propositional variables ==> 150
c Number of Clauses ==> 400
c Nodes with Charge = 1 ==> 71
c Horn Percentage (exact) ==> 60.000
c
c -----------------------------------------------------
p cnf 150 400
-3 -2 -1 0
3 2 -1 0
2 1 -3 0
3 1 -2 0
-6 -5 -4 0
6 5 -4 0
5 4 -6 0
6 4 -5 0
-9 -8 -7 0
9 8 -7 0
8 7 -9 0
9 7 -8 0
-12 -11 -10 0
12 11 -10 0
11 10 -12 0
12 10 -11 0
-15 -14 -13 0
15 14 -13 0
14 13 -15 0
15 13 -14 0
-18 -17 -16 0
18 17 -16 0
17 16 -18 0
18 16 -17 0
-21 -20 -19 0
21 20 -19 0
20 19 -21 0
21 19 -20 0
-24 -23 -22 0
24 23 -22 0
23 22 -24 0
24 22 -23 0
-27 -26 -25 0
27 26 -25 0
26 25 -27 0
27 25 -26 0
-30 -29 -28 0
30 29 -28 0
29 28 -30 0
30 28 -29 0
-33 -32 -31 0
33 32 -31 0
32 31 -33 0
33 31 -32 0
-36 -35 -34 0
36 35 -34 0
35 34 -36 0
36 34 -35 0
-39 -38 -37 0
39 38 -37 0
38 37 -39 0
39 37 -38 0
-42 -41 -40 0
42 41 -40 0
41 40 -42 0
42 40 -41 0
-45 -44 -43 0
45 44 -43 0
44 43 -45 0
45 43 -44 0
-48 -47 -46 0
48 47 -46 0
47 46 -48 0
48 46 -47 0
-51 -50 -49 0
51 50 -49 0
50 49 -51 0
51 49 -50 0
-54 -53 -52 0
54 53 -52 0
53 52 -54 0
54 52 -53 0
-57 -56 -55 0
57 56 -55 0
56 55 -57 0
57 55 -56 0
-60 -59 -58 0
60 59 -58 0
59 58 -60 0
60 58 -59 0
-63 -62 -61 0
63 62 -61 0
62 61 -63 0
63 61 -62 0
-66 -65 -64 0
66 65 -64 0
65 64 -66 0
66 64 -65 0
-69 -68 -67 0
69 68 -67 0
68 67 -69 0
69 67 -68 0
-72 -71 -70 0
72 71 -70 0
71 70 -72 0
72 70 -71 0
-75 -74 -73 0
75 74 -73 0
74 73 -75 0
75 73 -74 0
-78 -77 -76 0
78 77 -76 0
77 76 -78 0
78 76 -77 0
-81 -80 -79 0
81 80 -79 0
80 79 -81 0
81 79 -80 0
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84 83 -82 0
83 82 -84 0
84 82 -83 0
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87 86 -85 0
86 85 -87 0
87 85 -86 0
90 89 88 0
90 -89 -88 0
89 -90 -88 0
88 -90 -89 0
93 92 91 0
93 -92 -91 0
92 -93 -91 0
91 -93 -92 0
96 95 94 0
96 -95 -94 0
95 -96 -94 0
94 -96 -95 0
99 98 97 0
99 -98 -97 0
98 -99 -97 0
97 -99 -98 0
101 100 97 0
101 -100 -97 0
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97 -101 -100 0
102 36 7 0
102 -36 -7 0
36 -102 -7 0
7 -102 -36 0
102 35 31 0
102 -35 -31 0
35 -102 -31 0
31 -102 -35 0
104 103 3 0
104 -103 -3 0
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3 -104 -103 0
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103 -40 -2 0
40 -103 -2 0
2 -103 -40 0
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106 -105 -39 0
105 -106 -39 0
39 -106 -105 0
105 104 38 0
105 -104 -38 0
104 -105 -38 0
38 -105 -104 0
107 42 16 0
107 -42 -16 0
42 -107 -16 0
16 -107 -42 0
107 41 37 0
107 -41 -37 0
41 -107 -37 0
37 -107 -41 0
109 108 15 0
109 -108 -15 0
108 -109 -15 0
15 -109 -108 0
108 46 14 0
108 -46 -14 0
46 -108 -14 0
14 -108 -46 0
111 110 45 0
111 -110 -45 0
110 -111 -45 0
45 -111 -110 0
110 109 44 0
110 -109 -44 0
109 -110 -44 0
44 -110 -109 0
112 106 48 0
112 -106 -48 0
106 -112 -48 0
48 -112 -106 0
112 47 43 0
112 -47 -43 0
47 -112 -43 0
43 -112 -47 0
114 113 18 0
114 -113 -18 0
113 -114 -18 0
18 -114 -113 0
113 52 17 0
113 -52 -17 0
52 -113 -17 0
17 -113 -52 0
115 51 10 0
115 -51 -10 0
51 -115 -10 0
10 -115 -51 0
115 114 50 0
115 -114 -50 0
114 -115 -50 0
50 -115 -114 0
116 54 13 0
116 -54 -13 0
54 -116 -13 0
13 -116 -54 0
116 53 49 0
116 -53 -49 0
53 -116 -49 0
49 -116 -53 0
118 117 6 0
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6 -118 -117 0
117 58 5 0
117 -58 -5 0
58 -117 -5 0
5 -117 -58 0
120 119 57 0
120 -119 -57 0
119 -120 -57 0
57 -120 -119 0
119 118 56 0
119 -118 -56 0
118 -119 -56 0
56 -119 -118 0
121 60 22 0
121 -60 -22 0
60 -121 -22 0
22 -121 -60 0
121 59 55 0
121 -59 -55 0
59 -121 -55 0
55 -121 -59 0
123 122 21 0
123 -122 -21 0
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21 -123 -122 0
122 64 20 0
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64 -122 -20 0
20 -122 -64 0
125 124 63 0
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123 -124 -62 0
62 -124 -123 0
126 120 66 0
126 -120 -66 0
120 -126 -66 0
66 -126 -120 0
126 65 61 0
126 -65 -61 0
65 -126 -61 0
61 -126 -65 0
128 127 24 0
128 -127 -24 0
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24 -128 -127 0
127 70 23 0
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70 -127 -23 0
23 -127 -70 0
129 69 1 0
129 -69 -1 0
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1 -129 -69 0
129 128 68 0
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130 72 19 0
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130 71 67 0
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67 -130 -71 0
132 131 9 0
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138 137 80 0
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80 -138 -137 0
139 134 84 0
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139 83 79 0
139 -83 -79 0
83 -139 -79 0
79 -139 -83 0
141 140 30 0
141 -140 -30 0
140 -141 -30 0
30 -141 -140 0
140 88 29 0
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88 -140 -29 0
29 -140 -88 0
142 87 4 0
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4 -142 -87 0
142 141 86 0
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141 -142 -86 0
86 -142 -141 0
143 90 25 0
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25 -143 -90 0
143 89 85 0
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89 -143 -85 0
85 -143 -89 0
145 144 12 0
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94 -144 -11 0
11 -144 -94 0
146 101 93 0
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101 -146 -93 0
93 -146 -101 0
146 145 92 0
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145 -146 -92 0
92 -146 -145 0
147 96 34 0
147 -96 -34 0
96 -147 -34 0
34 -147 -96 0
147 95 91 0
147 -95 -91 0
95 -147 -91 0
91 -147 -95 0
149 148 33 0
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33 -149 -148 0
148 100 32 0
148 -100 -32 0
100 -148 -32 0
32 -148 -100 0
150 125 99 0
150 -125 -99 0
125 -150 -99 0
99 -150 -125 0
150 149 98 0
150 -149 -98 0
149 -150 -98 0
98 -150 -149 0