ts600-5.alt

Driver to create flat random graphs and two forms of hierarchical graphs (N-level and transit-stu

GRAPH (#nodes #edges id uu vv ww xx yy zz):
600 2328 transtub(0,3,0,0,{3,219,3,1.000,0.000,0.000},{8,110,3,0.500,0.000,0.000},{8,52,3,0.500,0.000,0.000}) 219 4 5 1 

VERTICES (index name u v w x y z):
0 T:0.0 43 68 
1 T:0.1 134 87 
2 T:0.2 102 110 
3 T:0.3 124 84 
4 T:0.4 102 68 
5 T:0.5 63 39 
6 T:0.6 116 51 
7 T:0.7 75 43 
8 T:0.8 89 91 
9 T:0.9 40 89 
10 T:0.10 109 57 
11 T:0.11 78 124 
12 S:0.0/0.0 66 38 
13 S:0.0/0.1 44 20 
14 S:0.0/0.2 53 67 
15 S:0.0/0.3 38 19 
16 S:0.0/0.4 68 38 
17 S:0.0/0.5 32 31 
18 S:0.0/1.0 16 89 
19 S:0.0/1.1 31 89 
20 S:0.0/1.2 47 65 
21 S:0.0/1.3 52 94 
22 S:0.0/1.4 41 71 
23 S:0.0/1.5 21 65 
24 S:0.0/1.6 11 61 
25 S:0.0/2.0 25 99 
26 S:0.0/2.1 25 66 
27 S:0.0/2.2 29 112 
28 S:0.0/2.3 55 111 
29 S:0.0/2.4 22 83 
30 S:0.0/2.5 41 105 
31 S:0.0/2.6 18 97 
32 S:0.0/2.7 28 88 
33 S:0.0/2.8 53 88 
34 S:0.0/2.9 17 109 
35 S:0.0/2.10 41 72 
36 S:0.0/2.11 58 109 
37 S:0.0/3.0 71 39 
38 S:0.0/3.1 21 39 
39 S:0.0/3.2 57 79 
40 S:0.0/3.3 35 78 
41 S:0.0/3.4 27 38 
42 S:0.0/3.5 24 75 
43 S:0.0/3.6 30 51 
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45 S:0.1/0.1 183 118 
46 S:0.1/0.2 169 93 
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48 S:0.1/0.4 174 98 
49 S:0.1/0.5 183 115 
50 S:0.1/0.6 159 107 
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53 S:0.1/1.0 142 119 
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68 S:0.2/1.0 91 108 
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75 S:0.2/2.0 130 96 
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96 S:0.3/1.3 87 83 
97 S:0.3/1.4 114 96 
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100 S:0.3/2.0 75 50 
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109 S:0.3/3.0 117 70 
110 S:0.3/3.1 120 75 
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119 S:0.4/0.3 116 62 
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123 S:0.4/0.7 90 87 
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131 S:0.4/1.3 82 98 
132 S:0.4/1.4 111 101 
133 S:0.4/2.0 96 91 
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135 S:0.4/2.2 130 69 
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139 S:0.4/3.0 92 101 
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149 S:0.4/4.0 69 73 
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259 S:0.10/2.0 152 55 
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267 S:0.10/3.2 115 84 
268 S:0.10/3.3 115 73 
269 S:0.10/3.4 64 55 
270 S:0.10/3.5 71 91 
271 S:0.10/3.6 78 84 
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579 S:2.2/4.2 109 58 
580 S:2.2/4.3 117 62 
581 S:2.2/4.4 76 29 
582 S:2.2/4.5 78 51 
583 S:2.2/4.6 80 29 
584 S:2.3/0.0 52 49 
585 S:2.3/0.1 53 38 
586 S:2.3/0.2 63 38 
587 S:2.3/0.3 53 64 
588 S:2.3/0.4 53 46 
589 S:2.3/0.5 17 34 
590 S:2.3/0.6 27 27 
591 S:2.3/0.7 24 25 
592 S:2.3/0.8 31 61 
593 S:2.3/1.0 31 58 
594 S:2.3/1.1 29 26 
595 S:2.3/1.2 26 34 
596 S:2.3/1.3 62 41 
597 S:2.3/1.4 18 30 
598 S:2.3/1.5 44 24 
599 S:2.3/1.6 17 66 

EDGES (from-node to-node length a b):
0 42 20 7 
0 35 4 7 
0 23 22 7 
0 16 39 7 
0 3 83 1 
0 8 51 1 
0 9 21 1 
1 55 24 7 
1 46 36 7 
1 11 67 1 
2 501 107 3 
2 78 44 7 
2 71 24 7 
2 60 25 7 
2 5 81 1 
2 6 61 1 
2 8 23 1 
2 9 65 1 
3 503 72 3 
3 303 12 3 
3 112 49 7 
3 103 45 7 
3 96 37 7 
3 91 47 7 
3 9 84 1 
3 10 31 1 
4 300 23 3 
4 169 45 7 
4 160 25 7 
4 155 30 7 
4 142 42 7 
4 137 45 7 
4 131 36 7 
4 117 40 7 
4 5 49 1 
4 7 37 1 
4 9 65 1 
4 11 61 1 
5 172 4 7 
5 6 54 1 
5 8 58 1 
5 9 55 1 
6 191 35 7 
6 182 14 7 
6 7 42 1 
6 9 85 1 
6 10 9 1 
7 217 48 7 
7 210 6 7 
7 199 32 7 
7 8 50 1 
8 226 15 7 
8 9 49 1 
8 10 39 1 
9 238 30 7 
9 232 10 7 
9 11 52 1 
10 291 32 7 
10 280 25 7 
10 270 51 7 
10 259 43 7 
10 253 20 7 
10 247 17 7 
11 294 16 7 
12 15 34 1 
13 14 48 1 
13 15 6 1 
13 16 30 1 
14 15 50 1 
14 16 33 1 
14 17 42 1 
15 16 36 1 
18 20 39 1 
18 23 25 1 
18 24 28 1 
19 20 29 1 
19 21 22 1 
19 22 21 1 
19 23 26 1 
19 24 34 1 
20 21 29 1 
20 22 8 1 
21 22 25 1 
21 23 42 1 
21 24 53 1 
22 23 21 1 
22 24 32 1 
25 26 33 1 
25 27 14 1 
25 29 16 1 
25 31 7 1 
25 32 11 1 
26 29 17 1 
26 30 42 1 
26 31 32 1 
26 32 22 1 
26 34 44 1 
26 35 17 1 
27 29 30 1 
27 31 19 1 
27 32 24 1 
27 34 12 1 
28 29 43 1 
28 32 35 1 
28 34 38 1 
28 36 4 1 
29 31 15 1 
29 33 31 1 
29 36 44 1 
30 33 21 1 
30 35 33 1 
30 36 17 1 
31 34 12 1 
31 35 34 1 
32 33 25 1 
33 34 42 1 
34 35 44 1 
34 36 41 1 
37 38 50 1 
37 39 42 1 
37 40 53 1 
37 41 44 1 
37 43 43 1 
38 42 36 1 
38 43 15 1 
39 40 22 1 
39 41 51 1 
39 42 33 1 
40 41 41 1 
40 42 11 1 
40 43 27 1 
41 42 37 1 
44 45 26 1 
44 47 40 1 
44 49 23 1 
44 50 27 1 
45 46 29 1 
45 49 3 1 
45 50 26 1 
45 52 32 1 
46 50 17 1 
47 49 42 1 
47 52 40 1 
48 49 19 1 
48 51 32 1 
48 52 13 1 
49 50 25 1 
49 51 50 1 
53 54 7 1 
53 55 18 1 
53 56 15 1 
53 58 51 1 
54 55 17 1 
54 57 40 1 
54 58 50 1 
55 56 16 1 
55 59 16 1 
56 57 32 1 
56 59 9 1 
58 59 42 1 
60 63 35 1 
60 65 24 1 
60 66 29 1 
61 66 6 1 
61 67 36 1 
62 63 32 1 
62 65 4 1 
63 64 7 1 
63 65 33 1 
64 66 4 1 
65 66 34 1 
66 67 39 1 
68 69 32 1 
68 70 36 1 
68 72 49 1 
69 73 4 1 
70 72 29 1 
70 73 42 1 
71 73 44 1 
71 74 23 1 
72 74 31 1 
75 76 26 1 
75 78 42 1 
75 79 34 1 
75 80 13 1 
75 81 6 1 
76 77 34 1 
76 78 41 1 
76 81 20 1 
76 82 14 1 
76 83 39 1 
77 78 51 1 
77 80 8 1 
77 82 20 1 
78 79 12 1 
78 80 54 1 
78 81 39 1 
78 83 5 1 
79 80 47 1 
79 82 42 1 
79 83 7 1 
80 81 15 1 
80 83 49 1 
81 83 35 1 
84 86 28 1 
84 89 44 1 
84 92 25 1 
85 87 35 1 
85 88 6 1 
85 90 10 1 
85 91 7 1 
85 92 45 1 
86 88 25 1 
86 90 33 1 
87 89 32 1 
87 90 42 1 
87 91 35 1 
88 89 33 1 
88 90 8 1 
88 91 13 1 
89 91 43 1 
89 92 35 1 
90 91 16 1 
90 92 52 1 
93 94 25 1 
94 95 41 1 
94 97 21 1 
95 97 30 1 
96 97 30 1 
96 99 38 1 
97 98 12 1 
97 99 24 1 
100 101 12 1 
100 102 16 1 
100 103 19 1 
100 104 45 1 
100 106 23 1 
100 107 45 1 
101 102 4 1 
101 103 9 1 
101 105 43 1 
101 108 20 1 
102 104 46 1 
102 105 45 1 
102 106 31 1 
102 108 22 1 
103 107 39 1 
103 108 17 1 
104 107 1 1 
104 108 25 1 
105 106 23 1 
106 108 12 1 
107 108 24 1 
109 110 6 1 
109 112 41 1 
110 111 20 1 
110 112 43 1 
111 112 43 1 
112 113 48 1 
112 114 24 1 
112 115 9 1 
113 114 58 1 
114 115 15 1 
116 117 17 1 
116 121 7 1 
116 122 29 1 
116 123 48 1 
116 125 10 1 
116 126 33 1 
117 119 26 1 
117 122 44 1 
117 124 34 1 
118 120 13 1 
118 122 14 1 
118 124 6 1 
118 125 10 1 
118 126 20 1 
118 127 20 1 
119 120 18 1 
119 121 19 1