:name
pentakis dodecahedron
:number
41
:symbol
	@V 5 . 6 sup 2 @
:dual
truncated icosahedron
:sfaces
60
:svertices
32 12(@F sup 5@) 20(@F sup 6@)
:net
60 3
3 15 19 11
3 15 11 9
3 15 9 16
3 15 16 23
3 15 23 21
3 14 11 19
3 14 19 20
3 14 20 13
3 14 13 6
3 14 6 8
3 4 9 11
3 4 11 3
3 4 3 0
3 4 0 1
3 4 1 7
3 10 16 9
3 10 9 2
3 10 2 5
3 10 5 12
3 10 12 17
3 24 23 16
3 24 16 18
3 24 18 26
3 24 26 29
3 24 29 25
3 27 21 23
3 27 23 30
3 27 30 31
3 27 31 28
3 27 28 22
3 33 41 37
3 33 37 31
3 33 31 30
3 33 30 32
3 33 32 38
3 44 49 41
3 44 41 35
3 44 35 43
3 44 43 50
3 44 50 51
3 57 52 49
3 57 49 54
3 57 54 60
3 57 60 61
3 57 61 55
3 56 46 52
3 56 52 58
3 56 58 59
3 56 59 53
3 56 53 47
3 42 39 46
3 42 46 48
3 42 48 40
3 42 40 34
3 42 34 36
3 45 37 41
3 45 41 49
3 45 49 52
3 45 52 46
3 45 46 39
:solid
60 3
3 81 89 79
3 81 79 72
3 81 72 73
3 81 73 84
3 81 84 89
3 87 79 89
3 87 89 93
3 87 93 86
3 87 86 77
3 87 77 79
3 70 72 79
3 70 79 77
3 70 77 67
3 70 67 63
3 70 63 72
3 65 73 72
3 65 72 63
3 65 63 62
3 65 62 69
3 65 69 73
3 80 84 73
3 80 73 69
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3 80 78 88
3 80 88 84
3 91 89 84
3 91 84 88
3 91 88 92
3 91 92 93
3 91 93 89
3 85 76 83
3 85 83 92
3 85 92 88
3 85 88 78
3 85 78 76
3 68 66 76
3 68 76 78
3 68 78 69
3 68 69 62
3 68 62 66
3 64 71 66
3 64 66 62
3 64 62 63
3 64 63 67
3 64 67 71
3 75 82 71
3 75 71 67
3 75 67 77
3 75 77 86
3 75 86 82
3 90 83 82
3 90 82 86
3 90 86 93
3 90 93 92
3 90 92 83
3 74 83 76
3 74 76 66
3 74 66 71
3 74 71 82
3 74 82 83
:hinges
59
0 2 1 0 2.7352547614903346
1 2 2 0 2.7352547614903346
2 2 3 0 2.7352547614903346
3 2 4 0 2.7352547614903346
5 2 6 0 2.7352547614903346
6 2 7 0 2.7352547614903346
7 2 8 0 2.7352547614903346
8 2 9 0 2.7352547614903346
10 2 11 0 2.7352547614903346
11 2 12 0 2.7352547614903346
12 2 13 0 2.7352547614903346
13 2 14 0 2.7352547614903346
15 2 16 0 2.7352547614903346
16 2 17 0 2.7352547614903346
17 2 18 0 2.7352547614903346
18 2 19 0 2.7352547614903346
20 2 21 0 2.7352547614903346
21 2 22 0 2.7352547614903346
22 2 23 0 2.7352547614903346
23 2 24 0 2.7352547614903346
25 2 26 0 2.7352547614903346
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30 2 31 0 2.7352547614903346
31 2 32 0 2.7352547614903346
32 2 33 0 2.7352547614903346
33 2 34 0 2.7352547614903346
35 2 36 0 2.7352547614903346
36 2 37 0 2.7352547614903346
37 2 38 0 2.7352547614903346
38 2 39 0 2.7352547614903346
40 2 41 0 2.7352547614903346
41 2 42 0 2.7352547614903346
42 2 43 0 2.7352547614903346
43 2 44 0 2.7352547614903346
45 2 46 0 2.7352547614903346
46 2 47 0 2.7352547614903346
47 2 48 0 2.7352547614903346
48 2 49 0 2.7352547614903346
50 2 51 0 2.7352547614903346
51 2 52 0 2.7352547614903346
52 2 53 0 2.7352547614903346
53 2 54 0 2.7352547614903346
55 2 56 0 2.7352547614903346
56 2 57 0 2.7352547614903346
57 2 58 0 2.7352547614903346
58 2 59 0 2.7352547614903346
0 1 5 1 2.7352547614903346
1 1 10 1 2.7352547614903346
2 1 15 1 2.7352547614903346
3 1 20 1 2.7352547614903346
4 1 25 1 2.7352547614903346
55 1 30 1 2.7352547614903346
56 1 35 1 2.7352547614903346
57 1 40 1 2.7352547614903346
58 1 45 1 2.7352547614903346
59 1 50 1 2.7352547614903346
27 1 32 1 2.7352547614903346
:dih
1
90 3 3 2.4118649973628269
:vertices
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:EOF
