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- :name
- great icosahedron
- :comment
- Net data does not agree with Cundy and Rollet
- KMC supplied data for solid vertices Oct 91
- :number
- 8
- :symbol
- {3,5} @I sub 5 @
- :dual
- great stellated dodecahedron
- :sfaces
- 20 20{3}
- :svertices
- 12 12(@3 sup 5@)
- :net
- 20 3
- 3 0 5 6
- 3 5 11 12
- 3 1 6 7
- 3 6 12 13
- 3 2 7 8
- 3 7 13 14
- 3 3 8 9
- 3 8 14 15
- 3 4 9 10
- 3 9 15 16
- 3 12 6 5
- 3 17 12 11
- 3 13 7 6
- 3 18 13 12
- 3 14 8 7
- 3 19 14 13
- 3 15 9 8
- 3 20 15 14
- 3 16 10 9
- 3 21 16 15
- :solid
- 180 3
- 3 24 23 22
- 3 26 23 25
- 3 28 23 27
- 3 27 23 29
- 3 22 23 30
- 3 25 23 31
- 3 30 32 22
- 3 31 33 25
- 3 29 34 27
- 3 22 33 24
- 3 25 34 26
- 3 27 32 28
- 3 35 34 25
- 3 36 32 27
- 3 37 33 22
- 3 27 34 38
- 3 22 32 39
- 3 25 33 40
- 3 23 33 31
- 3 23 34 29
- 3 23 32 30
- 3 34 23 26
- 3 32 23 28
- 3 33 23 24
- 3 38 41 27
- 3 39 42 22
- 3 40 43 25
- 3 22 44 37
- 3 25 45 35
- 3 27 46 36
- 3 47 46 27
- 3 48 44 22
- 3 49 45 25
- 3 25 43 49
- 3 27 41 47
- 3 22 42 48
- 3 46 32 36
- 3 33 43 40
- 3 44 33 37
- 3 34 41 38
- 3 32 42 39
- 3 45 34 35
- 3 34 45 50
- 3 32 46 51
- 3 33 44 52
- 3 41 34 53
- 3 42 32 54
- 3 43 33 55
- 3 55 33 56
- 3 53 34 57
- 3 54 32 58
- 3 57 34 50
- 3 58 32 51
- 3 56 33 52
- 3 42 44 48
- 3 43 45 49
- 3 41 46 47
- 3 51 46 58
- 3 52 44 56
- 3 50 45 57
- 3 58 42 54
- 3 56 43 55
- 3 57 41 53
- 3 45 43 59
- 3 46 41 60
- 3 44 42 61
- 3 62 43 56
- 3 63 41 57
- 3 64 42 58
- 3 57 45 65
- 3 58 46 66
- 3 56 44 67
- 3 59 43 68
- 3 60 41 69
- 3 61 42 70
- 3 69 46 60
- 3 70 44 61
- 3 68 45 59
- 3 71 41 63
- 3 72 42 64
- 3 73 43 62
- 3 44 74 67
- 3 45 75 65
- 3 46 76 66
- 3 65 75 57
- 3 66 76 58
- 3 67 74 56
- 3 56 73 62
- 3 57 71 63
- 3 58 72 64
- 3 76 46 77
- 3 74 44 78
- 3 75 45 79
- 3 43 73 80
- 3 41 71 81
- 3 42 72 82
- 3 79 45 68
- 3 77 46 69
- 3 78 44 70
- 3 69 41 81
- 3 70 42 82
- 3 68 43 80
- 3 83 71 57
- 3 84 72 58
- 3 85 73 56
- 3 56 74 85
- 3 57 75 83
- 3 58 76 84
- 3 81 71 69
- 3 82 72 70
- 3 80 73 68
- 3 68 75 79
- 3 69 76 77
- 3 70 74 78
- 3 75 71 83
- 3 76 72 84
- 3 74 73 85
- 3 71 75 86
- 3 73 74 87
- 3 72 76 88
- 3 89 76 69
- 3 90 75 68
- 3 91 74 70
- 3 69 71 92
- 3 68 73 93
- 3 70 72 94
- 3 73 95 93
- 3 71 96 92
- 3 72 97 94
- 3 95 75 90
- 3 96 76 89
- 3 97 74 91
- 3 92 96 69
- 3 94 97 70
- 3 93 95 68
- 3 68 95 90
- 3 69 96 89
- 3 70 97 91
- 3 74 97 98
- 3 96 71 99
- 3 97 72 100
- 3 75 95 101
- 3 76 96 102
- 3 95 73 103
- 3 87 74 104
- 3 86 75 105
- 3 88 76 106
- 3 105 71 86
- 3 106 72 88
- 3 104 73 87
- 3 103 73 104
- 3 99 71 105
- 3 100 72 106
- 3 106 76 102
- 3 104 74 98
- 3 105 75 101
- 3 95 107 108
- 3 96 107 109
- 3 97 107 110
- 3 107 96 111
- 3 107 97 112
- 3 107 95 113
- 3 101 95 105
- 3 102 96 106
- 3 98 97 104
- 3 104 95 103
- 3 105 96 99
- 3 106 97 100
- 3 112 97 106
- 3 113 95 104
- 3 111 96 105
- 3 106 96 109
- 3 104 97 110
- 3 105 95 108
- 3 109 107 106
- 3 110 107 104
- 3 108 107 105
- 3 104 107 113
- 3 105 107 111
- 3 106 107 112
- :hinges
- 19
- 0 1 10 1 .72973
- 10 2 1 2 .72973
- 1 1 11 1 .72973
- 2 1 12 1 .72973
- 12 2 3 2 .72973
- 3 1 13 1 .72973
- 10 0 3 0 .72973
- 4 1 14 1 .72973
- 14 2 5 2 .72973
- 5 1 15 1 .72973
- 12 0 5 0 .72973
- 6 1 16 1 .72973
- 16 2 7 2 .72973
- 7 1 17 1 .72973
- 14 0 7 0 .72973
- 8 1 18 1 .72973
- 18 2 9 2 .72973
- 9 1 19 1 .72973
- 16 0 9 0 .72973
- :vertices
- 114 22
- -.57735 0 0
- -.57735 1 0
- -.57735 2 0
- -.57735 3 0
- -.57735 4 0
- .28868 -.5 0
- .28868 .5 0
- .28868 1.5 0
- .28868 2.5 0
- .28868 3.5 0
- .28868 4.5 0
- 1.1547 -1 0
- 1.1547 0 0
- 1.1547 1 0
- 1.1547 2 0
- 1.1547 3 0
- 1.1547 4 0
- 2.02073 -.5 0
- 2.02073 .5 0
- 2.02073 1.5 0
- 2.02073 2.5 0
- 2.02073 3.5 0
- 0.60706 0 -0.79465
- 0 0 -0.56278
- 0.11594 -0.08981 -0.35538
- -0.30353 -0.52573 -0.79465
- -0.13574 -0.0555 -0.35538
- -0.30353 0.52573 -0.79465
- 0.0198 0.14531 -0.35538
- -0.13574 0.0555 -0.35538
- 0.11594 0.08981 -0.35538
- 0.0198 -0.14531 -0.35538
- 0.18759 0.32492 -0.41947
- 0.18759 -0.32492 -0.41947
- -0.37518 0 -0.41947
- -0.25168 -0.14531 -0.25168
- 0 0.29062 -0.25168
- 0.25168 -0.14531 -0.25168
- -0.25168 0.14531 -0.25168
- 0.25168 0.14531 -0.25168
- 0 -0.29062 -0.25168
- -0.41947 0.32492 -0.18759
- 0.49112 0.20081 -0.18759
- -0.07165 -0.52573 -0.18759
- 0.49112 -0.20081 -0.18759
- -0.41947 -0.32492 -0.18759
- -0.07165 0.52573 -0.18759
- -0.16779 0.29062 -0.18759
- 0.33558 0 -0.18759
- -0.16779 -0.29062 -0.18759
- -0.32334 -0.08981 -0.18759
- 0.08389 0.32492 -0.18759
- 0.23944 -0.23511 -0.18759
- -0.32334 0.08981 -0.18759
- 0.23944 0.23511 -0.18759
- 0.08389 -0.32492 -0.18759
- 0.49112 -0.85065 -0.18759
- -0.98225 0 -0.18759
- 0.49112 0.85065 -0.18759
- -0.18759 -0.32492 -0.08389
- -0.18759 0.32492 -0.08389
- 0.37518 0 -0.08389
- 0.05185 -0.38042 -0.0198
- -0.35538 0.14531 -0.0198
- 0.30353 0.23511 -0.0198
- -0.35538 -0.14531 -0.0198
- 0.05185 0.38042 -0.0198
- 0.30353 -0.23511 -0.0198
- -0.49112 -0.85065 0.18759
- -0.49112 0.85065 0.18759
- 0.98225 0 0.18759
- -0.49112 0.20081 0.18759
- 0.41947 0.32492 0.18759
- 0.07165 -0.52573 0.18759
- 0.41947 -0.32492 0.18759
- -0.49112 -0.20081 0.18759
- 0.07165 0.52573 0.18759
- -0.05185 0.38042 0.0198
- 0.35538 -0.14531 0.0198
- -0.30353 -0.23511 0.0198
- -0.05185 -0.38042 0.0198
- -0.30353 0.23511 0.0198
- 0.35538 0.14531 0.0198
- -0.37518 0 0.08389
- 0.18759 0.32492 0.08389
- 0.18759 -0.32492 0.08389
- -0.33558 0 0.18759
- 0.16779 -0.29062 0.18759
- 0.16779 0.29062 0.18759
- -0.08389 0.32492 0.18759
- -0.23944 -0.23511 0.18759
- 0.32334 -0.08981 0.18759
- -0.23944 0.23511 0.18759
- -0.08389 -0.32492 0.18759
- 0.32334 0.08981 0.18759
- -0.18759 -0.32492 0.41947
- -0.18759 0.32492 0.41947
- 0.37518 0 0.41947
- 0.25168 -0.14531 0.25168
- -0.25168 0.14531 0.25168
- 0.25168 0.14531 0.25168
- -0.25168 -0.14531 0.25168
- 0 0.29062 0.25168
- 0 -0.29062 0.25168
- 0.30353 -0.52573 0.79465
- -0.60706 0 0.79465
- 0.30353 0.52573 0.79465
- 0 0 0.56278
- -0.11594 -0.08981 0.35538
- -0.0198 0.14531 0.35538
- 0.13574 -0.0555 0.35538
- -0.11594 0.08981 0.35538
- 0.13574 0.0555 0.35538
- -0.0198 -0.14531 0.35538
- :EOF
-