# Section générée avec JMath3D # JMath3D # 2 pyramides opposées par le sommet. # Chaque base est un icosikaitétragone régulier. # Section par les plans : 8y+z-5=0, y+z-1.75=0 et 0.5y+z-1.325=0 v 1 0 0 v 0.965926 -0.258819 0 v 0.866025 -0.5 0 v 0.707107 -0.707107 0 v 0.5 -0.866025 0 v 0.258819 -0.965926 0 v 0 -1 0 v -0.258819 -0.965926 0 v -0.5 -0.866025 0 v -0.707107 -0.707107 0 v -0.866025 -0.5 0 v -0.965926 -0.258819 0 v -1 0 0 v -0.965926 0.258819 0 v -0.866025 0.5 0 v 0.866025 0.5 0 v 0.965926 0.258819 0 v 0 0 1 v -0.770109603611 0.625 0 v 0.770109603611 0.625 0 v -0.607368576568 0.607368576568 0.14105138746 v -0.337370534058 0.584342633514 0.325258931885 v -0.153889283956 0.574322829833 0.405417361337 v 0 0.571428571429 0.428571428571 v 0.153889283956 0.574322829833 0.405417361337 v 0.337370534058 0.584342633514 0.325258931885 v 0.607368576568 0.607368576568 0.14105138746 # Section hyperbolique basse : points 28 à 36 v -0.770109603611 1.375 0.75 v 0.770109603611 1.375 0.75 v -0.607368576568 1.357368576568 0.89105138746 v -0.337370534058 1.334342633514 1.075258931885 v -0.153889283956 1.324322829833 1.155417361337 v 0 1.321428571429 1.178571428571 v 0.153889283956 1.324322829833 1.155417361337 v 0.337370534058 1.334342633514 1.075258931885 v 0.607368576568 1.357368576568 0.89105138746 # Petit morceau de cône isolé en bas : points 37 à 52 v -0.770109603611 1.525 0.9 v 0.770109603611 1.525 0.9 v -0.607368576568 1.507368576568 1.04105138746 v -0.337370534058 1.484342633514 1.225258931885 v -0.153889283956 1.474322829833 1.305417361337 v 0 1.471428571429 1.328571428571 v 0.153889283956 1.474322829833 1.305417361337 v 0.337370534058 1.484342633514 1.225258931885 v 0.607368576568 1.507368576568 1.04105138746 v -0.707107 1.607107 0.9 v -0.5 1.766025 0.9 v -0.258819 1.865926 0.9 v 0 1.9 0.9 v 0.258819 1.865926 0.9 v 0.5 1.766025 0.9 v 0.707107 1.607107 0.9 # 24 points dans le plan d'équation +0.5y+z-1.325 = 0 v 0.360589680223 -0.096619679402 1.373309839701 v 0.325 0 1.325 v 0.3752775 -0.216666666667 1.433333333333 v 0.355496974614 -0.355496974614 1.502748487307 v 0.286602438325 -0.496409753301 1.573204876651 v 0.162688888803 -0.607163413837 1.628581706918 v 0 -0.65 1.65 v -0.162688888803 -0.607163413837 1.628581706918 v -0.286602438325 -0.496409753301 1.573204876651 v -0.355496974614 -0.355496974614 1.502748487307 v -0.3752775 -0.216666666667 1.433333333333 v -0.360589680223 -0.096619679402 1.373309839701 v -0.325 0 1.325 v -0.277955825588 0.074478012625 1.287760993687 v -0.2251665 0.13 1.26 v -0.169782557542 0.169782557542 1.240108721229 v -0.113397475598 0.196410097609 1.226794951195 v -0.056721695012 0.211688322635 1.219155838683 v 0 0.216666666667 1.216666666667 v 0.056721695012 0.211688322635 1.219155838683 v 0.113397475598 0.196410097609 1.226794951195 v 0.169782557542 0.169782557542 1.240108721229 v 0.2251665 0.13 1.26 v 0.277955825588 0.074478012625 1.287760993687 # Section translatée de (0;0.15;0.15) v 0.360589680223 0.053380320598 1.523309839701 v 0.325 0.15 1.475 v 0.3752775 -0.066666666667 1.583333333333 v 0.355496974614 -0.205496974614 1.652748487307 v 0.286602438325 -0.346409753301 1.723204876651 v 0.162688888803 -0.457163413837 1.778581706918 v 0 -0.5 1.8 v -0.162688888803 -0.457163413837 1.778581706918 v -0.286602438325 -0.346409753301 1.723204876651 v -0.355496974614 -0.205496974614 1.652748487307 v -0.3752775 -0.066666666667 1.583333333333 v -0.360589680223 0.053380320598 1.523309839701 v -0.325 0.15 1.475 v -0.277955825588 0.224478012625 1.437760993687 v -0.2251665 0.28 1.41 v -0.169782557542 0.319782557542 1.390108721229 v -0.113397475598 0.346410097609 1.376794951195 v -0.056721695012 0.361688322635 1.369155838683 v 0 0.366666666667 1.366666666667 v 0.056721695012 0.361688322635 1.369155838683 v 0.113397475598 0.346410097609 1.376794951195 v 0.169782557542 0.319782557542 1.390108721229 v 0.2251665 0.28 1.41 v 0.277955825588 0.224478012625 1.437760993687 # Section translatée de (0;0.3;0.3) v 0.360589680223 0.203380320598 1.673309839701 v 0.325 0.3 1.625 v 0.3752775 0.083333333333 1.733333333333 v 0.355496974614 -0.055496974614 1.802748487307 v 0.286602438325 -0.196409753301 1.873204876651 v 0.162688888803 -0.307163413837 1.928581706918 v 0 -0.35 1.95 v -0.162688888803 -0.307163413837 1.928581706918 v -0.286602438325 -0.196409753301 1.873204876651 v -0.355496974614 -0.055496974614 1.802748487307 v -0.3752775 0.083333333333 1.733333333333 v -0.360589680223 0.203380320598 1.673309839701 v -0.325 0.3 1.625 v -0.277955825588 0.374478012625 1.587760993687 v -0.2251665 0.43 1.56 v -0.169782557542 0.469782557542 1.540108721229 v -0.113397475598 0.496410097609 1.526794951195 v -0.056721695012 0.511688322635 1.519155838683 v 0 0.516666666667 1.516666666667 v 0.056721695012 0.511688322635 1.519155838683 v 0.113397475598 0.496410097609 1.526794951195 v 0.169782557542 0.469782557542 1.540108721229 v 0.2251665 0.43 1.56 v 0.277955825588 0.374478012625 1.587760993687 # 102 points au-dessus du plan : +0.5y+z-1.325 > 0 # translatés de (0;0.3;0.3) v 0.965926 0.041181 2.3 v 0.866025 -0.2 2.3 v 0.707107 -0.407107 2.3 v 0.5 -0.566025 2.3 v 0.258819 -0.665926 2.3 v 0 -0.7 2.3 v -0.258819 -0.665926 2.3 v -0.5 -0.566025 2.3 v -0.707107 -0.407107 2.3 v -0.866025 -0.2 2.3 v -0.965926 0.041181 2.3 v -0.96708703766 0.05 2.3 v 0.96708703766 0.05 2.3 v 0.75 0.3 2.05 v -0.75 0.3 2.05 v -0.5754953651 0.454203463723 1.895796536277 v -0.4330125 0.55 1.8 v -0.310660228093 0.610660228093 1.739339771907 v -0.200961937809 0.648076124382 1.701923875618 v -0.098739347259 0.668500391164 1.681499608836 v 0 0.675 1.675 v 0.098739347259 0.668500391164 1.681499608836 v 0.200961937809 0.648076124382 1.701923875618 v 0.310660228093 0.610660228093 1.739339771907 v 0.4330125 0.55 1.8 v 0.5754953651 0.454203463723 1.895796536277 v -0.96708703766 0.2 2.45 v 0.96708703766 0.2 2.45 v 0.75 0.45 2.2 v -0.75 0.45 2.2 v -0.5754953651 0.604203463723 2.045796536277 v -0.4330125 0.7 1.95 v -0.310660228093 0.760660228093 1.889339771907 v -0.200961937809 0.798076124382 1.851923875618 v -0.098739347259 0.818500391164 1.831499608836 v 0 0.825 1.825 v 0.098739347259 0.818500391164 1.831499608836 v 0.200961937809 0.798076124382 1.851923875618 v 0.310660228093 0.760660228093 1.889339771907 v 0.4330125 0.7 1.95 v 0.5754953651 0.604203463723 2.045796536277 v -0.96708703766 0.35 2.6 v 0.96708703766 0.35 2.6 v 0.75 0.6 2.35 v -0.75 0.6 2.35 v -0.5754953651 0.754203463723 2.195796536277 v -0.4330125 0.85 2.1 v -0.310660228093 0.910660228093 2.039339771907 v -0.200961937809 0.948076124382 2.001923875618 v -0.098739347259 0.968500391164 1.981499608836 v 0 0.975 1.975 v 0.098739347259 0.968500391164 1.981499608836 v 0.200961937809 0.948076124382 2.001923875618 v 0.310660228093 0.910660228093 2.039339771907 v 0.4330125 0.85 2.1 v 0.5754953651 0.754203463723 2.195796536277 v 1 0.6 2.6 v -1 0.6 2.6 v -0.965926 0.858819 2.6 v 0.965926 0.858819 2.6 v 0.91780198492 0.975 2.6 v -0.91780198492 0.975 2.6 v -0.69282 1 2.4 v -0.42488946734 1.02488946734 2.200884261279 v -0.252264070029 1.036933982493 2.104528140057 v -0.118623536335 1.04270922134 2.058326229277 v 0 1.044444444444 2.044444444444 v 0.118623536335 1.04270922134 2.058326229277 v 0.252264070029 1.036933982493 2.104528140057 v 0.42488946734 1.02488946734 2.200884261279 v 0.69282 1 2.4 v 0.91780198492 1.125 2.75 v -0.91780198492 1.125 2.75 v -0.69282 1.15 2.55 v -0.42488946734 1.17488946734 2.350884261279 v -0.252264070029 1.186933982493 2.254528140057 v -0.118623536335 1.19270922134 2.208326229277 v 0 1.194444444444 2.194444444444 v 0.118623536335 1.19270922134 2.208326229277 v 0.252264070029 1.186933982493 2.254528140057 v 0.42488946734 1.17488946734 2.350884261279 v 0.69282 1.15 2.55 v 0.91780198492 1.275 2.9 v -0.91780198492 1.275 2.9 v -0.69282 1.3 2.7 v -0.42488946734 1.32488946734 2.500884261279 v -0.252264070029 1.336933982493 2.404528140057 v -0.118623536335 1.34270922134 2.358326229277 v 0 1.344444444444 2.344444444444 v 0.118623536335 1.34270922134 2.358326229277 v 0.252264070029 1.336933982493 2.404528140057 v 0.42488946734 1.32488946734 2.500884261279 v 0.69282 1.3 2.7 v -0.866025 1.4 2.9 v -0.707107 1.607107 2.9 v -0.5 1.766025 2.9 v -0.258819 1.865926 2.9 v 0 1.9 2.9 v 0.258819 1.865926 2.9 v 0.5 1.766025 2.9 v 0.707107 1.607107 2.9 v 0.866025 1.4 2.9 # Base basse : faces 1 et 2 f 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 19 20 16 17 f 37 46 47 48 49 50 51 52 38 # Base haute : faces 3 à 5 f 136 135 134 133 132 131 130 129 128 127 126 125 137 f 184 185 186 183 182 166 167 181 f 207 226 225 224 223 222 221 220 219 218 208 # Hyperbole : faces 6 à 11 f 19 21 22 23 24 25 26 27 20 f 28 30 31 32 33 34 35 36 29 f 38 45 44 43 42 41 40 39 37 f 185 195 194 193 192 191 190 189 188 187 186 f 196 206 205 204 203 202 201 200 199 198 197 f 208 209 210 211 212 213 214 215 216 217 207 # Parabole : faces 12 à 14 f 136 137 138 150 149 148 147 146 145 144 143 142 141 140 139 f 151 152 153 165 164 163 162 161 160 159 158 157 156 155 154 f 169 170 171 172 173 174 175 176 177 178 179 180 168 167 166 # Ellipse : faces 15 à 17 f 53 54 76 75 74 73 72 71 70 69 68 67 66 65 64 63 62 61 60 59 58 57 56 55 f 77 78 100 99 98 97 96 95 94 93 92 91 90 89 88 87 86 85 84 83 82 81 80 79 f 103 104 105 106 107 108 109 110 111 112 113 114 115 116 117 118 119 120 121 122 123 124 102 101 f 18 2 1 f 53 18 54 f 18 3 2 f 55 18 53 f 18 4 3 f 56 18 55 f 18 5 4 f 57 18 56 f 18 6 5 f 58 18 57 f 18 7 6 f 59 18 58 f 18 8 7 f 60 18 59 f 18 9 8 f 61 18 60 f 18 10 9 f 62 18 61 f 18 11 10 f 63 18 62 f 18 12 11 f 64 18 63 f 18 13 12 f 65 18 64 f 18 14 13 f 66 18 65 f 18 15 14 f 67 18 66 f 18 21 19 15 f 68 18 67 f 21 18 22 f 69 18 68 f 22 18 23 f 70 18 69 f 23 18 24 f 71 18 70 f 24 18 25 f 72 18 71 f 25 18 26 f 73 18 72 f 26 18 27 f 74 18 73 f 27 18 16 20 f 75 18 74 f 18 17 16 f 76 18 75 f 18 1 17 f 54 18 76 f 39 46 37 f 39 40 47 46 f 40 41 48 47 f 41 42 49 48 f 42 43 50 49 f 43 44 51 50 f 44 45 52 51 f 45 38 52 f 101 102 138 137 125 f 103 101 125 126 f 104 103 126 127 f 105 104 127 128 f 106 105 128 129 f 107 106 129 130 f 108 107 130 131 f 109 108 131 132 f 110 109 132 133 f 111 110 133 134 f 112 111 134 135 f 139 113 112 135 136 f 140 114 113 139 f 141 115 114 140 f 142 116 115 141 f 143 117 116 142 f 144 118 117 143 f 145 119 118 144 f 146 120 119 145 f 147 121 120 146 f 148 122 121 147 f 149 123 122 148 f 150 124 123 149 f 138 102 124 150 f 168 181 167 f 169 166 182 f 170 169 182 183 f 187 171 170 183 186 f 188 172 171 187 f 189 173 172 188 f 190 174 173 189 f 191 175 174 190 f 192 176 175 191 f 193 177 176 192 f 194 178 177 193 f 195 179 178 194 f 180 179 195 185 184 f 168 180 184 181 f 209 208 218 f 210 209 218 219 f 211 210 219 220 f 212 211 220 221 f 213 212 221 222 f 214 213 222 223 f 215 214 223 224 f 216 215 224 225 f 217 216 225 226 f 217 226 207 # 226 vertices, 121 faces.