I have been building a complex mathematical object in Blender by creating each individual vertex and then connecting the dots. There are 260 vertices. I'm currently on #38. Obviously this is not efficient. I know there is a way to import this data, or write the script, but I have no idea where to start. I'm a complete beginner on Blender, and know almost nothing about Python. The data I'm working from looks like this...
This is the entire file:
Dual Geodesic Icosahedron Pattern 6 [3,1]
C0 = 0.0278728483334650370381795124317
C1 = 0.0417605902707273450330202218460
C2 = 0.0482207631985655347048259575806
C3 = 0.0485271500913616902083332985770
C4 = 0.0931391956773255725056107681612
C5 = 0.0965573626835274272370348719303
C6 = 0.107547404625872186617181540007
C7 = 0.115790817646860551951256687036
C8 = 0.119783424089466474929919797595048
C9 = 0.145586591764509108593032943711
C10 = 0.1455928882670341471433303052049
C11 = 0.194113741855870798801366242288
C12 = 0.220431462018603598005258179308
C13 = 0.238188705049775063930022711304
C14 = 0.239202575383431558854091591763
C15 = 0.258249788916612246877163454031
C16 = 0.267154551763824439262804947967
C17 = 0.283287921016592357037529251132
C18 = 0.298950040243594377815031134048
C19 = 0.324717740377238927017176093829
C20 = 0.332341771060757131359702359924
C21 = 0.334746067733302491167057583234
C22 = 0.358695307225219637200425804924
C23 = 0.379845283700119784274564123062
C24 = 0.405175083258563434157399921336
C25 = 0.405192747827293817829885928720
C26 = 0.413270268840324805049177290081
C27 = 0.430496636473677061118504317477
C28 = 0.435184175960922907431325584883
C29 = 0.446935673529290779190420143182
C30 = 0.506357127147255998116896539729
C31 = 0.524958507348029909087319718931
C32 = 0.534514094024825642786011006694
C33 = 0.550779339591802926422918872431
C34 = 0.569503363526322938881495682523
C35 = 0.580381198695491106718671839452
C36 = 0.586729731159675194950822709919
C37 = 0.592528561796324926333750448387
C38 = 0.629297917816793706232691827171
C39 = 0.640749324994890461038576405968
C40 = 0.645287686083513420132210630583
C41 = 0.657059511437996058376878453752
C42 = 0.670748229742154172402305457529
C43 = 0.711755637544140100272223270381
C44 = 0.719275379833515862610638756106
C45 = 0.764606916063868244994059993760
C46 = 0.765242704206979552285561900711
C47 = 0.771377873753784688028391160270
C48 = 0.793115552540444589323741413143
C49 = 0.801179944373958283220464778439
C50 = 0.804894833221465672777834038542
C51 = 0.824918436209450258880845421223
C52 = 0.8429405346446856282534850002848
C53 = 0.849729379835397304237950006479
C54 = 0.8527912845429152959190249336546
C55 = 0.8911612978432511629583109578654
C56 = 0.912442237847337859395015578549
C57 = 0.9169707620208188351717214654752
C58 = 0.939076505920710743919097644376
C59 = 0.939706841852119460615896935414
C60 = 0.969698269985748550217336591577
C61 = 0.970005426460752347149386724411
V0 = ( C5, C0, 1.0)
V1 = ( C5, -C0, -1.0)
V2 = ( -C5, -C0, 1.0)
V3 = ( -C5, C0, -1.0)
V4 = ( 1.0, C5, C0)
V5 = ( 1.0, -C5, -C0)
V6 = (-1.0, -C5, C0)
V7 = (-1.0, C5, -C0)
V8 = ( C0, 1.0, C5)
V9 = ( C0, -1.0, -C5)
V10 = ( -C0, -1.0, C5)
V11 = ( -C0, 1.0, -C5)
V12 = ( C14, -C6, C61)
V13 = ( C14, C6, -C61)
V14 = (-C14, C6, C61)
V15 = (-C14, -C6, -C61)
V16 = ( C61, -C14, C6)
V17 = ( C61, C14, -C6)
V18 = (-C61, C14, C6)
V19 = (-C61, -C14, -C6)
V20 = ( C6, -C61, C14)
V21 = ( C6, C61, -C14)
V22 = ( -C6, C61, C14)
V23 = ( -C6, -C61, -C14)
V24 = ( C9, C12, C60)
V25 = ( C9, -C12, -C60)
V26 = ( -C9, -C12, C60)
V27 = ( -C9, C12, -C60)
V28 = ( C60, C9, C12)
V29 = ( C60, -C9, -C12)
V30 = (-C60, -C9, C12)
V31 = (-C60, C9, -C12)
V32 = ( C12, C60, C9)
V33 = ( C12, -C60, -C9)
V34 = (-C12, -C60, C9)
V35 = (-C12, C60, -C9)
V36 = ( C11, -C18, C59)
V37 = ( C11, C18, -C59)
V38 = (-C11, C18, C59)
V39 = (-C11, -C18, -C59)
V40 = ( C59, -C11, C18)
V41 = ( C59, C11, -C18)
V42 = (-C59, C11, C18)
V43 = (-C59, -C11, -C18)
V44 = ( C18, -C59, C11)
V45 = ( C18, C59, -C11)
V46 = (-C18, C59, C11)
V47 = (-C18, -C59, -C11)
V48 = ( 0.0, C22, C58)
V49 = ( 0.0, C22, -C58)
V50 = ( 0.0, -C22, C58)
V51 = ( 0.0, -C22, -C58)
V52 = ( C58, 0.0, C22)
V53 = ( C58, 0.0, -C22)
V54 = (-C58, 0.0, C22)
V55 = (-C58, 0.0, -C22)
V56 = ( C22, C58, 0.0)
V57 = ( C22, -C58, 0.0)
V58 = (-C22, C58, 0.0)
V59 = (-C22, -C58, 0.0)
V60 = ( C24, -C2, C57)
V61 = ( C24, C2, -C57)
V62 = (-C24, C2, C57)
V63 = (-C24, -C2, -C57)
V64 = ( C57, -C24, C2)
V65 = ( C57, C24, -C2)
V66 = (-C57, C24, C2)
V67 = (-C57, -C24, -C2)
V68 = ( C2, -C57, C24)
V69 = ( C2, C57, -C24)
V70 = ( -C2, C57, C24)
V71 = ( -C2, -C57, -C24)
V72 = ( C20, C15, C56)
V73 = ( C20, -C15, -C56)
V74 = (-C20, -C15, C56)
V75 = (-C20, C15, -C56)
V76 = ( C56, C20, C15)
V77 = ( C56, -C20, -C15)
V78 = (-C56, -C20, C15)
V79 = (-C56, C20, -C15)
V80 = ( C15, C56, C20)
V81 = ( C15, -C56, -C20)
V82 = (-C15, -C56, C20)
V83 = (-C15, C56, -C20)
V84 = ( C29, C7, C55)
V85 = ( C29, -C7, -C55)
V86 = (-C29, -C7, C55)
V87 = (-C29, C7, -C55)
V88 = ( C55, C29, C7)
V89 = ( C55, -C29, -C7)
V90 = (-C55, -C29, C7)
V91 = (-C55, C29, -C7)
V92 = ( C7, C55, C29)
V93 = ( C7, -C55, -C29)
V94 = ( -C7, -C55, C29)
V95 = ( -C7, C55, -C29)
V96 = ( C21, -C26, C54)
V97 = ( C21, C26, -C54)
V98 = (-C21, C26, C54)
V99 = (-C21, -C26, -C54)
V100 = ( C54, -C21, C26)
V101 = ( C54, C21, -C26)
V102 = (-C54, C21, C26)
V103 = (-C54, -C21, -C26)
V104 = ( C26, -C54, C21)
V105 = ( C26, C54, -C21)
V106 = (-C26, C54, C21)
V107 = (-C26, -C54, -C21)
V108 = ( C3, C32, C53)
V109 = ( C3, -C32, -C53)
V110 = ( -C3, -C32, C53)
V111 = ( -C3, C32, -C53)
V112 = ( C53, C3, C32)
V113 = ( C53, -C3, -C32)
V114 = (-C53, -C3, C32)
V115 = (-C53, C3, -C32)
V116 = ( C32, C53, C3)
V117 = ( C32, -C53, -C3)
V118 = (-C32, -C53, C3)
V119 = (-C32, C53, -C3)
V120 = ( C31, -C10, C52)
V121 = ( C31, C10, -C52)
V122 = (-C31, C10, C52)
V123 = (-C31, -C10, -C52)
V124 = ( C52, -C31, C10)
V125 = ( C52, C31, -C10)
V126 = (-C52, C31, C10)
V127 = (-C52, -C31, -C10)
V128 = ( C10, -C52, C31)
V129 = ( C10, C52, -C31)
V130 = (-C10, C52, C31)
V131 = (-C10, -C52, -C31)
V132 = ( C23, C27, C51)
V133 = ( C23, -C27, -C51)
V134 = (-C23, -C27, C51)
V135 = (-C23, C27, -C51)
V136 = ( C51, C23, C27)
V137 = ( C51, -C23, -C27)
V138 = (-C51, -C23, C27)
V139 = (-C51, C23, -C27)
V140 = ( C27, C51, C23)
V141 = ( C27, -C51, -C23)
V142 = (-C27, -C51, C23)
V143 = (-C27, C51, -C23)
V144 = ( C30, -C19, C50)
V145 = ( C30, C19, -C50)
V146 = (-C30, C19, C50)
V147 = (-C30, -C19, -C50)
V148 = ( C50, -C30, C19)
V149 = ( C50, C30, -C19)
V150 = (-C50, C30, C19)
V151 = (-C50, -C30, -C19)
V152 = ( C19, -C50, C30)
V153 = ( C19, C50, -C30)
V154 = (-C19, C50, C30)
V155 = (-C19, -C50, -C30)
V156 = ( C37, C8, C49)
V157 = ( C37, -C8, -C49)
V158 = (-C37, -C8, C49)
V159 = (-C37, C8, -C49)
V160 = ( C49, C37, C8)
V161 = ( C49, -C37, -C8)
V162 = (-C49, -C37, C8)
V163 = (-C49, C37, -C8)
V164 = ( C8, C49, C37)
V165 = ( C8, -C49, -C37)
V166 = ( -C8, -C49, C37)
V167 = ( -C8, C49, -C37)
V168 = ( C13, C34, C48)
V169 = ( C13, -C34, -C48)
V170 = (-C13, -C34, C48)
V171 = (-C13, C34, -C48)
V172 = ( C48, C13, C34)
V173 = ( C48, -C13, -C34)
V174 = (-C48, -C13, C34)
V175 = (-C48, C13, -C34)
V176 = ( C34, C48, C13)
V177 = ( C34, -C48, -C13)
V178 = (-C34, -C48, C13)
V179 = (-C34, C48, -C13)
V180 = ( C39, -C1, C47)
V181 = ( C39, C1, -C47)
V182 = (-C39, C1, C47)
V183 = (-C39, -C1, -C47)
V184 = ( C47, -C39, C1)
V185 = ( C47, C39, -C1)
V186 = (-C47, C39, C1)
V187 = (-C47, -C39, -C1)
V188 = ( C1, -C47, C39)
V189 = ( C1, C47, -C39)
V190 = ( -C1, C47, C39)
V191 = ( -C1, -C47, -C39)
V192 = ( C17, -C36, C46)
V193 = ( C17, C36, -C46)
V194 = (-C17, C36, C46)
V195 = (-C17, -C36, -C46)
V196 = ( C46, -C17, C36)
V197 = ( C46, C17, -C36)
V198 = (-C46, C17, C36)
V199 = (-C46, -C17, -C36)
V200 = ( C36, -C46, C17)
V201 = ( C36, C46, -C17)
V202 = (-C36, C46, C17)
V203 = (-C36, -C46, -C17)
V204 = ( C4, -C40, C45)
V205 = ( C4, C40, -C45)
V206 = ( -C4, C40, C45)
V207 = ( -C4, -C40, -C45)
V208 = ( C45, -C4, C40)
V209 = ( C45, C4, -C40)
V210 = (-C45, C4, C40)
V211 = (-C45, -C4, -C40)
V212 = ( C40, -C45, C4)
V213 = ( C40, C45, -C4)
V214 = (-C40, C45, C4)
V215 = (-C40, -C45, -C4)
V216 = ( C33, C28, C44)
V217 = ( C33, -C28, -C44)
V218 = (-C33, -C28, C44)
V219 = (-C33, C28, -C44)
V220 = ( C44, C33, C28)
V221 = ( C44, -C33, -C28)
V222 = (-C44, -C33, C28)
V223 = (-C44, C33, -C28)
V224 = ( C28, C44, C33)
V225 = ( C28, -C44, -C33)
V226 = (-C28, -C44, C33)
V227 = (-C28, C44, -C33)
V228 = ( C41, C16, C43)
V229 = ( C41, -C16, -C43)
V230 = (-C41, -C16, C43)
V231 = (-C41, C16, -C43)
V232 = ( C43, C41, C16)
V233 = ( C43, -C41, -C16)
V234 = (-C43, -C41, C16)
V235 = (-C43, C41, -C16)
V236 = ( C16, C43, C41)
V237 = ( C16, -C43, -C41)
V238 = (-C16, -C43, C41)
V239 = (-C16, C43, -C41)
V240 = ( C38, -C25, C42)
V241 = ( C38, C25, -C42)
V242 = (-C38, C25, C42)
V243 = (-C38, -C25, -C42)
V244 = ( C42, -C38, C25)
V245 = ( C42, C38, -C25)
V246 = (-C42, C38, C25)
V247 = (-C42, -C38, -C25)
V248 = ( C25, -C42, C38)
V249 = ( C25, C42, -C38)
V250 = (-C25, C42, C38)
V251 = (-C25, -C42, -C38)
V252 = ( C35, C35, C35)
V253 = ( C35, C35, -C35)
V254 = ( C35, -C35, C35)
V255 = ( C35, -C35, -C35)
V256 = (-C35, C35, C35)
V257 = (-C35, C35, -C35)
V258 = (-C35, -C35, C35)
V259 = (-C35, -C35, -C35)
Faces:
{ 60, 120, 180, 156, 84 }
{ 61, 121, 181, 157, 85 }
{ 62, 122, 182, 158, 86 }
{ 63, 123, 183, 159, 87 }
{ 64, 124, 184, 161, 89 }
{ 65, 125, 185, 160, 88 }
{ 66, 126, 186, 163, 91 }
{ 67, 127, 187, 162, 90 }
{ 68, 128, 188, 166, 94 }
{ 69, 129, 189, 167, 95 }
{ 70, 130, 190, 164, 92 }
{ 71, 131, 191, 165, 93 }
{ 72, 24, 0, 12, 60, 84 }
{ 73, 25, 1, 13, 61, 85 }
{ 74, 26, 2, 14, 62, 86 }
{ 75, 27, 3, 15, 63, 87 }
{ 76, 28, 4, 17, 65, 88 }
{ 77, 29, 5, 16, 64, 89 }
{ 78, 30, 6, 19, 67, 90 }
{ 79, 31, 7, 18, 66, 91 }
{ 80, 32, 8, 22, 70, 92 }
{ 81, 33, 9, 23, 71, 93 }
{ 82, 34, 10, 20, 68, 94 }
{ 83, 35, 11, 21, 69, 95 }
{ 84, 156, 228, 216, 132, 72 }
{ 85, 157, 229, 217, 133, 73 }
{ 86, 158, 230, 218, 134, 74 }
{ 87, 159, 231, 219, 135, 75 }
{ 88, 160, 232, 220, 136, 76 }
{ 89, 161, 233, 221, 137, 77 }
{ 90, 162, 234, 222, 138, 78 }
{ 91, 163, 235, 223, 139, 79 }
{ 92, 164, 236, 224, 140, 80 }
{ 93, 165, 237, 225, 141, 81 }
{ 94, 166, 238, 226, 142, 82 }
{ 95, 167, 239, 227, 143, 83 }
{ 96, 144, 120, 60, 12, 36 }
{ 97, 145, 121, 61, 13, 37 }
{ 98, 146, 122, 62, 14, 38 }
{ 99, 147, 123, 63, 15, 39 }
{ 100, 148, 124, 64, 16, 40 }
{ 101, 149, 125, 65, 17, 41 }
{ 102, 150, 126, 66, 18, 42 }
{ 103, 151, 127, 67, 19, 43 }
{ 104, 152, 128, 68, 20, 44 }
{ 105, 153, 129, 69, 21, 45 }
{ 106, 154, 130, 70, 22, 46 }
{ 107, 155, 131, 71, 23, 47 }
{ 108, 168, 236, 164, 190, 206 }
{ 109, 169, 237, 165, 191, 207 }
{ 110, 170, 238, 166, 188, 204 }
{ 111, 171, 239, 167, 189, 205 }
{ 112, 172, 228, 156, 180, 208 }
{ 113, 173, 229, 157, 181, 209 }
{ 114, 174, 230, 158, 182, 210 }
{ 115, 175, 231, 159, 183, 211 }
{ 116, 176, 232, 160, 185, 213 }
{ 117, 177, 233, 161, 184, 212 }
{ 118, 178, 234, 162, 187, 215 }
{ 119, 179, 235, 163, 186, 214 }
{ 120, 144, 240, 196, 208, 180 }
{ 121, 145, 241, 197, 209, 181 }
{ 122, 146, 242, 198, 210, 182 }
{ 123, 147, 243, 199, 211, 183 }
{ 124, 148, 244, 200, 212, 184 }
{ 125, 149, 245, 201, 213, 185 }
{ 126, 150, 246, 202, 214, 186 }
{ 127, 151, 247, 203, 215, 187 }
{ 128, 152, 248, 192, 204, 188 }
{ 129, 153, 249, 193, 205, 189 }
{ 130, 154, 250, 194, 206, 190 }
{ 131, 155, 251, 195, 207, 191 }
{ 48, 24, 72, 132, 168, 108 }
{ 48, 108, 206, 194, 98, 38 }
{ 48, 38, 14, 2, 0, 24 }
{ 49, 27, 75, 135, 171, 111 }
{ 49, 111, 205, 193, 97, 37 }
{ 49, 37, 13, 1, 3, 27 }
{ 50, 26, 74, 134, 170, 110 }
{ 50, 110, 204, 192, 96, 36 }
{ 50, 36, 12, 0, 2, 26 }
{ 51, 25, 73, 133, 169, 109 }
{ 51, 109, 207, 195, 99, 39 }
{ 51, 39, 15, 3, 1, 25 }
{ 52, 28, 76, 136, 172, 112 }
{ 52, 112, 208, 196, 100, 40 }
{ 52, 40, 16, 5, 4, 28 }
{ 53, 29, 77, 137, 173, 113 }
{ 53, 113, 209, 197, 101, 41 }
{ 53, 41, 17, 4, 5, 29 }
{ 54, 30, 78, 138, 174, 114 }
{ 54, 114, 210, 198, 102, 42 }
{ 54, 42, 18, 7, 6, 30 }
{ 55, 31, 79, 139, 175, 115 }
{ 55, 115, 211, 199, 103, 43 }
{ 55, 43, 19, 6, 7, 31 }
{ 56, 32, 80, 140, 176, 116 }
{ 56, 116, 213, 201, 105, 45 }
{ 56, 45, 21, 11, 8, 32 }
{ 57, 33, 81, 141, 177, 117 }
{ 57, 117, 212, 200, 104, 44 }
{ 57, 44, 20, 10, 9, 33 }
{ 58, 35, 83, 143, 179, 119 }
{ 58, 119, 214, 202, 106, 46 }
{ 58, 46, 22, 8, 11, 35 }
{ 59, 34, 82, 142, 178, 118 }
{ 59, 118, 215, 203, 107, 47 }
{ 59, 47, 23, 9, 10, 34 }
{ 252, 216, 228, 172, 136, 220 }
{ 252, 220, 232, 176, 140, 224 }
{ 252, 224, 236, 168, 132, 216 }
{ 253, 241, 145, 97, 193, 249 }
{ 253, 249, 153, 105, 201, 245 }
{ 253, 245, 149, 101, 197, 241 }
{ 254, 240, 144, 96, 192, 248 }
{ 254, 248, 152, 104, 200, 244 }
{ 254, 244, 148, 100, 196, 240 }
{ 255, 217, 229, 173, 137, 221 }
{ 255, 221, 233, 177, 141, 225 }
{ 255, 225, 237, 169, 133, 217 }
{ 256, 242, 146, 98, 194, 250 }
{ 256, 250, 154, 106, 202, 246 }
{ 256, 246, 150, 102, 198, 242 }
{ 257, 219, 231, 175, 139, 223 }
{ 257, 223, 235, 179, 143, 227 }
{ 257, 227, 239, 171, 135, 219 }
{ 258, 218, 230, 174, 138, 222 }
{ 258, 222, 234, 178, 142, 226 }
{ 258, 226, 238, 170, 134, 218 }
{ 259, 243, 147, 99, 195, 251 }
{ 259, 251, 155, 107, 203, 247 }
{ 259, 247, 151, 103, 199, 243 }