Propello Dodecahedron (canonical) C0 = 0.100700918019745247888362031563 C1 = 0.129984012194966696188506984848 C2 = 0.195128456305696890010238462254 C3 = 0.292921520249231262005841387264 C4 = 0.311019467745282185943404102598 C5 = 0.325112468500663586198745447101 C6 = 0.358961199995687470913467370502 C7 = 0.373256057779801503872376473452 C8 = 0.488049976554928152016079849518 C9 = 0.580811422235470935945854004624 C10 = 0.626743942220198496127623526548 C11 = 0.688980532254717814056595897402 C12 = 0.698368526280465090071121920553 C13 = 0.799069444300210337959483952116 C14 = 0.818964544449684510245102882249 C15 = 0.919665462469429758133464913812 C16 = 0.9397726222311584068593213751254 C0 = root of the polynomial: (x^10) + 9*(x^9) + 62*(x^8) + 66*(x^7) + 95*(x^6) - 914*(x^5) + 82*(x^4) + 217*(x^3) - 31*(x^2) - 9*x + 1 C1 = root of the polynomial: (x^10) - 7*(x^9) - 14*(x^8) + 143*(x^7) + 465*(x^6) + 348*(x^5) - 75*(x^4) - 113*(x^3) + 5*(x^2) + 9*x - 1 C2 = root of the polynomial: (x^10) + 7*(x^9) + 2*(x^8) - 148*(x^7) + 211*(x^6) + 138*(x^5) - 194*(x^4) - 100*(x^3) + 16*(x^2) + 7*x - 1 C3 = root of the polynomial: (x^10) + 5*(x^9) + 52*(x^8) + 206*(x^7) + 313*(x^6) + 77*(x^5) - 279*(x^4) - 163*(x^3) + 24*(x^2) + 16*x - 1 C4 = root of the polynomial: (x^10) - 17*(x^9) + 109*(x^8) - 366*(x^7) + 922*(x^6) - 1754*(x^5) + 1917*(x^4) - 1088*(x^3) + 292*(x^2) - 26*x - 1 C5 = root of the polynomial: (x^10) + 42*(x^8) + 67*(x^7) + 31*(x^6) + 8*(x^5) - 44*(x^4) - 24*(x^3) + 21*(x^2) - 1 C6 = root of the polynomial: 311*(x^10) - 72*(x^9) - 843*(x^8) + 273*(x^7) + 541*(x^6) - 18*(x^5) - 244*(x^4) + 30*(x^3) + 26*(x^2) - 2*x - 1 C7 = root of the polynomial: (x^10) - 14*(x^9) + 106*(x^8) - 414*(x^7) + 923*(x^6) - 938*(x^5) + 280*(x^4) + 146*(x^3) - 109*(x^2) + 21*x - 1 C8 = root of the polynomial: (x^10) + 12*(x^9) + 45*(x^8) + 4*(x^7) - 45*(x^6) + 40*(x^5) + 36*(x^4) - 32*(x^3) - 6*(x^2) + 7*x - 1 C9 = root of the polynomial: 311*(x^10) - 516*(x^9) - 122*(x^8) + 551*(x^7) - 114*(x^6) - 194*(x^5) + 74*(x^4) + 25*(x^3) - 14*(x^2) - x + 1 C10 = root of the polynomial: (x^10) + 4*(x^9) + 25*(x^8) - 50*(x^7) + 27*(x^6) - 330*(x^5) + 811*(x^4) - 736*(x^3) + 289*(x^2) - 43*x + 1 C11 = root of the polynomial: (x^10) + 7*(x^9) + (x^8) - 14*(x^7) + 194*(x^6) - 306*(x^5) - 135*(x^4) + 534*(x^3) - 381*(x^2) + 109*x - 11 C12 = root of the polynomial: (x^10) - 14*(x^9) + 76*(x^8) - 186*(x^7) + 170*(x^6) + 102*(x^5) - 257*(x^4) + 79*(x^3) + 56*(x^2) - 25*x - 1 C13 = root of the polynomial: (x^10) - 5*(x^9) + 28*(x^8) - 80*(x^7) + 122*(x^6) - 88*(x^5) - 91*(x^4) + 218*(x^3) - 76*(x^2) - 59*x + 31 C14 = root of the polynomial: (x^10) + 13*(x^8) + 33*(x^7) + 8*(x^6) - 65*(x^5) - 166*(x^4) + 300*(x^3) - 142*(x^2) + 18*x + 1 C15 = root of the polynomial: (x^10) + 9*(x^9) + 28*(x^8) + 13*(x^7) - 81*(x^6) - 72*(x^5) + 131*(x^4) + 6*(x^3) - 40*(x^2) + 5*x + 1 C16 = root of the polynomial: 311*(x^10) - 588*(x^9) - 243*(x^8) + 737*(x^7) + 106*(x^6) - 342*(x^5) - 49*(x^4) + 60*(x^3) + 11*(x^2) - 3*x - 1 V0 = ( C2, -C0, 1.0) V1 = ( C2, C0, -1.0) V2 = ( -C2, C0, 1.0) V3 = ( -C2, -C0, -1.0) V4 = ( 1.0, -C2, C0) V5 = ( 1.0, C2, -C0) V6 = (-1.0, C2, C0) V7 = (-1.0, -C2, -C0) V8 = ( C0, -1.0, C2) V9 = ( C0, 1.0, -C2) V10 = ( -C0, 1.0, C2) V11 = ( -C0, -1.0, -C2) V12 = ( 0.0, C6, C16) V13 = ( 0.0, C6, -C16) V14 = ( 0.0, -C6, C16) V15 = ( 0.0, -C6, -C16) V16 = ( C16, 0.0, C6) V17 = ( C16, 0.0, -C6) V18 = (-C16, 0.0, C6) V19 = (-C16, 0.0, -C6) V20 = ( C6, C16, 0.0) V21 = ( C6, -C16, 0.0) V22 = ( -C6, C16, 0.0) V23 = ( -C6, -C16, 0.0) V24 = ( C5, C4, C15) V25 = ( C5, -C4, -C15) V26 = ( -C5, -C4, C15) V27 = ( -C5, C4, -C15) V28 = ( C15, C5, C4) V29 = ( C15, -C5, -C4) V30 = (-C15, -C5, C4) V31 = (-C15, C5, -C4) V32 = ( C4, C15, C5) V33 = ( C4, -C15, -C5) V34 = ( -C4, -C15, C5) V35 = ( -C4, C15, -C5) V36 = ( C8, -C7, C14) V37 = ( C8, C7, -C14) V38 = ( -C8, C7, C14) V39 = ( -C8, -C7, -C14) V40 = ( C14, -C8, C7) V41 = ( C14, C8, -C7) V42 = (-C14, C8, C7) V43 = (-C14, -C8, -C7) V44 = ( C7, -C14, C8) V45 = ( C7, C14, -C8) V46 = ( -C7, C14, C8) V47 = ( -C7, -C14, -C8) V48 = ( C1, -C10, C13) V49 = ( C1, C10, -C13) V50 = ( -C1, C10, C13) V51 = ( -C1, -C10, -C13) V52 = ( C13, -C1, C10) V53 = ( C13, C1, -C10) V54 = (-C13, C1, C10) V55 = (-C13, -C1, -C10) V56 = ( C10, -C13, C1) V57 = ( C10, C13, -C1) V58 = (-C10, C13, C1) V59 = (-C10, -C13, -C1) V60 = ( C3, C11, C12) V61 = ( C3, -C11, -C12) V62 = ( -C3, -C11, C12) V63 = ( -C3, C11, -C12) V64 = ( C12, C3, C11) V65 = ( C12, -C3, -C11) V66 = (-C12, -C3, C11) V67 = (-C12, C3, -C11) V68 = ( C11, C12, C3) V69 = ( C11, -C12, -C3) V70 = (-C11, -C12, C3) V71 = (-C11, C12, -C3) V72 = ( C9, C9, C9) V73 = ( C9, C9, -C9) V74 = ( C9, -C9, C9) V75 = ( C9, -C9, -C9) V76 = ( -C9, C9, C9) V77 = ( -C9, C9, -C9) V78 = ( -C9, -C9, C9) V79 = ( -C9, -C9, -C9) Faces: { 0, 36, 52, 64, 24 } { 1, 37, 53, 65, 25 } { 2, 38, 54, 66, 26 } { 3, 39, 55, 67, 27 } { 4, 40, 56, 69, 29 } { 5, 41, 57, 68, 28 } { 6, 42, 58, 71, 31 } { 7, 43, 59, 70, 30 } { 8, 44, 48, 62, 34 } { 9, 45, 49, 63, 35 } { 10, 46, 50, 60, 32 } { 11, 47, 51, 61, 33 } { 12, 2, 0, 24 } { 12, 24, 60, 50 } { 12, 50, 38, 2 } { 13, 1, 3, 27 } { 13, 27, 63, 49 } { 13, 49, 37, 1 } { 14, 0, 2, 26 } { 14, 26, 62, 48 } { 14, 48, 36, 0 } { 15, 3, 1, 25 } { 15, 25, 61, 51 } { 15, 51, 39, 3 } { 16, 4, 5, 28 } { 16, 28, 64, 52 } { 16, 52, 40, 4 } { 17, 5, 4, 29 } { 17, 29, 65, 53 } { 17, 53, 41, 5 } { 18, 6, 7, 30 } { 18, 30, 66, 54 } { 18, 54, 42, 6 } { 19, 7, 6, 31 } { 19, 31, 67, 55 } { 19, 55, 43, 7 } { 20, 9, 10, 32 } { 20, 32, 68, 57 } { 20, 57, 45, 9 } { 21, 8, 11, 33 } { 21, 33, 69, 56 } { 21, 56, 44, 8 } { 22, 10, 9, 35 } { 22, 35, 71, 58 } { 22, 58, 46, 10 } { 23, 11, 8, 34 } { 23, 34, 70, 59 } { 23, 59, 47, 11 } { 72, 60, 24, 64 } { 72, 64, 28, 68 } { 72, 68, 32, 60 } { 73, 37, 49, 45 } { 73, 45, 57, 41 } { 73, 41, 53, 37 } { 74, 36, 48, 44 } { 74, 44, 56, 40 } { 74, 40, 52, 36 } { 75, 61, 25, 65 } { 75, 65, 29, 69 } { 75, 69, 33, 61 } { 76, 38, 50, 46 } { 76, 46, 58, 42 } { 76, 42, 54, 38 } { 77, 63, 27, 67 } { 77, 67, 31, 71 } { 77, 71, 35, 63 } { 78, 62, 26, 66 } { 78, 66, 30, 70 } { 78, 70, 34, 62 } { 79, 39, 51, 47 } { 79, 47, 59, 43 } { 79, 43, 55, 39 }