Biscribed Orthokis Propello Cube with radius = 1 C0 = 0.164272236063356489764123666587 C1 = 0.577350269189625764509148780502 C2 = 0.585701814235504936542739609651 C3 = 0.793705245831210911737271831870 C0 = root of the polynomial: 147*(x^8) - 1218*(x^7) + 1739*(x^6) + 34398*(x^5) - 6057*(x^4) - 121230*(x^3) + 122121*(x^2) - 32238*x + 2538 C1 = sqrt(3) / 3 C2 = root of the polynomial: 147*(x^8) - 882*(x^7) + 5267*(x^6) - 3722*(x^5) + 31215*(x^4) + 15266*(x^3) + 849*(x^2) - 5510*x - 3742 C3 = root of the polynomial: 3*(x^8) + 18*(x^7) + 56*(x^6) - 66*(x^5) + 70*(x^4) + 198*(x^3) - 16*(x^2) - 102*x - 33 V0 = ( 0.0, 0.0, 1.0) V1 = ( 0.0, 0.0, -1.0) V2 = ( 1.0, 0.0, 0.0) V3 = (-1.0, 0.0, 0.0) V4 = ( 0.0, 1.0, 0.0) V5 = ( 0.0, -1.0, 0.0) V6 = ( C2, C0, C3) V7 = ( C2, -C0, -C3) V8 = ( -C2, -C0, C3) V9 = ( -C2, C0, -C3) V10 = ( C3, C2, C0) V11 = ( C3, -C2, -C0) V12 = ( -C3, -C2, C0) V13 = ( -C3, C2, -C0) V14 = ( C0, C3, C2) V15 = ( C0, -C3, -C2) V16 = ( -C0, -C3, C2) V17 = ( -C0, C3, -C2) V18 = ( C0, -C2, C3) V19 = ( C0, C2, -C3) V20 = ( -C0, C2, C3) V21 = ( -C0, -C2, -C3) V22 = ( C3, -C0, C2) V23 = ( C3, C0, -C2) V24 = ( -C3, C0, C2) V25 = ( -C3, -C0, -C2) V26 = ( C2, -C3, C0) V27 = ( C2, C3, -C0) V28 = ( -C2, C3, C0) V29 = ( -C2, -C3, -C0) V30 = ( C1, C1, C1) V31 = ( C1, C1, -C1) V32 = ( C1, -C1, C1) V33 = ( C1, -C1, -C1) V34 = ( -C1, C1, C1) V35 = ( -C1, C1, -C1) V36 = ( -C1, -C1, C1) V37 = ( -C1, -C1, -C1) Faces: { 30, 6, 22, 10 } { 30, 10, 27, 14 } { 30, 14, 20, 6 } { 31, 19, 17, 27 } { 31, 27, 10, 23 } { 31, 23, 7, 19 } { 32, 18, 16, 26 } { 32, 26, 11, 22 } { 32, 22, 6, 18 } { 33, 7, 23, 11 } { 33, 11, 26, 15 } { 33, 15, 21, 7 } { 34, 20, 14, 28 } { 34, 28, 13, 24 } { 34, 24, 8, 20 } { 35, 9, 25, 13 } { 35, 13, 28, 17 } { 35, 17, 19, 9 } { 36, 8, 24, 12 } { 36, 12, 29, 16 } { 36, 16, 18, 8 } { 37, 21, 15, 29 } { 37, 29, 12, 25 } { 37, 25, 9, 21 } { 0, 6, 20 } { 0, 20, 8 } { 0, 8, 18 } { 0, 18, 6 } { 1, 7, 21 } { 1, 21, 9 } { 1, 9, 19 } { 1, 19, 7 } { 2, 10, 22 } { 2, 22, 11 } { 2, 11, 23 } { 2, 23, 10 } { 3, 12, 24 } { 3, 24, 13 } { 3, 13, 25 } { 3, 25, 12 } { 4, 14, 27 } { 4, 27, 17 } { 4, 17, 28 } { 4, 28, 14 } { 5, 15, 26 } { 5, 26, 16 } { 5, 16, 29 } { 5, 29, 15 }