| Vertices: | 92 (60[3] + 12[5] + 20[6]) |
| Faces: | 90 (60 kites + 30 rhombi) |
| Edges: | 180 (60 short + 120 long) |
| Symmetry: | Full Icosahedral (Ih) |
| Rhombus-Kite Angle: | acos(−sqrt(root[8th-order polynomial])) | ≈159.617689297 degrees |
| Kite-Kite Angle: | acos(root[8th-order polynomial]) | ≈160.391633417 degrees |
| The dual has the same polyhedral graph as the Rectified Truncated Icosahedron |
| (values below based on maximum vertex radius = sqrt(3)) |
| Short Edge (60): | sqrt(root[8th-order polynomial]) | ≈0.57241954802936549458 |
| Long Edge (120): | sqrt(root[8th-order polynomial]) | ≈0.708486378227489818648 |
| Kite Length: | sqrt(root[8th-order polynomial]) | ≈1.0985717598179975037 |
| Kite Width: | root[8th-order polynomial] | ≈0.65360869398352301090 |
| Rhombus Length: | sqrt(5)−1 | ≈1.2360679774997896964 |
| Rhombus Width: | root[8th-order polynomial] | ≈0.69278261203295397820 |
| [3]-Vertex Radius (60): | sqrt(root[8th-order polynomial]) | ≈1.6546966264647110399 |
| [5]-Vertex Radius (12): | sqrt(root[8th-order polynomial]) | ≈1.6946382675713183817 |
| [6]-Vertex Radius (20): | sqrt(3) | ≈1.73205080756887729353 |
| Edge-scribed Radius: | sqrt(root[8th-order polynomial]) | ≈1.6460070544630470430 |
| Kite Center Radius: | sqrt(root[8th-order polynomial]) | ≈1.6219678925617243658 |
| Rhombus Center Radius: | (1+sqrt(5))/2 | ≈1.6180339887498948482 |
| Volume: | root[8th-order polynomial] | ≈18.574140359956118378 |