Foreword by Arthur L. Loeb |
Preface |
Introduction: Basic properties of the sphere |
I. The regular spherical models |
The spherical hexahedron or cube |
General instructions for making models |
The spherical octahedron |
The spherical tetrahedron |
The spherical icosahedron and dodecahedron |
The polyhedral kaleidoscope |
Summary |
II. The semiregular spherical models |
The spherical cuboctahedron |
The spherical icosidodecahedron |
Spherical triangles as characteristic triangles |
The five truncated regular spherical models |
The rhombic spherical models |
The rhombitruncated spherical models |
The snub forms as a spherical models |
The spherical duals |
Summary |
III. Variations |
Regular and semiregular variations |
Star-faced spherical models |
IV. Geodesic domes |
The simplest geodesic domes |
Geodesic domes derived from the icosahedron |
General instructions for making geodesic models |
An alternative method of approaching geodesic segmentation |
Introduction to geodesic symbolism and classification |
Geodesic models derived from the dodecahedron |
An alternative for geodesic segmentation of the dodecahedron |
A second alternative for geodesic segmentation of the icosahedron |
An alternative for geodesic segmentation of the snub dodecahedron |
A third alternative for geodesic segmentation of the icosahedron |
Final comments |
V. Miscellaneous models |
"Honeycomb models, edge models, and nolids" |
An introduction to the notion of polyhedral density |
Edge models of stellated forms |
Some final comments about geodesic domes |
Epilogue |
Appendix |
References |
List of models |