
This { Solid Object } then has 14 faces , made-up-of { 8 equilateral-triangle surfaces } & { 6 square surfaces } .
This { Solid Object } then exhibits both { Hexa-Symmetry } and { Octo-Symmetry } .
The author attended the { Sun Hung Kai Properties Nobel Laureates Distinguished Lectures } at the Chinese University of Hong Kong ( CUHK ) on 2007-10-25 :
This question was subsequently raised , via fax , due to some rather particular circumstances :

Would this help any ?
| Links to other Sections | |
|---|---|
| Section #1 | The 12 Sides of the Cube |
| Section #2 | Contruction of [ SOW-14 ] |
| Section #3 | Hexa-Symmetry & Octo-Symmetry |
| Section #4 | The { Red-Amd-Blue Craps Game } |
| Section #5 | Concluding Remarks |
| Epilog I | The [ SOW-14 ] in Practice |
| Epilog II | On Multiplex Symmetry |
| Epilog III | On { Triple-Cross Symmetry } |
( Three Body Problem / Characteristics of Numbers / Matrix & Linear Algebra / 'I-CHING' / Triangle / Odd-On-Odd Format / Multiplication Table for Modulo P )