| |
| | [No title] |
 | | The body of knowledge about Sylver Coinage consists of a few remarkable general theorems, some empirical results for certain game positions, a lot of plausible conjectures (most of them disproven), and some simple positions that have not been solved but would very much like to be! |
 | | I have a new result in Sylver Coinage: {10,26,44} [2383] So far as I know, this is the highest known winning move in a small position. |
 | | I've bagged another one: In Sylver Coinage, {14,26} is P. Details are at my Sylver Coinage page: This forms a triad of mutually responsive moves in {}: {10, 14, 26} Against any opening move from this set, any other move from this set will win. |
| www.ics.uci.edu /~eppstein/cgt/sylver.html (9078 words) |
|