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On Numbers and Games - Wikipedia, the free encyclopedia |
 | | In the first part, Conway provides an axiomatic construction of numbers and ordinal arithmetic, namely, the integers, reals, the countable infinity, and entire towers of infinite ordinals, using a notation that is essentially an almost trite (but critically important) variation of the Dedekind section. |
 | | The remainder of the book is devoted to exploring a number of different (non-traditional, mathematically inspired) two-player games, such as nim, hackenbush, the map-coloring col and snort. |
 | | Games that are not numbers have a fourth possibility: they may be fuzzy, meaning that the first player will win. |
| en.wikipedia.org /wiki/On_Numbers_and_Games (583 words) |
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