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| jdege | Dec 21 2006, 03:11 PM |
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The review was published in the "Notices of the American Mathematical Society". The reviewer writes: "The mathematical basis for the initial Polish success was the well-known fact that the cycle type of a permutation is invariant under conjugation: when one writes the permutations t and s t s^-1 as the products of disjoint cycles, the same lengths appear with the same multiplicities." Perhaps in his circle that's a well-known fact. But when I asked around the lunchroom the other day, it didn't seem to be in mine. |
| When cryptography is outlawed, bayl bhgynjf jvyy unir cevinpl. | |
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| How Much Of Cytographic History Can You Believe? · Debates | |




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4:26 AM Nov 28