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searching for Hook length formula 3 found (18 total)

Igor Pak (281 words) [view diff] no match in snippet view article find links to article

of Minnesota, and he is best known for his bijective proof of the hook-length formula for the number of Young tableaux, and his work on random walks. He

Bijective proof (706 words) [view diff] no match in snippet view article find links to article

by three" – by Doyle and Conway. "A direct bijective proof of the hook-length formula" – by Novelli, Pak and Stoyanovsky. "Bijective census and random

Catalan number (5,787 words) [view diff] no match in snippet view article find links to article

increasing. As such, the formula can be derived as a special case of the hook-length formula. 123 124 125 134 135 456 356 346 256 246 C n {\displaystyle C_{n}}