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An elliptic generalization of Schur's Pfaffian identity

✍ Scribed by Soichi Okada


Book ID
108051454
Publisher
Elsevier Science
Year
2006
Tongue
English
Weight
136 KB
Volume
204
Category
Article
ISSN
0001-8708

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A generalization of Sylvester's identity
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We consider a new generalization of Euler's and Sylvester's identities for partitions. Our proof is based on an explicit bijection. ## 1. Main results A partition 2 of n is a sequence (21,22 ..... 2/) of positive integers such that )-1 >t 22 >~ ... ~> 2/> 0 and y~ 2/= n. The numbers 2i are called