Franklin’s argument proves an identity of Zagier (2000)
by
Robin Chapman
| Venue: | Electronic J. Comb |
| Citations: | 8 - 1 self |
BibTeX
@ARTICLE{Chapman00franklin’sargument,
author = {Robin Chapman},
title = {Franklin’s argument proves an identity of Zagier},
journal = {Electronic J. Comb},
year = {2000},
pages = {5--4}
}
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Abstract
Recently Zagier proved a remarkable q-series identity. We show that this identity can also be proved by modifying Franklin’s classical proof of Euler’s pentagonal number theorem. Mathematics Subject Classification (2000): 05A17 11P81 1
Citations
| 537 | Integer partitions - Andrews, Eriksson - 2004 |
| 31 | Vassiliev invariants and a strange identity related to the Dedekind eta-function, Topology 40 - Zagier - 2001 |
| 17 | Two theorems of Gauss and allied identities proved arithmetically - Andrews - 1972 |
| 14 | q-series identities and values of certain L-functions - Andrews, Jimenez-Urroz, et al. |
| 6 | Identities from partition involutions, Fibonacci Quart - Knuth, Paterson - 1978 |
| 4 | le développement du produit infini (1−x)(1−x 2 )(1− x 3 - Franklin, Sur |
| 2 | Combinatorial proofs of some identities - Subbarao - 1971 |
