Abstract
We document the discovery of two generating functions for $\zeta(2n+2)$, analogous to earlier work for $\zeta(2n+1)$ and $\zeta(4n+3)$, initiated by Koecher and pursued further by Borwein, Bradley, and others.
Citation
David H. Bailey. Jonathan M. Borwein. David M. Bradley. "Experimental Determination of Apéry-like Identities for $\zeta(2n+2)$." Experiment. Math. 15 (3) 281 - 290, 2006.
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