# A comprehensive list of binomial identities?

Is there a comprehensive resource listing binomial identities? I am more interested in combinatorial proofs of such identities, but even a list without proofs will do.

-
You've seen dlmf.nist.gov/26.3 and functions.wolfram.com/GammaBetaErf/Binomial and Gradshteyn and Ryzhik and probably even the Graham-Knuth-Patashnik book I suppose? –  Guess who it is. Aug 23 '10 at 4:51
I am aware of Concrete Math book, but I don't have it now, hence I was looking for some online resource. I think the wolfram link you just gave is quite a good one. Thanks. –  user813 Aug 23 '10 at 5:09
Detailing the info above you find in section 0.15 of Gradshteyn, Ryzhik, Jeffrey, Zwillinger's Table of Integrals, Series, and Products amazon.com/Table-Integrals-Products-Sixth-Gradshteyn/dp/… a list of 36 Sums of the binomial coefficients, without proof, but with a reference for it. –  Américo Tavares Aug 23 '10 at 11:27
The pedant in me would like to add that no list will be "comprehensive" as one can generate an infinite number of binomial identities... That being said +1, I think this is a useful question. –  BBischof Oct 7 '10 at 23:12
math.ucsd.edu/~jverstra/bijections.pdf is a link with more than a few combinatorial identities - with proofs. –  NaN Dec 27 '13 at 22:46