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%I
%S 16843,2124679
%N Wolstenholme primes: primes p such that binomial(2p-1,p-1) == 1 (mod p^4).
%D R. J. McIntosh, On the converse of Wolstenholme’s Theorem, Acta Arith., 71 (1995), 381-389.
%H Ronald Bruck, <a href="http://imperator.usc.edu/~bruck/research/stirling/">Wolstenholme's Theorem, Stirling Numbers, and Binomial Coefficients</a>
%H Chris Caldwell, The Prime Glossary, <a href="http://primes.utm.edu/glossary/page.php?sort=Wolstenholme">Wolstenholme prime</a>
%H R. J. McIntosh and E. L. Roettger, <a href="http://www.ams.org/mcom/2007-76-260/S0025-5718-07-01955-2/home.html">A search for Fibonacci-Wieferich and Wolstenholme primes</a>, Math. Comp. vol 76, no 260 (2007) pp 2087-2094.
%H R. Mestrovic, <a href="http://arxiv.org/abs/1111.3057">Wolstenholme's theorem: Its Generalizations and Extensions in the last hundred and fifty years (1862-2011)</a>, arXiv:1111.3057, 2011
%H Eric Weisstein's World of Mathematics, <a href="http://mathworld.wolfram.com/WolstenholmePrime.html">Wolstenholme Prime</a>
%H Eric Weisstein's World of Mathematics, <a href="http://mathworld.wolfram.com/IntegerSequencePrimes.html">Integer Sequence Primes</a>
%H Wikipedia, <a href="http://www.wikipedia.org/wiki/Wolstenholme_prime">Wolstenholme prime</a>
%K hard,nonn,bref,more
%O 1,1
%A Christian Schroeder (chs@chs-kiel.de), Sep 21 2003
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