Sorry, just a quick question! In various places, I have read that the generalized Riemann hypothesis is true, then there is a very simple test for primeness, namely if n is an a-SPRP for all integers a<2(log n)^2, then n is prime. From a computation viewpoint, is this actually of any use, as it will show if numbers are composite and if it is quick, then primes could be checked using it, then double checked via another means, also giving the opportunity to disprove a major hypothesis of maths... ------------------------------------ Chris Jefferson, Girton College, Cambridge, [EMAIL PROTECTED] ------------------------------------ I have a proof that x^n+y^n=z^n never has integer solutions for n>2. However, it won't fit into my signature file.... ------------------------------------ ________________________________________________________________ Unsubscribe & list info -- http://www.scruz.net/~luke/signup.htm
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