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Apr 13, 2017 at 12:58 history edited CommunityBot
replaced http://mathoverflow.net/ with https://mathoverflow.net/
Oct 15, 2015 at 9:06 comment added few_reps @GHfromMO ... hmmm yes, from that point of view, my hopes don't seem realistic ...
Oct 14, 2015 at 22:22 comment added GH from MO I think proving this would be a fantastic achievement. Compare it with the $x^2+y^4$ result of Friedlander-Iwaniec, and note that there are much more fourth powers than powers of two.
Oct 14, 2015 at 22:20 history edited GH from MO
edited tags
Oct 14, 2015 at 22:02 comment added few_reps @StefanKohl : definitely not ! The point is that these primes furnish interesting real quadratic extensions.
Oct 14, 2015 at 21:53 comment added few_reps @JeppeStigNielsen : Right ... as far as I know, Euler had already asked this very question.
Oct 14, 2015 at 20:12 comment added Stefan Kohl Do you also count negative prime values of your expression $(2m+1)^2 - 2^{2s+1}$?
Oct 14, 2015 at 19:19 comment added Jeppe Stig Nielsen The conjecture that there are infinitely many primes of form $(2m)^2+1$ is still open (and was listed as one of Landau's four problems more than 100 years ago), so maybe this is another indication your question could be hard?
Oct 14, 2015 at 16:31 history edited user9072 CC BY-SA 3.0
replaced MathJax used for formatting
Oct 14, 2015 at 16:26 history asked few_reps CC BY-SA 3.0