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Apr 13, 2017 at 12:57 history edited CommunityBot
replaced http://mathoverflow.net/ with https://mathoverflow.net/
Oct 4, 2011 at 18:43 answer added Gerhard Paseman timeline score: 1
Oct 4, 2011 at 16:00 comment added Gerhard Paseman Further, standard heuristics predict, assuming n > m, an upper bound of nmm, while recent progress on Linnik's theorem provide some bound like O(nm^6), I suspect. Gerhard "Ask Me About System Design" Paseman, 2011.10.04
Oct 4, 2011 at 15:59 comment added Aaron Sterling @Gerhard: I see what you are saying. I will have to think about this for a bit, to make sure I am asking for what I really need. Thank you.
Oct 4, 2011 at 15:55 comment added Gerhard Paseman I think you want (p-1) to be the product of two numbers, each sufficiently large. Otherwise any prime p > max(n,m) will have a factor of p-1 larger than both m and n, and any p > 2max(n,m) will have one factor bigger than twice n and another bigger than m. You might also borrow with attribution my and quid's and Igor's comments about the product version of your problem, which is what I suspect you really want. Gerhard "Ask Me About System Design" Paseman, 2011.10.04
Oct 4, 2011 at 15:51 comment added Aaron Sterling @Someone: hahaha!!! Yes, you have a point. Better now?
Oct 4, 2011 at 15:50 history edited Aaron Sterling CC BY-SA 3.0
fixed title
Oct 4, 2011 at 15:49 comment added Someone You should improve the title of your question.
Oct 4, 2011 at 15:41 history edited Aaron Sterling CC BY-SA 3.0
added example
Oct 4, 2011 at 15:38 comment added Aaron Sterling Hmm... I wish to find the smallest $p$ for which this is true of any $i$ and $j$. So $i$ and $j$ "don't matter." I will add an example to the question.
Oct 4, 2011 at 15:34 comment added Igor Rivin Do you really mean the question as you pose it? I thought you wanted $p-1 = (m+i)(n+j)?!$
Oct 4, 2011 at 15:30 history asked Aaron Sterling CC BY-SA 3.0