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 Sep 9 revised Proving the inequality $a^2+b^2+c^2+ab+bc+ca\ge6$ fixed grammar Sep 9 suggested approved edit on Proving the inequality $a^2+b^2+c^2+ab+bc+ca\ge6$ Sep 7 revised Calculate position of rectangle lower left corner on center rotatiton fixed grammar Sep 7 suggested approved edit on Calculate position of rectangle lower left corner on center rotatiton Sep 6 awarded Organizer Sep 6 reviewed Approve Fibonacci nth term Sep 6 revised How to find the values of $a$ and $b$, given $c$ fixed grammar and tags Sep 6 comment Fibonacci nth term @nayrb Yes, exactly. Sep 6 suggested approved edit on How to find the values of $a$ and $b$, given $c$ Sep 6 accepted Recursive number of divisors function Sep 6 asked Fibonacci nth term Sep 3 accepted Integer solutions of $p^2 + xp - 6y = \pm1$ Sep 3 comment Finding integer coordinates on a sphere's surface @GerryMyerson No this subject was discussed in my number theory class. I would also kindly request you stop accusing me of posting PE problems on every question I post. Sep 3 comment Integer solutions of $p^2 + xp - 6y = \pm1$ Thank you for your answer. Can you explain this part please: "Any positive number congruent to −2 modulo 6"? Sep 3 comment Finding integer coordinates on a sphere's surface @GerryMyerson Yet that question has no answer either. Sep 2 comment Finding integer coordinates on a sphere's surface @Lubin Not necessarily, but it depends on what values of $r$ can generate solutions. Sep 2 comment Finding integer coordinates on a sphere's surface @BillCook That gives points inside a circle, I require points on a surface. Sep 2 asked Integer solutions of $p^2 + xp - 6y = \pm1$ Sep 2 asked Finding integer coordinates on a sphere's surface Aug 31 comment Recursive number of divisors function And this will not work for the number-of-divisors function?