Tito Piezas III
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# 12,640 Reputation

170 2 days ago
 +30 21:06 3 events The trigonometric solution to the solvable DeMoivre quintic? +30 21:02 3 events How to solve the Brioschi quintic in terms of elliptic functions? +10 00:23 upvote Is there an identity that links $\pi$ and $\phi$ (the golden ratio)? +10 00:22 upvote Motivation for Ramanujan's mysterious $\pi$ formula +10 00:22 upvote How to prove $\sqrt{5+\sqrt{5+\sqrt{5-\sqrt{5+\sqrt{5+\sqrt{5+\sqrt{5-\cdots}}}}}}} = \frac{2+\sqrt 5 +\sqrt{15-6\sqrt 5}}{2}$ +10 00:21 upvote Second longest prime diagonal in the Ulam spiral? +10 00:21 upvote the ratio of jacobi theta functions and a new conjectured q-continued fraction +10 00:20 upvote a conjecture of certain q-continued fractions +10 00:20 upvote Why do the numbers in the generalization of Pythagorean triples have approximately the same size? +10 00:20 upvote Find all the solutions of diophantine eq: $x^3-2xy^2+y^3-s^2=0$ +10 00:19 upvote Solving a Diophantine equation of the form $x^2 = ay^2 + byz + cz^2$ with the constants $a, b, c$ given and $x,y,z$ positive integers +10 00:17 upvote What are your favorite relations between e and pi? +5 06:18 upvote How did Hermite calculate $e^{\pi\sqrt{163}}$ in 1859? +5 00:21 upvote Second longest prime diagonal in the Ulam spiral?
105 Nov 27
 +70 21:40 3 events How to solve fifth-degree equations by elliptic functions? +10 05:28 upvote How to transform a general higher degree five or higher equation to normal form? +10 05:28 upvote Prime with digits reversed is prime? +10 05:27 upvote Rational solutions to $a+b+c=abc=6$ +5 04:31 upvote On Ramanujan's Question 359
-10 Nov 26
 +10 21:39 upvote How to solve fifth-degree equations by elliptic functions? +5 21:19 upvote What is $\lim_{n\to\infty}2^n\sqrt{2-\sqrt{2+\sqrt{2+\dots+\sqrt{p}}}}$ for $negative$ and other $p$? +5 21:19 upvote On the j-function $j\big(\frac{1+\sqrt{-31}}{2}\big)$ and special cubics +5 21:19 upvote On the prime-generating polynomial $m^2+m+234505015943235329417$ +5 21:19 upvote On the fourth power $2^4 + 15045^4 + 26870^4 + 34090^4 = 37239^4$ +5 21:18 upvote A $q$-continued fraction connected to the divisor function? +5 / -50 21:18 2 events The trigonometric solution to the solvable DeMoivre quintic?
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