Mathematica
Tito Piezas III's user avatar
Tito Piezas III's user avatar
Tito Piezas III's user avatar
Tito Piezas III
  • Member for 10 years, 6 months
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About

See also my blogs at http://ramanujandaily.blogspot.com/ (new!) and http://tpiezas.wordpress.com

Collection of Algebraic Identities: https://web.archive.org/web/20230326021830/http://sites.google.com/site/tpiezas/

On q-continued fractions: http://sites.google.com/site/tpiezas2/ (inactive)

Some of my early stuff: http://sites.google.com/site/tpiezas/ramanujan (inactive)

Email: [email protected]

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All Questions Answers
Score Newest
question
11
Using Mathematica to find an alternative continued fraction for $\zeta(5)$
Mar 9, 2016
question
10
Efficient way to solve equal sums $x_1^k+x_2^k+\dots+x_5^k=y_1^k+y_2^k+\dots+y_5^k$ with Mathematica?
May 17, 2013
question
8
On a strange pattern of triangular numbers in Ulam's spiral
Jul 10, 2015
question
7
Recurrences related to Ramanujan's 1/pi formulas for level 10?
May 11
question
2
The number of real values assumed by combinations of complex roots of a decic
Nov 13, 2013
Top network posts
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103
How did Hermite calculate $e^{\pi\sqrt{163}}$ in 1859?
80
How to solve fifth-degree equations by elliptic functions?
80
Mathematicians shocked(?) to find pattern in prime numbers
61
On Ramanujan's curious equality for $\sqrt{2\,(1-3^{-2})(1-7^{-2})(1-11^{-2})\cdots} $
54
A new continued fraction for Apéry's constant, $\zeta(3)$?

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