Mathematics
Tito Piezas III's user avatar
Tito Piezas III's user avatar
Tito Piezas III's user avatar
Tito Piezas III
  • Member for 12 years, 11 months
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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
103
How did Hermite calculate $e^{\pi\sqrt{163}}$ in 1859?
Jan 22, 2012
question
80
Mathematicians shocked(?) to find pattern in prime numbers
Mar 15, 2016
answer
79
How to solve fifth-degree equations by elliptic functions?
Oct 27, 2013
question
62
On Ramanujan's curious equality for $\sqrt{2\,(1-3^{-2})(1-7^{-2})(1-11^{-2})\cdots} $
Mar 28, 2016
question
54
A curious equality of integrals involving the prime counting function?
Feb 27, 2019
question
54
A new continued fraction for Apéry's constant, $\zeta(3)$?
May 4, 2012
question
53
Generalizing the sum of consecutive cubes $\sum_{k=1}^n k^3 = \Big(\sum_{k=1}^n k\Big)^2$ to other odd powers
Nov 3, 2013
question
43
Other interesting consequences of $d=163$?
Dec 17, 2013
answer
42
How to transform a general higher degree five or higher equation to normal form?
Oct 28, 2013
question
41
On the Paris constant and $\sqrt[k]{1+\sqrt[k]{1+\sqrt[k]{1+\sqrt[k]{1+\dots}}}}$?
Nov 24, 2013
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52
There's something strange about $\sqrt{\big(j(\tau)-1728\big)d}$
51
Why do Pell equations appear in Ramanujan's pi formulas?
34
How did Ramanujan discover this identity?
30
Is there anything special about the Riemann surface $y^2 = x(x^{10}+11x^5-1)$?
29
Is this BBP-type formula for $\ln 257$ and $\ln 65537$ true?

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