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Tito Piezas III's user avatar
Tito Piezas III's user avatar
Tito Piezas III's user avatar
Tito Piezas III
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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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question
53
There's something strange about $\sqrt{\big(j(\tau)-1728\big)d}$
Jan 15, 2014
question
51
Why do Pell equations appear in Ramanujan's pi formulas?
Dec 7, 2014
answer
37
How did Ramanujan discover this identity?
Jan 16, 2015
question
30
Is there anything special about the Riemann surface $y^2 = x(x^{10}+11x^5-1)$?
Feb 29, 2012
question
29
Is this BBP-type formula for $\ln 257$ and $\ln 65537$ true?
Jul 5, 2017
question
28
A 14th and 26th-power Dedekind eta function identity?
Sep 16, 2012
question
28
Can we use the Rogers-Ramanujan cfrac to parameterize the Fermat quintic $x^5+y^5=1$?
Jan 7, 2017
question
27
Monstrous Moonshine for Thompson group $Th$?
Feb 19, 2014
question
26
Why do some uniform polyhedra have a "conjugate" partner?
Dec 10, 2017
question
23
Ramanujan's pi formulas with a twist
Mar 29, 2014
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Somebody copied my question from mathstackexchange word-for-word
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104
How did Hermite calculate $e^{\pi\sqrt{163}}$ in 1859?
82
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 curious equality of integrals involving the prime counting function?