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user142929
  • Member for 3 years, 6 months
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About

I will stop having internet at home, thus my only chance/possibility to be connected to the site in next months/years (that is while I am user of this site MathOverflow) will be from a library with internet access or well from a call shop with internet access (I have no cell phone). I will always have attention, as soon as I can, to your answers, comments and bounties that I offer. Thank you very much for your attention and patience.

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All Questions Answers
Score Newest
question
47
Swimming against the tide in the past century: remarkable achievements that arose in contrast to the general view of mathematicians
Apr 11, 2022
question
25
Evaluation of the quality of research articles submitted in mathematical journals: how do they do that?
Feb 25, 2020
question
14
The work of mathematicians outside their professional environment
Sep 27, 2019
question
13
References for literature from mathematicians who provided critiques and proposals concerning ethical aspects of mathematics research
Nov 25, 2019
question
13
Is $\sum_{n=1}^\infty\frac{S(n)}{n!}$ an irrational, where $S(n)$ denotes the sum of remainders function?
Sep 1, 2019
question
8
A generalization of Feit–Thompson conjecture, for square-free integers
Apr 11, 2020
question
7
On the closed-form of $\int_0^1\int_0^1\int_0^1\frac{dxdydz}{1-\frac{z}{3}(x+\sqrt{xy}+y)}$
Dec 5, 2019
question
7
The asymptotic of $|\{1\leq n\leq x|\gcd(n,S(n))=1\}|$, with $S(n)$ the sum of remainders, and get idea for other miscellany problem
Jan 29, 2020
question
7
Generalization of a problem, involving radicals and the floor function, proposed by Ramanujan to the Journal of the Indian Mathematical Society
Aug 6, 2019
question
7
Around the diophantine equation $\frac{a}{2b+3c}+\frac{b}{2c+3a}+\frac{c}{2a+3b}=\text{odd integer}$, over positive integers
Feb 6, 2020

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