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Mathematics
Тyma Gaidash's user avatar
Тyma Gaidash's user avatar
Тyma Gaidash's user avatar
Тyma Gaidash
  • Member for 3 years, 3 months
  • Last seen this week
  • Gaidash.com
  • $\sqrt{\style{content:url(https://i.sstatic.net/pkr8edfg.gif)}{\Rule{9.9em}{3em}{3em}}}$
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About

Maybe “Tyma” stands for “The Yearning Math Aficionado”. Perhaps “Gaidash” stands for “Great at Inventing Desirable and Smart Hints”.

Together they make up Tyma Gaidash, the yearning math aficionado who is great at inventing desirable and smart hints.

It is just a hobby. I also teach on Gaidash.com

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Top posts
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10
Color change on the M.Se site.
Jul 20, 2021
6
Floor function for fractions
May 20
4
Glitch Discovered During Downvote. I Gained the “Critic” Badge for Upvoting and then Downvoting my Own Question on my Own Account. Second Time.
May 10, 2021
3
What is the most upvoted comment?
Jul 27, 2021
1
Stack exchange goes to different question than in URL
Sep 16, 2023
1
Did the profile tags change size?
Oct 22, 2021
0
A lot of upvotes in a single day?
Sep 14, 2021
0
Community user new profile photo.
Jul 15, 2021
0
Bug with my gravatar?
Jul 19, 2021
0
Accidentally editing without knowing a question was closed in the review queue made a question unable to be reopened. New feature to prevent this.
May 15, 2021
Top network posts
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68
Evaluating $\sum\limits_{x=2}^\infty \frac{1}{!x}$ in exact form.
33
Error message “User has already voted this way. Undo the vote, or change the vote to continue” when undoing certain actions
18
How to solve $\displaystyle\lim_{n\to\infty}\int_0^3\underbrace{\sin(\frac{\pi}{3}\sin(\frac{\pi}{3}...\sin(\frac{\pi}{3} x)...))}_\text{n sines}dx$?
16
Integral over domain of infinite tetration of x over extended domain from 0 to $\sqrt[e]e$. Possible $\int_{e^{-e}}^{e^\frac1e} x^{x^{…}}dx$ solution.
15
Is there an exact solution for $\large\int \frac{dx}{\tan^{-1}(x)}$?