User მამუკა ჯიბლაძე

81 votes

Parodies of abstruse mathematical writing

answered Mar 15, 2015 at 9:15

70 votes

Parodies of abstruse mathematical writing

answered Mar 21, 2015 at 20:38

48 votes

Most intriguing mathematical epigraphs

answered Sep 30, 2015 at 4:51

46 votes

Short exact sequences every mathematician should know

answered Jun 22, 2020 at 13:17

41 votes

Is the series $\sum_n|\sin n|^n/n$ convergent?

answered Sep 28, 2017 at 20:59

40 votes

Prominent non-mathematical work of mathematicians

answered Aug 20, 2020 at 15:45

33 votes

Cardioid-looking curve, does it have a name?

answered Sep 15, 2020 at 20:06

33 votes

Chebyshev polynomials of the first kind and primality testing

answered Nov 21, 2017 at 18:47

30 votes

Every mathematician has only a few tricks

answered Jun 15, 2020 at 18:03

26 votes

Most intriguing mathematical epigraphs

answered Sep 29, 2015 at 9:03

25 votes

Accepted

Groups of order $p(p^2+1)/2$

answered Feb 21, 2014 at 21:32

24 votes

Why do roots of polynomials tend to have absolute value close to 1?

answered Oct 3, 2014 at 7:58

22 votes

Important formulas in combinatorics

answered Aug 17, 2015 at 16:48

21 votes

Most interesting mathematics mistake?

answered Sep 29, 2015 at 9:36

21 votes

When does doubling the size of a set multiply the number of subsets by an integer?

answered Jul 8, 2018 at 5:17

20 votes

Mathematical objects whose name is a single letter

answered Jan 3, 2018 at 20:02

20 votes

The most outrageous (or ridiculous) conjectures in mathematics

answered Oct 24, 2017 at 5:05

18 votes

Your favorite surprising connections in mathematics

answered Apr 12, 2015 at 9:42

18 votes

Why the Dold-Thom theorem?

answered Oct 8, 2014 at 5:32

18 votes

Research-only permanent positions worldwide

answered Jun 24, 2017 at 18:49

17 votes

Is there any use for $\sin(\sin x)$?

answered Feb 1, 2021 at 19:46

16 votes

Examples of unexpected mathematical images

answered Feb 26, 2017 at 5:44

16 votes

third stable homotopy group of spheres via geometry?

answered Jun 9, 2014 at 6:21

16 votes

Prime factorization "demoted" leads to function whose fixed points are primes

answered Aug 4, 2014 at 15:12

16 votes

Pathological product space norm

answered Nov 8, 2014 at 19:10

15 votes

Why is the definition of the higher homotopy groups the "right one"?

answered Oct 21, 2017 at 19:38

14 votes

Is this a $C^0$ foliation of $\mathbb{R}^2$?

answered Feb 18, 2015 at 6:22

14 votes

Is $\beta \mathbb{N}$ homeomorphic to its own square?

answered Jul 26, 2017 at 6:04

14 votes

Accepted

Structures in the plot of the “squareness” of numbers

answered Nov 21, 2016 at 18:37

13 votes

What "forces" us to accept large cardinal axioms?

answered Apr 25, 2014 at 6:36

Stack Exchange Network

257 Answers

Parodies of abstruse mathematical writing

Parodies of abstruse mathematical writing

Most intriguing mathematical epigraphs

Short exact sequences every mathematician should know

Is the series $\sum_n|\sin n|^n/n$ convergent?

Prominent non-mathematical work of mathematicians

Cardioid-looking curve, does it have a name?

Chebyshev polynomials of the first kind and primality testing

Every mathematician has only a few tricks

Most intriguing mathematical epigraphs

Groups of order $p(p^2+1)/2$

Why do roots of polynomials tend to have absolute value close to 1?

Important formulas in combinatorics

Most interesting mathematics mistake?

When does doubling the size of a set multiply the number of subsets by an integer?

Mathematical objects whose name is a single letter

The most outrageous (or ridiculous) conjectures in mathematics

Your favorite surprising connections in mathematics

Why the Dold-Thom theorem?

Research-only permanent positions worldwide

Is there any use for $\sin(\sin x)$?

Examples of unexpected mathematical images

third stable homotopy group of spheres via geometry?

Prime factorization "demoted" leads to function whose fixed points are primes

Pathological product space norm

Why is the definition of the higher homotopy groups the "right one"?

Is this a $C^0$ foliation of $\mathbb{R}^2$?

Is $\beta \mathbb{N}$ homeomorphic to its own square?

Structures in the plot of the “squareness” of numbers

What "forces" us to accept large cardinal axioms?