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Questions designed to generate a "big list" of certain results, examples, conjectures, etc. via many individual answers, each contributing one or a few instances. Such a question should typically be in Community Wiki mode (CW); after asking, please, flag for moderators attention requesting the question to be made CW.

10 votes

Recreational mathematics: where to search?

This is somehow a copy of my answer to a closely related question: G4G (Gathering for Gardner) is a Foundation that is worth to connect with. From 2010, people around the world celebrate the birthda …
Martin Sleziak's user avatar
8 votes

Recreational mathematics: where to search?

"Tournaments of cities" mentioned in one of the answers just reminded me of a very lively magazine, again with Russian origin, that is unfortunately not published anymore: Kvant (Quantum; Wayback Mach …
Martin Sleziak's user avatar
1 vote

What are some correct results discovered with incorrect (or no) proofs?

I was surprised not to see any mention of Lakatos' "Proofs and Refutations, The logic of Mathematical Discovery". At least, it uses the two words "discovery" and "proof" in the title! Here is an examp …
Martin Sleziak's user avatar
0 votes

Journals for undergraduates

In Mathematics 4 Maryams you can find hundred years of Iranian expository mathematics magazines. They are all in Farsi. But, even with no knowledge of Farsi, you can literally see the extraordinary di …
Amir Asghari's user avatar
  • 2,437
5 votes

Pseudonyms of famous mathematicians

I guess, though I am not sure, the case of Albert Wormstein falls in your third category: Professional mathematicians writing mathematics under both their real name and a pseudonym. This paper: " …
Martin Sleziak's user avatar
81 votes
22 answers
15k views

Are there proofs that you feel you did not "understand" for a long time?

Perhaps the "proofs" of ABC conjecture or newly released weak version of twin prime conjecture or alike readily come to your mind. These are not the proofs I am looking for. Indeed my question was ins …
24 votes

Nonequivalent definitions in Mathematics

$(a,b)$ Is that a coordinate pair representing a point in the plane? or, The open interval from $a$ to $b$? or The greatest (highest) common factor (divisor) of $a$ and $b$? or The ideal genera …
Zach Teitler's user avatar
  • 6,237
2 votes

Examples of common false beliefs in mathematics

Anytime I wanted to write an answer to this question, I doubted maybe it is not as common as worthy of mentioning here. In fact, I am also not sure how common is the false belief that I observed today …
Amir Asghari's user avatar
  • 2,437
11 votes

Papers that debunk common myths in the history of mathematics

Was Cantor Surprised? published in Monthly is debunking (or trying to do so) that Cantor was so surprised when he discovered $I=[0,1]$ and $I^2$ have the same cardinality that he said “I see it, but …
Amir Asghari's user avatar
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10 votes

Most intriguing mathematical epigraphs

If we read Frege's Grundlagen der Arithmetik from the end, the following note in the appendix would be the most courageous of epigraphs all. A scientist can hardly meet with anything more undesi …
Amir Asghari's user avatar
  • 2,437
16 votes

Parodies of abstruse mathematical writing

The following is somehow a parody of "proof by contradiction" with an obvious educational purpose taken from the book "The Foundation of Mathematics" written by Ian Stewart and David Tall: COMEDI …
Amir Asghari's user avatar
  • 2,437
2 votes

Favorite popular math book

Title: Prisoner's Dilemma Author: William Poundstone Short description (from New York Times Book Review): The real originality of PRISONER'S DILEMMA lies in its colorful synthesis of logical materi …
Amir Asghari's user avatar
  • 2,437
2 votes

Good papers/books/essays about the thought process behind mathematical research

This less known paper of H. WHITNEY is a joy to read: Letting research come naturally. Just to make you curious, here is the opening of the paper: The purpose of this paper is to show that creati …
Amir Asghari's user avatar
  • 2,437
2 votes

What are some examples of mathematicians who had an unconventional education?

Hermann Grassmann is a notable example. Grassmann was an undistinguished student until he obtained a high mark on the examinations for admission to Prussian universities. Beginning in 1827 …
Amir Asghari's user avatar
  • 2,437
6 votes

An example of a beautiful proof that would be accessible at the high school level?

Here is one that I like and used it for different purposes, e.g. introduction to proofs, algebraic thinking, beauty, and so one. Shuffle a deck of cards. Divide it into two halves. Magic: The number o …
Amir Asghari's user avatar
  • 2,437

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