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History and philosophy of mathematics, biographies of mathematicians, mathematics education, recreational mathematics, communication of mathematics.
24
votes
Do mathematical objects disappear?
I believe that the closest analogues to your physical examples arise when mathematical texts are, at the time they are written, regarded as being precise, but are later regarded as being insufficientl …
11
votes
Origin of the term "Diophantine equation"
Google Books provides partial answers to these questions.
If we allow ourselves the freedom to consider not just the phrase "Diophantine equation" but also the phrase "Diophantine problem" then it wa …
32
votes
Famous mathematicians with background in arts/humanities/law etc
Persi Diaconis left home at 14 to work with Dai Vernon as a magician. Trying to protect himself from being cheated in dishonest casinos, he was led to Feller's textbook on probability theory, which he …
2
votes
What did the Intuitionists want to do with applied mathematics?
There is a more general question lurking in the background, which is what do critics of logical foundations generally think about applications?
Historically, intuitionism is not the only foundational …
3
votes
Accepted
Looking for an erratum (reference request)
Thanks to Sofie Verbeek for the answer. The reference is
Erratum to "Galois Representations and Modular Forms" by Kenneth A. Ribet, Bulletin (New Series) of the American Mathematical Society 33 ( …
10
votes
Who is credited with the creation/invention of the cup product?
W. S. Massey gives a rather detailed account in his essay, "A history of cohomology theory" (in History of Topology, edited by I. M. James, North Holland, 2006). The initial idea was due to Alexander …
2
votes
Lesser known examples of perseverance with a successful ending
I'm not sure if you're insisting on examples in which a mathematician (or group of mathematicians) works single-mindedly on a single problem for many years and finally conquers the problem. If so, th …
24
votes
Accepted
Why are smooth numbers called "smooth"?
I asked Ron Rivest, and he replied:
Yes, I coined the term "smooth number" to refer to a number that
has only small prime factors. I don't recall now much about the
thinking process, except …
22
votes
Accepted
Example of a mathematician who had problems with peer review system?
There does not seem to be a direct mathematical analogue of Alfven. Nobody who has won a Fields Medal or an Abel Prize has made well-publicized complaints about how they have had an unduly difficult …
25
votes
Fields of mathematics that were dormant for a long time until someone revitalized them
This might not be exactly what you're asking for but I think it's close: Manjul Bhargava's generalizations of Gauss's composition law to higher composition laws. While Gauss's composition law did not …
24
votes
Fields of mathematics that were dormant for a long time until someone revitalized them
As Jim Humphreys has suggested in the comments, practically all of Gian-Carlo Rota's career could be described as breathing new life into unjustly neglected subjects: Möbius functions of posets, invar …
27
votes
Unrigorous British mathematics prior to G.H. Hardy
The excellent answers by Carlo Beenakker and Padraig Ó Catháin have inspired me to do some reading, and I have come to the understanding that the contrast between English and Continental mathematics a …
16
votes
Examples of mathematical work that gained recognition after it was outlined by journalists
There are several examples featuring Martin Gardner. R. B. Kershner's work on tiling the plane with convex pentagons would probably have been largely ignored (with his mistake remaining undiscovered …
7
votes
Accepted
The different Branches of Arithmetic
Martin Gardner's Annotated Alice: The Definitive Edition says only this:
Needless to say, all the Mock Turtle's subjects are puns (reading, writing, addition, subtraction, multiplication, division …
3
votes
Extremely messy proofs
Given a homogeneous polynomial ideal, we can ask how many linearly independent homogeneous polynomials of each degree there are, and thereby obtain a sequence of integers. In a 1927 paper, Macaulay a …