Mathematics
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M. Winter
  • Member for 5 years, 3 months
  • Last seen this week
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About

I am a mathematician working at the University of Warwick. I am mostly interested in

  • graph theory, especially geometric, algebraic and spectral graph theory,
  • polytope theory, especially realization qestions and symmetries,
  • representation theory,
  • low-dimensional geometry and topology,
  • reflection groups, root systems, and other exceptional structures,
  • everything related to symmetries of discrete and geometric objects,
  • ...

See here for my previous university website.

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Top posts
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All Questions Answers
Score Newest
answer
207
The Hole in One Pizza
Sep 29, 2017
question
160
What functions can be made continuous by "mixing up their domain"?
Oct 20, 2017
answer
127
Why does the discriminant in the Quadratic Formula reveal the number of real solutions?
Oct 9, 2017
question
106
Riddles that can be solved by meta-assumptions
Feb 12, 2018
answer
83
20 circles in the plane, all passing through the origin
Feb 16, 2017
answer
60
Visualizing the 4th dimension.
May 18, 2017
answer
49
Why is the number of integers between $2$ integers not their difference?
Nov 15, 2017
answer
40
What is the advantage of measuring an angle in radian(s)?
May 11, 2017
answer
38
How can I find the equation of a circle given two points and a tangent line through one of the points?
Oct 9, 2017
answer
31
Are diffeomorphic smooth manifolds truly equivalent?
Aug 17, 2017
Top Meta posts
7
3
31
Using Math.SE as a tool for my lecture/exercise
30
Is it acceptable to post a "better" version of an existing question?
8
How should I share new understandings following an answered question
6
How can I benefit from my question being marked as a duplicate?
3
Should "natural-numbers" really be a synonym for "elementary-number-theory"?
Top network posts
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148
Why is being "on hold" on the telephone not made less annoying?
36
Door handle on automatic doors - why?
29
Why are we interested in permutahedra, associahedra, cyclohedra, ...?
26
List of long open, elementary problems which are computational in nature
23
Does minimal degree $n$ imply a $K_n$ minor

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