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This tag is used if a reference is needed in a paper or textbook on a specific result.
1
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Proving that every strongly connected tournament T on at least 4 vertices contains distinct ...
After reading relep's answer I revisited the problem and came up with a different fairly simple proof for Question 1, but before I get to that, I recently found that this problem has a long history al …
14
votes
Books that teach other subjects, written for a mathematician
Programming for Mathematicians by Raymond Seroul.
I recommend reading the highly entertaining amazon review by Ian Jakovenko. He refers to the book as "Euclid's Elements for Cybernauts."
3
votes
2
answers
2k
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Proving that every strongly connected tournament T on at least 4 vertices contains distinct ...
I have a two part question:
Is there a simple proof that every strongly connected tournament $T$ on $n\geq 4$ vertices contains distinct $u,v\in V(T)$ such that $T-u$ and $T-v$ are strongly connected …
8
votes
Longest increasing subsequence as measure of randomness
This is by no means a complete answer, but I think section 7 of the following paper would be a good starting point to learn about the existing literature for this question.
Steele, J. Michael, Variati …