Commentary by Chris Pressey
This work is distributed under a CC-BY-ND-4.0 license, with the following explicit exception: the ratings may be freely used for any purpose with no limitations.
Combinatorics
Introductory Combinatorics
- rating: 1
Looks interesting -- it's interesting how close combinatorics is to discrete math.
Analytic Combinatorics
- rating: 1
Has a lot which is beyond me, but there's some good stuff in here.
Introduction to Random Graphs
- rating: 0
Has a lot which is beyond me, but random graphs are obviously interesting and important, and it goes into a few applications and things.
Boltzmann Samplers for the Random Generation of Combinatorial Structures
- rating: 3
When you are writing some ad hoc code to generate a random structure -- for example, for a property test, or for NaNoGenMo -- there are two things you realize sooner or later:
- If the resulting structure doesn't have the properties you want, you can throw it out and start over.
- If the structure is recursive, you need to be careful about the probability of recursing; if it's too high, there is a tendency for your structures to grow indefinitely.
The theory of Boltzmann Samplers formalizes these two things.
What Lies Between Order and Chaos?
- rating: 3
Not technical -- a certain amount of philosophizing, popularizing, and reminiscing.
The Math of Card Shuffling
- rating: 1
The page is written in Idyll, a markup format similar to Markdown for producing documents similar to Jupyter Notebooks.
Young\'s lattice - Wikipedia, the free encyclopedia
- rating: TODO
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Costas array - Wikipedia, the free encyclopedia
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probability - Rigorous nature of combinatorics - Mathematics Stack Exchange
- rating: 1
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Combinatorial auction - Wikipedia
- rating: TODO
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File:Derangement4.png - Wikimedia Commons
- rating: 0
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Connections between topology and combinatorics - Mathematics Stack Exchange
- rating: 1
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Possible number of open sets in a topology - Mathematics Stack Exchange
- rating: 1
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Heaps\' law - Wikipedia
- rating: TODO
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Assembly theory - Wikipedia
- rating: TODO
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Union-closed sets conjecture - Wikipedia
- rating: TODO
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DesignTheory.org (theoretical, computational, and statistical aspects of combinatorial designs)
- rating: 1
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