Combinatorics/Introduction: Difference between revisions
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The following topics provide a good study in introductory combinatorics. | The following topics provide a good study in introductory combinatorics. | ||
* [[ | * Counting | ||
* [[ | ** [[Factorial]] | ||
* [[Casework]] | ** [[Permutation]] | ||
* [[Complementary counting]] | ** [[Combination]] | ||
* [[Constructive counting]] | ** Common Stragegies | ||
* [[Overcounting]] | *** [[Casework]] | ||
* [[ | *** [[Complementary counting]] | ||
* [[ | *** [[Constructive counting]] | ||
* [[ | *** [[Overcounting]] | ||
* [[ | ** [[Committee forming]] | ||
* [[Pascal's | ** [[Distinguishability]] | ||
* Probability | |||
** Basic Probability Techniques | |||
** [[Geometric Probability]] | |||
** [[Expected Value]] | |||
* Miscellaneous | |||
** [[Pascal's triangle]] and [[Block walking]] | |||
** [[Combinatorial identities]] | |||
** [[Binomial theorem]] | |||
== Introductory combinatorics resources == | == Introductory combinatorics resources == | ||
Revision as of 10:50, 14 May 2021
Introductory topics in combinatorics
The following topics provide a good study in introductory combinatorics.
- Counting
- Probability
- Basic Probability Techniques
- Geometric Probability
- Expected Value
- Miscellaneous
Introductory combinatorics resources
Books
- the Art of Problem Solving: Introduction to Counting and Probability by David Patrick (details)