Difference between revisions of "Combinatorics/Introduction"
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* [[Correspondence]] | * [[Correspondence]] | ||
* [[Venn diagram]] | * [[Venn diagram]] | ||
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* [[Combinations]] | * [[Combinations]] | ||
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* [[Overcounting]] | * [[Overcounting]] | ||
* [[Complementary counting]] | * [[Complementary counting]] | ||
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* [[Pascal's Triangle]] | * [[Pascal's Triangle]] | ||
* [[Combinatorial identities]] | * [[Combinatorial identities]] | ||
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== Introductory combinatorics resources == | == Introductory combinatorics resources == | ||
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* [[Combinatorics/Intermediate | Intermediate topics in combinatorics]] | * [[Combinatorics/Intermediate | Intermediate topics in combinatorics]] | ||
* [[Combinatorics/Olympiad | Olympiad topics in combinatorics]] | * [[Combinatorics/Olympiad | Olympiad topics in combinatorics]] | ||
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[[Category:Introductory Mathematics Topics]] | [[Category:Introductory Mathematics Topics]] | ||
| + | [[Category:Combinatorics]] | ||
Revision as of 06:14, 15 May 2012
Combinatorics is the study of counting discrete quantities.
Contents
Introductory topics in combinatorics
The following topics provide a good study in introductory combinatorics.
- Correspondence
- Venn diagram
- Permutations
- Combinations
- Overcounting
- Complementary counting
- Casework
- Constructive counting
- Committee forming
- Pascal's Triangle
- Combinatorial identities
- Distinguishability
Introductory combinatorics resources
Books
- the Art of Problem Solving Introduction to Counting and Probability by David Patrick (details)
