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{{r|Combinatorics}}

In [[combinatorics]], the '''Stirling numbers''' count certain arrangements of objects into a

...the following mathematical disciplines: [[algebra]], [[number theory]], [[combinatorics]] and [[geometry]]. On each day, the problems are in increasing order of di ...rtlist'' with 6-10 problems each from algebra, number theory, geometry and combinatorics.

...hor=Victor Bryant | coauthors=Hazel Perfect | title=Independence Theory in Combinatorics | publisher=Chapman and Hall | year=1980 | isbn=0-412-22430-5 }}

...hor=Victor Bryant | coauthors=Hazel Perfect | title=Independence Theory in Combinatorics | publisher=Chapman and Hall | year=1980 | isbn=0-412-22430-5 }}

...Chuan-Chong | coauthors=Koh Khee-Meng | title=Principles and Techniques of Combinatorics | publisher=[[World Scientific]] | year=1992 | isbn=981-02-1139-2 }}

The '''binomial coefficient''' is a part of [[combinatorics]]. The binomial coefficient represent the number of possible choices of ''k

...r|author2-link=Peter Winkler | title=Three Thresholds for a Liar | journal=Combinatorics, Probability and Computing | year=1992 | volume=1 | pages=81–93 ([http://

It is sometimes said that probabilistic combinatorics uses the fact that whatever happens with probability greater than <math>0</ ====Arithmetic combinatorics====

In [[combinatorics]], the partial sums of the geometric series are essential for

* Combinatorics

...Consolas">....I have two superheroes....One of them is metaphor, the other combinatorics. Metaphor would be the way in which we transfer and transform ways of think

...s, most research was done within its descendants, like probabilities and [[combinatorics]]. In [[combinatorics]], the Pascal's triangle is simply defined by <math>\scriptstyle \binom{n}{

...d is not too large. The size of a number or string key determines, due to combinatorics, the number of keys to be tried, so larger-sized keys generally take longer

...ing factorials, and the numerators, called the "tangent numbers", have a [[combinatorics|combinatorial]] interpretation: they enumerate [[alternating permutation]]s ...sponding factorials, the numerators, called the "secant numbers", have a [[combinatorics|combinatorial]] interpretation: they enumerate [[alternating permutation]]s

...ducts immediately leads to applications in many areas of mathematics; in [[combinatorics]], and by extension in areas such as [[probability theory]] and the calcula

| [[Combinatorics]] || [[Theory of computation]] || [[Cryptography]] || [[Graph theory]]

Chess is interesting from the mathematical point of view. Many [[combinatorics|combinatorical]] and [[topology|topological]] problems connected with it we