Permutation patterns

Separable permutation

In combinatorial mathematics, a separable permutation is a permutation that can be obtained from the trivial permutation 1 by direct sums and skew sums. Separable permutations may be characterized by the forbidden permutation patterns 2413 and 3142; they are also the permutations whose permutation graphs are cographs and the permutations that realize the series-parallel partial orders. It is possible to test in polynomial time whether a given separable permutation is a pattern in a larger permutation, or to find the longest common subpattern of two separable permutations. (Wikipedia).

Separable permutation
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From playlist Abstract Algebra

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From playlist Modern Algebra - Chapter 16 (permutations)

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Introduction to Derangements

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From playlist Counting (Discrete Math)

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This project was created with Explain Everything™ Interactive Whiteboard for iPad.

From playlist Modern Algebra - Chapter 16 (permutations)

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Ex 2: Determine the Number of Permutations With Repeated Items

This video explains how to determine the number of permutations when there are indistinguishable or repeated items. Site: http://mathispower4u.com

From playlist Permutations and Combinations

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http://mathispower4u.yolasite.com

From playlist Counting and Probability

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From playlist Week 7

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This video explains how to evaluate a combination and a permutation with the same value of n and r. Site: http://mathispower4u.com

From playlist Permutations and Combinations

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Permutation Examples

This video provides four examples of permutations.

From playlist Probability

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Mathilde Bouvel : Studying permutation classes using the substitution decomposition

Recording during the thematic meeting : "Pre-School on Combinatorics and Interactions" the January 09, 2017 at the Centre International de Rencontres Mathématiques (Marseille, France) Filmmaker: Guillaume Hennenfent

From playlist Combinatorics

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Jacopo Borga: The skew Brownian permuton: a new universal limit for random constrained...

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From playlist Probability and Statistics

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Christian Gaetz: "Antichains and intervals in the weak order"

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From playlist Asymptotic Algebraic Combinatorics 2020

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From playlist Thinking about maths problems in real time: mostly invariants problems

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From playlist 2019 - T1 - The Mathematics of Imaging

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Nadav Dym (02/15/23): Efficient Invariant Embeddings for Universal Equivariant Learning

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From playlist MIT 18.086 Mathematical Methods for Engineers II, Spring '06

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From playlist PERMUTATION

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From playlist Advent of Code

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From playlist AMMI Geometric Deep Learning Course - Second Edition (2022)

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Topics in Combinatorics lecture 7.4 --- The Marcus-Tardos theorem

We say that a permutation pi of {1,2,...,k} is contained in a permutation sigma of {1,2,...,n} if we can find k elements of {1,2,...,n} that are reordered by sigma in the way that pi reorders {1,2,...,k}. For instance, the permutation 2413 (meaning that 1 goes to 2, 2 goes to 4, 3 goes to

From playlist Topics in Combinatorics (Cambridge Part III course)

Related pages

Lowest common ancestor | Partially ordered set | Permutation pattern | Permutation graph | Cograph | Discrete Mathematics (journal) | Permutation | Combinatorics | Schröder number | SIAM Journal on Discrete Mathematics | Algebraic geometry | Inversion (discrete mathematics) | Forbidden graph characterization | Stack-sortable permutation | Bootstrap percolation | Induced path | Series-parallel partial order | Order dimension | Tree rotation | Permutation matrix | Binary tree | Generating function | Von Neumann neighborhood