Mathematics of Shuffling Cards
Mathematics of Shuffling Cards
Diaconis, Persi; Fulman, Jason
American Mathematical Society
06/2023
346
Mole
Inglês
9781470463038
15 a 20 dias
Descrição não disponível.
Shuffling cards: An introduction
Practice and history of shuffling cards
Convergence rates for riffle shuffles
Features
Eigenvectors and Hopf algebras
Shuffling and carries
Different models for riffle shuffling
Move to front shuffling and variations
Shuffling and geometry
Shuffling and algebraic topology
Type B shuffles and shelf shuffling machines
Descent algebras, $P$-partitions, and quasisymmetric functions
Overhand shuffling
``Smoosh'' shuffle
How to shuffle perfectly (randomly)
Applications to magic tricks, traffic merging, and statistics
Shuffling and multiple zeta values
Bibliography
Index
Practice and history of shuffling cards
Convergence rates for riffle shuffles
Features
Eigenvectors and Hopf algebras
Shuffling and carries
Different models for riffle shuffling
Move to front shuffling and variations
Shuffling and geometry
Shuffling and algebraic topology
Type B shuffles and shelf shuffling machines
Descent algebras, $P$-partitions, and quasisymmetric functions
Overhand shuffling
``Smoosh'' shuffle
How to shuffle perfectly (randomly)
Applications to magic tricks, traffic merging, and statistics
Shuffling and multiple zeta values
Bibliography
Index
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Shuffling cards: An introduction
Practice and history of shuffling cards
Convergence rates for riffle shuffles
Features
Eigenvectors and Hopf algebras
Shuffling and carries
Different models for riffle shuffling
Move to front shuffling and variations
Shuffling and geometry
Shuffling and algebraic topology
Type B shuffles and shelf shuffling machines
Descent algebras, $P$-partitions, and quasisymmetric functions
Overhand shuffling
``Smoosh'' shuffle
How to shuffle perfectly (randomly)
Applications to magic tricks, traffic merging, and statistics
Shuffling and multiple zeta values
Bibliography
Index
Practice and history of shuffling cards
Convergence rates for riffle shuffles
Features
Eigenvectors and Hopf algebras
Shuffling and carries
Different models for riffle shuffling
Move to front shuffling and variations
Shuffling and geometry
Shuffling and algebraic topology
Type B shuffles and shelf shuffling machines
Descent algebras, $P$-partitions, and quasisymmetric functions
Overhand shuffling
``Smoosh'' shuffle
How to shuffle perfectly (randomly)
Applications to magic tricks, traffic merging, and statistics
Shuffling and multiple zeta values
Bibliography
Index
Este título pertence ao(s) assunto(s) indicados(s). Para ver outros títulos clique no assunto desejado.