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Combinatorics on Words (Cambridge Mathematical Library)
 
 
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Combinatorics on Words (Cambridge Mathematical Library) [Paperback]

M. Lothaire (Editor)

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Book Description

June 13, 1997 0521599245 978-0521599245 2
Combinatorics on words, or finite sequences, is a field that grew from the disparate mathematics branches of group theory and probability. In recent times, it has gained recognition as an independent theory and has found substantial applications in computer science automata theory and linguistics. This volume is the first to present a thorough treatment of this theory and includes discussions of Thue's square free words, Van der Waerden's theorem, and Ramsey's theorem. This volume is an accessible text for undergraduate and graduate level students in mathematics and computer science as well as specialists in all branches of applied mathematics.

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"[This volume] presents new aspects of combinatorics on words, recently introduced or developed. This book is totally self contained." Mathematical Reviews

Book Description

Combinatorics on words, or finite sequences, is a field which grew simultaneously within disparate branches of mathematics such as group theory and probability. It has grown into an independent theory finding substantial applications in computer science automata theory and liguistics. This volume is the first to present a thorough treatment of this theory. All of the main results and techniques are covered. The presentation is accessible to undergraduate and graduate level students in mathematics and computer science as well as to specialists in all branches of applied mathematics.

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Inside This Book (learn more)
First Sentence:
This chapter contains the main definitions used in the rest of the book. Read the first page
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
arithmetic cadence, critical factorization theorem, first fundamental transformation, circuit monoid, proper left factor, unavoidable regularities, shuffle ideals, parametric words, second fundamental transformation, defect theorem, nondecreasing rearrangement, cyclic roots, free submonoid, cross factor, idempotent monoid, rearrangement class, cyclic solutions, free monoids, shuffle product, overlapping factor, infinite word, nonempty word, topological proof, right factor, combinatorial proof
Key Phrases - Capitalized Phrases (CAPs): (learn more)
Proof Let, Rearrangements of Words, Classical Equation
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