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Factoring Groups into Subsets

, such as Ramsey numbers, Latin squares, and complex Hadamard matrices; and connections with codes, including variable length codes, error;

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Factoring Groups into Subsets

, such as Ramsey numbers, Latin squares, and complex Hadamard matrices; and connections with codes, including variable length codes, error;

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Numbers, Groups and Codes

beginnings of group theory. Applications to public key codes and to error correcting codes are emphasised. These applications, together with sections;

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Brain Benders

Do you love crunching numbers playing with words and using your powers of deduction Try these fun teasers and challenges devised by an;

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Numbers

Numbers chronicles a community faced with many competing interests, groups, and issues, endeavoring to define itself and its mission in the;

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Universal History Of Computing

and the earliest computer that followed. In this engaging but no less learned read, he covers such hot topics as numerical codes and the;

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The Cryptoclub

Join the Cryptokids as they apply basic mathematics to make and break secret codes. This book has many hands-on activities that have been;

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The Cryptoclub

Join the Cryptokids as they apply basic mathematics to make and break secret codes. This book has many hands-on activities that have been;

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The Classical Fields

The classical fields are the real, rational, complex and p-adic numbers. Each of these fields comprises several intimately interwoven;

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Professor Stewarts Incredible Numbers

mathematics of codes, Sudoku, Rubik's cube, music, primes and pi. You may be surprised to find you live in eleven-dimensional space, that of the;

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Advances in Applied Combinatorics

theory, derangements, partitions, linear recurrences, graph algorithms and permutation groups, to give a far-fetched insight on applied;

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Ldpc Codes Construction and Performance Evaluation

codes performance depends on the excellent design of parity check matrix and many diverse research methods have been used by different study;

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United States Diplomatic Codes & Ciphers, 1775-1938

United States Diplomatic Codes and Ciphers, 1775-1938 is the first basic reference work on American diplomatic cryptography. Weber's;

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Applied Abstract Algebra

codes to cryptography to the group theory of Rubik's cube. They cover basic topics such as the Euclidean algorithm, encryption, and permutations;

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How Many Penguins? (Nature Numbers)

In Nature Numbers, math is beautiful, recognizable, and all around us! Highly engaging pictures of animals and nature scenes, along with;

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Linear Groups with an Exposition of Galois Field Theory

American mathematician LEONARD EUGENE DICKSON (1874-1954) received the University of Chicago's first doctorate in mathematics, and later;

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Ergodic Theoretic Methods in Group Homology: A Minicourse on L2-Betti Numbers in Group Theory

theory and homology. An example of such an interaction is provided by L2-Betti numbers: these invariants can be understood in terms of group;

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The Mathematical Investigations of Dr. O and Arya

from secret codes, to operations, to prime numbers. Not only will readers enjoy the illustrations and interactions between Dr. O and Arya, they;

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Forging Chivalric Communities in Malory's Le Morte Darthur

, continually evolving ideal. Le Morte D'arthur is structured to trace how communities and individuals adapt or create chivalric codes for their own;

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Professor Stewarts Incredible Numbers

discover the mathematics of codes, Sudoku, Rubik's Cube, music, primes and pi. You may be surprised to find you live in eleven-dimensional space;

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Explaining Bias in Membership Numbers

Since noneconomic interest groups are important for a fair and equal interest intermediation process in Western democracies, studying the;

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Groups in the Garden

process, and a number line to help. They count small numbers in ones, then larger groups in twos, fives, tens, and hundreds. The kids save so much;

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The First Amendment in Schools

, censorship, speech, dress codes, and the Internet.;

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Class Groups of Number Fields and Related Topics

This book gathers original research papers and survey articles presented at the International Conference on Class Groups of Number Fields;

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The Absolute Galois Group of a Semi-Local Field

main result, a theorem proved by the authors and Florian Pop in 2012, describes the absolute Galois group of distinguished semi-local algebraic;

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Focus on Group Theory Research

, the rational numbers, the real numbers, and the complex numbers under addition, as well as the non-zero rationals, reals, and complex numbers;

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Algebra and Geometry

This text gives a basic introduction, and a unified approach, to algebra and geometry. Alan Beardon covers the ideas of complex numbers;

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Einde inhoud

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