Encyclopedia of Numbers

Encyclopedia of Numbers

Author: A. E. Abbott

Publisher: Literary Licensing, LLC

Published: 2014-03

Total Pages: 522

ISBN-13: 9781498106818

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This Is A New Release Of The Original 1910 Edition.


Finite Precision Number Systems and Arithmetic

Finite Precision Number Systems and Arithmetic

Author: Peter Kornerup

Publisher: Cambridge University Press

Published: 2010-09-30

Total Pages: 717

ISBN-13: 113964355X

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Fundamental arithmetic operations support virtually all of the engineering, scientific, and financial computations required for practical applications, from cryptography, to financial planning, to rocket science. This comprehensive reference provides researchers with the thorough understanding of number representations that is a necessary foundation for designing efficient arithmetic algorithms. Using the elementary foundations of radix number systems as a basis for arithmetic, the authors develop and compare alternative algorithms for the fundamental operations of addition, multiplication, division, and square root with precisely defined roundings. Various finite precision number systems are investigated, with the focus on comparative analysis of practically efficient algorithms for closed arithmetic operations over these systems. Each chapter begins with an introduction to its contents and ends with bibliographic notes and an extensive bibliography. The book may also be used for graduate teaching: problems and exercises are scattered throughout the text and a solutions manual is available for instructors.


Algorithmic Algebraic Number Theory

Algorithmic Algebraic Number Theory

Author: M. Pohst

Publisher: Cambridge University Press

Published: 1997-09-25

Total Pages: 520

ISBN-13: 9780521596695

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Now in paperback, this classic book is addresssed to all lovers of number theory. On the one hand, it gives a comprehensive introduction to constructive algebraic number theory, and is therefore especially suited as a textbook for a course on that subject. On the other hand many parts go beyond an introduction an make the user familliar with recent research in the field. For experimental number theoreticians new methods are developed and new results are obtained which are of great importance for them. Both computer scientists interested in higher arithmetic and those teaching algebraic number theory will find the book of value.


Relational Mathematics

Relational Mathematics

Author: Gunther Schmidt

Publisher: Cambridge University Press

Published: 2011

Total Pages: 582

ISBN-13: 0521762685

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Relational mathematics is to operations research and informatics what numerical mathematics is to engineering: it is intended to help modelling, reasoning, and computing. Its applications are therefore diverse, ranging from psychology, linguistics, decision aid, and ranking to machine learning and spatial reasoning. Although many developments have been made in recent years, they have rarely been shared amongst this broad community of researchers. This comprehensive 2010 overview begins with an easy introduction to the topic, assuming a minimum of prerequisites; but it is nevertheless theoretically sound and up to date. It is suitable for applied scientists, explaining all the necessary mathematics from scratch using a multitude of visualised examples, via matrices and graphs. It ends with tangible results on the research level. The author illustrates the theory and demonstrates practical tasks in operations research, social sciences and the humanities.


Matroid Applications

Matroid Applications

Author: Neil White

Publisher: Cambridge University Press

Published: 1992-03-05

Total Pages: 377

ISBN-13: 0521381657

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This volume, the third in a sequence that began with The Theory of Matroids and Combinatorial Geometries, concentrates on the applications of matroid theory to a variety of topics from engineering (rigidity and scene analysis), combinatorics (graphs, lattices, codes and designs), topology and operations research (the greedy algorithm).


Permanents

Permanents

Author: Henryk Minc

Publisher: Cambridge University Press

Published: 1984-12-28

Total Pages: 228

ISBN-13: 9780521302265

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This 1978 book gives an account of the theory of permanents, their history and applications. The volume was the first complete account of the theory of permanents, covering virtually the whole of the subject, a feature that no simple survey of the theory of matrices can even attempt.


Oriented Matroids

Oriented Matroids

Author: Anders Björner

Publisher: Cambridge University Press

Published: 1999-11-18

Total Pages: 564

ISBN-13: 052177750X

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First comprehensive, accessible account; second edition has expanded bibliography and a new appendix surveying recent research.


Mathematical Constants

Mathematical Constants

Author: Steven R. Finch

Publisher: Cambridge University Press

Published: 2003-08-18

Total Pages: 634

ISBN-13: 9780521818056

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Steven Finch provides 136 essays, each devoted to a mathematical constant or a class of constants, from the well known to the highly exotic. This book is helpful both to readers seeking information about a specific constant, and to readers who desire a panoramic view of all constants coming from a particular field, for example, combinatorial enumeration or geometric optimization. Unsolved problems appear virtually everywhere as well. This work represents an outstanding scholarly attempt to bring together all significant mathematical constants in one place.


The Divine Code-A Prophetic Encyclopedia of Numbers, Volume II

The Divine Code-A Prophetic Encyclopedia of Numbers, Volume II

Author: Steve Cioccolanti

Publisher:

Published: 2019-04-21

Total Pages: 288

ISBN-13: 9781922273123

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The 10th Anniversary Edition of 'The Divine Code', now in a beautiful 2-volume set, is ground-breaking in its scope. From history to prophecy, from apologetics to politics, numbers are everywhere but not clearly understood. Steve Cioccolanti has expanded this study of the meaning of numbers to include Donald Trump, Jared Kushner, Benjamin Netanyahu, Kim Clement, Osama bin Laden, the Third Temple, the 7 Noahide Laws, World War III, and much more. That is why it is 'A Prophetic Encyclopedia of Numbers.' 'The Divine Code' is a carefully researched exploration into the meaning of numbers, codes, cycles and patterns found in Scripture, nature, history, and prophecy. It demystifies familiar numbers like 7, 13, 666 and illuminates lesser known ones like 17, 58 and 708. Years of research and revelation have crafted this spiritual magnum opus that you will find an easy read and a joy to keep. Thought-provoking and highly practical, 'The Divine Code' is brimming with lively topics such as God, angels, demons, healing, dreams, different personalities, and end time prophecy. As you read it, you will fall in love with the Creator of Numbers. Let the Spirit of the Lord show you how to apply numbers to find meaning in life, fulfill your purpose, and prepare for eternity. Pick a chapter and you will find a surprising nugget of truth. As one reviewer raved, "This is the Bible of Numbers." Volume I contains the number range 1 to 25. Volume II contains the number range 26 to 1000.


Combinatorial Matrix Theory

Combinatorial Matrix Theory

Author: Richard A. Brualdi

Publisher: Birkhäuser

Published: 2018-03-31

Total Pages: 228

ISBN-13: 3319709534

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This book contains the notes of the lectures delivered at an Advanced Course on Combinatorial Matrix Theory held at Centre de Recerca Matemàtica (CRM) in Barcelona. These notes correspond to five series of lectures. The first series is dedicated to the study of several matrix classes defined combinatorially, and was delivered by Richard A. Brualdi. The second one, given by Pauline van den Driessche, is concerned with the study of spectral properties of matrices with a given sign pattern. Dragan Stevanović delivered the third one, devoted to describing the spectral radius of a graph as a tool to provide bounds of parameters related with properties of a graph. The fourth lecture was delivered by Stephen Kirkland and is dedicated to the applications of the Group Inverse of the Laplacian matrix. The last one, given by Ángeles Carmona, focuses on boundary value problems on finite networks with special in-depth on the M-matrix inverse problem.