The Theory Of Ruled Surfaces
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Algebraic Formulae [microform]
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Annual Report / Museum of Comparative Zoology; 2014-2015
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The Pharmacological Assay of Digitalis by Different Methods
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Introduction to Logic and Sets
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The Theory Of Ruled Surfaces
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The Teacher's Hand-book of Algebra [microform]
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Elements of the Topology of Plane Sets of Points
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Sets, Sequences, and Mappings
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The Continuum and Other Types of Serial Order; With an Introduction to Cantor's Transfinite Numbers. --
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Equations and Graphs; a Handbook of Algebraic Techniques
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The Young Algebraist's Companion
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A Study of Ergodicity and Redundancy Based on Inter-symbol Correlation of Finite Range Ergodicity and Redundancy.
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Matrix Iterative Analysis. --; 3
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Elements of Vector Analysis
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Modern Algebra. In Part a Development From Lectures by E. Artin and E. Noether; Translated From the 2d Rev. German Ed. by Fred Blum, With Revisions and Additions by the Author; 1
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Matrix Iterative Analysis
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A Treatise on the Theory of Determinants and Their Applications in Analysis and Geometry
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Epidemiology, Old and New
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The Teacher's Hand-book of Algebra [microform]
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![Notes on Algebra [microform]](https://cdn.kingstone.com.tw/english/images/product/6227/9781014306227m.webp "Notes on Algebra [microform]")
Notes on Algebra [microform]
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Foundations of Analysis; the Arithmetic of Whole, Rational, Irrational, and Complex Numbers
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Advanced Vector Analysis, With Application to Mathematical Physics
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Recursive Analysis
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Matrix Iterative Analysis. --; 3
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Foundations of Analysis; the Arithmetic of Whole, Rational, Irrational, and Complex Numbers
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The Continuum and Other Types of Serial Order; With an Introduction to Cantor's Transfinite Numbers. --
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Advanced Vector Analysis, With Application to Mathematical Physics
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A Comparison of the Competence in Algebra of the Grade IX Students of the Edmonton Public Schools in 1938 and 1959
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Modern Algebra. In Part a Development From Lectures by E. Artin and E. Noether; Translated From the 2d Rev. German Ed. by Fred Blum, With Revisions and Additions by the Author; 1
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Algebraic Analysis [microform]
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Basic Concepts in Algebra I
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Elementary Algegra
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Introduction to Logic and Sets
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Algebra Examination Papers for Admission to Harvard, Yale, Amherst, Dartmouth, Brown, and to the Mass. Institute of Technology, From June, 1878, to Sept. 1889 Inclusive
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A Key and Companion to the Rudimentary Algebra Forming an Extensive Repository of Solved Examples and Problems, in Illustration of the Various Expedients Necessary in Algebrical Operations by J. R. Yo
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Equations and Graphs; a Handbook of Algebraic Techniques
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On a Special Polyadic of Order N-p Which Can Be Derived From Any P Independent Vectors in an N-dimensional Space and Which Can Be Regarded as a Generalization of the Vector Product
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Algebraical Exercises and Examination Papers for Public School Leaving and Primary Examinations [microform]
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The Young Algebraist's Companion
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Elementary Algegra
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Recursive Analysis
This work has been selected by scholars as being culturally important and is part of the knowledge base of civilization as we know it.This work is in the public domain in the United States of America, and possibly other nations. Within the United States, you may freely copy and distribute this work, as no entity (individual or corporate) has a copyright on the body of the work.Scholars believe, and we concur, that this work is important enough to be preserved, reproduced, and made generally available to the public. To ensure a quality reading experience, this work has been proofread and republished using a format that seamlessly blends the original graphical elements with text in an easy-to-read typeface.We appreciate your support of the preservation process, and thank you for being an important part of keeping this knowledge alive and relevant.
![Algebraic Analysis [microform]](https://cdn.kingstone.com.tw/english/images/product/4289/9781013444289m.webp "Algebraic Analysis [microform]")
Algebraic Analysis [microform]
This work has been selected by scholars as being culturally important and is part of the knowledge base of civilization as we know it.This work is in the public domain in the United States of America, and possibly other nations. Within the United States, you may freely copy and distribute this work, as no entity (individual or corporate) has a copyright on the body of the work.Scholars believe, and we concur, that this work is important enough to be preserved, reproduced, and made generally available to the public. To ensure a quality reading experience, this work has been proofread and republished using a format that seamlessly blends the original graphical elements with text in an easy-to-read typeface.We appreciate your support of the preservation process, and thank you for being an important part of keeping this knowledge alive and relevant.
Advanced Algebra
Algebra is a sub-division of mathematics that involves elementary equation solving and study of abstractions. Advanced algebra or abstract algebra is the study of algebraic structures such as groups, rings, fields, vector spaces, lattices, etc. Algebraic structures that involve single binary operations are magma, group, semigroup, monoid and quasigroup. Fields, modules, vector spaces, lie algebra, lattice, Boolean algebra, etc. are all examples of algebraic structures that involve several operations. This book is a compilation of chapters that discuss the most vital concepts and emerging trends in the field of advanced algebra. Such selected concepts that redefine this discipline have been presented in this book. It will serve as a valuable source of reference for graduate and post graduate students as well as experts.
Algebra: Advanced Mathematics
Algebra is one of the major branches of mathematics which studies mathematical symbols and the rules used for handling these symbols. It deals with numerous concepts such as elementary equations and abstractions such as groups, rings and fields. There are two subdomains within algebra, namely, elementary algebra and abstract algebra. Elementary algebra is the basic part of algebra and it is used in different branches of mathematics, science, engineering, medicine and economics. Advanced mathematics is a major area in abstract algebra. This book provides comprehensive insights into the field of algebra. The various advancements in this discipline are glanced at and their applications as well as ramifications are looked at in detail. The extensive content of this book provides the readers with a thorough understanding of the subject.
Quick(er) Calculations
Finalist of the 2022 PROSE Awards How fast can you calculate? Would you like to be faster? This book presents the time honored tricks and tips of calculation, from a fresh perspective, to boost the speed at which you can add -- whether a couple of numbers, or columns so long an accountant may faint. Find out how to subtract, multiply, divide, and find square roots more quickly. What's more, this book gives suggestions for how to find answers that are "good enough" for tricky tasks like dividing by 17. It includes brand new ways to multiply and divide irrational numbers such as pi, e, the square root of 2, and the golden ratio. It has sections devoted to ancient mathematics, and the techniques we can borrow from previous and other cultures, in order to calculate more quickly. Examples, some serious, some fun, come from everyday life or from history -- like hot dog eating competitions, the Vatican's cricket team, the molecular weight of the molecule with the world's longest name, and the amount of people taken by Henry VIII to arguably history's biggest party, the Field of the Cloth of Gold. In an age of timed multiple-choice questions, the swifter you can sum, or rule out wrong answers, the better you will do. If you love to play with numbers, this book will be recreational reading. And if you ever wonder whether simple arithmetic problems can crop up in everyday life, this book provides a fresh perspective.
New Perspectives in Algebra, Topology and Categories
This book provides an introduction to some key subjects in algebra and topology. It consists of comprehensive texts of some hours courses on the preliminaries for several advanced theories in (categorical) algebra and topology. Often, this kind of presentations is not so easy to find in the literature, where one begins articles by assuming a lot of knowledge in the field. This volume can both help young researchers to quickly get into the subject by offering a kind of roadmap and also help master students to be aware of the basics of other research directions in these fields before deciding to specialize in one of them. Furthermore, it can be used by established researchers who need a particular result for their own research and do not want to go through several research papers in order to understand a single proof. Although the chapters can be read as self-contained chapters, the authors have tried to coordinate the texts in order to make them complementary. The seven chapters of this volume correspond to the seven courses taught in two Summer Schools that took place in Louvain-la-Neuve in the frame of the project Fonds d'Appui ? l'Internationalisation of the Universit矇 catholique de Louvain to strengthen the collaborations with the universities of Coimbra, Padova and Poitiers, within the Coimbra Group.
Topics in Commutative Ring Theory
Topics in Commutative Ring Theory is a textbook for advanced undergraduate students as well as graduate students and mathematicians seeking an accessible introduction to this fascinating area of abstract algebra. Commutative ring theory arose more than a century ago to address questions in geometry and number theory. A commutative ring is a set-such as the integers, complex numbers, or polynomials with real coefficients--with two operations, addition and multiplication. Starting from this simple definition, John Watkins guides readers from basic concepts to Noetherian rings-one of the most important classes of commutative rings--and beyond to the frontiers of current research in the field. Each chapter includes problems that encourage active reading--routine exercises as well as problems that build technical skills and reinforce new concepts. The final chapter is devoted to new computational techniques now available through computers. Careful to avoid intimidating theorems and proofs whenever possible, Watkins emphasizes the historical roots of the subject, like the role of commutative rings in Fermat's last theorem. He leads readers into unexpected territory with discussions on rings of continuous functions and the set-theoretic foundations of mathematics. Written by an award-winning teacher, this is the first introductory textbook to require no prior knowledge of ring theory to get started. Refreshingly informal without ever sacrificing mathematical rigor, Topics in Commutative Ring Theory is an ideal resource for anyone seeking entry into this stimulating field of study.
