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10964 books
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by Z. Michalewicz (Author), M. Michalewicz (Author)What is missing in most curricula - from elementary school all the way through to university education - is coursework focused on the development of problem-solving skills. Most students never learn how to think about solving problems. Besides being a lot of fun, a puzzle-based learning approach also does a remarkable job of convincing students that (a) science is useful and interesting, (b) the basic courses they take are relevant, (c) mathe...
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by Graham Bretherick (Author)Every hurt generates anger, even if we are not aware of it. Because we do not understand how common anger is to our everyday experience, we repress it instead of using it to help us. When anger is understood in its original purpose, we grasp how it may work for our benefit. This book provides a new understanding of anger and its valuable place in our lives. 'The first third of the book describes my understanding of anger from a Biblical perspective. The second par...
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by Dennis Barden (Author), Charles B. Thomas (Author)This invaluable book, based on the many years of teaching experience of both authors, introduces the reader to the basic ideas in differential topology. Among the topics covered are smooth manifolds and maps, the structure of the tangent bundle and its associates, the calculation of real cohomology groups using differential forms (de Rham theory), and applications such as the Poincaré-Hopf theorem relating the Euler number of a manifold and...
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by Dennis Barden (Author), Charles B. Thomas (Author)This invaluable book, based on the many years of teaching experience of both authors, introduces the reader to the basic ideas in differential topology. Among the topics covered are smooth manifolds and maps, the structure of the tangent bundle and its associates, the calculation of real cohomology groups using differential forms (de Rham theory), and applications such as the Poincaré-Hopf theorem relating the Euler number of a manifold and...
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by Paul Manneville (Author)This book is an introduction to the application of nonlinear dynamics to problems of stability, chaos and turbulence arising in continuous media and their connection to dynamical systems. With an emphasis on the understanding of basic concepts, it should be of interest to nearly any science-oriented undergraduate and potentially to anyone who wants to learn about recent advances in the field of applied nonlinear dynamics. Technicalities are, however, not completely ...
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by Bernard Dacorogna (Author)This book, containing more than 70 exercises with detailed solutions, is well designed for a course both at the undergraduate and graduate levels. Number of Pages: 242 Dimensions: 0.56 x 8.9 x 6.32 IN Publication Date: November 08, 2004
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by Fima C. Klebaner (Author)This book presents a concise treatment of stochastic calculus and its applications. It gives a simple but rigorous treatment of the subject including a range of advanced topics, it is useful for practitioners who use advanced theoretical results. It covers advanced applications, such as models in mathematical finance, biology and engineering.Self-contained and unified in presentation, the book contains many solved examples and exercises. It may be used as a textboo...
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by Richard Altschuler (Editor)This unique anthology has one primary goal: to inspire or motivate students to want to learn and use statistics. Through carefully selected readings by the founders of statistics and probability, contemporary statisticians, and well-known individuals in the arts, politics, and science, Dancing on the Tails of the Bell Curve provides readers with role models who have experienced joy from their use of statistics and concrete examples of how statistics shape almost ...
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by Ian Sheppard (Author)This book presents a set of activities using the computer program Geometry Expressions. The author's passion to provide students with engaging learning opportunities is evident throughout. The activities embrace investigative approaches and seek to enhance student learning through discovery and the use of computer technology. Geometry Expressions has two features that add to the genre of dynamic interactive geometry software, constraints and symbolics. The activities a...
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by J. Richard Hollos (Author), Stefan Hollos (Author)This book will help you learn combinatorics in the most effective way possible - through problem solving. It contains over 200 combinatorics problems with detailed solutions. Combinatorics is that part of mathematics that involves counting. It is therefore a fundamental part of math, and mastering it gives you wide reaching powers. The applications of combinatorics include: probability, cryptography, error correcting, games, music, and visu...
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by J. Richard Hollos (Author), Stefan Hollos (Author)This book will help you learn probability in the most effective way possible - through problem solving. It contains over 200 problems in discrete probability with detailed solutions for each. Most of the problems require very little mathematical background to solve. A good grasp of algebra is all that is required. Some prior exposure to probability or combinatorics will make things easier but the book has enough introductory material to cov...
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by J. Richard Hollos (Author), Stefan Hollos (Author)This book deals mainly with pattern counting problems. It is a continuation of our previous combinatorics problem book. There are 80 problems with detailed solutions, including 70 figures, many of which are examples of patterns. The book will teach you powerful methods for counting patterns. These methods should be in the toolbox of every combinatorialist. It also provides the means to generate patterns with programs that can be downloaded ...
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by Harry M. Markowitz (Author), G. Peter Todd (Author), William F. Sharpe (Foreword by)Front JacketIn 1952, Harry Markowitz published Portfolio Selection, a paper which revolutionized modern investment theory and practice. The paper proposed that, in selecting investments, the investor should consider both expected return and variability of return on the portfolio as a whole. Portfolios that minimized variance for a given expected return were demonstrated to be the most efficient. Markowitz f...
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by Jeff Kolby (Author), Derrick Vaughn (Author)Twenty-three GRE Math Tests The GRE math section is not easy. There is no quick fix that will allow you to "beat" the section. But GRE math is very learnable. If you study hard and master the techniques in this book, your math score will improve--significantly The GRE cannot be "beaten." But it can be mastered--through hard work, analytical thought, and by training yourself to think like a test writer. Many of the problems in this book are...
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by Denise Gaskins (Author), Keith Devlin (Foreword by)Transform your child's experience of math! Filled with stories and illustrations, Let's Play Math offers a practical, activity-filled exploration of what it means to learn math. A mixture of educational philosophy, inspiration, and coffee-chat wisdom. Bestselling author Denise Gaskins provides helpful tips for all families with children from preschool or high school, whether they are homeschooling, unschooling, or attending a traditional c...
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by Denise Gaskins (Author)Rescue your child from math phobia-by playing games You'll love these math games because they give your child a sturdy foundation for understanding multiplication and fractions. Help your child master the times tables and build mental math skills. Play with advanced concepts such as division, fractions, decimals, and multi-step calculations. Multiplication & Fractions features 25 kid-tested games, offering a variety of challenges for upper-elementary and middle ...
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by Ernst Schuberth (Author)First Steps in Proven Geometry provides teachers of Middle schoolers with inventive approaches to bring students to experiences of geometry before theories and formulas. The author is a longtime Waldorf teacher and so is well-grounded in hand-son approaches to math and geometry. Placing experience and drawing geometrical constructions before theory and abstract formulas gives young people a deeper understanding and confidence in geometry and their own understanding ...
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by Roy Mullins (Author)All the puzzles in this book take the form of number sequences and always some of the terms are missing.Sometimes the missing terms are at the end and the puzzle is to work out how the sequence continues.Sometimes there are gaps to fill within it.Logical thinking is needed to discover the hidden rules and the book systematically explains how to set about solving this intriguing type of puzzle. Number of Pages: 55 Dimensions: 0.24 x 8.98 x 6.96 IN Publication Date: May 3...
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by Leonhard Euler (Author), Chris Sangwin (Editor)2007 is the three hundredth anniversary of the birth of Leonhard Euler. As a result there is likely to be a resurgence of interest in him and of course his work. His Elements of Algebra is one of the first books to set out elementary algebra in the modern form we would recognize today. However, it is sufficiently different from most modern approaches to the subject to be interesting for contemporary readers. Indeed, the choices made for settin...
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by Alan R. Durden (Author)The life and work of the scientists who had units of measure named after them. Taking each scientist in chronological order, the book traces some of the key developments in physical science - astronomy, electricity and heat - during the 17th, 18th and 19th centuries, and shows how those units form a coherent system of measurements - the SI. Number of Pages: 490 Dimensions: 0.99 x 9.21 x 6.14 IN Publication Date: October 31, 2014
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by Brandon Royal (Author)The Little Green Math Book reads like a collection of math recipes to help us blend problems, principles, and approaches in creating our own lineup of splendid math cuisine. The book's four chapters include: (1) Basic Numeracy Ingredients, (2) Wonderful Math Recipes, (3) Favorite Numeracy Dishes, and (4) Special Math Garnishments. Along with 30 of the most fundamental, recurring math principles and rules, readers will find a three-tier system to rate the difficulty le...
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by Brandon Royal (Author)Fine-tune your numerical mindset with a quantitative review that serves as a tool for perceiving probability in a new way. Whether you're a high school student, college student, or a test-prep candidate, this book's wealth of explanations and insights makes it a perfect learning companion. Enjoy the benefits of your own short course in basic probability: *Be able to think conceptually by understanding how key problems "fit" within the main topics of probability, per...
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by Jaakko Hintikka (Author)Knowledge and Belief An Introduction to the Logic of the Two Notions by Jaakko Hintikka Prepared by Vincent F. Hendricks & John Symons In 1962 Jaakko Hintikka published Knowledge and Belief: An Introduction to the Logic of the Two Notions with Cornell University Press. Almost every paper or a book on epistemic and doxastic logic that has appeared since then has referred to this seminal work. Although many philosophers working in logic, epistemology, game-theory,...
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by Kenneth Kunen (Author)Mathematical logic grew out of philosophical questions regarding the foundations of mathematics, but logic has now outgrown its philosophical roots, and has become an integral part of mathematics in general. This book is designed for students who plan to specialize in logic, as well as for those who are interested in the applications of logic to other areas of mathematics. Used as a text, it could form the basis of a beginning graduate-level course. There are three ma...
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by F. Russo (Editor), J. Williamson (Editor)Causal inference is perhaps the most important form of reasoning in the sciences. A panoply of disciplines, ranging from epidemiology to biology, from econometrics to physics, make use of probability and statistics in order to infer causal relationships. However, the very foundations of causal inference are up in the air; it is by no means clear which methods of causal inference should be used, nor why they work when they do. This book brings philos...
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by Saharon Shelah (Author)An abstract elementary class is a class of structures of the same vocabulary (like a class of rings, or a class of fields), with a partial order that generalizes the relation "A is a substructure (or an elementary substructure) of B". The requirements are that the class is closed under isomorphism, and that isomorphic structures have isomorphic (generalized) substructures; we also require that our classes share some of the most basic properties of elementary classes,...
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by Saharon Shelah (Author)An abstract elementary class (AEC) is a class of structures of a fixed vocabulary satisfying some natural closure properties. These classes encompass the normal classes defined in model theory and natural examples arise from mathematical practice, e.g. in algebra not to mention first order and infinitary logics. An AEC is always endowed with a special substructure relation which is not always the obvious one. Abstract elementary classes provide one way out of the cul...
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by Gordon R. Burgin (Author)Welcome to the challenge of recreational mathematics. Puzzles are good for you The general consensus amongst scientists is that mental exercise improves mental performance. 'U-can-do' puzzles and problems have been designed to give your brain the necessary mental exercise. They will stimulate your thinking process while improving your concentration, IQ and consequently, your self-esteem. For the young, the puzzles will develop your logical reasoning and problem so...
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by Shoo Rayner (Author), Shoo Rayner (Illustrator)Archimedes had probably the most inventive mind in all history. His war machines beat the mighty Roman Navy. Marcus Claudius Marcellus was the Roman General who finally beat Archimedes. But Marcellus was a fan as well as a foe. The genius of Archimedes becomes clear as Marcellus tells his son why he admired the great man so much.Archimedes inventions are explained in a clear and fun way by award-winning author and illustrator, Shoo Rayner, who...
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by Shoo Rayner (Author), Shoo Rayner (Illustrator)This book brings geometry to life with Euclid explaining the principles of Geometry to his friends. Full of fun, explanation and even jokes, thei is the perfect introduction to a sometimes tricky subject.Euclid lived 2300 years ago in Alexandria, in northern Egypt. His was a brilliant mind. He devised a method of learning Geometry starting from the simplest idea - an Axiom - something we can all agree is self-evident. Euclid built argument upo...
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by Christine R. Draper (Author)In this book we present a comprehensive workbook of the various 11 Plus mathematics techniques in the C.E.M., GL Assessment and other examinations. All the maths needed from place value through to algebra is included. This book is divided into 30 chapters, each with an explanation of the technique and practice exercises. There is also a complementary 11 Plus Numerical Ability Short Test book. This makes it an ideal tuition tool for those preparing for this impor...
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by Tung Ken Lam (Author)This book by a long-time creator will appeal to enthusiasts of mathematics and puzzles as well as fans of modular origami. Over thirty elegant projects are absorbing to make and rewarding to assemble -- without glue or scissors. When finished, not only do the projects please the eye and stimulate the imagination, they have a bonus feature: they move, spin or change shape in unique and fascinating ways.All in one place, fully diagrammed -- clear step-by-step instruction...