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Author
Pub. Date
2014.
Appears on list
Description
"In How Not to Be Wrong, Jordan Ellenberg shows us that math isn't confined to abstract incidents that never occur in real life, but rather touches everything we do--the whole world is shot through with it. Math allows us to see the hidden structures underneath the messy and chaotic surface of our world. It's a science of not being wrong, hammered out by centuries of hard work and argument. Armed with the tools of mathematics, we can see through to...
Author
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"With colorful photographs and interactive examples, Bruce Goldstone introduces children to the ideas of something being possible, probable, or impossible. Each spread features an easy-to-understand, fun scenario such as dice rolling and bowling, with questions about probable outcomes and simple explanations. In the vein of GREAT ESTIMATIONS, this is a perfect book for getting across important math concepts in a fun way"--
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Series
Description
"Algebra as a hands-on subject? With this helpful resource, you can simplify equations using pennies and nickels, use aluminum foil to multiply polynomials (the FOIL method), create coordinate graphs with candy, examine exponential decay functions with a bouncy ball and much more. Junk Drawer Algebra proves that you don't need high-tech equipment to comprehend math concepts--just what you can find around the house or in your recycling bin. Each of...
Author
Description
As a mathematician, philosopher, logician, historian, socialist, pacifist, and social critic, Bertrand Russell is noted for his "revolt against idealism" in Britain in the early 20th century, as well as his pacifist activism during WWI, a campaign against Adolf Hitler and later the United States' involvement in the Vietnam War. In addition to his political activism, he is considered to be one of the founders of analytic philosophy, receiving the Nobel...
Author
Description
The frustrations book shows several ways to solve many math problems. These would include factoring binomials and polynomials, solving quadratic equations, work and other story problems, such as distance, rate and time, plus trig relationships and everyday math questions. You will enjoy the 45-day road trip analyzing many questions to be solved as you ride down and up the east coast.
Author
Description
CALCULUS For the Practical Man by J. E. THOMPSON. Originally published in 1931. PREFACE: THIS book on simplified calculus is one of a series designed by the author and publisher for the reader with an interest in the meaning and simpler technique of mathematical science, and for those who wish to obtain a practical mastery of some of the more usual and directly useful branches of the science without the aid of a teacher. Like the other books in the...
Author
Description
Chewing gum has been around for thousands of years. But bubblegum has a more recent history. Many people think that bubblegum and chewing gum are the same thing when in fact, they are quite different! Learn about the fascinating history of gum as you practice addition and subtraction! This math reader builds literacy skills and math content knowledge, combining informational text, problem-solving, and real-world connections to help students explore...
Author
Pub. Date
2013.
Description
"Simon Singh, author of the bestsellers Fermat's Enigma, The Code Book, and The Big Bang, offers fascinating new insights into the celebrated television series The Simpsons: That the show drip-feeds morsels of number theory into the minds of its viewers--indeed, that there are so many mathematical references in the show, and in its sister program, Futurama, that they could form the basis of an entire university course. Recounting memorable episodes...
Author
Description
Esta obra tiene su origen en los cursos de Matemáticas Discretas y Lógica Matemática ofrecidos por el autor en los programas de Ingeniería de Sistemas y Matemáticas de la Universidad del Norte (Colombia). La primera parte trata sobre el cálculo proposicional y presenta una introducción a la lógica de primer orden. La segunda parte del texto está dedicada al sistema axiomático de Zermelo - Fränkel para la teoría de conjuntos. Un aspecto...
Author
Description
Coherent treatment provides comprehensive view of basic methods and results of the combinatorial study of finite set systems. The Clements-Lindstrom extension of the Kruskal-Katona theorem to multisets is explored, as is the Greene-Kleitman result concerning k-saturated chain partitions of general partially ordered sets. Connections with Dilworth's theorem, the marriage problem, and probability are also discussed. Each chapter ends with a helpful...
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Recursive analysis develops natural number computations into a framework appropriate for real numbers. This text is based upon primary recursive arithmetic and presents a unique combination of classical analysis and intuitional analysis. Written by a master in the field, it is suitable for graduate students of mathematics and computer science and can be read without a detailed knowledge of recursive arithmetic. Introductory chapters on recursive convergence...
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Description
What sort of mathematics do I need for computer science? In response to this frequently asked question, a pair of professors at the University of California at San Diego created this text. Its sources are two of the university's most basic courses: Discrete Mathematics, and Mathematics for Algorithm and System Analysis. Intended for use by sophomores in the first of a two-quarter sequence, the text assumes some familiarity with calculus. Topics include...
Author
Description
Tournaments, in this context, are directed graphs ― an important and interesting topic in graph theory. This concise volume collects a substantial amount of information on tournaments from throughout the mathematical literature. Suitable for advanced undergraduate students of mathematics, the straightforward treatment requires a basic familiarity with finite mathematics. The fundamental definitions and results appear in the earlier sections, and...
Author
Description
This concise text offers an introduction to discrete mathematics for undergraduate students in computer science and mathematics. Mathematics educators consider it vital that their students be exposed to a course in discrete methods that introduces them to combinatorial mathematics and to algebraic and logical structures focusing on the interplay between computer science and mathematics. The present volume emphasizes combinatorics, graph theory with...
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