- Table View
- List View
How to Bake Pi: An Edible Exploration of the Mathematics of Mathematics
by Eugenia ChengWhat is math? How exactly does it work? And what do three siblings trying to share a cake have to do with it? In How to Bake Pi, math professor Eugenia Cheng provides an accessible introduction to the logic and beauty of mathematics, powered, unexpectedly, by insights from the kitchen: we learn, for example, how the béchamel in a lasagna can be a lot like the number 5, and why making a good custard proves that math is easy but life is hard. Of course, it's not all about cooking; we'll also run the New York and Chicago marathons, take a closer look at St. Paul's Cathedral, pay visits to Cinderella and Lewis Carroll, and even get to the bottom of why we think of a tomato as a vegetable. At the heart of it all is Cheng's work on category theory, a cutting-edge "mathematics of mathematics," that is about figuring out how math works. This is not the math of our high school classes: seen through category theory, mathematics becomes less about numbers and formulas and more about how we know, believe, and understand anything, including whether our brother took too much cake.Many of us think that math is hard, but, as Cheng makes clear, math is actually designed to make difficult things easier. Combined with her infectious enthusiasm for cooking and a true zest for life, Cheng's perspective on math becomes this singular book: a funny, lively, and clear journey through a vast territory no popular book on math has explored before. How to Bake Pi offers a whole new way to think about a field all of us think we know; it will both dazzle the constant reader of popular mathematics and amuse and enlighten even the most hardened math-phobe.So, what is math? Let's look for the answer in the kitchen.
How to Be a Math Genius: Your Brilliant Brain and How to Train It (DK Train Your Brain)
by DKRefine your math skills and be well on your way to becoming a numbers whizz!Learn about the intriguing and wonderful world of mathematics, how your brain works to interpret numbers and shapes, and how to improve your math skills in this informative math book. This educational fact-filled guide to math will have you beaming with newfound knowledge. It includes: • Fun things to do, from brainteasers to puzzles • Clear, engaging text that demystifies math • Tips and techniques to help you boost their brainpower • Brand new biographies of pioneering mathematicians, such as Grace Hopper and Katherine Johnson • Lively illustrations that bring the topic to life and make the subject matter engaging for kids • Creative math exercises and activities put kids&’ skills to the test This informative educational book allows young readers to understand the basic ideas behind math. It not only teaches new math skills, but also provides them with greater confidence in their own ability to handle numbers and mathematical problems. How To Be A Math Genius puts the ideas into context to help children understand why math is useful and even exciting! Uncover the amazing sphere of algebra, puzzling primes, super sequences and special shapes. Challenge yourself with thrilling quizzes, solve dynamic puzzles and crack complex codes and inspirational geometrical illusions. Learn about the big names and even bigger brains who made mathematical history such as Pythagoras, Grace Hopper and Alan Turing. The books in the Train Your Brain series make complex subjects fun, accessible and exciting, and are perfect for any child! Journey through science subjects at home and have fun with clever activities! Other books in the series include Train Your Brain: How to be a Genius.
How to Be a Math Wizard (Careers for Kids)
by DKBring math to life with this exciting new math activity book for kids.With 30 activities and crafts that children can play their way through, this kids' book takes the fear out of math--and gives you the skills to become a math expert. Children will find out that being a mathematician isn't just about scrawling numbers on a dusty chalkboard--it's part of our everyday lives! How to Be a Math Wizard teaches kids to think like math pros as they ask mathematical questions and get hands-on with key math concepts. From calculation and numbers; to space, shape, and measure; all core curriculum math topics are covered in creative and engaging ways. This book invites kids to investigate math in a playful, hands-on way, using things from around the house: find out about perimeter by designing and building a mini house, practice multiplication through a game of bingo, sweeten probability through chocolate, and uncover the mystery of coordinates through a treasure map.If you like solving problems, making things, and learning facts, then this is the book for you, mathematician!
How to be a Quantitative Ecologist: The 'A to R' of Green Mathematics and Statistics
by Jason MatthiopoulosEcological research is becoming increasingly quantitative, yet students often opt out of courses in mathematics and statistics, unwittingly limiting their ability to carry out research in the future. This textbook provides a practical introduction to quantitative ecology for students and practitioners who have realised that they need this opportunity. The text is addressed to readers who haven't used mathematics since school, who were perhaps more confused than enlightened by their undergraduate lectures in statistics and who have never used a computer for much more than word processing and data entry. From this starting point, it slowly but surely instils an understanding of mathematics, statistics and programming, sufficient for initiating research in ecology. The book's practical value is enhanced by extensive use of biological examples and the computer language R for graphics, programming and data analysis. Key Features: Provides a complete introduction to mathematics statistics and computing for ecologists. Presents a wealth of ecological examples demonstrating the applied relevance of abstract mathematical concepts, showing how a little technique can go a long way in answering interesting ecological questions. Covers elementary topics, including the rules of algebra, logarithms, geometry, calculus, descriptive statistics, probability, hypothesis testing and linear regression. Explores more advanced topics including fractals, non-linear dynamical systems, likelihood and Bayesian estimation, generalised linear, mixed and additive models, and multivariate statistics. R boxes provide step-by-step recipes for implementing the graphical and numerical techniques outlined in each section. How to be a Quantitative Ecologist provides a comprehensive introduction to mathematics, statistics and computing and is the ideal textbook for late undergraduate and postgraduate courses in environmental biology.
How to Be Good at Math Workbook Grades 2-3 (DK How to Be Good at)
by DKUnleash your child&’s inner math genius and help them master math for Grades 2 and 3!Whether you enjoy math or not, it&’s an essential subject to understand. See how everything adds up with this fully illustrated home-study guide.Get inspired by numbers and see how mathematical explanations come to life with this engaging math book for kids! It includes: • Full color, with a clear layout. • Clear instructions that are easy for children to follow by themselves. • Answers that are given at the back of the book. • Practice questions and practical exercises to help expand your child&’s knowledge of the subject. Make math manageableHow to be Good at Math Grade 2-3 keeps the math simple and easy to understand! It comes packed with eye-catching illustrations and easy-to-follow instructions to teach kids everything they need to know about math. This brilliant visual math workbook is ideal for reinforcing classroom teaching. It helps kids understand what they&’ve learned in school and gives them extra math revision practice before an important test!Perfect for kids ages 7-9, this colorful math practice book covers all the key areas of the school curriculum for this level. It includes fractions, multiplication, divisio, measurement, geometry, coordinates, data handling and graphs. And there are answers at the back to check that you're on the right path.This engaging and clear workbook accompanies How to be Good at Math Grade 4-6, which covers ages 9-11 (Grades 4, 5, and 6).Discover How to be Good in other subjectsDK&’s successful How to be Good at... workbook series provides your child with the tools to learn how to look at the world around them and figure out how it works. There are more books to discover! Learn all about the influence of science and technology in the modern age with How to Be Good at Science, Technology, and Engineering.
How to Be Good at Math Workbook, Grades 4-6: The simplest–ever visual workbook (DK How to Be Good at)
by DKHelp your child learn and master grade 4, 5 and 6 math in no timeWhether you&’re good at math or not, it&’s an essential subject to understand. Luckily, you don&’t have to be a math genius to follow along with this fully illustrated home-study guide!Get inspired by numbers and see how mathematical explanations come to life with this engaging math book for kids! It includes: • Full color pages, with clear, and easy to comprehend layouts • Clear instructions that are easy for children to follow by themselves. • Answer guides at the back of the book • Practice questions and practical exercises to help expand your child&’s knowledge of the subject. Make math manageablePacked with eye-catching illustrations and easy-to-follow instructions, How to be Good at Math Grade 4-6 continues to keep the math simple and easy to understand for kids! This brilliant visual math workbook teaches them everything they need to know about math. Ideal for reinforcing classroom teaching, it helps kids understand what they&’ve learned in school and gives them extra math revision practice before an important test!Perfect for children ages 9-11, this colorful math practice book covers all the key areas of the school curriculum for this level. It includes working with fractions and decimal numbers, percentages, long multiplication and division, measurement, geometry, coordinates, statistics, probability and basic algebra. And there are answers at the back to check that you&’re on the right path.This engaging and clear workbook accompanies How to be Good at Math Grade 2-3, which covers ages 7-9 (Grades 2 and 3).Help your child get better in other topicsDK&’s successful How to be Good at... workbook series provides your child with the tools to learn how to look at the world around them and figure out how it works. There are more books to discover! Learn all about the influence of science and technology in the modern age with How to Be Good at Science, Technology, and Engineering.
How to Build a Modern Tontine: Algorithms, Scripts and Tips (Future of Business and Finance)
by Moshe Arye MilevskyThis open access book introduces the modern tontine and its applications in retirement and decumulation. Personal financial management in the later stages of life presents unique challenges, and renowned retirement planning expert Dr. Milevsky proposes the modern tontine as a solution. With the goal of guiding professionals and retirees in more efficient decumulation, the book demonstrates how to build a modern tontine. It is technically oriented, employing a cookbook format, featuring R code, and examining retirement planning through a statistical lens. This how-to guide, which is a sequel to his 2020 book “Retirement Income Recipes in R”, will be invaluable for retirement planning professionals and advisors, as well as for PhD scholars in retirement planning, quantitative finance, and related fields.This book is open access.
How to Calculate Quickly: Full Course in Speed Arithmetic (Dover Books on Mathematics)
by Henry StickerDo you want to double or triple the speed with which you calculate? How to Calculate Quickly is a tried and true method for helping you in the mathematics of daily life -- addition, subtraction, multiplication, division, and fractions. The author can awaken for you a faculty which is surprisingly dormant in accountants, engineers, scientists, businesspeople, and others who work with figures. This is "number sense" -- or the ability to recognize relations between numbers considered as whole quantities. Lack of this number sense makes it entirely possible for a scientist to be proficient in higher mathematics, but to bog down in the arithmetic of everyday life. This book teaches the necessary mathematical techniques that schools neglect to teach: Horizontal addition, left to right multiplication and division, etc. You will learn a method of multiplication so rapid that you'll be able to do products in not much more time than it would take to write the problem down on paper. This is not a collection of tricks that work in only a very few special cases, but a serious, capably planned course of basic mathematics for self-instruction. It contains over 9,000 short problems and their solutions for you to work during spare moments. Five or ten minutes spent daily on this book will, within ten weeks, give you a number sense that will double or triple your calculation speed.
How to Conduct Your Own Survey
by Priscilla Salant Don A. DillmanA nuts-and-bolts guide to conducting your own professional-quality surveys without paying professional fees. How can you gauge public support for a cause or test the market for a product or service? What are the best methods for validating opinions for use in apaper or dissertation? A well-documented survey is the answer. But what if you don't have thousands of dollars to commission one? N oproblem. How to Conduct Your Own Survey gives you everything you need to do it yourself! Without any prior training, you can learn expert techniques for conducting accurate, low-cost surveys. In step-by-step, down-to-earth language, Priscilla Salant and Don A. Dillman give you the tools you need to: Determine which type of survey is best for you Estimate the cost of your survey Conduct mail, telephone, and face-to-face surveys Draw accurate samples Write effective questionnaires Compile and report results Avoid common survey errors Find reliable outside assistance And much more
How to Count: An Introduction to Combinatorics, Second Edition
by R.B.J.T. Allenby Alan SlomsonEmphasizes a Problem Solving ApproachA first course in combinatoricsCompletely revised, How to Count: An Introduction to Combinatorics, Second Edition shows how to solve numerous classic and other interesting combinatorial problems. The authors take an easily accessible approach that introduces problems before leading into the theory involved. Although the authors present most of the topics through concrete problems, they also emphasize the importance of proofs in mathematics.New to the Second EditionThis second edition incorporates 50 percent more material. It includes seven new chapters that cover occupancy problems, Stirling and Catalan numbers, graph theory, trees, Dirichlet's pigeonhole principle, Ramsey theory, and rook polynomials. This edition also contains more than 450 exercises. Ideal for both classroom teaching and self-study, this text requires only a modest amount of mathematical background. In an engaging way, it covers many combinatorial tools, such as the inclusion-exclusion principle, generating functions, recurrence relations, and Polya's counting theorem.
How to Count
by Robert A. BeelerProviding a self-contained resource for upper undergraduate courses in combinatorics, this text emphasizes computation, problem solving, and proof technique. In particular, the book places special emphasis the Principle of Inclusion and Exclusion and the Multiplication Principle. To this end, exercise sets are included at the end of every section, ranging from simple computations (evaluate a formula for a given set of values) to more advanced proofs. The exercises are designed to test students' understanding of new material, while reinforcing a working mastery of the key concepts previously developed in the book. Intuitive descriptions for many abstract techniques are included. Students often struggle with certain topics, such as generating functions, and this intuitive approach to the problem is helpful in their understanding. When possible, the book introduces concepts using combinatorial methods (as opposed to induction or algebra) to prove identities. Students are also asked to prove identities using combinatorial methods as part of their exercises. These methods have several advantages over induction or algebra.
How to Count to Infinity (Little Ways to Live a Big Life #1)
by Marcus Du SautoyDo something amazing and learn a new skill thanks to the Little Ways to Live a Big Life books! Birds do it, bees do it, even educated fleas do it... Not falling in love, but counting. Animals and humans have been using numbers to navigate their way through the jungle of life ever since we all evolved on this planet. But this book will help you to do something that humans have only recently understood how to do: to count to regions that no animal has ever reached. By the end of this book you'll be able to count to infinity...and beyond.On our way to infinity we'll discover how the ancient Babylonians used their bodies to count to 60 (which gave us 60 minutes in the hour), how the number zero was only discovered in the 7th century by Indian mathematicians contemplating the void, why in China going into the red meant your numbers had gone negative and why numbers might be our best language for communicating with alien life.But for millennia contemplating infinity has sent even the greatest minds into a spin. Then at the end of the nineteenth century mathematicians discovered a way to think about infinity that revealed that it is a number that we can count. Not only that. They found that there are an infinite number of infinities, some bigger than others. Just using the finite neurons in your brain and the finite pages in this book, you'll have your mind blown discovering the secret of how to count to infinity.
How to Count to Infinity
by Marcus Du SautoyDo something amazing and learn a new skill thanks to the Little Ways to Live a Big Life books! Birds do it, bees do it, even educated fleas do it... Not falling in love, but counting. Animals and humans have been using numbers to navigate their way through the jungle of life ever since we all evolved on this planet. But this book will help you to do something that humans have only recently understood how to do: to count to regions that no animal has ever reached. By the end of this book you'll be able to count to infinity...and beyond.On our way to infinity we'll discover how the ancient Babylonians used their bodies to count to 60 (which gave us 60 minutes in the hour), how the number zero was only discovered in the 7th century by Indian mathematicians contemplating the void, why in China going into the red meant your numbers had gone negative and why numbers might be our best language for communicating with alien life.But for millennia contemplating infinity has sent even the greatest minds into a spin. Then at the end of the nineteenth century mathematicians discovered a way to think about infinity that revealed that it is a number that we can count. Not only that. They found that there are an infinite number of infinities, some bigger than others. Just using the finite neurons in your brain and the finite pages in this book, you'll have your mind blown discovering the secret of how to count to infinity.
How to Divide When There Isn't Enough: From Aristotle, the Talmud, and Maimonides to the Axiomatics of Resource Allocation (Econometric Society Monographs #62)
by William ThomsonHow to Divide When There Isn't Enough develops a rigorous yet accessible presentation of the state-of-the-art for the adjudication of conflicting claims and the theory of taxation. It covers all aspects one may wish to know about claims problems: the most important rules, the most important axioms, and how these two sets are related. More generally, it also serves as an introduction to the modern theory of economic design, which in the last twenty years has revolutionized many areas of economics, generating a wide range of applicable allocations rules that have improved people's lives in many ways. In developing the theory, the book employs a variety of techniques that will appeal to both experts and non-experts. Compiling decades of research into a single framework, William Thomson provides numerous applications that will open a large number of avenues for future research.
How to do Maths so Your Children Can Too: The essential parents' guide
by Naomi SaniDoes the sight of your child's maths homework fill you with dread? Do you look for any excuse when they ask you to explain equations, fractions or multiplication? Maths can often leave children - and parents - perplexed.How to do Maths so Your Children Can Too works through maths topics with a simple step-by-step approach, explaining the new ways of teaching maths that confuse so many parents. This book will show you how to:- Master 'number bonds' and 'number lines'- Divide by 'chunking'- Multiply using 'the grid method'- Work with fractions, percentages and ratios- Understand number and place valueBridging the gap between primary and secondary school - when children often struggle - and packed full of simple, accessible examples, this essential guide will banish your maths phobia and take the pain out of homework time.
How to Expect the Unexpected: The Science of Making Predictions and the Art of Knowing When Not To
by Kit Yates'Yates' writing is a beacon of clarity sorely needed in a complicated and confusing world... I'll be quoting from this book' Jim Al-KhaliliAre you more likely to become a professional footballer if your surname is Ball?· How can you be one hundred per cent sure you will win a bet?· Why did so many Pompeiians stay put while Mount Vesuvius was erupting?· How do you prevent a nuclear war?Ever since the dawn of human civilisation, we have been trying to make predictions about what's in store for us. We do this on a personal level, so that we can get on with our lives efficiently (should I hang my laundry out to dry, or will it rain?). But we also have to predict on a much larger scale, often for the good of our broader society (how can we spot economic downturns or prevent terrorist attacks?). For just as long, we have been getting it wrong. From religious oracles to weather forecasters, and from politicians to economists, we are subjected to poor predictions all the time. Our job is to separate the good from the bad. Unfortunately, the foibles of our own biology - the biases that ultimately make us human - can let us down when it comes to making rational inferences about the world around us. And that can have disastrous consequences. How to Expect the Unexpected will teach you how and why predictions go wrong, help you to spot phony forecasts and give you a better chance of getting your own predictions correct.
How to Expect the Unexpected: The Science of Making Predictions and the Art of Knowing When Not To
by Kit YatesA fascinating exploration of how we can make better, accessible, mathematically-informed predictions about the world around us.· Are you more likely to become a professional footballer if your surname is Ball?· Is winning the National Lottery not once, but twice really as unlikely as it sounds?· Why did so many Pompeiians stay put while Mount Vesuvius was erupting?· How do you prevent a nuclear war?Ever since the dawn of human civilisation, we have been trying to make predictions about what's in store for us. We do this on a personal level, so that we can get on with our lives efficiently (should I hang my laundry out to dry, or will it rain?). But we also have to predict on a much larger scale, often for the good of our broader society (how can we spot economic downturns or prevent terrorist attacks?). For just as long, we have been getting it wrong. From religious oracles to weather forecasters, and from politicians to economists, we are subjected to poor predictions all the time. Our job is to separate the good from the bad. Unfortunately, the foibles of our own biology - the biases that ultimately make us human - can let us down when it comes to making rational inferences about the world around us. And that can have disastrous consequences. How to Expect the Unexpected will teach you how and why predictions go wrong, help you to spot phony forecasts and give you a better chance of getting your own predictions correct.(P) 2023 Quercus Editions Limited
How to Expect the Unexpected: The Science of Making Predictions—and the Art of Knowing When Not To
by Kit YatesA &“vivid, wide-ranging, and delightful guide&” (bestselling author Tim Harford) for understanding how and why predictions go wrong, with practical tips to give you a better chance of getting them right How can you be 100 percent sure you will win a bet? Why did so many Pompeians stay put while Mount Vesuvius was erupting? Are you more likely to work in a kitchen if your last name is Baker? Ever since the dawn of human civilization, we have been trying to make predictions about what the world has in store for us. For just as long, we have been getting it wrong. In How to Expect the Unexpected, mathematician Kit Yates uncovers the surprising science that undergirds our predictions—and how we can use it to our advantage. From religious oracles to weather forecasters, and from politicians to economists, we are subjected to poor predictions all the time. Synthesizing results from math, biology, psychology, sociology, medicine, economic theory, and physics, Yates provides tools for readers to understand uncertainty and to recognize the cognitive biases that make accurate predictions so hard to come by. This book will teach you how and why predictions go wrong, help you to spot phony forecasts, and give you a better chance of getting your own predictions correct.
How to Gamble If You Must: Inequalities for Stochastic Processes (Dover Books on Mathematics)
by Leonard J. Savage Prof. William Sudderth Lester E. Dubins Prof. David GilatThis classic of advanced statistics is geared toward graduate-level readers and uses the concepts of gambling to develop important ideas in probability theory. The authors have distilled the essence of many years' research into a dozen concise chapters. "Strongly recommended" by the Journal of the American Statistical Association upon its initial publication, this revised and updated edition features contributions from two well-known statisticians that include a new Preface, updated references, and findings from recent research. Following an introductory chapter, the book formulates the gambler's problem and discusses gambling strategies. Succeeding chapters explore the properties associated with casinos and certain measures of subfairness. Concluding chapters relate the scope of the gambler's problems to more general mathematical ideas, including dynamic programming, Bayesian statistics, and stochastic processes.
How to Guard an Art Gallery: And Other Discrete Mathematical Adventures
by T.S. MichaelAn “accessible and engaging” tool for understanding the branch of mathematics that is so crucial to modern computer science, using real-life problems (Mathematical Reviews).What is the maximum number of pizza slices one can get by making four straight cuts through a circular pizza? How does a computer determine the best set of pixels to represent a straight line on a computer screen? How many people at a minimum does it take to guard an art gallery?Discrete mathematics has the answer to these—and many other—questions of picking, choosing, and shuffling. T. S. Michael’s gem of a book brings this vital but tough-to-teach subject to life using examples from the real world and popular culture. Each chapter uses one problem—such as slicing a pizza—to detail key concepts about counting numbers and arranging finite sets. Michael takes a different perspective in tackling each of eight problems and explains them in differing degrees of generality, showing in the process how the same mathematical concepts appear in varied guises and contexts. In doing so, he imparts a broader understanding of the ideas underlying discrete mathematics and helps readers appreciate and understand mathematical thinking and discovery.This book explains the basic concepts of discrete mathematics and demonstrates how to apply them in largely nontechnical language. The explanations and formulas can be grasped with a basic understanding of linear equations.
How to Guard an Art Gallery and Other Discrete Mathematical Adventures
by T.S. MichaelWhat is the maximum number of pizza slices one can get by making four straight cuts through a circular pizza? How does a computer determine the best set of pixels to represent a straight line on a computer screen? How many people at a minimum does it take to guard an art gallery?Discrete mathematics has the answer to these—and many other—questions of picking, choosing, and shuffling. T. S. Michael's gem of a book brings this vital but tough-to-teach subject to life using examples from real life and popular culture. Each chapter uses one problem—such as slicing a pizza—to detail key concepts about counting numbers and arranging finite sets. Michael takes a different perspective in tackling each of eight problems and explains them in differing degrees of generality, showing in the process how the same mathematical concepts appear in varied guises and contexts. In doing so, he imparts a broader understanding of the ideas underlying discrete mathematics and helps readers appreciate and understand mathematical thinking and discovery.This book explains the basic concepts of discrete mathematics and demonstrates how to apply them in largely nontechnical language. The explanations and formulas can be grasped with a basic understanding of linear equations.
How to Integrate It: A Practical Guide to Finding Elementary Integers
by Seán M. StewartWhile differentiating elementary functions is merely a skill, finding their integrals is an art. This practical introduction to the art of integration gives readers the tools and confidence to tackle common and uncommon integrals. After a review of the basic properties of the Riemann integral, each chapter is devoted to a particular technique of elementary integration. Thorough explanations and plentiful worked examples prepare the reader for the extensive exercises at the end of each chapter. These exercises increase in difficulty from warm-up problems, through drill examples, to challenging extensions which illustrate such advanced topics as the irrationality of π and e, the solution of the Basel problem, Leibniz's series and Wallis's product. The author's accessible and engaging manner will appeal to a wide audience, including students, teachers and self-learners. The book can serve as a complete introduction to finding elementary integrals, or as a supplementary text for any beginning course in calculus. A systematic introduction to integration, containing many fully worked examples to demonstrate how the techniques are applied in practice Contains more than 500 exercises ranging in difficulty, from warm-ups to challenging extensions Accessible and engaging, this book will be of interest to students, teachers and self-learners.
How to Label a Graph (SpringerBriefs in Mathematics)
by Gary Chartrand Cooroo Egan Ping ZhangThis book depicts graph labelings that have led to thought-provoking problems and conjectures. Problems and conjectures in graceful labelings, harmonious labelings, prime labelings, additive labelings, and zonal labelings are introduced with fundamentals, examples, and illustrations. A new labeling with a connection to the four color theorem is described to aid mathematicians to initiate new methods and techniques to study classical coloring problems from a new perspective. Researchers and graduate students interested in graph labelings will find the concepts and problems featured in this book valuable for finding new areas of research.
How to Lie with Statistics
by Darrell Huff Irving GeisA 1954 classic that continues to dispel false beliefs and inform the statistically naive. Huff's direct and witty style exposes how advertisers, government and the media mislead their audiences through the misuse of statistics. Huff then explains how the reader can see through the smoke and mirrors to get to the real meaning-- if any-- of what is presented. Annotation c. by Book News, Inc., Portland, Or.
How to Lie with Statistics (Pelican Ser.)
by Darrell Huff Irving GeisOver Half a Million Copies Sold--an Honest-to-Goodness Bestseller Darrell Huff runs the gamut of every popularly used type of statistic, probes such things as the sample study, the tabulation method, the interview technique, or the way the results are derived from the figures, and points up the countless number of dodges which are used to full rather than to inform.