In The Perfect Bet, mathematician and award-winning writer Adam Kucharski tells the astonishing story of how the experts have succeeded, revolutionizing mathematics and science in the process. The house can seem unbeatable. Kucharski shows us just why it isn't. Even better, he demonstrates how the search for the perfect bet has been crucial for the scientific pursuit of a better world.

    This is done in a way that is not only easy to understand, but is actually fun! Professors and engineers, with high school and college students following closely, comprise the largest percentage of our readers. It is a must-have for anyone interested in music, mathematics, physics, engineering, or complex science. Dr. Yoichiro Nambu, 2008 Nobel Prize Winner in Physics, served as a senior adviser to the English version of Who is Fourier? A Mathematical Adventure.

    In the four main sections of the book, Stein tells the stories of the mathematical thinkers who discerned some of the most fundamental aspects of our universe. From their successes and failures, delusions, and even duels, the trajectories of their innovations—and their impact on society—are traced in this fascinating narrative. Quantum mechanics, space-time, chaos theory and the workings of complex systems, and the impossibility of a "perfect" democracy are all here. Stein's book is both mind-bending and practical, as he explains the best way for a salesman to plan a trip, examines why any thought you could have is imbedded in the number π , and—perhaps most importantly—answers one of the modern world's toughest questions: why the garage can never get your car repaired on time.Friendly, entertaining, and fun, How Math Explains the World is the first book by one of California's most popular math teachers, a veteran of both "math for poets" and Princeton's Institute for Advanced Studies. And it's perfect for any reader wanting to know how math makes both science and the world tick.

    The Deals of Warren Buffett - Volume 1 charts the series of investments that made up that journey. In revealing detail, and with a lucid descriptive style, experienced author and investor Glen Arnold explains Buffett's thinking behind these investment deals and shows how his cumulative returns compounded his wealth over time. In this formative period, from 1941-78, Buffett developed and honed the investment philosophy that would lead him to become so successful as his career progressed. But it was not all plain sailing - Buffett made mistakes along the way - and Arnold shows how Buffett learned through success and failure how to select companies worth backing. Arnold also includes insightful 'learning points' at the end of each chapter, which reveal how investors can learn from the craft of Warren Buffett to improve their own investing. Investments featured in this first volume include: GEICO, American Express, Disney, Berkshire Hathaway, See's Candies, and The Washington Post. With stories and analysis drawn from decades of investing experience, join Glen Arnold and delve deeper in The Deals of Warren Buffett!

    They can sink whole economies, and have the potential to crash the entire global financial system. Yet they are beyond regulation. We should be very afraid.' New Statesman, 2006 What is a hedge fund and what do hedgies actually do? How are the staggering fees in the hedge industry calculated? And are the managers and the funds worth it? A true entrepreneur, Lars Kroijer was a leading hedge fund manager and founded his own hedge fund, Holte Capital in 2002. In 2008, just before the crash he shut down the fund and returned the external capital to the remaining investors. This is the story of the life of a hedge fund. It charts the interminable rise of Holte Capital from 2002 to 2008, explaining what it was like to run a hedge fund in a period where the industry went from relative obscurity to become something everyone wanted to discuss. Detailing the practices, excesses, tricks and tenacity of the hedge fund industry, Money Mavericks shines the light on the incredible inside workings of hedge funds. This book will appeal to those who are familiar with the hedge fund industry, but also for those who want to know what the fuss is about.

    

    The success of the first five editions of Global Business Today has been based in part upon the incorporation of leading edge research into the text, the use of the up-to-date examples and statistics to illustrate global trends and enterprise strategy, and the discussion of current events within the context of the appropriate theory. Our research has shown that students and instructors alike enjoy the interesting, informative, and accessible writing style of GBT - so much so that the writing has become Charles Hill's trademark. In addition to boxed material which provides deep illustrations in every chapter, Hill carefully weaves interesting anecdotes into the narrative of the text to engage the reader.

    Through a series of easy-to-follow steps and powerful strategies, Blanchard and Bowles show how anyone can create lasting wealth. By focusing on concepts like commitment, intensity, purpose, and even fun, the authors have crafted a totally new--and irresistible--paradigm for unlimited success.Written in the parable style of their previous books, Raving Fans and Gung Ho!., which were Business Week, New York Times, and Wall Street Journal business bestsellers, Big Bucks! introduces Len, who doesn't just want more money--he wants to be a millionaire. Under the direction and guidance of a group of mentors, Len must overcome three challenges on his way to attaining more wealth than he ever dreamed possible. Len learns that these three tests can be undertaken by any individual or organization in the pusuit of big bucks. And he also sees that while making big money, he can accomplish even more valuable achievements by being generous with his time, talents, and prosperity.Packed with practical advice, Big Bucks! is a must-read for any individual or business professional seeking wealth. It's destined to become one of the major money books in the twenty-first century.

    Haskell emerged in the last decade as a standard for lazy functional programming, a programming style where arguments are evaluated only when the value is actually needed. Haskell is a marvellous demonstration tool for logic and maths because its functional character allows implementations to remain very close to the concepts that get implemented, while the laziness permits smooth handling of infinite data structures.This book does not assume the reader to have previous experience with either programming or construction of formal proofs, but acquaintance with mathematical notation, at the level of secondary school mathematics is presumed. Everything one needs to know about mathematical reasoning or programming is explained as we go along. After proper digestion of the material in this book the reader will be able to write interesting programs, reason about their correctness, and document them in a clear fashion. The reader will also have learned how to set up mathematical proofs in a structured way, and how to read and digest mathematical proofs written by others.

    In this new, innovative overview textbook, the authors put special emphasis on the deep ideas of mathematics, and present the subject through lively and entertaining examples, anecdotes, challenges and illustrations, all of which are designed to excite the student's interest. The underlying ideas include topics from number theory, infinity, geometry, topology, probability and chaos theory. Throughout the text, the authors stress that mathematics is an analytical way of thinking, one that can be brought to bear on problem solving and effective thinking in any field of study.

    The first half of the book deals with classical physical optics; the second principally with the quantum nature of light. Chapters 1 and 2 treat the propagation of light waves, including the concepts of phase and group velocities, and the vectorial nature of light. Chapter 3 applies the concepts of partial coherence and coherence length to the study of interference, and Chapter 4 takes up multiple-beam interference and includes Fabry-Perot interferometry and multilayer-film theory. Diffraction and holography are the subjects of Chapter 5, and the propagation of light in material media (including crystal and nonlinear optics) are central to Chapter 6. Chapters 7 and 8 introduce the quantum theory of light and elementary optical spectra, and Chapter 9 explores the theory of light amplification and lasers. Chapter 10 briefly outlines ray optics in order to introduce students to the matrix method for treating optical systems and to apply the ray matrix to the study of laser resonators.Many applications of the laser to the study of optics are integrated throughout the text. The author assumes students have had an intermediate course in electricity and magnetism and some advanced mathematics beyond calculus. For classroom use, a list of problems is included at the end of each chapter, with selected answers at the end of the book.

    Traditional mathematics teaching is largely about solving exactly stated problems exactly, yet life often hands us partly defined problems needing only moderately accurate solutions. This engaging book is an antidote to the rigor mortis brought on by too much mathematical rigor, teaching us how to guess answers without needing a proof or an exact calculation.In Street-Fighting Mathematics, Sanjoy Mahajan builds, sharpens, and demonstrates tools for educated guessing and down-and-dirty, opportunistic problem solving across diverse fields of knowledge--from mathematics to management. Mahajan describes six tools: dimensional analysis, easy cases, lumping, picture proofs, successive approximation, and reasoning by analogy. Illustrating each tool with numerous examples, he carefully separates the tool--the general principle--from the particular application so that the reader can most easily grasp the tool itself to use on problems of particular interest. Street-Fighting Mathematics grew out of a short course taught by the author at MIT for students ranging from first-year undergraduates to graduate students ready for careers in physics, mathematics, management, electrical engineering, computer science, and biology. They benefited from an approach that avoided rigor and taught them how to use mathematics to solve real problems.Street-Fighting Mathematics will appear in print and online under a Creative Commons Noncommercial Share Alike license.

    A unifying framework uses a few core principles to organize readers' thinking then examines the models as real-world scenarios from a practitioner's perspective. By analyzing these applications, readers develop the critical-thinking and problem-solving skills necessary to respond to challenging situations in their future careers. Introduction: Why Study Financial Markets and Institutions?; Overview of the Financial System. Fundamentals of Financial Markets: What Do Interest Rates Mean and What Is Their Role in Valuation?; Why Do Interest Rates Change?; How Do Risk and Term Structure Affect Interest Rates?; Are Financial Markets Efficient? Central Banking and the Conduct of Monetary Policy: Structure of Central Banks and the Federal Reserve System; Conduct of Monetary Policy: Tools, Goals, Strategy, and Tactics. Financial Markets: The Money Markets; The Bond Market; The Stock Market; The Mortgage Markets; The Foreign Exchange Market; The International Financial System. Fundamentals of Financial Institutions: Why Do Financial Institutions Exist?; What Should Be Done About Conflicts of Interest? A Central Issue in Business Ethics. The Financial Institutions Industry: Banking and the Management of Financial Institutions; Commercial Banking Industry: Structure and Competition; Savings Associations and Credit Unions; Banking Regulation; The Mutual Fund Industry; Insurance Companies and Pension Funds; Investment Banks, Security Brokers and Dealers, and Venture Capital Firms. The Management of Financial Institutions: Risk Management in Financial Institutions; Hedging with Financial Derivatives. On the Web: Finance Companies. For all readers interested in financial markets and institutions.

    Today Nash's beautiful math has become a universal language for research in the social sciences and has infiltrated the realms of evolutionary biology, neuroscience, and even quantum physics. John Nash won the 1994 Nobel Prize in economics for pioneering research published in the 1950s on a new branch of mathematics known as game theory. At the time of Nash's early work, game theory was briefly popular among some mathematicians and Cold War analysts. But it remained obscure until the 1970s when evolutionary biologists began applying it to their work. In the 1980s economists began to embrace game theory. Since then it has found an ever expanding repertoire of applications among a wide range of scientific disciplines. Today neuroscientists peer into game players' brains, anthropologists play games with people from primitive cultures, biologists use games to explain the evolution of human language, and mathematicians exploit games to better understand social networks. A common thread connecting much of this research is its relevance to the ancient quest for a science of human social behavior, or a Code of Nature, in the spirit of the fictional science of psychohistory described in the famous Foundation novels by the late Isaac Asimov. In A Beautiful Math, acclaimed science writer Tom Siegfried describes how game theory links the life sciences, social sciences, and physical sciences in a way that may bring Asimov's dream closer to reality.