Showing results for "john haigh"
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2021
EN
This fascinating book explores the mathematics involved in all your favourite sports.The Hidden Mathematics of Sport takes a unique and fascinating look at sport by exploring the mathematics behind the action. You'll discover the best tactics for taking a penalty, the pros and cons of being a consistent golfer, the surprising connection between American football and cricket, the quirky history of league tables, the unusual location of England's earliest 'football' ...
Probability: A Very Short Introduction
A Very Short Introduction
- Series -
- Very Short Introductions
2012
EN
Making good decisions under conditions of uncertainty - which is the norm - requires a sound appreciation of the way random chance works. As analysis and modelling of most aspects of the world, and all measurement, are necessarily imprecise and involve uncertainties of varying degrees, the understanding and management of probabilities is central to much work in the sciences and economics.In this Very Short Introduction, John Haigh introduces the ideas of probability and different philosoph...
Taking Chances
Winning with Probability
1999
EN
What are the odds against winning the Lottery, making money in a casino, or backing the right horse? Every day, people make judgements on these matters and face other decisions that rest on their understanding of probability: buying insurance, following medical advice, carrying an umbrella. Yet many of us have a frightening ignorance of how probability works. Taking Chances presents an entertaining and fascinating exploration of probability, revealing traps and fallacies in the fi...
- Series -
- Mathematics and Statistics (R0)
2019
EN
How does mathematics impact everyday events? Through concrete examples from business, sport, games, computing, and society, this book explores the mathematics underpinning our everyday lives.The examples covered in the book include game shows, internet search engines, mortgage payments, drug testing, soccer tournaments, social inequality, voting, and much more. Throughout, the reader's mathematical knowledge is broadened with new topics such as differential equations, eigenvalues o...
- Series -
- Mathematics and Statistics (R0)
2016
EN
How does mathematics impact everyday events? The purpose of this book is to show a range of examples where mathematics can be seen at work in everyday life.From money (APR, mortgage repayments, personal finance), simple first and second order ODEs, sport and games (tennis, rugby, athletics, darts, tournament design, soccer, snooker), business (stock control, linear programming, check digits, promotion policies, investment), the social sciences (voting methods, Simpson’s Paradox, dr...
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- Mathematics and Statistics (R0)
2013
EN
The purpose of this book is to provide a sound introduction to the study of real-world phenomena that possess random variation. It describes how to set up and analyse models of real-life phenomena that involve elements of chance. Motivation comes from everyday experiences of probability, such as that of a dice or cards, the idea of fairness in games of chance, and the random ways in which, say, birthdays are shared or particular events arise.Applications include branching processes...
- Series -
- Mathematics and Statistics (R0)
2013
EN
The purpose of this book is to provide a sound introduction to the study of real-world phenomena that possess random variation. It describes how to set up and analyse models of real-life phenomena that involve elements of chance. Motivation comes from everyday experiences of probability, such as that of a dice or cards, the idea of fairness in games of chance, and the random ways in which, say, birthdays are shared or particular events arise.Applications include branching processes...
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Objectivity
A Very Short Introduction
- Series -
- Very Short Introductions
2012
EN
- Is objectivity possible? - Can there be objectivity in matters of morals, or tastes? - What would a truly objective account of the world be like? - Is everything subjective, or relative? - Are moral judgments objective or culturally relative? Objectivity is both an essential and elusive philosophical concept. An account is generally considered to be objective if it attempts to capture the nature of the object studied without judgement of a conscious entity or subject. Objectivity stands ...
Dreaming
A Very Short Introduction
- Series -
- Very Short Introductions
2005
EN
What is dreaming, and what causes it? Why are dreams so strange and why are they so hard to remember? Replacing dream mystique with modern dream science, J. Allan Hobson provides a new and increasingly complete picture of how dreaming is created by the brain. Focusing on dreaming to explain the mechanisms of sleep, this book explores how the new science of dreaming is affecting theories in psychoanalysis, and how it is helping our understanding of the causes of mental illness. J. Allan Hob...
Documentary Film
A Very Short Introduction
- Series -
- Very Short Introductions
2007
EN
Accessible
Documentary film can encompass anything from Robert Flaherty's pioneering ethnography Nanook of the North to Michael Moore's anti-Iraq War polemic Fahrenheit 9/11, from Dziga Vertov's artful Soviet propaganda piece Man with a Movie Camera to Luc Jacquet's heart-tugging wildlife epic March of the Penguins. In this concise, crisply written guide, Patricia Aufderheide takes readers along the diverse paths of documentary history and charts the lively, often ...
Memory
A Very Short Introduction
- Series -
- Very Short Introductions
2008
EN
Why do we remember events from our childhood as if they happened yesterday, but not what we did last week? Why does our memory seem to work well sometimes and not others? What happens when it goes wrong? Can memory be improved or manipulated, by psychological techniques or even 'brain implants'? How does memory grow and change as we age? And what of so-called 'recovered' memories? This book brings together the latest research in neuroscience and psychology, and weaves in case-studies, anec...
Symmetry
A Very Short Introduction
- Series -
- Very Short Introductions
2013
EN
In the 1800s mathematicians introduced a formal theory of symmetry: group theory. Now a branch of abstract algebra, this subject first arose in the theory of equations. Symmetry is an immensely important concept in mathematics and throughout the sciences, and its applications range across the entire subject. Symmetry governs the structure of crystals, innumerable types of pattern formation, how systems change their state as parameters vary; and fundamental physics is governed by symmetries...










