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An Introduction to Error Analysis: The Study of Uncertainties in Physical Measurements 2nd Edition
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- ISBN-109780935702750
- ISBN-13978-0935702750
- Edition2nd
- PublisherUniversity Science Books
- Publication dateAugust 1, 1996
- LanguageEnglish
- Dimensions7.25 x 0.75 x 10.25 inches
- Print length327 pages
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Score a hit! The book reveals the exceptional skill of the author as lecturer and teacher. --The Physics Teacher
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Product details
- ASIN : 093570275X
- Publisher : University Science Books; 2nd edition (August 1, 1996)
- Language : English
- Paperback : 327 pages
- ISBN-10 : 9780935702750
- ISBN-13 : 978-0935702750
- Item Weight : 1.34 pounds
- Dimensions : 7.25 x 0.75 x 10.25 inches
- Best Sellers Rank: #573,475 in Books (See Top 100 in Books)
- #219 in Physics (Books)
- #17,210 in Unknown
- Customer Reviews:
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This excellent book gives an elementary overview of the techniques of error analysis that touches on topics such as uncertainty, propagation of errors, and systematic error. Readers will only require a rudimentary background in mathematics and statistics in order to read and study it. Numerous "quick" practice exercises are embedded in the main text, giving readers immediate challenges to their understanding as they read the text. Problem sets accompany each chapter, and they reflect the kinds of problems that one would encounter in real practice.
Error analysis (uncertainty quantification) is certainly the most important activity behind any kind of scientific research and mathematical and simulation modeling. The comparison of results of models to empirical data cannot be done meaningfully without the tools outlined in this book and others. It is therefore very disheartening to find, as the reviewer has on numerous occasions, that any cognizance of errors or uncertainties in modeling and experimental efforts is completely absent. In some contexts, such as research on medical devices and national defense, this omission can be extremely dangerous and actually cause loss of life. The origins of why the practice of error analysis has been forgotten or omitted is unknown, but those individuals who do would gain considerably by a careful study of this book. It would be the most important refresher course that they could take in their professional careers.
John Taylor is not only a great author but also a great teacher! I'm not exaggerating when I say that he is probably one of the top 3 physics teachers/book authors I've come across.
This book is perfect for self-study. The author gives answers to all the odd number chapter ending problems. In addition, all the answers are given to the "Quick Check" problems provided as you work thru a chapter.
Topics include: Estimating Uncertainty, Significant Figures, Comparison of Measured and Accepted Values, Propagating Uncertainties in Calculations, Statistical Analysis of Random Uncertainties, Normal Distributions, Gauss' Function, Standard Deviations, Confidence Levels, Chauvenet's Criterion for Rejecting Data, Weighted Averages, Graphical Analysis and the Least Squares Method for Determining the Best Straight Line thru a Set of Data along with how to Determine Uncertainty in Slope and Y-Intercept. Also covered are topics in Covariance and Correlation, Binomial and Poisson Distributions, and the Chi-Squared Test.
Once again, a great book describing how to handle uncertainties in data. Especially valuable for people interested in physics, chemistry, and engineering lab courses.
The book is divided into two parts. The first few chapters in Part 1 is somewhat elementary. Everything comes together when it comes to the chapter on normal distribution. I guess some people might find the progress of the book a bit slow. On the other hand, I think that even a high school physics student can grab the book and learn how to do error analysis for their experiments by reading the first few chapters. I think that it is a great arrangement as error analysis should be introduced early in physics education. Error analysis is very often an overlooked topic. This book is a gem for physics students.
Clear concise explanations to develop the intuition one needs to think about measurements critically. Error analysis isn’t a tool it’s a way of thinking. It’s a way to understand if an experiment really did what it was designed to do. It’s as foundational as our understanding of science. Taylor introduces the reader to this journey using accessible language.
But man I still laugh every time I read who he dedicated this foundational text to.









