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ویرایش: [1 ed.]
نویسندگان: Leighton Vaughan Williams
سری:
ISBN (شابک) : 0367538938, 9780367538934
ناشر: Chapman and Hall/CRC
سال نشر: 2021
تعداد صفحات: 310
[311]
زبان: English
فرمت فایل : PDF (درصورت درخواست کاربر به PDF، EPUB یا AZW3 تبدیل می شود)
حجم فایل: 17 Mb
در صورت تبدیل فایل کتاب Probability, Choice, and Reason به فرمت های PDF، EPUB، AZW3، MOBI و یا DJVU می توانید به پشتیبان اطلاع دهید تا فایل مورد نظر را تبدیل نمایند.
توجه داشته باشید کتاب احتمال، انتخاب و دلیل نسخه زبان اصلی می باشد و کتاب ترجمه شده به فارسی نمی باشد. وبسایت اینترنشنال لایبرری ارائه دهنده کتاب های زبان اصلی می باشد و هیچ گونه کتاب ترجمه شده یا نوشته شده به فارسی را ارائه نمی دهد.
بسیاری از تفکرات ما ناقص است زیرا مبتنی بر شهود معیوب است. با استفاده از چارچوب و ابزار احتمالات و آمار، میتوانیم بر این امر غلبه کنیم و راهحلهایی برای بسیاری از مشکلات و پارادوکسهای دنیای واقعی ارائه کنیم. ما نشان میدهیم که چگونه این کار را انجام دهیم، و پاسخهایی مییابیم که اغلب بسیار مغایر با آنچه ممکن است انتظار داشته باشیم. در طول مسیر، ما به حوزههای مختلف و آزمایشهای فکری وارد میشویم که نحوه نگرش ما به جهان را به چالش میکشد.
ویژگیها:
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این کتاب باید به عنوان یک منبع ارزشمند و جذاب برای دانشآموزان دانشگاه، کالج و دبیرستان که میخواهند مطالعه خود را گسترش دهند، و همچنین برای معلمان و معلمان مفید باشد. سخنرانانی که می خواهند با حفظ سختگیری های آکادمیک دروس خود را زنده کنند. همچنین برای هر کسی که می خواهد مهارت های خود را با اعداد توسعه دهد یا به تناقض های آماری و دیگر تناقض های بسیاری که در زندگی ما نفوذ می کند علاقه مند است، جذاب خواهد بود. در واقع، هرکسی که علوم، علوم اجتماعی یا علوم انسانی را به صورت رسمی یا غیررسمی مطالعه کند، از این کتاب لذت خواهد برد و از آن بهره خواهد برد.
Much of our thinking is flawed because it is based on faulty intuition. By using the framework and tools of probability and statistics, we can overcome this to provide solutions to many real-world problems and paradoxes. We show how to do this, and find answers that are frequently very contrary to what we might expect. Along the way, we venture into diverse realms and thought experiments which challenge the way that we see the world.
Features:
This book should serve as an invaluable and fascinating resource for university, college, and high school students who wish to extend their reading, as well as for teachers and lecturers who want to liven up their courses while retaining academic rigour. It will also appeal to anyone who wishes to develop skills with numbers or has an interest in the many statistical and other paradoxes that permeate our lives. Indeed, anyone studying the sciences, social sciences, or humanities on a formal or informal basis will enjoy and benefit from this book.
Cover Half Title Title Page Copyright Page Dedication Table of Contents Preface Author Biography Chapter 1 Probability, Evidence, and Reason 1.1 Bayes’ Theorem: The Most Powerful Equation in the World 1.1.1 Appendix 1.1.2 Exercise 1.1.3 Reading and Links 1.2 Bayes and the Taxi Problem 1.2.1 Appendix 1.2.2 Exercise 1.2.3 Reading and Links 1.3 Bayes and the Beetle 1.3.1 Appendix 1.3.2 Exercise 1.3.3 Reading and Links 1.4 Bayes and the False Positives Problem 1.4.1 Examples 1.4.2 Appendix 1.4.2.1 Sensitivity and Specificity 1.4.2.2 Vaccine Efficacy 1.4.3 Exercise 1.4.4 Reading and Links 1.5 Bayes and the Bobby Smith Problem 1.5.1 Appendix 1.5.2 Exercise 1.5.3 Reading and Links 1.6 Bayes and the Broken Window 1.6.1 Appendix 1.6.2 Exercise 1.7 The Bayesian Detective Problem 1.7.1 Epilogue 1.7.2 Exercise 1.8 Bayesian Bus Problems 1.8.1 Exercise 1.9 Bayes at the Theatre 1.9.1 Appendix 1.9.2 Exercise 1.9.3 Reading and Links 1.10 Bayes in the Courtroom 1.10.1 Exercise 1.10.2 Reading and Links Chapter 2 Probability Paradoxes 2.1 The Bertrand’s Box Paradox 2.1.1 Exercise 2.1.2 Reading and Links 2.2 The Monty Hall Problem 2.2.1 Appendix 2.2.1.1 Alternative Derivation 2.2.2 Exercise 2.2.3 Reading and Links 2.3 The Three Prisoners Problem 2.3.1 Exercise 2.3.2 Reading and Links 2.4 The Deadly Doors Problem 2.4.1 Exercise 2.4.2 Reading and Links 2.5 Portia’s Challenge 2.5.1 Exercise 2.5.2 Reading and Links 2.6 The Boy–Girl Paradox 2.6.1 Appendix 2.6.2 Exercise 2.6.3 Reading and Links 2.7 The Girl Named Florida Problem 2.7.1 Appendix 2.7.2 Exercise 2.7.3 Reading and Links 2.8 The Two Envelopes Problem 2.8.1 Exercise 2.8.2 Reading and Links 2.9 The Birthday Problem 2.9.1 Exercise 2.9.2 Reading and Links 2.10 The Inspection Paradox 2.10.1 Exercise 2.10.2 Reading and Links 2.11 Berkson’s Paradox 2.11.2 Exercise 2.11.3 Reading and Links 2.12 Simpson’s Paradox 2.12.1 Exercise 2.12.2 Reading and Links 2.13 The Will Rogers Phenomenon 2.13.1 Exercise 2.13.2 Reading and Links Chapter 3 Probability and Choice 3.1 Newcomb’s Paradox 3.1.1 Exercise 3.1.2 Reading and Links 3.2 The Sleeping Beauty Problem 3.2.1 Exercise 3.2.2 Reading and Links 3.3 The God’s Coin Toss Problem 3.3.1 Exercise 3.3.2 Reading and Links 3.4 The Doomsday Argument 3.4.1 Exercise 3.4.2 Reading and Links 3.5 When Should You Stop Looking and Start Choosing? 3.5.1 Exercise 3.5.2 Reading and Links 3.6 Why Do We Always Seem to End Up in the Slower Lane? 3.6.1 Exercise 3.6.2 Reading and Links 3.7 Pascal’s Wager 3.7.1 Exercise 3.7.2 Reading and Links 3.8 The Keynesian Beauty Contest 3.8.1 Exercise 3.8.2 Reading and Links 3.9 Benford’s Law 3.9.1 Exercise 3.9.2 Reading and Links 3.10 Faking Randomness 3.10.1 Exercise 3.10.2 Reading and Links Chapter 4 Probability, Games, and Gambling 4.1 The Chevalier’s Dice Problem 4.1.1 Exercise 4.1.2 Reading and Links 4.2 The Pascal–Fermat “Problem of Points” 4.2.1 Appendix 4.2.2 Exercise 4.2.3 Reading and Links 4.3 The Newton–Pepys Problem 4.3.1 Exercise 4.3.2 Reading and Links 4.4 Staking to Reach a Target Sum 4.4.1 Exercise 4.4.2 Reading and Links 4.5 The Favourite-Longshot Bias 4.5.1 Appendix 4.5.2 Exercise 4.5.3 Reading and Links 4.6 The Poisson Distribution 4.6.1 Exercise 4.6.2 Reading and Links 4.7 Card Counting 4.7.1 Exercise 4.7.2 References and Links 4.8 Can the Martingale Betting System Guarantee a Profit? 4.8.1 Appendix 4.8.2 Exercise 4.8.3 Reading and Links 4.9 How Much Should We Bet When We Have the Edge? 4.9.1 Exercise 4.9.2 Reading and Links 4.10 The Expected Value Paradox 4.10.1 Exercise 4.10.2 Reading and Links 4.11 Options, Spreads, and Wagers 4.11.1 Appendix 4.11.2 Exercise A. Buy Call Option B. Buy Put Option C. Sell Call Option D. Sell Put Option Summary Puzzle 4.11.3 Reading and Links Chapter 5 Probability, Truth, and Reason 5.1 Does Seeing a Blue Tennis Shoe Increase the Likelihood That All Flamingos Are Pink? 5.1.1 Exercise 5.1.2 Reading and Links 5.2 The Simulated World Question 5.2.1 Exercise 5.2.2 Reading and Links 5.3 Quantum World Thought Experiments 5.3.1 Exercise 5.3.2 Reading and Links 5.4 The Fine-Tuned Universe Puzzle 5.4.1 Exercise 5.4.2 Reading and Links 5.5 Occam’s Razor 5.5.1 Exercise 5.5.2 Reading and Links Chapter 6 Anomalies of Choice and Reason 6.1 Efficiency and Inefficiency of Markets 6.1.1 Exercise 6.1.2 Reading and Links 6.2 Curious and Classic Market Anomalies 6.2.1 Exercise 6.2.2 Reading and Links 6.3 Ketchup Anomalies, Financial Puzzles, and Prospect Theory 6.3.1 Exercise 6.3.2 Reading and Links 6.4 The Wisdom of Crowds 6.4.1 Exercise 6.4.2 Reading and Links 6.5 Superforecasting 6.5.1 Exercise 6.5.2 Reading and Links 6.6 Anomalies of Taxation 6.6.1 Exercise 6.6.2 Reading and Links Chapter 7 Game Theory, Probability, and Practice 7.1 Game Theory: Nash Equilibrium 7.1.1 Exercise 7.1.2 Reading and Links 7.2 Game Theory: Repeated Game Strategies 7.2.1 Exercise 7.2.2 Reading and Links 7.3 Game Theory: Mixed Strategies 7.3.1 Appendix 7.3.2 Exercise 7.3.3 Reading and Links Chapter 8 Further Ideas and Exercises 8.1 The Four Card Problem 8.1.1 Exercise 8.1.2 Reading and Links 8.2 The Bell Boy Paradox 8.2.1 Exercise 8.3 Can a Number of Infinite Length Be Represented by a Line of Finite Length? 8.3.1 Exercise 8.4 Does the Sum of All Positive Numbers Really Add Up to a Negative Number? 8.4.1 Reading and Links 8.5 Zeno’s Paradox 8.5.1 Exercise 8.5.2 Reading and Links 8.6 Cool Down Exercise 8.6.1 Exercise 8.6.2 Reading and Links Reading and References Solutions to Exercises Index