Allen Downey - Think Bayes, 2nd Edition
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by Allen B. Downey
Copyright 2021 Allen B. Downey. All rights reserved.
Printed in the United States of America.
Published by OReilly Media, Inc. , 1005 Gravenstein Highway North, Sebastopol, CA 95472.
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- September 2013: First Edition
- August 2021: Second Edition
- 2021-02-01: First Release
See http://oreilly.com/catalog/errata.csp?isbn=9781492089469 for release details.
The OReilly logo is a registered trademark of OReilly Media, Inc. Think Bayes, the cover image, and related trade dress are trademarks of OReilly Media, Inc.
The views expressed in this work are those of the author, and do not represent the publishers views. While the publisher and the author have used good faith efforts to ensure that the information and instructions contained in this work are accurate, the publisher and the author disclaim all responsibility for errors or omissions, including without limitation responsibility for damages resulting from the use of or reliance on this work. Use of the information and instructions contained in this work is at your own risk. If any code samples or other technology this work contains or describes is subject to open source licenses or the intellectual property rights of others, it is your responsibility to ensure that your use thereof complies with such licenses and/or rights.
Think Bayes is available under the Creative Commons Attribution-NonCommercial-ShareAlike 4.0 International License. The author maintains an online version at https://greenteapress.com/wp/think-bayes/ (first edition).
978-1-492-08946-9
[LSI]
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This will be the 1st chapter of the final book. Please note that theJupyter notebooks will be made active later on.
If you have comments about how we might improve the content and/or examples in this book, or if you notice missing material within this chapter, please reach out to the editor at mcronin@oreilly.com.
The foundation of Bayesian statistics is Bayess Theorem,and the foundation of Bayess Theorem is conditionalprobability.
In this chapter, well start with conditional probability,derive Bayess Theorem, and demonstrate it using a realdataset. In the next chapter, well use BayessTheorem to solve problems related to conditional probability. In thechapters that follow, well make the transition fromBayess Theorem to Bayesian statistics, and Illexplain the difference.
To introduce conditional probability, Ill use an examplefrom a famousexperiment by Tversky and Kahneman, who posed the following question:
Linda is 31 years old, single, outspoken, and very bright. She majored in philosophy. As a student, she was deeply concerned with issues of discrimination and social justice, and also participated in anti-nuclear demonstrations. Which is more probable?
Linda is a bank teller.
Linda is a bank teller and is active in the feminist movement.
Many people choose the second answer, presumably because it seems moreconsistent with the description. It seems uncharacteristic if Linda isjust a bank teller; it seems more consistent if she is also afeminist.
But the second answer cannot be more probable, as the question asks.Suppose we find 1000 people who fit Lindas description and10 of them work as bank tellers. How many of them are also feminists? Atmost, all 10 of them are; in that case, the two options are equallyprobable. If fewer than 10 are, the second option is less probable.But there is no way the second option can be more probable.
If you were inclined to choose the second option, you are in goodcompany. The biologistStephenJ. Gould wrote :
I am particularly fond of this example because I know that the [second] statement is least probable, yet a little homunculus in my head continues to jump up and down, shouting at me, but she cant just be a bank teller; read the description.
If the little person in your head is still unhappy, maybe this chapterwill help.
At this point I should provide a definition of probability, but thatturns out tobe surprisingly difficult. To avoid getting stuck before we start, wewill use a simple definition for now and refine it later: Aprobability is a fraction of a finite set.
For example, if we survey 1000 people, and 20 of them are bank tellers,the fraction that work as bank tellers is 0.02 or 2%. If we choose aperson from this population at random, the probability that they are abank teller is 2%. By at random I mean that every person in thedataset has the same chance of being chosen.
With this definition and an appropriate dataset, we can computeprobabilities by counting. To demonstrate, Ill use datafrom the General Social Survey (GSS).
Ill use Pandas to read the data and store it in aDataFrame
.
import
pandas
as
pd
gss
=
pd
.
read_csv
(
'gss_bayes.csv'
,
index_col
=
0
)
gss
.
head
()
year | age | sex | polviews | partyid | indus10 | |
---|---|---|---|---|---|---|
caseid | ||||||
1 | 1974 | 21.0 | 1 | 4.0 | 2.0 | 4970.0 |
2 | 1974 | 41.0 | 1 | 5.0 | 0.0 | 9160.0 |
5 | 1974 | 58.0 | 2 | 6.0 | 1.0 | 2670.0 |
6 | 1974 | 30.0 | 1 | 5.0 | 4.0 | 6870.0 |
7 | 1974 | 48.0 | 1 | 5.0 | 4.0 | 7860.0 |
The DataFrame
has one row for each person surveyed and one column foreach variable I selected.
The columns are
caseid
: Respondent id (which is the index of the table).year
: Year when the respondent was surveyed.age
: Respondents age when surveyed.sex
: Male or female.polviews
: Political views on a range from liberal to conservative.partyid
: Political party affiliation, Democrat, Independent, orRepublican.indus10
:Code forthe industry the respondent works in.
Lets look at these variables in more detail, starting with
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