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Python for Finance

You're reading from   Python for Finance Apply powerful finance models and quantitative analysis with Python

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Product type Paperback
Published in Jun 2017
Publisher
ISBN-13 9781787125698
Length 586 pages
Edition 2nd Edition
Languages
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Author (1):
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Yuxing Yan Yuxing Yan
Author Profile Icon Yuxing Yan
Yuxing Yan
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Table of Contents (17) Chapters Close

Preface 1. Python Basics FREE CHAPTER 2. Introduction to Python Modules 3. Time Value of Money 4. Sources of Data 5. Bond and Stock Valuation 6. Capital Asset Pricing Model 7. Multifactor Models and Performance Measures 8. Time-Series Analysis 9. Portfolio Theory 10. Options and Futures 11. Value at Risk 12. Monte Carlo Simulation 13. Credit Risk Analysis 14. Exotic Options 15. Volatility, Implied Volatility, ARCH, and GARCH Index

Implementation of Dimson (1979) adjustment for beta

Dimson (1979) suggests the following method:

Implementation of Dimson (1979) adjustment for beta

The most frequently used k value is 1. Thus, we have the next equation:

Implementation of Dimson (1979) adjustment for beta

Before we run the regression based on the preceding equation, two functions called .diff() and .shift() are explained. Here, we randomly choose five prices. Then we estimate their price difference returns and add lag and forward returns:

import pandas as pd
import scipy as sp

price=[10,11,12.2,14.0,12]
x=pd.DataFrame({'Price':price})
x['diff']=x.diff()
x['Ret']=x['Price'].diff()/x['Price'].shift(1)
x['RetLag']=x['Ret'].shift(1)
x['RetLead']=x['Ret'].shift(-1)
print(x)

The output is shown here:

Implementation of Dimson (1979) adjustment for beta

Obviously, the price time series is assumed from the oldest to the newest. The difference is defined as p(i) – p(i-1). Thus, the first difference is NaN, that is, a missing value. Let's look at period 4, that is, index=3. The difference...

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