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Applying Math with Python

You're reading from   Applying Math with Python Over 70 practical recipes for solving real-world computational math problems

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Product type Paperback
Published in Dec 2022
Publisher Packt
ISBN-13 9781804618370
Length 376 pages
Edition 2nd Edition
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Author (1):
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Sam Morley Sam Morley
Author Profile Icon Sam Morley
Sam Morley
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Table of Contents (13) Chapters Close

Preface 1. Chapter 1: An Introduction to Basic Packages, Functions, and Concepts 2. Chapter 2: Mathematical Plotting with Matplotlib FREE CHAPTER 3. Chapter 3: Calculus and Differential Equations 4. Chapter 4: Working with Randomness and Probability 5. Chapter 5: Working with Trees and Networks 6. Chapter 6: Working with Data and Statistics 7. Chapter 7: Using Regression and Forecasting 8. Chapter 8: Geometric Problems 9. Chapter 9: Finding Optimal Solutions 10. Chapter 10: Improving Your Productivity 11. Index 12. Other Books You May Enjoy

Testing hypotheses for non-parametric data

Both t-tests and ANOVA have a major drawback: the population that is being sampled must follow a normal distribution. In many applications, this is not too restrictive because many real-world population values follow a normal distribution, or some rules, such as the central limit theorem, allow us to analyze some related data. However, it is simply not true that all possible population values follow a normal distribution in any reasonable way. For these (thankfully, rare) cases, we need some alternative test statistics to use as replacements for t-tests and ANOVA.

In this recipe, we will use a Wilcoxon rank-sum test and the Kruskal-Wallis test to test for differences between two (or more, in the latter case) populations.

Getting ready

For this recipe, we will need the pandas package imported as pd, the SciPy stats module, and a default random number generator instance created using the following commands:

from numpy.random import...
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