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15 Math Concepts Every Data Scientist Should Know

You're reading from   15 Math Concepts Every Data Scientist Should Know Understand and learn how to apply the math behind data science algorithms

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Product type Paperback
Published in Aug 2024
Publisher Packt
ISBN-13 9781837634187
Length 510 pages
Edition 1st Edition
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Author (1):
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David Hoyle David Hoyle
Author Profile Icon David Hoyle
David Hoyle
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Table of Contents (21) Chapters Close

Preface 1. Part 1: Essential Concepts FREE CHAPTER
2. Chapter 1: Recap of Mathematical Notation and Terminology 3. Chapter 2: Random Variables and Probability Distributions 4. Chapter 3: Matrices and Linear Algebra 5. Chapter 4: Loss Functions and Optimization 6. Chapter 5: Probabilistic Modeling 7. Part 2: Intermediate Concepts
8. Chapter 6: Time Series and Forecasting 9. Chapter 7: Hypothesis Testing 10. Chapter 8: Model Complexity 11. Chapter 9: Function Decomposition 12. Chapter 10: Network Analysis 13. Part 3: Selected Advanced Concepts
14. Chapter 11: Dynamical Systems 15. Chapter 12: Kernel Methods 16. Chapter 13: Information Theory 17. Chapter 14: Non-Parametric Bayesian Methods 18. Chapter 15: Random Matrices 19. Index 20. Other Books You May Enjoy

Summary

This chapter has been a long one. The effort will be worthwhile. Random variation is a component of any dataset, so knowing how to characterize and describe that random variation when analyzing data is a key skill for any data scientist. In this chapter, we have learned the following:

  • How and why randomness arises in data
  • How random variables are a natural concept to describe randomness in data
  • Key aspects of random variables, such as their probability distributions, and how to use key metrics such as the mean and variance of a distribution to characterize a distribution
  • How we can think of datasets as being samples drawn from an underlying distribution, and it is the underlying distribution we are really interested in understanding
  • How to summarize a sample using the sample mean and sample variance
  • How sample characteristics, such as the sample mean and sample variance, can be related back to the corresponding quantities of the underlying population...
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