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15 Math Concepts Every Data Scientist Should Know

15 Math Concepts Every Data Scientist Should Know

By : David Hoyle
4.3 (6)
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15 Math Concepts Every Data Scientist Should Know

15 Math Concepts Every Data Scientist Should Know

4.3 (6)
By: David Hoyle

Overview of this book

Data science combines the power of data with the rigor of scientific methodology, with mathematics providing the tools and frameworks for analysis, algorithm development, and deriving insights. As machine learning algorithms become increasingly complex, a solid grounding in math is crucial for data scientists. David Hoyle, with over 30 years of experience in statistical and mathematical modeling, brings unparalleled industrial expertise to this book, drawing from his work in building predictive models for the world's largest retailers. Encompassing 15 crucial concepts, this book covers a spectrum of mathematical techniques to help you understand a vast range of data science algorithms and applications. Starting with essential foundational concepts, such as random variables and probability distributions, you’ll learn why data varies, and explore matrices and linear algebra to transform that data. Building upon this foundation, the book spans general intermediate concepts, such as model complexity and network analysis, as well as advanced concepts such as kernel-based learning and information theory. Each concept is illustrated with Python code snippets demonstrating their practical application to solve problems. By the end of the book, you’ll have the confidence to apply key mathematical concepts to your data science challenges.
Table of Contents (21 chapters)
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1
Part 1: Essential Concepts
7
Part 2: Intermediate Concepts
13
Part 3: Selected Advanced Concepts

Understanding statistical estimators

When we were looking at various example probability distributions, we learned how to calculate their mean and variance. Now, you may ask: Is it possible to calculate the mean and variance of a sample (of a dataset)? The answer is yes. You have probably done this before in high school or college. So, you may be wondering how the mean and variance of a dataset are connected to the mean and variance of a population distribution. What we are going to do now is explain the following:

  • How to calculate the mean and variance of a sample
  • How they differ from the mean and variance of the population distribution from which the sample was generated
  • How they are connected to the mean and variance of the population distribution from which the sample was generated
  • How to use our understanding of the population distribution to make quantified inferences about it from the sample

Let’s start with the first of those. Given a set of...

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15 Math Concepts Every Data Scientist Should Know
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