Book Image

Mastering pandas - Second Edition

By : Ashish Kumar
Book Image

Mastering pandas - Second Edition

By: Ashish Kumar

Overview of this book

pandas is a popular Python library used by data scientists and analysts worldwide to manipulate and analyze their data. This book presents useful data manipulation techniques in pandas to perform complex data analysis in various domains. An update to our highly successful previous edition with new features, examples, updated code, and more, this book is an in-depth guide to get the most out of pandas for data analysis. Designed for both intermediate users as well as seasoned practitioners, you will learn advanced data manipulation techniques, such as multi-indexing, modifying data structures, and sampling your data, which allow for powerful analysis and help you gain accurate insights from it. With the help of this book, you will apply pandas to different domains, such as Bayesian statistics, predictive analytics, and time series analysis using an example-based approach. And not just that; you will also learn how to prepare powerful, interactive business reports in pandas using the Jupyter notebook. By the end of this book, you will learn how to perform efficient data analysis using pandas on complex data, and become an expert data analyst or data scientist in the process.
Table of Contents (21 chapters)
Free Chapter
1
Section 1: Overview of Data Analysis and pandas
4
Section 2: Data Structures and I/O in pandas
7
Section 3: Mastering Different Data Operations in pandas
12
Section 4: Going a Step Beyond with pandas

The mathematical framework for Bayesian statistics

Bayesian methods are an alternative way of making a statistical inference. We will first look at Bayes' theorem, the fundamental equation from which all Bayesian inference is derived.

A few definitions regarding probability are in order before we begin:

  • A,B: These are events that can occur with a certain probability.
  • P(A) and P(B): This is the probability of the occurrence of a particular event.
  • P(A|B): This is the probability of A happening, given that B has occurred. This is known as a conditional probability.
  • P(AB) = P(A and B): This is the probability of A and B occurring together.

We begin with the following basic assumption:

P(AB) = P(B) * P(A|B)

The preceding equation shows the relation of the joint probability of P(AB) to the conditional probability P(A|B) and what is known as the marginal probability, P(B). If...