Book Image

Python Data Analysis Cookbook

By : Ivan Idris
Book Image

Python Data Analysis Cookbook

By: Ivan Idris

Overview of this book

Data analysis is a rapidly evolving field and Python is a multi-paradigm programming language suitable for object-oriented application development and functional design patterns. As Python offers a range of tools and libraries for all purposes, it has slowly evolved as the primary language for data science, including topics on: data analysis, visualization, and machine learning. Python Data Analysis Cookbook focuses on reproducibility and creating production-ready systems. You will start with recipes that set the foundation for data analysis with libraries such as matplotlib, NumPy, and pandas. You will learn to create visualizations by choosing color maps and palettes then dive into statistical data analysis using distribution algorithms and correlations. You’ll then help you find your way around different data and numerical problems, get to grips with Spark and HDFS, and then set up migration scripts for web mining. In this book, you will dive deeper into recipes on spectral analysis, smoothing, and bootstrapping methods. Moving on, you will learn to rank stocks and check market efficiency, then work with metrics and clusters. You will achieve parallelism to improve system performance by using multiple threads and speeding up your code. By the end of the book, you will be capable of handling various data analysis techniques in Python and devising solutions for problem scenarios.
Table of Contents (23 chapters)
Python Data Analysis Cookbook
Credits
About the Author
About the Reviewers
www.PacktPub.com
Preface
Glossary
Index

Correlating a binary and a continuous variable with the point biserial correlation


The point-biserial correlation correlates a binary variable Y and a continuous variable X. The coefficient is calculated as follows:

The subscripts in (3.21) correspond to the two groups of the binary variable. M1 is the mean of X for values corresponding to group 1 of Y. M2 is the mean of X for values corresponding to group 0 of Y.

In this recipe, the binary variable we will use is rain or no rain. We will correlate this variable with temperature.

How to do it...

We will calculate the correlation with the scipy.stats.pointbiserialr() function. We will also compute the rolling correlation using a 2 year window with the np.roll() function. The steps are as follows:

  1. The imports are as follows:

    import dautil as dl
    from scipy import stats
    import numpy as np
    import matplotlib.pyplot as plt
    import pandas as pd
    from IPython.display import HTML
  2. Load the data and correlate the two relevant arrays:

    df = dl.data.Weather.load...