Book Image

Machine Learning with scikit-learn Quick Start Guide

By : Kevin Jolly
Book Image

Machine Learning with scikit-learn Quick Start Guide

By: Kevin Jolly

Overview of this book

Scikit-learn is a robust machine learning library for the Python programming language. It provides a set of supervised and unsupervised learning algorithms. This book is the easiest way to learn how to deploy, optimize, and evaluate all of the important machine learning algorithms that scikit-learn provides. This book teaches you how to use scikit-learn for machine learning. You will start by setting up and configuring your machine learning environment with scikit-learn. To put scikit-learn to use, you will learn how to implement various supervised and unsupervised machine learning models. You will learn classification, regression, and clustering techniques to work with different types of datasets and train your models. Finally, you will learn about an effective pipeline to help you build a machine learning project from scratch. By the end of this book, you will be confident in building your own machine learning models for accurate predictions.

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Table of Contents (10 chapters)
Preface
Preface
Who this book is for
What this book covers
To get the most out of this book
Get in touch
Free Chapter
1
Introducing Machine Learning with scikit-learn
Introducing Machine Learning with scikit-learn
A brief introduction to machine learning
What is scikit-learn?
Installing scikit-learn
Algorithms that you will learn to implement using scikit-learn
Summary
2
Predicting Categories with K-Nearest Neighbors
Predicting Categories with K-Nearest Neighbors
Technical requirements
Preparing a dataset for machine learning with scikit-learn
The k-NN algorithm
Implementing the k-NN algorithm using scikit-learn
Fine-tuning the parameters of the k-NN algorithm
Scaling for optimized performance
Summary
3
Predicting Categories with Logistic Regression
Predicting Categories with Logistic Regression
Technical requirements
Understanding logistic regression mathematically
Implementing logistic regression using scikit-learn
Fine-tuning the hyperparameters
Scaling the data
Interpreting the logistic regression model
Summary
4
Predicting Categories with Naive Bayes and SVMs
Predicting Categories with Naive Bayes and SVMs
Technical requirements
The Naive Bayes algorithm
Support vector machines
Summary
5
Predicting Numeric Outcomes with Linear Regression
Predicting Numeric Outcomes with Linear Regression
Technical requirements
The inner mechanics of the linear regression algorithm
Implementing linear regression in scikit-learn
Model optimization
Summary
6
Classification and Regression with Trees
Classification and Regression with Trees
Technical requirements
Classification trees
Regression trees
Ensemble classifier
Summary
7
Clustering Data with Unsupervised Machine Learning
Clustering Data with Unsupervised Machine Learning
Technical requirements
The k-means algorithm
Implementing the k-means algorithm in scikit-learn
Feature engineering for optimization
Cluster visualization
Going from unsupervised to supervised learning
Summary
8
Performance Evaluation Methods
Performance Evaluation Methods
Technical requirements
Why is performance evaluation critical?
Performance evaluation for classification algorithms
Performance evaluation for regression algorithms
Performance evaluation for unsupervised algorithms
Summary
9
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Understanding logistic regression mathematically

As the name implies, logistic regression is fundamentally derived from the linear regression algorithm. The linear regression algorithm will be discussed in depth in the upcoming chapters. For now, let's consider a hypothetical case in which we want to predict the probability that a particular loan will default based on the loan's interest rate. Using linear regression, the following equation can be constructed:

Default = (Interest Rate × x) + c

In the preceding equation, c is the intercept and x is a coefficient that will be the output from the logistic regression model. The intercept and the coefficient will have numeric values. For the purpose of this example, let's assume c is 5 and x is -0.2. The equation now becomes this:

Default = (Interest Rate × -0.2) + 5

The equation can be represented in a...

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