Probabilistic Graphical Models is a technique in machine learning that uses the concepts of graph theory to compactly represent and optimally predict values in our data problems. In real world problems, it's often difficult to select the appropriate graphical model as well as the appropriate inference algorithm, which can make a huge difference in computation time and accuracy. Thus, it is crucial to know the working details of these algorithms. This book starts with the basics of probability theory and graph theory, then goes on to discuss various models and inference algorithms. All the different types of models are discussed along with code examples to create and modify them, and also to run different inference algorithms on them. There is a complete chapter devoted to the most widely used networks Naive Bayes Model and Hidden Markov Models (HMMs). These models have been thoroughly discussed using real-world examples.
What you will learn
Get to know the basics of probability theory and graph theory
Work with Markov networks
Implement Bayesian networks
Exact inference techniques in graphical models such as the variable elimination algorithm
Understand approximate inference techniques in graphical models such as message passing algorithms
Sampling algorithms in graphical models
Grasp details of Naive Bayes with realworld examples
Deploy probabilistic graphical models using various libraries in Python
Gain working details of Hidden Markov models with realworld examples
Who this book is for
If you are a researcher or a machine learning enthusiast, or are working in the data science field and have a basic idea of Bayesian learning or probabilistic graphical models, this book will help you to understand the details of graphical models and use them in your data science problems.
Table of Contents
Bayesian Network Fundamentals
Markov Network Fundamentals
Inference: Asking Questions to Models
Approximate Inference Methods: Sampling
Model Learning: Parameter Estimation in Bayesian Networks
Model Learning: Parameter Estimation in Markov Networks