Book Image

Building Machine Learning Systems with Python - Third Edition

By : Luis Pedro Coelho, Willi Richert, Matthieu Brucher
Book Image

Building Machine Learning Systems with Python - Third Edition

By: Luis Pedro Coelho, Willi Richert, Matthieu Brucher

Overview of this book

Machine learning enables systems to make predictions based on historical data. Python is one of the most popular languages used to develop machine learning applications, thanks to its extensive library support. This updated third edition of Building Machine Learning Systems with Python helps you get up to speed with the latest trends in artificial intelligence (AI). With this guide’s hands-on approach, you’ll learn to build state-of-the-art machine learning models from scratch. Complete with ready-to-implement code and real-world examples, the book starts by introducing the Python ecosystem for machine learning. You’ll then learn best practices for preparing data for analysis and later gain insights into implementing supervised and unsupervised machine learning techniques such as classification, regression and clustering. As you progress, you’ll understand how to use Python’s scikit-learn and TensorFlow libraries to build production-ready and end-to-end machine learning system models, and then fine-tune them for high performance. By the end of this book, you’ll have the skills you need to confidently train and deploy enterprise-grade machine learning models in Python.
Table of Contents (17 chapters)
Free Chapter
1
Getting Started with Python Machine Learning

Autoencoders, or neural networks for dimensionality reduction

A little bit more than a decade ago, the main tool for dimensionality reduction with neural networks was Kohonen maps, or self-organizing maps (SOM). They were neural networks that would map data in a discrete, 1D-embedded space. Since then, with faster computers, it is now possible to use deep learning to create embedded spaces.

The trick is to have an intermediate layer that has fewer nodes than the input layer and an output layer that must reproduce the input layer. The data on this intermediate layer will give us the coordinates in an embedded space.

If we use regular dense layers without a specific activation function, we get a linear function from the input to the embedded layer to the output layer. More than one layer to the embedded layer will not change the result of the training and, as such, we get a linear...