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Python Machine Learning By Example

Python Machine Learning By Example

By : Yuxi (Hayden) Liu
4.9 (9)
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Python Machine Learning By Example

Python Machine Learning By Example

4.9 (9)
By: Yuxi (Hayden) Liu

Overview of this book

The fourth edition of Python Machine Learning By Example is a comprehensive guide for beginners and experienced machine learning practitioners who want to learn more advanced techniques, such as multimodal modeling. Written by experienced machine learning author and ex-Google machine learning engineer Yuxi (Hayden) Liu, this edition emphasizes best practices, providing invaluable insights for machine learning engineers, data scientists, and analysts. Explore advanced techniques, including two new chapters on natural language processing transformers with BERT and GPT, and multimodal computer vision models with PyTorch and Hugging Face. You’ll learn key modeling techniques using practical examples, such as predicting stock prices and creating an image search engine. This hands-on machine learning book navigates through complex challenges, bridging the gap between theoretical understanding and practical application. Elevate your machine learning and deep learning expertise, tackle intricate problems, and unlock the potential of advanced techniques in machine learning with this authoritative guide.
Table of Contents (18 chapters)
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Index

Finding the separating boundary with SVM

SVM is another great classifier, which is effective in cases with high-dimensional spaces or where the number of dimensions is greater than the number of samples.

In machine learning classification, SVM finds an optimal hyperplane that best segregates observations from different classes.

A hyperplane is a plane of n - 1 dimensions that separates the n-dimensional feature space of the observations into two spaces. For example, the hyperplane in a two-dimensional feature space is a line, and in a three-dimensional feature space, the hyperplane is a surface. The optimal hyperplane is picked so that the distance from its nearest points in each space to itself is maximized, and these nearest points are the so-called support vectors.

The following toy example demonstrates what support vectors and a separating hyperplane (along with the distance margin, which I will explain later) look like in a binary classification case:

Figure...

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