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Python Data Analysis - Third Edition

You're reading from  Python Data Analysis - Third Edition

Product type Book
Published in Feb 2021
Publisher Packt
ISBN-13 9781789955248
Pages 478 pages
Edition 3rd Edition
Languages
Authors (2):
Avinash Navlani Avinash Navlani
Profile icon Avinash Navlani
Ivan Idris Ivan Idris
Profile icon Ivan Idris
View More author details
Toc

Table of Contents (20) Chapters close

Preface 1. Section 1: Foundation for Data Analysis
2. Getting Started with Python Libraries 3. NumPy and pandas 4. Statistics 5. Linear Algebra 6. Section 2: Exploratory Data Analysis and Data Cleaning
7. Data Visualization 8. Retrieving, Processing, and Storing Data 9. Cleaning Messy Data 10. Signal Processing and Time Series 11. Section 3: Deep Dive into Machine Learning
12. Supervised Learning - Regression Analysis 13. Supervised Learning - Classification Techniques 14. Unsupervised Learning - PCA and Clustering 15. Section 4: NLP, Image Analytics, and Parallel Computing
16. Analyzing Textual Data 17. Analyzing Image Data 18. Parallel Computing Using Dask 19. Other Books You May Enjoy

Naive Bayes classification

Naive Bayes is a classification method based on the Bayes theorem. Bayes' theorem is named after its inventor, the statistician Thomas Bayes. It is a fast, accurate, robust, easy-to-understand, and interpretable technique. It can also work faster on large datasets. Naive Bayes is effectively deployed in text mining applications such as document classification, predicting sentiments of customer reviews, and spam filtering.

The naive Bayes classifier is called naive because it assumes class conditional independence. Class conditional independence means each feature column is independent of the remaining other features. For example, in the case of determining whether a person has diabetes or not, it depends upon their eating habits, their exercise routine, the nature of their profession, and their lifestyle. Even if features are correlated or depend on each other, naive Bayes will still assume they are independent. Let's understand the Bayes theorem formula...

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