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Python Data Analysis

You're reading from   Python Data Analysis Perform data collection, data processing, wrangling, visualization, and model building using Python

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Product type Paperback
Published in Feb 2021
Publisher Packt
ISBN-13 9781789955248
Length 478 pages
Edition 3rd Edition
Languages
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Authors (2):
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Ivan Idris Ivan Idris
Author Profile Icon Ivan Idris
Ivan Idris
Avinash Navlani Avinash Navlani
Author Profile Icon Avinash Navlani
Avinash Navlani
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Table of Contents (20) Chapters Close

Preface 1. Section 1: Foundation for Data Analysis
2. Getting Started with Python Libraries FREE CHAPTER 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

Finding the rank of a matrix

Rank is a very important concept when it comes to solving linear equations. The rank of a matrix represents the amount of information that is kept in the matrix. A lower rank means less information, and a higher rank means a high amount of information. Rank can be defined as the number of independent rows or columns of a matrix. The numpy.linalg subpackage provides the matrix_rank() function. The matrix_rank() function takes the matrix as input and returns the computed rank of the matrix. Let's see an example of the matrix_rank() function in the following code block:

# import required libraries
import numpy as np
from numpy.linalg import matrix_rank

# Create a matrix
mat=np.array([[5, 3, 1],[5, 3, 1],[1, 0, 5]])

# Compute rank of matrix
print("Matrix: \n", mat)
print("Rank:",matrix_rank(mat))

This results in the following output:

Matrix:
[[5 3 1]
[5 3 1]
[1 0 5]]
Rank: 2

In the preceding code block, the matrix_rank() function of numpy.linalg...

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