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Summary NumPy: Comprehensive Notes, Cheat Sheets, and Study Guide

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Master numerical computing with Python using these comprehensive NumPy notes. Covering topics like arrays, array manipulation, mathematical operations, and data analysis, these notes are perfect for beginners and experienced developers alike. Quick references, cheat sheets, and practical code examples help you efficiently learn and revise NumPy concepts. Whether preparing for exams, data analysis projects, or improving your Python skills, these NumPy notes provide everything you need to master efficient numerical computation.

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NumPy Overview
1. Introduction to NumPy

What is NumPy: NumPy (Numerical Python) is a fundamental library for numerical computing in

Python, providing support for large, multi-dimensional arrays and matrices.

History of NumPy: NumPy was created in 2006 by Travis Oliphant, building on the earlier Numeric

and Numarray libraries.

Key Features: NumPy offers efficient operations on arrays, broadcasting, mathematical functions,

linear algebra, and random number generation.

2. NumPy Arrays

Array Creation: NumPy arrays can be created using the array() function, as well as functions like

zeros(), ones(), and arange().

Array Indexing: Elements in a NumPy array can be accessed and modified using zero-based

indexing, slicing, and fancy indexing.

Array Shape and Reshaping: The shape attribute returns the dimensions of an array, and arrays can

be reshaped using reshape() or ravel() to flatten arrays.

3. Operations on NumPy Arrays

Element-wise Operations: NumPy allows for element-wise arithmetic operations (addition,

subtraction, multiplication, etc.) on arrays of the same shape.

Broadcasting: Broadcasting enables arithmetic operations on arrays of different shapes, following

specific broadcasting rules.

Universal Functions: NumPy's universal functions (ufuncs) apply element-wise operations over

arrays, such as sin(), exp(), and log().

4. NumPy and Linear Algebra

Matrix Operations: NumPy provides functions for matrix multiplication (dot()), matrix inverse (inv()),

and matrix transposition (T).

Eigenvalues and Eigenvectors: NumPy's linalg module includes functions for computing eigenvalues
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