Book Image

NumPy Essentials

By : Leo (Liang-Huan) Chin, Tanmay Dutta, Shane Holloway
Book Image

NumPy Essentials

By: Leo (Liang-Huan) Chin, Tanmay Dutta, Shane Holloway

Overview of this book

In today’s world of science and technology, it’s all about speed and flexibility. When it comes to scientific computing, NumPy tops the list. NumPy gives you both the speed and high productivity you need. This book will walk you through NumPy using clear, step-by-step examples and just the right amount of theory. We will guide you through wider applications of NumPy in scientific computing and will then focus on the fundamentals of NumPy, including array objects, functions, and matrices, each of them explained with practical examples. You will then learn about different NumPy modules while performing mathematical operations such as calculating the Fourier Transform; solving linear systems of equations, interpolation, extrapolation, regression, and curve fitting; and evaluating integrals and derivatives. We will also introduce you to using Cython with NumPy arrays and writing extension modules for NumPy code using the C API. This book will give you exposure to the vast NumPy library and help you build efficient, high-speed programs using a wide range of mathematical features.
Table of Contents (16 chapters)
NumPy Essentials
Credits
About the Authors
About the Reviewers
www.PacktPub.com
Preface

Introducing strides


Strides are the indexing scheme in NumPy arrays, and indicate the number of bytes to jump to find the next element. We all know the performance improvements of NumPy come from a homogeneous multidimensional array object with fixed-size items, the numpy.ndarray object. We've talked about the shape (dimension) of the ndarray object, the data type, and the order (the C-style row-major indexing arrays and the Fortran style column-major arrays.) Now it's time to take a closer look at strides.

Let's start by creating a NumPy array and changing its shape to see the differences in the strides.

  1. Create a NumPy array and take a look at the strides:

          In [1]: import numpy as np
          In [2]: x = np.arange(8, dtype = np.int8)
          In [3]: x
          Out[3]: array([0, 1, 2, 3, 4, 5, 6, 7])
          In [4]: x.strides
          Out[4]: (1,)
          In [5]: str(x.data)
          Out[5]: '\x00\x01\x02\x03\x04\x05\x06\x07'

    A one-dimensional array x is created and its...