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IPython Interactive Computing and Visualization Cookbook

You're reading from   IPython Interactive Computing and Visualization Cookbook Over 100 hands-on recipes to sharpen your skills in high-performance numerical computing and data science in the Jupyter Notebook

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Product type Paperback
Published in Jan 2018
Publisher Packt
ISBN-13 9781785888632
Length 548 pages
Edition 2nd Edition
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Author (1):
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Cyrille Rossant Cyrille Rossant
Author Profile Icon Cyrille Rossant
Cyrille Rossant
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Table of Contents (17) Chapters Close

Preface 1. A Tour of Interactive Computing with Jupyter and IPython FREE CHAPTER 2. Best Practices in Interactive Computing 3. Mastering the Jupyter Notebook 4. Profiling and Optimization 5. High-Performance Computing 6. Data Visualization 7. Statistical Data Analysis 8. Machine Learning 9. Numerical Optimization 10. Signal Processing 11. Image and Audio Processing 12. Deterministic Dynamical Systems 13. Stochastic Dynamical Systems 14. Graphs, Geometry, and Geographic Information Systems 15. Symbolic and Numerical Mathematics Index

Accelerating array computations with NumExpr

NumExpr is a package that can offer some speedup on complex computations on NumPy arrays. NumExpr evaluates algebraic expressions involving arrays, parses them, compiles them, and finally executes them, possibly on multiple processors.

This principle is somewhat similar to Numba, in that normal Python code is compiled dynamically to machine code. However, NumExpr only tackles algebraic array expressions rather than arbitrary Python code. We will see how that works in this recipe.

Getting ready

NumExpr should already be installed in Anaconda, but you can also install it manually with conda install numexpr.

How to do it...

  1. Let's import NumPy and NumExpr:
    >>> import numpy as np
        import numexpr as ne
  2. Then we generate three large vectors:
    >>> x, y, z = np.random.rand(3, 1000000)
  3. Now, we evaluate the time taken by NumPy to calculate a complex algebraic expression involving our vectors:
    >>> %timeit x + (y**2 + (z*x + 1)*3)...
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