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Hands-On Functional Programming with C++

You're reading from   Hands-On Functional Programming with C++ An effective guide to writing accelerated functional code using C++17 and C++20

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Product type Paperback
Published in Jun 2019
Publisher Packt
ISBN-13 9781789807332
Length 358 pages
Edition 1st Edition
Languages
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Author (1):
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Alexandru Bolboaca Alexandru Bolboaca
Author Profile Icon Alexandru Bolboaca
Alexandru Bolboaca
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Table of Contents (23) Chapters Close

Preface 1. Section 1: Functional Building Blocks in C++ FREE CHAPTER
2. An Introduction to Functional Programming 3. Understanding Pure Functions 4. Deep Dive into Lambdas 5. The Idea of Functional Composition 6. Partial Application and Currying 7. Section 2: Design with Functions
8. Thinking in Functions - from Data in to Data out 9. Removing Duplication with Functional Operations 10. Improving Cohesion Using Classes 11. Test-Driven Development for Functional Programming 12. Section 3: Reaping the Benefits of Functional Programming
13. Performance Optimization 14. Property-Based Testing 15. Refactoring to and through Pure Functions 16. Immutability and Architecture - Event Sourcing 17. Section 4: The Present and Future of Functional Programming in C++
18. Lazy Evaluation Using the Ranges Library 19. STL Support and Proposals 20. Standard Language Support and Proposals 21. Assessments 22. Other Books You May Enjoy

Tail recursion optimization

Recursive algorithms are very common in functional programming. In fact, many of our imperative loops can be rewritten as recursive algorithms using pure functions.

However, recursion is not very popular in imperative programming because it has a few issues. First, developers tend to have less practice with recursive algorithms compared to imperative loops. Second, the dreaded stack overflow—recursive calls are placed to the stack by default and if there are too many iterations, the stack overflows with an ugly error.

Fortunately, compilers are smart and can fix this problem for us, while at the same time optimizing recursive functions. Enter tail recursion optimization.

Let's take a look at a simple recursive function. We'll reuse the factorial from the previous section, as follows:

    function<int(int)> fact = [&fact](int...
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