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Functional Programming in Go

You're reading from   Functional Programming in Go Apply functional techniques in Golang to improve the testability, readability, and security of your code

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Product type Paperback
Published in Mar 2023
Publisher Packt
ISBN-13 9781801811163
Length 248 pages
Edition 1st Edition
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Author (1):
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Dylan Meeus Dylan Meeus
Author Profile Icon Dylan Meeus
Dylan Meeus
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Table of Contents (17) Chapters Close

Preface 1. Part 1: Functional Programming Paradigm Essentials
2. Chapter 1: Introducing Functional Programming FREE CHAPTER 3. Chapter 2: Treating Functions as First-Class Citizens 4. Chapter 3: Higher-Order Functions 5. Chapter 4: Writing Testable Code with Pure Functions 6. Chapter 5: Immutability 7. Part 2: Using Functional Programming Techniques
8. Chapter 6: Three Common Categories of Functions 9. Chapter 7: Recursion 10. Chapter 8: Readable Function Composition with Fluent Programming 11. Part 3: Design Patterns and Functional Programming Libraries
12. Chapter 9: Functional Design Patterns 13. Chapter 10: Concurrency and Functional Programming 14. Chapter 11: Functional Programming Libraries 15. Index 16. Other Books You May Enjoy

Limits of recursive functions

Recursive functions have a performance penalty. When creating a recursive function call, we are copying over the state from one function stack to the next. This involves copying a lot of data into our working memory, but additional computational overhead is required to make the function call itself happen. The main limitation of solving problems recursively, at least in Go, is that we will eventually run out of space to make the recursive call happen. The other limitation is that a recursive solution is often slower than an iterative one.

Measuring the performance of recursive versus iterative solutions

Before we look at the implications for the space our programs are using during recursive function calls, let’s compare the performance of recursive and iterative solutions that fit within our working memory. To demonstrate this, we will use the same iterative and recursive solution to the factorial problem that we saw at the start of this chapter...

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