Book Image

Functional Programming in Go

By : Dylan Meeus
Book Image

Functional Programming in Go

By: Dylan Meeus

Overview of this book

While Go is a multi-paradigm language that gives you the option to choose whichever paradigm works best for the particular problem you aim to solve, it supports features that enable you to apply functional principles in your code. In this book, you’ll learn about concepts central to the functional programming paradigm and how and when to apply functional programming techniques in Go. Starting with the basic concepts of functional programming, this Golang book will help you develop a deeper understanding of first-class functions. In the subsequent chapters, you’ll gain a more comprehensive view of the techniques and methods used in functional languages, such as function currying, partial application, and higher-order functions. You’ll then be able to apply functional design patterns for solving common programming challenges and explore how to apply concurrency mechanisms to functional programming. By the end of this book, you’ll be ready to improve your code bases by applying functional programming techniques in Go to write cleaner, safer, and bug-free code.
Table of Contents (17 chapters)
1
Part 1: Functional Programming Paradigm Essentials
7
Part 2: Using Functional Programming Techniques
11
Part 3: Design Patterns and Functional Programming Libraries

What is recursion?

Simply put, a recursive function is a function that calls itself. In practice, this means that the following function is an example of a recursive function:

func recursive() {
    recursive()
}

In this example, if the user would call the function “recursive,” all it would do would call itself ad infinitum. Effectively, this is an infinite loop and not the most useful function. To make recursive functions useful, we can extend our definition of a recursive function a bit further by setting up two rules:

  • A function must have a condition on which to call itself (recurse)
  • A function must have a condition on which it returns without calling itself

The first condition just states that given a function, X, at some point in the function’s body, X will be called again. The second condition is that there exists a case for which the function, X, returns from the function without calling itself. This second condition...