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Mastering JavaScript Functional Programming

You're reading from   Mastering JavaScript Functional Programming Write clean, robust, and maintainable web and server code using functional JavaScript and TypeScript

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Product type Paperback
Published in Apr 2023
Publisher Packt
ISBN-13 9781804610138
Length 614 pages
Edition 3rd Edition
Languages
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Author (1):
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Federico Kereki Federico Kereki
Author Profile Icon Federico Kereki
Federico Kereki
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Table of Contents (17) Chapters Close

Preface 1. Chapter 1: Becoming Functional – Several Questions 2. Chapter 2: Thinking Functionally – A First Example FREE CHAPTER 3. Chapter 3: Starting Out with Functions – A Core Concept 4. Chapter 4: Behaving Properly – Pure Functions 5. Chapter 5: Programming Declaratively – A Better Style 6. Chapter 6: Producing Functions – Higher-Order Functions 7. Chapter 7: Transforming Functions – Currying and Partial Application 8. Chapter 8: Connecting Functions – Pipelining, Composition, and More 9. Chapter 9: Designing Functions – Recursion 10. Chapter 10: Ensuring Purity – Immutability 11. Chapter 11: Implementing Design Patterns – The Functional Way 12. Chapter 12: Building Better Containers – Functional Data Types 13. Answers to Questions 14. Bibliography
15. Index 16. Other Books You May Enjoy

All about functions

Let’s start with a short review of functions in JavaScript and their relationship to FP concepts. We will begin with something that we mainly mentioned in the Functions as first-class objects section of Chapter 1, Becoming Functional, and again in a couple of places in Chapter 2, Thinking Functionally, and then go on to several considerations about their usage in actual coding. In particular, we’ll be looking at the following:

  • Some basic concepts about lambda calculus, which is the theoretical basis for FP
  • Arrow functions, which are the most direct translation of lambda calculus into JavaScript
  • Using functions as first-class objects, a key concept in FP

Of lambdas and functions

In lambda calculus terms, a function can look like λx.2*x. The understanding is that the variable after the λ character (the Greek letter lambda in lowercase) is the parameter for the function, and the expression after the dot is where you...

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