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Learning Functional Data Structures and Algorithms

Learning Functional Data Structures and Algorithms

By : S. Khot, Mishra
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Learning Functional Data Structures and Algorithms

Learning Functional Data Structures and Algorithms

5 (2)
By: S. Khot, Mishra

Overview of this book

Functional data structures have the power to improve the codebase of an application and improve efficiency. With the advent of functional programming and with powerful functional languages such as Scala, Clojure and Elixir becoming part of important enterprise applications, functional data structures have gained an important place in the developer toolkit. Immutability is a cornerstone of functional programming. Immutable and persistent data structures are thread safe by definition and hence very appealing for writing robust concurrent programs. How do we express traditional algorithms in functional setting? Won’t we end up copying too much? Do we trade performance for versioned data structures? This book attempts to answer these questions by looking at functional implementations of traditional algorithms. It begins with a refresher and consolidation of what functional programming is all about. Next, you’ll get to know about Lists, the work horse data type for most functional languages. We show what structural sharing means and how it helps to make immutable data structures efficient and practical. Scala is the primary implementation languages for most of the examples. At times, we also present Clojure snippets to illustrate the underlying fundamental theme. While writing code, we use ADTs (abstract data types). Stacks, Queues, Trees and Graphs are all familiar ADTs. You will see how these ADTs are implemented in a functional setting. We look at implementation techniques like amortization and lazy evaluation to ensure efficiency. By the end of the book, you will be able to write efficient functional data structures and algorithms for your applications.
Table of Contents (14 chapters)
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A sense of balance


Many data structures have a balance invariant. After every update to the tree, the invariant is restored by rebalancing the structure. Why do we need this balancing? What do we mean by balance?

A Binary Search Tree, for example, could degenerate into a list. For example, consider a scenario where you insert sorted data into a BST. You will get a tree whose nodes have no left children. To all intents and purposes, you have constructed just a linked list in the garb of a tree. This would lead to pathetic access performance for O(n). A balanced BST won't have this problem.

A tree is perfectly balanced if the left and right subtrees of any node are of the same height.

We also have almost perfectly balanced trees. The subtrees' heights may differ by at most 1.

As we will soon see in the next chapter, balancing a BST allows us to have guaranteed O(logn) search times. The next chapter discusses Red-Black trees, which are a very popular balanced variant of the BST.

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