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Learning Functional Data Structures and Algorithms

You're reading from   Learning Functional Data Structures and Algorithms Learn functional data structures and algorithms for your applications and bring their benefits to your work now

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Product type Paperback
Published in Feb 2017
Publisher Packt
ISBN-13 9781785888731
Length 318 pages
Edition 1st Edition
Languages
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Authors (2):
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Raju Kumar Mishra Raju Kumar Mishra
Author Profile Icon Raju Kumar Mishra
Raju Kumar Mishra
Atul S. Khot Atul S. Khot
Author Profile Icon Atul S. Khot
Atul S. Khot
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Toc

Table of Contents (14) Chapters Close

Preface 1. Why Functional Programming? 2. Building Blocks FREE CHAPTER 3. Lists 4. Binary Trees 5. More List Algorithms 6. Graph Algorithms 7. Random Access Lists 8. Queues 9. Streams, Laziness, and Algorithms 10. Being Lazy - Queues and Deques 11. Red-Black Trees 12. Binomial Heaps 13. Sorting

Higher order functions

Unix shells allow us to express computations as pipelines. Small programs called filters are piped together in unforeseen ways to ensure they work together. For example, refer to this code:

~> seq 100 | paste -s -d '*' | bc 

This is a very big number (obviously, as we just generated numbers from 1 to 100 and multiplied them together). There is looping involved, of course. We need to generate numbers from 1 to 100, connect them together via paste, and pass these on to bc. Now consider the following code:

scala> val x = (1 to 10).toList 
x: List[Int] = List(1, 2, 3, 4, 5, 6, 7, 8, 9, 10) 
 
scala> x.foldLeft(1) { (r,c) => r * c } 
res2: Int = 3628800     

Writing a for loop with a counter and iterating over the elements of the collection one by one is shown in the preceding code. We simply don't have to worry about visiting all the elements now. Instead, we start thinking of how we can process each element.

Here is the equivalent Clojure code:

user=> (apply * (range 1 11) ) 
3628800 

The following figure shows how the code works:

Higher order functions

Scala's foldLeft and Clojure's apply are higher order functions. They help us avoid writing boilerplate code. The ability to supply a function brings a lot of flexibility to the table.

Eschewing null checks

Higher order functions help us succinctly express logic. There is an alternative paradigm that expresses logic without resorting to null checks. Refer to http://www.infoq.com/presentations/Null-References-The-Billion-Dollar-Mistake-Tony-Hoare on why nulls are a bad idea; it comes directly from its inventor.

Here is a Scala collection with some strings and numbers thrown in; it is written using the alternative paradigm:

scala> val funnyBag = List("1", "2", "three", "4", "one hundred seventy five") 
funnyBag: List[String] = List(1, 2, three, 4, one hundred seventy five) 

We want to extract the numbers out of this collection and sum them up:

scala> def toInt(in: String): Option[Int] = { 
     |   try { 
     |     Some(Integer.parseInt(in.trim)) 
     |   } catch { 
     |       case e: Exception => None 
     |   } 
     | } 
toInt: (in: String)Option[Int] 

We return an Option container as a return value. If the string was successfully parsed as a number, we return Some[Int], holding the converted number.

The following diagram shows the execution flow:

Eschewing null checks

In the case of a failure, we return None. Now the following higher order function skips None and just flattens Some. The flattening operation pulls out the result value out of Some:

scala> funnyBag.flatMap(toInt) 
res1: List[Int] = List(1, 2, 4) 

We can now do further processing on the resulting number list, for example, summing it up:

scala> funnyBag.flatMap(toInt).sum 
res2: Int = 7 
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