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F# 4.0 Design Patterns

F# 4.0 Design Patterns

By : Gene Belitski
3.5 (4)
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F# 4.0 Design Patterns

F# 4.0 Design Patterns

3.5 (4)
By: Gene Belitski

Overview of this book

Following design patterns is a well-known approach to writing better programs that captures and reuses high-level abstractions that are common in many applications. This book will encourage you to develop an idiomatic F# coding skillset by fully embracing the functional-first F# paradigm. It will also help you harness this powerful instrument to write succinct, bug-free, and cross-platform code. F# 4.0 Design Patterns will start off by helping you develop a functional way of thinking. We will show you how beneficial the functional-first paradigm is and how to use it to get the optimum results. The book will help you acquire the practical knowledge of the main functional design patterns, the relationship of which with the traditional Gang of Four set is not straightforward. We will take you through pattern matching, immutable data types, and sequences in F#. We will also uncover advanced functional patterns, look at polymorphic functions, typical data crunching techniques, adjusting code through augmentation, and generalization. Lastly, we will take a look at the advanced techniques to equip you with everything you need to write flawless code.
Table of Contents (14 chapters)
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Folding


Now is the perfect time to revisit the factorial function that I used at the beginning of this chapter when covering tail recursion. Let's take a sequence of bigint numbers from 1I to a value n represented by the following expression:

Seq.init (n + 1) bigint.op_Implicit |> Seq.skip 1 

Does the factorial(n) function represent nothing else but a product of the factors, each being a member of the preceding sequence? Sure, it can be seen (and implemented) as such. Let me create this implementation in the best traditions of the imperative programming style as shown here (Ch7_3.fsx):

let ``folding factorial (seq)`` n = 
  let fs = Seq.init (n + 1) bigint.op_Implicit |> Seq.skip 1 
  use er = fs.GetEnumerator() 
  let mutable acc = 1I 
  while er.MoveNext() do 
    acc <- acc * er.Current 
  acc 

Expressed in plain words, this implementation can be laid out in the following manner:

  • Take a mutable value that will serve as a result accumulator

  • Enumerate the sequence of factors

  • For each...

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