How to evaluate the value of golang functional programming?

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Release: 2024-05-01 17:03:02
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Functional programming in Go brings the following benefits: Improves code testability because pure functions have no side effects. Enhances code parallelism because immutability allows concurrent operations on data structures. Reduce errors because functional programming principles limit sharing or accidentally modifying state.

How to evaluate the value of golang functional programming?

How to evaluate the value of functional programming in Go

Functional programming is a programming paradigm that emphasizes immutability, Pure functions and function compositions. Applying functional programming in Go can bring many benefits, including:

  • Improving the testability of your code: Pure functions have no side effects and are therefore easier to test.
  • Enhance code parallelism: Immutability allows data structures to be manipulated concurrently, thereby improving parallelism.
  • Reduce errors: The principles of functional programming limit the sharing or accidental modification of state, thereby reducing the possibility of errors.

Practical Case

Consider the following Go code, which calculates the union of two slices:

func intersect(a, b []int) []int {
  result := make([]int, 0)
  for _, v := range a {
    for _, w := range b {
      if v == w {
        result = append(result, v)
      }
    }
  }
  return result
}
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This function uses nested loops to compare each element in the slice, which may produce poor performance on large slices.

We can use the principles of functional programming to refactor this function to make it more efficient:

import "fmt"

func intersectFP(a, b []int) []int {
  // 使用 map 收集 a 中的元素,并设置值为 true
  set := make(map[int]bool)
  for _, v := range a {
    set[v] = true
  }

  // 过滤 b 中的元素,检查它们是否在 map 中
  result := []int{}
  for _, v := range b {
    if set[v] {
      result = append(result, v)
    }
  }

  return result
}

func main() {
  a := []int{1, 2, 3, 4}
  b := []int{3, 4, 5, 6}
  fmt.Println(intersectFP(a, b)) // [3, 4]
}
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In this function:

  • We use mappingset Collect elements in a in O(n) time.
  • We use a nested loop to filter the elements in b and check if they are in the map in O(m) time.
  • The total time complexity is O(n m), which is more efficient than the nested loop version.

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