1.0.2 • Published 9 months ago

effortless-algorithm v1.0.2

Weekly downloads
-
License
MIT
Repository
github
Last release
9 months ago

Effortless-Alghoritm

Javascript library for implementing various algorithms

Installation

npm install effortless-algorithm

Usage

import { timSort } from 'effortless-algorithm/dist/index.js' // To import any algorithm you have to use this statementcd 

This library contains:

  • Sorting algorithms
  • Search algorithms

Sorting algorithms

  • Tim Sort = timSort(array: (string | number)[])
  • Selection Sort = selectionSort(array: (string | number)[])
  • Shell Sort = shellSort(array: (string | number)[])
  • Bubble Sort = bubbleSort(array: (string | number)[])
  • Tree Sort = treeSort(array: (string | number)[])
  • Cycle Sort = cycleSort(array: (string | number)[])
  • Strand Sort = strandSort(array: (string | number)[])
  • Cocktail Shaker Sort = cocktailShakerSort(array: (string | number)[])
  • Comb Sort = combSort(array: (string | number)[])
  • Gnome Sort = gnomeSort(array: (string | number)[])
  • Odd Even Sort = oddEvenSort(array: (string | number)[])
  • Bogo Sort = bogoSort(array: (string | number)[])

These algorithms take an unsorted array and returns a sorted array.

Search algorithms

  • Linear Search = linearSearch(array: number[] | string[], target: number | string): number
  • Sentinel Linear Search = sentinelLinearSearch(array: number[] | string[], target: number | string): number
  • Binary Search = binarySearch(array: number[] | string[], target: number | string): number
  • Ternary Search = ternarySearch(array: number[] | string[], target: number | string): number
  • Jump Search = jumpSearch(array: number[] | string[], target: number | string): number
  • Interpolation Search = interpolationSearch(array: number[], target: number): number
  • Exponential Search = exponentialSearch(array: number[] | string[], target: number | string): number

Algorithms that require a sorted array

  • Binary Search
  • Ternary Search
  • Interpolation Search
  • Exponential Search

These algorithms take an array and return an index of the target

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