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Bucket sort

Bucket sort, or bin sort, is a sorting algorithm that works by distributing the elements of an array into a number of buckets. Each bucket is then sorted individually, either using a different sorting algorithm, or by recursively applying the bucket sorting algorithm. It is a distribution sort, a generalization of pigeonhole sort that allows multiple…

Pseudocode, Variants & Comparison with other sorting algorithms

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Pseudocode

6 related topics

Variants

2 related topics

Comparison with other sorting algorithms

1 related topics

Overview

7 related topics

Key facts & relationships

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Average performance
O ( n + n 2 k + k ) {\displaystyle O\left(n+{\frac {n^{2}}{k}}+k\right)} , where k is the number of buckets. O ( n ) , when k ≈ n {\displaystyle O(n),{\text{when }}k\approx n} .
Class
Sorting algorithm
Data structure
Array
Worst-case performance
O ( n 2 ) {\displaystyle O\left(n^{2}\right)}
Worst-case space complexity
O ( n + k ) {\displaystyle O(n+k)}

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Overview

Pseudocode

Variants

Comparison with other sorting algorithms

Advanced semantic analysis

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Map overview Semantic statistics

Bucket sort

Nodes21
Edges20
Triples31
Avg. degree1.9
Density0.095238
Components1

How this topic connects Entity context

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Bucket sort

Top relations

related to Generic bucket sort · 5
Bucket sort → However, If, M/b, The, This
related to Comparison with other sorting algorithms · 3
Bucket sort → Bucket, The, While
related to External links · 3
Bucket sort → Ansi CVariant, Bucket Sort Code, Demo
related to Postman's sort · 3
Bucket sort → Since, The Postman's, This
related to References · 3
Bucket sort → Algorithms, Data Structures, NIST's Dictionary
related to Shuffle sort · 3
Bucket sort → Each, The, This
related to Histogram sort · 2
Bucket sort → Another, Using
related to ProxmapSort · 2
Bucket sort → ProxmapSort, Similar
Average performance · 1
Bucket sort → O ( n + n 2 k + k ) {\displaystyle O\left(n+{\frac {n^{2}}{k}}+k\right)} , where k is the number of buckets. O ( n ) , when k ≈ n {\displaystyle O(n),{\text{when }}k\approx n} .
Class · 1
Bucket sort → Sorting algorithm

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Important terminology

bucket sort buckets array displaystyle algorithm number sorted elements sorting time used input distributed worst-case size keys uniformly average complexity

Entity relationships Subject–Predicate–Object triples

SubjectPredicateObjectConfidenceSrc
Bucket sortAverage performanceO ( n + n 2 k + k ) {\displaystyle O\left(n+{\frac {n^{2}}{k}}+k\right)} , where k is the number of buckets. O ( n ) , when k ≈ n {\displaystyle O(n),{\text{when }}k\approx n} .1.00infobox
Bucket sortClassSorting algorithm1.00infobox
Bucket sortData structureArray1.00infobox
Bucket sortWorst-case performanceO ( n 2 ) {\displaystyle O\left(n^{2}\right)}1.00infobox
Bucket sortWorst-case space complexityO ( n + k ) {\displaystyle O(n+k)}1.00infobox
randomly selected pivots make it more resistant to clustering in the input distribution.The n-way mergesort algorithm also begins by distributing the list into n sublistsinstance ofother means of choosing the pivot in quicksort0.80text
sorting each oneinstance ofother means of choosing the pivot in quicksort0.80text
Bucket sortrelated to Comparison with other sorting algorithmsBucket0.60section
Bucket sortrelated to Comparison with other sorting algorithmsThe0.60section
Bucket sortrelated to Comparison with other sorting algorithmsWhile0.60section
Bucket sortrelated to External linksBucket Sort Code0.60section
Bucket sortrelated to External linksAnsi CVariant0.60section

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