**Bucket sort**, or **bin sort**, is a sorting algorithm that works by partitioning 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, and is a cousin of radix sort in the most to least significant digit flavour. Bucket sort is a generalization of pigeonhole sort. Since bucket sort is not a comparison sort, the Ω(*n* log *n*) lower bound is inapplicable. The computational complexity estimates involve the number of buckets.

Bucket sort works as follows:

Read more about Bucket Sort: Pseudocode, Optimizations, Comparison With Other Sorting Algorithms

### Other articles related to "bucket sort, sort, bucket, buckets":

**Bucket Sort**- Comparison With Other Sorting Algorithms

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**Bucket sort**can be seen as a generalization of counting

**sort**in fact, if each

**bucket**has size 1 then

**bucket sort**degenerates to counting

**sort**... The variable

**bucket**size of

**bucket sort**allows it to use O(n) memory instead of O(M) memory, where M is the number of distinct values in exchange, it gives up counting

**sort**'s O(n + M) worst-case behavior ...

**Bucket sort**with two

**buckets**is effectively a version of quicksort where the pivot value is always selected to be the middle value of the value range ...

**Bucket Sort**

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**Bucket sort**is a divide and conquer sorting algorithm that generalizes Counting

**sort**by partitioning an array into a finite number of

**buckets**... Each

**bucket**is then sorted individually, either using a different sorting algorithm, or by recursively applying the

**bucket**sorting algorithm ... A variation of this method called the single buffered count

**sort**is faster than quicksort ...

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—D.H. (David Herbert)

“And now, far removed from the loved habitation,

The tear of regret will intrusively swell,

As fancy reverts to my father’s plantation,

And sighs for the *bucket* that hung in the well.”

—Samuel Woodworth (1788–1842)