Why is important for the intermediate sort used in radix sort to be stable?
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Radix sort is an integer sorting algorithmthat sorts data with integer keys by grouping the keys by individual digits that share the same significant position and value (place value). Radix sort uses counting sort as a subroutine to sort an array of numbers. Because integers can be used to represent strings (by hashing the strings to integers), radix sort works on data types other than just integers. Because radix sort is not comparison based, it is not bounded by for running time — in fact, radix sort can perform in linear time.
Radix sort incorporates the counting sort algorithm so that it can sort larger, multi-digit numbers without having to potentially decrease the efficiency by increasing the range of keys the algorithm must sort over (since this might cause a lot of wasted time).
Radix sort incorporates the counting sort algorithm so that it can sort larger, multi-digit numbers without having to potentially decrease the efficiency by increasing the range of keys the algorithm must sort over (since this might cause a lot of wasted time).
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