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non necusive quicksort
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#include <climits> | |
#include <cassert> | |
#include <utility> | |
/* | |
** The following quicksort implementation avoids recursion by | |
** using an explicit stack. Furthermore, by always pushing onto | |
** the stack the larger portion of the problem, and looping on | |
** the smaller portion, we ensure that we don't need a very large | |
** stack. | |
** | |
** This code is based on http://alienryderflex.com/quicksort/ | |
*/ | |
template< class Array, class Int > | |
void bengoldberg1::qsort( Array array, Int elements ) { | |
enum { max_size = CHAR_BIT * sizeof(Int) }; | |
pair< Int, Int > stack[ max_size ]; | |
Int L = 0, R = elements-1; | |
unsigned int i = 0; | |
do { | |
while( L < R ) { | |
Int Linit = L, Rinit = R; | |
auto pivot = std::move(array[L]); | |
do { | |
while( array[R] >= pivot ) if( --R <= L ) goto done; | |
array[ L++ ] = std::move(array[R]); | |
if( L >= R ) goto done; | |
while ( array[L] <= pivot ) if( ++L >= R ) goto done; | |
array[ R-- ] = std::move(array[L]); | |
} while( L < R ); | |
done: | |
assert( L == R ); | |
array[ L ] = std::move(pivot); | |
Int Lsize = L - Linit, Rsize = Rinit - R; | |
if( Lsize > Rsize ) { | |
stack[i++] = std::make_pair( Linit, L-1 ); | |
L = L + 1; | |
R = Rinit; | |
} else { | |
stack[i++] = std::make_pair( R+1, Rinit ); | |
L = Linit; | |
R = R + 1; | |
} | |
} | |
if( i == 0 ) return; | |
std::tie( L, R ) = stack[--i]; | |
} while( 1 ); | |
} |
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