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32
Task/Quickselect-algorithm/REXX/quickselect-algorithm-1.rexx
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Task/Quickselect-algorithm/REXX/quickselect-algorithm-1.rexx
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/*REXX program sorts a list (which may be numbers) by using the quick select algorithm.*/
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parse arg list; if list='' then list= 9 8 7 6 5 0 1 2 3 4 /*Not given? Use default.*/
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say right('list: ', 22) list
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#= words(list)
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do i=1 for #; @.i= word(list, i) /*assign all the items ──► @. (array). */
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end /*i*/ /* [↑] #: number of items in the list.*/
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say
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do j=1 for # /*show 1 ──► # items place and value.*/
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say right('item', 20) right(j, length(#))", value: " qSel(1, #, j)
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end /*j*/
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exit /*stick a fork in it, we're all done. */
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/*──────────────────────────────────────────────────────────────────────────────────────*/
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qPart: procedure expose @.; parse arg L 1 ?,R,X; xVal= @.X
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parse value @.X @.R with @.R @.X /*swap the two names items (X and R). */
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do k=L to R-1 /*process the left side of the list. */
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if @.k>xVal then iterate /*when an item > item #X, then skip it.*/
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parse value @.? @.k with @.k @.? /*swap the two named items (? and K). */
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?= ? + 1 /*bump the item number (point to next).*/
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end /*k*/
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parse value @.R @.? with @.? @.R /*swap the two named items (R and ?). */
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return ? /*return the item number to invoker. */
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/*──────────────────────────────────────────────────────────────────────────────────────*/
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qSel: procedure expose @.; parse arg L,R,z; if L==R then return @.L /*only one item?*/
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do forever /*keep searching until we're all done. */
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new= qPart(L, R, (L+R) % 2) /*partition the list into roughly ½. */
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$= new - L + 1 /*calculate pivot distance less L+1. */
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if $==z then return @.new /*we're all done with this pivot part. */
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else if z<$ then R= new-1 /*decrease the right half of the array.*/
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else do; z= z-$ /*decrease the distance. */
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L= new+1 /*increase the left half *f the array.*/
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end
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end /*forever*/
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Task/Quickselect-algorithm/REXX/quickselect-algorithm-2.rexx
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Task/Quickselect-algorithm/REXX/quickselect-algorithm-2.rexx
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/*REXX program sorts a list (which may be numbers) by using the quick select algorithm. */
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parse arg list; if list='' then list= 9 8 7 6 5 0 1 2 3 4 /*Not given? Use default.*/
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say right('list: ', 22) list
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#= words(list)
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do i=1 for #; @.i= word(list, i) /*assign all the items ──► @. (array). */
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end /*i*/ /* [↑] #: number of items in the list.*/
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say
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do j=1 for # /*show 1 ──► # items place and value.*/
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say right('item', 20) right(j, length(#))", value: " qSel(1, #, j)
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end /*j*/
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exit /*stick a fork in it, we're all done. */
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/*──────────────────────────────────────────────────────────────────────────────────────*/
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qPart: procedure expose @.; parse arg L 1 ?,R,X; xVal= @.X
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call swap X,R /*swap the two named items (X and R). */
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do k=L to R-1 /*process the left side of the list. */
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if @.k>xVal then iterate /*when an item > item #X, then skip it.*/
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call swap ?,k /*swap the two named items (? and K). */
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?= ? + 1 /*bump the item number (point to next).*/
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end /*k*/
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call swap R,? /*swap the two named items (R and ?). */
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return ? /*return the item number to invoker. */
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/*──────────────────────────────────────────────────────────────────────────────────────*/
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qSel: procedure expose @.; parse arg L,R,z; if L==R then return @.L /*only one item?*/
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do forever /*keep searching until we're all done. */
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new= qPart(L, R, (L+R) % 2) /*partition the list into roughly ½. */
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$= new - L + 1 /*calculate the pivot distance less L+1*/
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if $==z then return @.new /*we're all done with this pivot part. */
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else if z<$ then R= new-1 /*decrease the right half of the array.*/
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else do; z= z-$ /*decrease the distance. */
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L= new+1 /*increase the left half of the array.*/
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end
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end /*forever*/
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/*──────────────────────────────────────────────────────────────────────────────────────*/
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swap: parse arg _1,_2; parse value @._1 @._2 with @._2 @._1; return /*swap 2 items.*/
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