A-M baby
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Task/Knuths-algorithm-S/REXX/knuths-algorithm-s.rexx
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Task/Knuths-algorithm-S/REXX/knuths-algorithm-s.rexx
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/*REXX program using Knuth's algorithm S (random sampling n of M items).*/
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parse arg trials size . /*obtain the arguments from C.L. */
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if trials=='' then trials=100000 /*use default if not specified. */
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if size=='' then size=3 /* " " " " " */
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#.=0 /*a couple handfuls of counters. */
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do trials /*OK, let's light this candle. */
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call s_of_n_creator size /*create initial list of n items.*/
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do gener=0 for 10 /*and then call SofN for each dig*/
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call s_of_n gener /*call s_of_n with a single dig*/
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end /*gener*/
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do count=1 for size /*let's see what s_of_n wroth. */
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_=!.count /*get a digit from the Nth item, */
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#._=#._+1 /* ... and count it, of course. */
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end /*count*/
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end /*trials*/
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say "Using Knuth's algorihm S for" comma(trials) 'trials, and with size='comma(size)":"
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say
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do dig=0 to 9 /*show & tell time for frequency.*/
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say copies(' ',15) "frequency of the" dig 'digit is:' comma(#.dig)
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end /*dig*/
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exit /*stick a fork in it, we're done.*/
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/*──────────────────────────────────S_OF_N_CREATOR subroutine───────────*/
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s_of_n_creator: parse arg item 1 items /*generate ITEM number of items*/
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do k=1 for item /*traipse through the 1st N items*/
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!.k=random(0,9) /*set the Kth item with rand dig.*/
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end /*k*/
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return /*out piddly work is done for now*/
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/*──────────────────────────────────S_OF_N subroutine───────────────────*/
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s_of_n: parse arg item; items=items+1 /*get "item", bump items counter.*/
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c=random(1,items) /*should we replace a prev item? */
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if c>size then return /*probability isn't good, skip it*/
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_=random(1,size) /*now, figure out which previous */
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!._=item /* ... item to replace with ITEM.*/
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return /*and back to the caller we go. */
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/*──────────────────────────────────COMMA subroutine────────────────────*/
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comma: procedure; parse arg _,c,p,t;arg ,cu;c=word(c ",",1)
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if cu=='BLANK' then c=' '; o=word(p 3,1); p=abs(o); t=word(t 999999999,1)
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if \datatype(p,'W') | \datatype(t,'W') | p==0 | arg()>4 then return _
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n=_'.9'; #=123456789; k=0; if o<0 then do; b=verify(_,' '); if b==0 then return _
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e=length(_)-verify(reverse(_),' ')+1; end; else do; b=verify(n,#,"M")
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e=verify(n,#'0',,verify(n,#"0.",'M'))-p-1; end
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do j=e to b by -p while k<t; _=insert(c,_,j); k=k+1; end; return _
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