How to resolve the algorithm LZW compression step by step in the PL/I programming language

Published on 12 May 2024 09:40 PM

How to resolve the algorithm LZW compression step by step in the PL/I programming language

Table of Contents

Problem Statement

The Lempel-Ziv-Welch (LZW) algorithm provides loss-less data compression. You can read a complete description of it in the   Wikipedia article   on the subject.   It was patented, but it entered the public domain in 2004.

Let's start with the solution:

Step by Step solution about How to resolve the algorithm LZW compression step by step in the PL/I programming language

Source code in the pl/i programming language

*process source xref attributes or(!);
 lzwt: Proc Options(main);

 Dcl (LEFT,LENGTH,SUBSTR,TRANSLATE,TRIM,UNSPEC) Builtin;
 Dcl SYSPRINT Print;

 Dcl str Char(50) Var Init('TOBEORNOTTOBEORTOBEORNOT');
 Dcl compressed Char(80) Var;
 Dcl decompressed Char(80) Var;

 Dcl 1 dict(0:300),
      2 key Char(5) Var,
      2 inx Bin Fixed(16) Unsigned;
 Dcl dict_size Bin Fixed(31) Init(256);
 Dcl hi Bin Fixed(16) Unsigned Init(65535);

 Put Edit('str=',str)(Skip,a,a);
 compressed = compress(str);
 Put Edit(compressed)(Skip,a);
 decompressed = decompress(compressed);
 Put Edit('dec=',decompressed)(Skip,a,a);
 If decompressed=str Then
   Put Edit('decompression ok')(Skip,a);
 Else
   Put Edit('decompression not ok')(Skip,a);

 compress: Proc(s) Returns(Char(80) Var);
 Dcl s Char(*) Var;
 Dcl res Char(80) Var;
 Dcl i Bin Fixed(31);
 Dcl c  Char(1);
 Dcl w  Char(5) Var;
 Dcl wc Char(5) Var;
 dict.key='';
 Dcl ii Bin Fixed(8) Unsigned;
 Do i=0 To 255;
   ii=i;
   Unspec(c)=unspec(ii);
   dict.key(i)=c;
   dict.inx(i)=i;
   End;
 res='[';
 w='';
 Do i=1 To length(s);
   c=substr(s,i,1);
   wc=w!!c;
   If dicti(wc)^=hi Then Do;
     w=wc;
     End;
   Else Do;
     res=res!!trim(dicti(w))!!', ';
     Call dict_add(wc,dict_size);
     w=c;
     End;
   End;
 If w^='' Then
   res=res!!trim(dicti(w))!!', ';
 substr(res,length(res)-1,1)=']';
 Return(res);

 dicti: Proc(needle) Returns(Bin Fixed(31));
   Dcl needle Char(*) Var;
   Dcl i Bin Fixed(31);
   Do i=1 To dict_size;
     If dict.key(i)=needle Then
       Return(i);
     End;
   Return(hi);
   End;

 dict_add: Proc(needle,dict_size);
   Dcl needle Char(*) Var;
   Dcl dict_size Bin Fixed(31);
   dict.key(dict_size)=needle;
   dict.inx(dict_size)=dict_size;
   dict_size+=1;
   End;

 End;

 decompress: Proc(s) Returns(Char(80) Var);
 Dcl s Char(80) Var;
 Dcl ss Char(80) Var;
 Dcl words(50) Char(5) Var;
 Dcl wn Bin Fixed(31);
 Dcl ww  Bin Fixed(31);
 Dcl c  Char(1);
 Dcl entry Char(5) Var;
 Dcl w Char(5) Var;
 Dcl res Char(80) Var;
 ss=translate(s,'    ','[],');
 Call mk_words(ss,words,wn);
 dict.key='';
 dict.inx=hi;
 Dcl i Bin Fixed(31);
 Dcl ii Bin Fixed(8) Unsigned;
 Dcl dict(0:300) Char(5) Var;
 Dcl dict_size Bin Fixed(31);
 Do i=0 To 255;
   ii=i;
   Unspec(c)=unspec(ii);
   dict(i)=c;
   End;
 dict_size=256;
 ww=words(1);
 w=dict(ww);
 res=w;
 Do i=2 To wn;
   ww=words(i);
   Select;
     When(dict(ww)^='')
       entry=dict(ww);
     When(ww=dict_size)
       entry=w!!substr(w,1,1);
     Otherwise
       Put Edit('Bad compressed k: ',ww)(Skip,a,a);
     End;
   res=res!!entry;
   dict(dict_size)=w!!substr(entry,1,1);
   dict_size+=1;
   w=entry;
   End;
 Return(res);
 End;

 mk_words: Proc(st,arr,arrn);
 Dcl st Char(*) Var;
 Dcl sv Char(80) Var;
 Dcl arr(*) Char(5) Var;
 Dcl arrn Bin fixed(31);
 Dcl elem Char(5) Var;
 arrn=0;
 sv=st!!' ';
 elem='';
 Do While(length(sv)>0);
   If left(sv,1)=' ' Then Do;
     If elem>'' Then Do;
       arrn+=1;
       arr(arrn)=elem;
       elem='';
       End;
     End;
   Else
     elem=elem!!left(sv,1);
   sv=substr(sv,2);
   End;
 End;
 Return;

 End;

  

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