How to resolve the algorithm Move-to-front algorithm step by step in the Ada programming language
Published on 12 May 2024 09:40 PM
How to resolve the algorithm Move-to-front algorithm step by step in the Ada programming language
Table of Contents
Problem Statement
Given a symbol table of a zero-indexed array of all possible input symbols this algorithm reversibly transforms a sequence of input symbols into an array of output numbers (indices). The transform in many cases acts to give frequently repeated input symbols lower indices which is useful in some compression algorithms.
Encoding the string of character symbols 'broood' using a symbol table of the lowercase characters a-to-z
Decoding the indices back to the original symbol order:
The strings are:
(Note the misspellings in the above strings.)
Let's start with the solution:
Step by Step solution about How to resolve the algorithm Move-to-front algorithm step by step in the Ada programming language
Source code in the ada programming language
with Ada.Text_IO;
procedure Move_To_Front is
subtype Lower_Case is Character range 'a' .. 'z';
subtype Index is Integer range 0 .. 25;
type Table is array (Index) of Lower_Case;
Alphabet: constant Table := "abcdefghijklmnopqrstuvwxyz";
type Number_String is array(Positive range <>) of Natural;
function Encode(S: String) return Number_String is
Key: Table := Alphabet;
function Encode(S: String; Tab: in out Table) return Number_String is
procedure Look_Up(A: in out Table; Ch: Lower_Case; Pos: out Index) is
begin
for I in A'Range loop
if A(I) = Ch then
Pos := I;
A := A(Pos) & A(A'First .. Pos-1) & A(Pos+1 .. A'Last);
return;
end if;
end loop;
raise Program_Error with "unknown character";
end Look_Up;
Empty: Number_String(1 .. 0);
Result: Natural;
begin
if S'Length = 0 then
return Empty;
else
Look_Up(Tab, S(S'First), Result);
return Result & Encode(S(S'First+1 .. S'Last), Tab);
end if;
end Encode;
begin
return Encode(S, Key);
end Encode;
function Decode(N: Number_String) return String is
Key: Table := Alphabet;
function Decode(N: Number_String; Tab: in out Table) return String is
procedure Look_Up(A: in out Table; Pos: Index; Ch: out Lower_Case) is
begin
Ch := A(Pos);
A := A(Pos) & A(A'First .. Pos-1) & A(Pos+1 .. A'Last);
end Look_Up;
Result: String(N'Range);
begin
for I in N'Range loop
Look_Up(Tab, N(I), Result(I));
end loop;
return Result;
end Decode;
begin
return Decode(N, Key);
end Decode;
procedure Encode_Write_Check(S: String) is
N: Number_String := Encode(S);
T: String := Decode(N);
Check: String := (if S=T then "Correct!" else "*WRONG*!");
begin
Ada.Text_IO.Put("'" & S & "' encodes to");
for Num of N loop
Ada.Text_IO.Put(Integer'Image(Num));
end loop;
Ada.Text_IO.Put_Line(". This decodes to '" & T & "'. " & Check);
end Encode_Write_Check;
begin
Encode_Write_Check("broood");
Encode_Write_Check("bananaaa");
Encode_Write_Check("hiphophiphop");
end Move_To_Front;
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