How to resolve the algorithm Monads/Maybe monad step by step in the Delphi programming language
Published on 12 May 2024 09:40 PM
How to resolve the algorithm Monads/Maybe monad step by step in the Delphi programming language
Table of Contents
Problem Statement
Demonstrate in your programming language the following:
A Monad is a single type which encapsulates several other types, eliminating boilerplate code. In practice it acts like a dynamically typed computational sequence, though in many cases the type issues can be resolved at compile time. A Maybe Monad is a monad which specifically encapsulates the type of an undefined value.
Let's start with the solution:
Step by Step solution about How to resolve the algorithm Monads/Maybe monad step by step in the Delphi programming language
Source code in the delphi programming language
program Maybe_monad;
{$APPTYPE CONSOLE}
uses
System.SysUtils;
type
TmList = record
Value: PInteger;
function ToString: string;
function Bind(f: TFunc): TmList;
end;
function _Unit(aValue: Integer): TmList; overload;
begin
Result.Value := GetMemory(sizeof(Integer));
Result.Value^ := aValue;
end;
function _Unit(aValue: PInteger): TmList; overload;
begin
Result.Value := aValue;
end;
{ TmList }
function TmList.Bind(f: TFunc): TmList;
begin
Result := f(self.Value);
end;
function TmList.ToString: string;
begin
if Value = nil then
Result := 'none'
else
Result := value^.ToString;
end;
function Decrement(p: PInteger): TmList;
begin
if p = nil then
exit(_Unit(nil));
Result := _Unit(p^ - 1);
end;
function Triple(p: PInteger): TmList;
begin
if p = nil then
exit(_Unit(nil));
Result := _Unit(p^ * 3);
end;
var
m1, m2: TmList;
i, a, b, c: Integer;
p: Tarray;
begin
a := 3;
b := 4;
c := 5;
p := [@a, @b, nil, @c];
for i := 0 to High(p) do
begin
m1 := _Unit(p[i]);
m2 := m1.Bind(Decrement).Bind(Triple);
Writeln(m1.ToString: 4, ' -> ', m2.ToString);
end;
Readln;
end.
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