unit Unit1;

interface

uses
  Windows, Messages, SysUtils, Classes, Graphics, Controls, Forms, Dialogs,
  StdCtrls, Spin, ComCtrls;

type
  TForm1 = class(TForm)
    Button1: TButton;
    Button2: TButton;
    Edit1: TEdit;
    Edit2: TEdit;
    Edit3: TEdit;
    Edit4: TEdit;
    Edit5: TEdit;
    Edit6: TEdit;
    Edit7: TEdit;
    Edit8: TEdit;
    Edit9: TEdit;
    Edit10: TEdit;
    Label1: TLabel;
    Label2: TLabel;
    Label3: TLabel;
    Label4: TLabel;
    Label5: TLabel;
    Label6: TLabel;
    Label7: TLabel;
    Label8: TLabel;
    Label9: TLabel;
    Label10: TLabel;
    Button3: TButton;
    Button4: TButton;
    Button5: TButton;
    edit13: TMemo;
    edit11: TRichEdit;
    Label11: TLabel;
    Label12: TLabel;
    Button6: TButton;
    Edit12: TEdit;
    Edit14: TEdit;
    Label14: TLabel;
    procedure Button1Click(Sender: TObject);
    procedure Button2Click(Sender: TObject);
    procedure Button3Click(Sender: TObject);
    procedure Button4Click(Sender: TObject);
    procedure Button5Click(Sender: TObject);
    procedure Button6Click(Sender: TObject);
  private
    { Private declarations }
  public
    { Public declarations }
  end;

var
  Form1: TForm1;

implementation

uses ranlib, FGInt, FGIntPrimeGeneration, FGIntRSA;

{$R *.DFM}

procedure TForm1.Button1Click(Sender: TObject);

var seed, i: integer;
var s,s2: string;

begin
  seed := Round(Time()*3600000.0);

  WRandomInit(seed);

  for i := 1 to 20 do begin
  WRandom();
  WIRandom(0,1000);
  end;
  s:=floattostr(WIRandom(0,1000000000));
  s2:=floattostr(WIRandom(0,1000000000));

  edit1.text:=s;
  edit2.text:=s2;
end;

procedure TForm1.Button2Click(Sender: TObject);
var	
   n, e, d, dp, dq, p, q, phi, one, two, gcd, temp, nilgint,te1,te2,te3 : TFGInt;
   test, signature : String;
   p1,q1,dp1,dq1,e1,d1,n1,nil1,gcdStr:string;
   ok : boolean;
begin
 // Enter a random number to generate a prime, i.e.
 // incremental search starting from that number
   Base10StringToFGInt(edit1.text, p);
   PrimeSearch(p);//產(chǎn)生質(zhì)數(shù)
   Base256StringToFGInt(edit2.text, q);//對(duì)可視字符解碼，使之成為數(shù)字
   PrimeSearch(q);//產(chǎn)生質(zhì)數(shù)
 // Compute the modulus
   FGIntMul(p, q, n);//作p*q=n

 // Compute p-1, q-1 by adjusting the last digit of the GInt
   p.Number[1] := p.Number[1] - 1;//把p的最后一位減1
   q.Number[1] := q.Number[1] - 1;
 // Compute phi(n)
   FGIntMul(p, q, phi);//作(p-1)*(q-1)=phi
 // Choose a public exponent e such that GCD(e,phi)=1 //找出與phi（就是(p-1)*(q-1)）互質(zhì)的數(shù)（r）
 // common values are 3, 65537 but if these aren 't coprime
 // to phi, use the following code
   Base10StringToFGInt('65537', e); // just an odd starting point
   Base10StringToFGInt('1', one);
   Base10StringToFGInt('2', two);
   FGIntGCD(phi, e, gcd);       //檢驗(yàn)是否互質(zhì)的函數(shù),如果PHI和E互質(zhì)，GCD等于1
   While FGIntCompareAbs(gcd, one) <> Eq Do     //尋找互質(zhì)數(shù)
   Begin
      FGIntadd(e, two, temp);  //每次循環(huán)加2
      FGIntCopy(temp, e);
      FGIntGCD(phi, e, gcd);
   End;
   FGIntToBase10String(e,gcdstr);
   edit12.text:=gcdstr;
   FGIntDestroy(two);
   FGIntDestroy(one);
   FGIntDestroy(gcd);
 // Compute the modular (multiplicative) inverse of e, i.e. the secret exponent (key)
   FGIntModInv(e, phi, d);
   FGIntModInv(e, p, dp);
   FGIntModInv(e, q, dq);
   p.Number[1] := p.Number[1] + 1;
   q.Number[1] := q.Number[1] + 1;
   Base10StringToFGInt('100', te1);
   Base10StringToFGInt('25', te2);
   FGIntMul(te1,te2,te3);
   FGIntToBase10String(p,p1);
   edit3.text:=p1;
   FGIntToBase10String(q,q1);
   edit4.text:=q1;
   FGIntToBase10String(dp,dp1);
   edit5.text:=dp1;
   FGIntToBase10String(dq,dq1);
   edit6.text:=dq1;
   FGIntToBase10String(e,e1);
   edit7.text:=e1;
   FGIntToBase10String(d,d1);
   edit8.text:=d1;
   FGIntToBase10String(n,n1);
   edit9.text:=n1;
   FGIntToBase10String(phi,nil1);
   edit10.text:=nil1;
   FGIntDestroy(phi);

   FGIntDestroy(nilgint);

 // Now everything is set up to start Encrypting/Decrypting, Signing/Verifying
{   test := 'eagles may soar high, but weasles do not get sucked into jet engines';

   RSAEncrypt(test, e, n, test);
   RSADecrypt(test, d, n, Nilgint, Nilgint, Nilgint, Nilgint, test);
 // this Is faster : RSADecrypt(test, nilGInt, n, dp, dq, p, q, test);
   RSASign(test, d, n, Nilgint, Nilgint, Nilgint, Nilgint, signature);
 // this Is faster : RSASign(test, nilgint, n, dp, dq, p, q, signature);
   RSAVerify(test, signature, e, n, ok);    }

   FGIntDestroy(p);
   FGIntDestroy(q);
   FGIntDestroy(dp);
   FGIntDestroy(dq);
   FGIntDestroy(e);
   FGIntDestroy(d);
   FGIntDestroy(n);
end;


procedure TForm1.Button3Click(Sender: TObject);
var
test,s,b64:string;
e,n:tfgint;
stin,ms:integer;
begin
test:=edit11.text;
Base10StringToFGInt(edit7.Text, e);
Base10StringToFGInt(edit9.text, n);
RSAEncrypt(test, e, n, test);
edit13.Clear;
ConvertBase256to64(test,b64);
//stin:=length(test) div 10;
//ms:=length(test) mod 10;
//s:=
edit13.lines.Add(b64);

   FGIntDestroy(e);
   FGIntDestroy(n);

end;

procedure TForm1.Button4Click(Sender: TObject);
var
test,b64:string;
d,n,nilgint:tfgint;
begin
test:=edit13.text;
ConvertBase64to256(test,b64);
test:='';
Base10StringToFGInt(edit8.Text, d);
Base10StringToFGInt(edit9.text, n);
RSADecrypt(b64, d, n, Nilgint, Nilgint, Nilgint, Nilgint, test);
edit11.text:=test;
   FGIntDestroy(d);
   FGIntDestroy(n);
   FGIntDestroy(nilgint);
end;

procedure TForm1.Button5Click(Sender: TObject);
begin
edit11.clear;
edit13.clear;
end;

procedure TForm1.Button6Click(Sender: TObject);
var
a,b,c:tfgint;
ss:string;
begin
  Base10StringToFGInt(edit1.Text,a);
  Base10StringToFGInt(edit2.Text,b);
  FGIntModInv(a,b,c);
  FGIntToBase10String(c,ss);
  edit14.Text:=ss;
  FGIntDestroy(a);
  FGIntDestroy(b);
  FGIntDestroy(c);

end;

end.


end.