📄 mycryptlib.h
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// MyCryptLib.h: interface for the MyCryptLib class.
//
// Written by Amin Gholiha, 2005, The source code apply under
// ADAPTIVE PUBLIC LICENSE (Please read License-APLl.txt)
//
// ADDITIONAL LIMITATION OF LIABILITY
// -----------------------------------------------------
// IN NO EVENT WILL AMIN GHOLIHA BE LIABLE TO YOU FOR ANY
// DAMAGES, CLAIMS OR COSTS WHATSOEVER OR ANY CONSEQUENTIAL,
// INDIRECT, INCIDENTAL DAMAGES, OR ANY LOST PROFITS OR LOST SAVINGS,
// EVEN IF AN REPRESENTATIVE HAS BEEN ADVISED OF
// THE POSSIBILITY OF SUCH LOSS, DAMAGES, CLAIMS OR COSTS OR
// FOR ANY CLAIM BY ANY THIRD PARTY.
// THE FOREGOING LIMITATIONS AND EXCLUSIONS APPLY TO
// THE EXTENT PERMITTED BY APPLICABLE LAW IN YOUR JURISDICTION.
//
//
//////////////////////////////////////////////////////////////////////
#if !defined(AFX_MYCRYPTLIB_H__8F521792_8777_4A18_B55E_7EE1427D164B__INCLUDED_)
#define AFX_MYCRYPTLIB_H__8F521792_8777_4A18_B55E_7EE1427D164B__INCLUDED_
#if _MSC_VER > 1000
#pragma once
#endif // _MSC_VER > 1000
//////////////////////////////////////////////
/// Definitions.
//////////////////////////////////////////////
#define _MYCRYPTLIB_DEMOS_ // Undef to leave out the unnessary Demo*(..) functions.
#define WIN32_LEAN_AND_MEAN
// Is the system little or Big endian.
#if (('1234' >> 24) == '1')
#define SYSTEM_LITTLE_ENDIAN 1234
#elif (('4321' >> 24) == '1')
#define SYSTEM_BIG_ENDIAN 4321
#endif
#define LOHALF(x) ((DWORD)((x) & _MAXHALFNR_))
#define HIHALF(x) ((DWORD)((x) >> sizeof(DWORD)*4 & _MAXHALFNR_))
#define TOHIGH(x) ((DWORD)((x) << sizeof(DWORD)*4))
//#define rotate32(x,n) (((x) << n) | ((x) >> (32 - n)))
#define rotate32(x,n) _lrotl((x), (n))
#if (SYSTEM_BIG_ENDIAN)
#define SHA_BLOCK32(x) (x)
// The HiBITMASK used for computation, FIX FOR LATER: should change to fit your system e.g 64 bit CPUs.
#define _HIBITMASK_ 0x00000008
// The maximum nr supported by the system, used to detect owerflows.
#define _MAXIMUMNR_ 0xffffffff
// The maximum nr you can get using half the number of bits.
#define _MAXHALFNR_ 0x000Lffff
#else
#define SHA_BLOCK32(x) ((rotate32((x), 8) & 0x00ff00ff) | (rotate32((x), 24) & 0xff00ff00))
// The HiBITMASK used for computation, FIX FOR LATER: should change to fit your system e.g 64 bit CPUs.
#define _HIBITMASK_ 0x80000000
// The maximum nr supported by the system, used to detect owerflows.
#define _MAXIMUMNR_ 0xffffffff
// The maximum nr you can get using half the number of bits.
#define _MAXHALFNR_ 0xffffL
#endif
#define SHA1_BLOCK_SIZE 64
#define SHA1_DIGEST_SIZE 20
// for code cleanness.
#define F0to19(x,y,z) (((x) & (y)) ^ (~(x) & (z)))
#define F20to39(x,y,z) ((x) ^ (y) ^ (z))
#define F40to59(x,y,z) (((x) & (y)) ^ ((x) & (z)) ^ ((y) & (z)))
#define F60to79(x,y,z) F20to39(x,y,z)
#define sha_round(func,k) t = a; a = rotate32(a,5) + func(b,c,d) + e + k + w[i];\
e = d;d = c; c = rotate32(b, 30); b = t;
typedef struct
{
UINT wbuf[16];
UINT hash[5];
UINT count[2];
} SHA1_STATETYPE;
#ifdef _MYCRYPTLIB_DEMOS_
#include "HistoryEdit.h"
#include <math.h>
#endif
class MyCryptLib
{
public:
#ifdef _MYCRYPTLIB_DEMOS_
// Demostration of Diffie Hellman key exchange..
void DemoDiffieHellman(CHistoryEdit *pLogg, UINT nSize);
// Demostration of Digital signing..
void DemoDSA(CHistoryEdit *pLogg, UINT nSize, BYTE* pEntropyPool=NULL,UINT nEntropySize=0);
// Demostration of RSA..
void DemoRSA(CHistoryEdit *pLogg,UINT nSize);
// Used to test the Library function
void DemoSimpleTest(CHistoryEdit *pLogg);
#endif
// Collecting Entropy using existing HW.
BOOL MTCollectEntropy(BYTE *pRandomPool, UINT nSize);
// Verifies Signature Computed by DigitalSignSHA1rDSA using the trusted public keys n and e.
BOOL DigitalVerifySHA1rDSA(unsigned char* pmsgbuff, UINT nSizeMsg,DWORD n[],DWORD e,DWORD S[],UINT nSize);
// Creates an Digital signature (S) of pmsgbuff using private key d, public key n.
int DigitalSignSHA1rDSA(unsigned char* pmsgbuff, UINT nSizeMsg,DWORD d[],DWORD n[],DWORD S[],UINT nSize);
// Computes The Sha1Hash for an given data with length nSize
void SHA1Hash(unsigned char *_pOutDigest, const unsigned char *_pData,UINT nSize);
void SHA1_Start(SHA1_STATETYPE* _pcsha1);
void SHA1_Finish(unsigned char* _pShaValue, SHA1_STATETYPE* _pcsha1);
void SHA1_Hash(const unsigned char *_pData, unsigned int _iSize, SHA1_STATETYPE* _pcsha1);
// RSA Decrypt using CRT method.
int RSADecryptCRT(DWORD m[],DWORD c[],DWORD p[], DWORD q[], DWORD dP[], DWORD dQ[], DWORD qInv[], UINT nSize);
// RSA Encrypt function
inline int RSAEncrypt(DWORD c[], DWORD m[], DWORD n[], DWORD e[], UINT nSize);
// RSA Encrypt function
inline int RSAEncrypt(DWORD c[],DWORD m[],DWORD n[],UINT nSize,DWORD e);
// Generates an RSA Key
int RSAGenerateKey(DWORD n[], DWORD d[], DWORD p[], DWORD q[], DWORD dP[], DWORD dQ[], DWORD qInv[], UINT nSize,UINT nPSize,UINT nQSize,DWORD e=65537, BYTE* pSeedData=NULL,UINT nSeedData=0);
// Genereates an RSA SAFE Prime nr.
int BNMakeRSAPrime(DWORD p[],DWORD ee, UINT nSize,UINT nMaximumRetry=30);
MyCryptLib();
virtual ~MyCryptLib();
// Create an well defined Random nr.
UINT BNMakeRandomNr(DWORD a[], UINT nSize);
// Return an CStirng containing the number.
CString BNPrint(const DWORD *p, UINT nSize);
// print out the number in C format.
CString BNPrintC(const DWORD *p, UINT nSize);
// Generate an prime nr.
int BNMakePrime(DWORD p[],UINT nSize,PBYTE pEntropyPool=NULL, UINT nSizeEntropyPool=0);
// Is the number provided an prime nr?
int BNIsPrime(DWORD W[],UINT nSize,UINT nrRounds);
// Generate an random nr between the given border.
inline DWORD RandBetween(DWORD dwLower,DWORD dwUpper);
// Mersenne Twister random generator, returns an random nr.
inline DWORD MTRandom();
// Mersenne Twinster init..
inline BOOL MTInit(BYTE *pRandomPool=NULL, UINT nSize=0);
// The Rabin Miller algorihm
int BNRabinMiller(const DWORD w[], UINT ndigits, UINT t);
// GCD(x,y) Greatest Common dividor.
int BNGcd(DWORD g[], const DWORD x[], const DWORD y[], UINT nSize);
// inv = u^(-1) mod v
int BNModInv(DWORD inv[], const DWORD u[], const DWORD v[], UINT nSize);
// w=x*x more optimized and Mult.
inline int BNSquare(DWORD w[], const DWORD x[], UINT nSize);
// Computes y = x^e mod m
int BNModExp(DWORD yout[], const DWORD x[], const DWORD e[], const DWORD m[], UINT nSize);
// a = (x * y) mod m
DWORD BNModMult(DWORD a[], const DWORD x[], const DWORD y[], const DWORD m[], UINT nSize);
// r = u mod v
DWORD BNMod(DWORD r[], const DWORD u[], UINT nUSize, DWORD v[], UINT nVSize);
// Get an Big nr from Hex string
UINT BNFromHex(DWORD a[], UINT nSize, const char *s,UINT nStringLength);
// Get an Big nr from Decimal String
UINT BNFromDecimal(DWORD a[], UINT nSize, const char *s, UINT nStringLength);
// Returns ceil(x) as a non-negative integer or 0 if x < 0, We don't whant to include Math lib for only this function.
UINT BNUiceil(double x);
// Big nr => octets
UINT BNToOctets(const DWORD a[], UINT nSize, unsigned char *c, UINT nbytes);
// array of octets => Bing number
UINT BNFromOctets(DWORD a[], UINT nSize, const unsigned char *c, UINT nOctBytes);
// convert an Big Numer to an CString
CString BNToString( const DWORD *a, UINT nSize,UINT nBase=10);
// returns r = a mod d, where d is an normal DWORD.
inline DWORD BNModdw(DWORD a[],DWORD d, UINT nSize);
// for future Optimization
inline void BNFree(DWORD **p);
inline DWORD * BNAlloc(UINT nSize);
// Returns number of significant bits in d
UINT BNBitLength(const DWORD *d,UINT nSize);
// w=u-v, where v is an normal DWORD.
DWORD BNSubtractdw(DWORD w[], const DWORD u[], DWORD v, UINT nSize);
// returns a-b
inline int BNComparedw(const DWORD a[], DWORD b, UINT nSize);
// returns a-b
int BNCompare(const DWORD a[], const DWORD b[], UINT nSize);
// a = b >> x
inline DWORD BNShiftRight(DWORD a[], const DWORD *b, DWORD x, DWORD nSize);
//a = b << x
inline DWORD BNShiftLeft(DWORD a[], const DWORD *b, UINT x, UINT nSize);
// Divide an big nr with an ordenary DWORD.
inline DWORD BNDividedw(DWORD q[], const DWORD u[], DWORD v, UINT nSize);
// Sets a=d
void BNSetEqualdw(DWORD a[], const DWORD d, UINT nSize);
// Set a=b
inline void BNSetEqual(DWORD a[], const DWORD b[], UINT nSize);
// returns a==0
int BNIsZero(const DWORD a[], UINT nSize);
// Returns True if A == B.
int BNIsEqual(const DWORD a[], const DWORD b[], UINT nSize);
// Returns the real size of A
inline UINT BNSizeof(const DWORD A[], UINT nSize);
// Makesure that the data in A is zero
void BNSetZero(DWORD A[],UINT nSize);
// Divides
int BNDivide(DWORD q[], DWORD r[], const DWORD u[], UINT usize,DWORD v[],UINT vsize);
// Subtract Big numbers, returns C=B-A, (B>A)
DWORD BNSubtract(DWORD C[], const DWORD A[], const DWORD B[], const UINT nSize);
// Adds Big numbers, returns C=A+B
DWORD BNAdd(DWORD C[], const DWORD A[],const DWORD B[], const UINT nSize);
// Adds an normal DWORD to an big DWORD.
DWORD BNAdddw(DWORD w[], const DWORD u[], DWORD v, UINT nSize);
// Multiplies Big numbers C=A*B.
inline DWORD BNMultiply(DWORD C[], const DWORD A[], const DWORD B[], const UINT nSize);
inline DWORD BNMultiplydw(DWORD w[], const DWORD u[], DWORD v, UINT nSize);
private:
// SHA1 Functions
inline void SHA1_Transform(SHA1_STATETYPE* _pcsha1);
// SHA1 MASK
static const UINT _SHA_MASK_[4];
static const UINT _SHA_BITS_[4];
// Prime nrs
static const DWORD SMALL_PRIMES[];
static const UINT _NUMBEROFPRIMES_;
// The Mersenne Twister radnom bufffer and index.
UINT m_mtIndex;
DWORD m_mtbuffer[624];
BOOL m_bSeeded;
// Helpers for code cleaness.
inline int BNQhatTooBigHelper(DWORD qhat, DWORD rhat,DWORD vn2, DWORD ujn2);
inline DWORD BNMultSub(DWORD wn, DWORD w[], const DWORD v[], DWORD q, UINT n);
inline void BNMultSubHelper(DWORD uu[2], DWORD qhat, DWORD v1, DWORD v0);
inline int BNMultiplyHelper(DWORD p[2], const DWORD x, const DWORD y);
inline DWORD BNDivideHelper(DWORD *q, DWORD *r, const DWORD u[2], DWORD v);
inline int BNModSquareTmp(DWORD a[], const DWORD x[], DWORD m[], UINT nSize, DWORD temp[], DWORD tqq[], DWORD trr[]);
inline int BNModuloTmp(DWORD r[], const DWORD u[], UINT nUSize, DWORD v[], UINT nVSize, DWORD tqq[], DWORD trr[]);
inline int BNMultTmp(DWORD a[], const DWORD x[], const DWORD y[], DWORD m[], UINT nSize, DWORD temp[], DWORD tqq[], DWORD trr[]);
};
#endif // !defined(AFX_MYCRYPTLIB_H__8F521792_8777_4A18_B55E_7EE1427D164B__INCLUDED_)
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