/// <summary>
/// Secret key operation. Decrypts biCipher with the keydata
/// in the given secret key packet.
/// </summary>
/// <param name="biCipher">The ciphertext that is about to
/// be decrypted</param>
/// <param name="skpKey">The secret key packet with the key
/// material for the decryption</param>
/// <param name="strPassphrase">The passphrase for the
/// keymaterial</param>
/// <returns>The decrypted ciphertext.</returns>
/// <remarks>No remarks.</remarks>
public override BigInteger Decrypt(BigInteger[] biCipher, SecretKeyPacket skpKey, string strPassphrase)
{
RSA_Secret_Key skey = new RSA_Secret_Key();
skey = ParseSecretKey(skpKey, strPassphrase);
//check if someone mangled with the key
if (!CheckKey(skey))
throw(new Exception("This key does not fullfill the requirements of a valid RSA key. Please check if someone messed with your keys!"));
if ((skey.d == 0) || (skey.n == 0))
throw new System.ArgumentException("This is not a valid secret key");
BigInteger biPlain = biCipher[0].modPow(skey.d, skey.n);
return biPlain;
}
/// <summary>
/// Secret key operation. Decrypts biCipher with the keydata
/// in the given secret key packet.
/// </summary>
/// <param name="biInput">The ciphertext that is about to
/// be decrypted</param>
/// <param name="skpKey">The secret key packet with the key
/// material for the decryption</param>
/// <param name="strPassphrase">The passphrase for the
/// keymaterial</param>
/// <returns>The decrypted ciphertext.</returns>
/// <remarks>No remarks.</remarks>
public override BigInteger Decrypt(BigInteger[] biInput, SecretKeyPacket skpKey, string strPassphrase)
{
BigInteger[] biKeyMaterial = skpKey.GetDecryptedKeyMaterial(strPassphrase);
EG_Secret_Key eskKey = new EG_Secret_Key();
eskKey.x = biKeyMaterial[0];
eskKey.p = skpKey.PublicKey.KeyMaterial[0];
eskKey.g = skpKey.PublicKey.KeyMaterial[1];
eskKey.y = skpKey.PublicKey.KeyMaterial[2];
if (biInput.Length != 2)
throw new ArgumentException("biInput is not an ElGamal encrypted Packet");
BigInteger B = biInput[0];
BigInteger c = biInput[1];
BigInteger z = B.modPow(eskKey.x, eskKey.p).modInverse(eskKey.p);
BigInteger output = (z * c) % eskKey.p;
return output;
}
/// <summary>
/// Decryption is not supported for DSA. If you call this function,
/// an Exception will be thrown.
/// </summary>
/// <remarks>
/// Decryption is not supported for DSA. If you call this function,
/// an Exception will be thrown.
/// </remarks>
public override BigInteger Decrypt(BigInteger[] biCipher, SecretKeyPacket spkKey, string strPassphrase)
{
throw(new Exception("The DSA cipher cannot be used for encryption/decryption"));
}
private BigInteger[] ParsePublicKey(DSA_Public_Key dpkKey)
{
BigInteger[] biReturn = new BigInteger[4];
biReturn[0] = dpkKey.p;
biReturn[1] = dpkKey.q;
biReturn[2] = dpkKey.g;
biReturn[3] = dpkKey.y;
return biReturn;
}
// this part is quite fast
private DSA_Secret_Key GenerateKeyPair(DSA_Secret_Key dskKey)
{
dskKey.x = new BigInteger();
do {
// size of x (private key) isn't affected by the keysize (512-1024)
dskKey.x = BigInteger.genRandom(160);
BigInteger xx = new BigInteger();
} while ((dskKey.x == 0) || (dskKey.x >= dskKey.q));
// calculate the public key y = g^x % p
dskKey.y = dskKey.g.modPow(dskKey.x, dskKey.p);
return dskKey;
}
/// <summary>
/// Secret key operation. Signs biHash with the keydata
/// in the given secret key packet.
/// </summary>
/// <param name="biHash">The hash value of a message that is about to
/// be signed</param>
/// <param name="skpKey">The secret key packet with the key
/// material for the signature</param>
/// <param name="strPassphrase">The passphrase for the
/// keymaterial</param>
/// <returns>The signed hash as array of biginteger. Only return[0]
/// contains a value: the signed hash.</returns>
/// <remarks>No remarks</remarks>
public override BigInteger[] Sign(BigInteger biHash, SecretKeyPacket skpKey, string strPassphase)
{
DSA_Secret_Key dskKey = new DSA_Secret_Key();
dskKey = ParseSecretKey(skpKey, strPassphase);
//check if the key has been mangled with
if (!CheckKey(dskKey))
throw(new Exception("This key does not fullfill the requirements of a valid DSA key. Please check if someone messed with your keys!"));
//if (biHash == null)
// throw new ArgumentNullException();
// (a) Select a random secret integer k; 0 < k < q.
BigInteger k = new BigInteger();
k = BigInteger.genRandom(160);
while (k >= dskKey.q)
k = BigInteger.genRandom(160);
// (b) Compute r = ( k mod p) mod q
BigInteger r = (dskKey.g.modPow (k, dskKey.p)) % dskKey.q;
// (c) Compute k -1 mod q (e.g., using Algorithm 2.142).
// (d) Compute s = k -1 fh(m) +arg mod q.
BigInteger s = (k.modInverse (dskKey.q) * (biHash + dskKey.x * r)) % dskKey.q;
BigInteger[] biReturn = new BigInteger[2];
biReturn[0] = r;
biReturn[1] = s;
return biReturn;
}
/// <summary>
/// Verifies the data given as parameter with the given public key.
/// </summary>
/// <remarks>
/// <para>The function calculates a message digest over the given signature
/// data and verifies the digest with the digest stored in the
/// signature packet.</para>
/// <para>The results of the verify operation are directly stored
/// in the SignatureStatus property of this class.</para>
/// </remarks>
/// <param name="bSignedData">The data that is to be verified.</param>
/// <param name="pkpKey">The key that is to verify the signature</param>
public void Verify(byte[] bSignedData, PublicKeyPacket pkpKey)
{
System.Security.Cryptography.HashAlgorithm haVerifyer;
AsymmetricCipher acVerifyer;
switch (this.HashAlgorithm) {
case HashAlgorithms.MD5:
haVerifyer = System.Security.Cryptography.MD5.Create();
break;
case HashAlgorithms.SHA1:
haVerifyer = System.Security.Cryptography.SHA1.Create();
break;
default:
throw(new System.Exception("Currently only MD5 and SHA1 are implemented as hash algorithms!"));
}
switch (this.SignatureAlgorithm) {
case AsymAlgorithms.DSA:
acVerifyer = new SharpPrivacy.SharpPrivacyLib.Cipher.DSA();
break;
case AsymAlgorithms.RSA_Encrypt_Sign:
case AsymAlgorithms.RSA_Sign_Only:
acVerifyer = new SharpPrivacy.SharpPrivacyLib.Cipher.RSA();
break;
default:
throw(new System.Exception("Currently only DSA and RSA are implemented as signature algorithms!"));
}
byte[] bSignature = new byte[0];
int iCounter = 0;
if (this.Version <= SignaturePacketVersionNumbers.v3) {
bSignature = new byte[5];
bSignature[iCounter++] = (byte)this.SignatureType;
long lTime = (dtTimeCreated.Ticks - new DateTime(1970, 1, 1).Ticks)/10000000;
bSignature[iCounter++] = (byte)((lTime >> 24) & 0xFF);
bSignature[iCounter++] = (byte)((lTime >> 16) & 0xFF);
bSignature[iCounter++] = (byte)((lTime >> 8) & 0xFF);
bSignature[iCounter++] = (byte)(lTime & 0xFF);
} else {
//Hashed Subpackets Length
int lHashedSubPacketLength = 0;
for (int i=0; i<this.HashedSubPackets.Length; i++) {
lHashedSubPacketLength += this.HashedSubPackets[i].Generate().Length;
}
bSignature = new byte[lHashedSubPacketLength + 12];
bSignature[iCounter++] = 4; // Version
bSignature[iCounter++] = (byte)this.SignatureType;
bSignature[iCounter++] = (byte)this.SignatureAlgorithm;
bSignature[iCounter++] = (byte)this.HashAlgorithm;
//Hashed Subpackets
bSignature[iCounter++] = (byte)((lHashedSubPacketLength >> 8) & 0xFF);
bSignature[iCounter++] = (byte)(lHashedSubPacketLength & 0xFF);
for (int i=0; i<this.HashedSubPackets.Length; i++) {
byte[] bSubPacket = this.HashedSubPackets[i].Generate();
Array.Copy(bSubPacket, 0, bSignature, iCounter, bSubPacket.Length);
iCounter += bSubPacket.Length;
}
//Final Trailer of 6 bytes
bSignature[iCounter++] = 0x04;
bSignature[iCounter++] = 0xFF;
bSignature[iCounter++] = (byte)(((lHashedSubPacketLength+6) >> 24) & 0xFF);
bSignature[iCounter++] = (byte)(((lHashedSubPacketLength+6) >> 16) & 0xFF);
bSignature[iCounter++] = (byte)(((lHashedSubPacketLength+6) >> 8) & 0xFF);
bSignature[iCounter++] = (byte)((lHashedSubPacketLength+6) & 0xFF);
}
byte[] bData = new byte[bSignedData.Length + bSignature.Length];
Array.Copy(bSignedData, bData, bSignedData.Length);
Array.Copy(bSignature, 0, bData, bSignedData.Length, bSignature.Length);
byte[] bHash = haVerifyer.ComputeHash(bData);
BigInteger biHash = new BigInteger(bHash);
//PKCS1 Encode the hash
if (this.SignatureAlgorithm != AsymAlgorithms.DSA) {
// We encode the MD in this way:
// 0 A PAD(n bytes) 0 ASN(asnlen bytes) MD(len bytes)
// PAD consists of FF bytes.
byte[] bASN = new byte[0];
switch (this.HashAlgorithm) {
case HashAlgorithms.MD5:
bASN = new byte[] {0x30, 0x20, 0x30, 0x0C, 0x06, 0x08,
0x2A, 0x86, 0x48, 0x86, 0xF7, 0x0D,
0x02, 0x05, 0x05, 0x00, 0x04, 0x10};
break;
case HashAlgorithms.SHA1:
bASN = new byte[] {0x30, 0x21, 0x30, 0x09, 0x06, 0x05,
0x2b, 0x0E, 0x03, 0x02, 0x1A, 0x05,
0x00, 0x04, 0x14};
break;
}
int iFrameSize = (pkpKey.KeyMaterial[0].bitCount() + 7) / 8;
byte[] bFrame = new byte[iFrameSize];
int iASNCounter = 0;
bFrame[iASNCounter++] = 0;
bFrame[iASNCounter++] = 1;
int iFFLength = iFrameSize - bHash.Length - bASN.Length - 3;
for (int i=0; i<iFFLength; i++) {
bFrame[iASNCounter++] = 0xFF;
}
bFrame[iASNCounter++] = 0;
Array.Copy(bASN, 0, bFrame, iASNCounter, bASN.Length);
iASNCounter += bASN.Length;
Array.Copy(bHash, 0, bFrame, iASNCounter, bHash.Length);
biHash = new BigInteger(bFrame);
}
if (acVerifyer.Verify(this.Signature, biHash, pkpKey)) {
ssSignatureStatus = SignatureStatusTypes.Valid;
} else {
ssSignatureStatus = SignatureStatusTypes.Invalid;
}
}
private unsafe BigInteger OddPow (uint b, BigInteger exp) {
exp.Normalize ();
uint [] wkspace = new uint [mod.length << 1 + 1];
BigInteger resultNum = Montgomery.ToMont ((BigInteger)b, this.mod);
resultNum = new BigInteger (resultNum, mod.length << 1 +1);
uint mPrime = Montgomery.Inverse (mod.data [0]);
uint pos = (uint)exp.bitCount () - 2;
//
// We know that the first itr will make the val b
//
do {
//
// r = r ^ 2 % m
//
Kernel.SquarePositive (resultNum, ref wkspace);
resultNum = Montgomery.Reduce (resultNum, mod, mPrime);
if (exp.testBit (pos)) {
//
// r = r * b % m
//
// TODO: Is Unsafe really speeding things up?
fixed (uint* u = resultNum.data) {
uint i = 0;
ulong mc = 0;
do {
mc += (ulong)u [i] * (ulong)b;
u [i] = (uint)mc;
mc >>= 32;
} while (++i < resultNum.length);
if (resultNum.length < mod.length) {
if (mc != 0) {
u [i] = (uint)mc;
resultNum.length++;
while (resultNum >= mod)
Kernel.MinusEq (resultNum, mod);
}
} else if (mc != 0) {
//
// First, we estimate the quotient by dividing
// the first part of each of the numbers. Then
// we correct this, if necessary, with a subtraction.
//
uint cc = (uint)mc;
// We would rather have this estimate overshoot,
// so we add one to the divisor
uint divEstimate = (uint) ((((ulong)cc << 32) | (ulong) u [i -1]) /
(mod.data [mod.length-1] + 1));
uint t;
i = 0;
mc = 0;
do {
mc += (ulong)mod.data [i] * (ulong)divEstimate;
t = u [i];
u [i] -= (uint)mc;
mc >>= 32;
if (u [i] > t) mc++;
i++;
} while (i < resultNum.length);
cc -= (uint)mc;
if (cc != 0) {
uint sc = 0, j = 0;
uint [] s = mod.data;
do {
uint a = s [j];
if (((a += sc) < sc) | ((u [j] -= a) > ~a)) sc = 1;
else sc = 0;
j++;
} while (j < resultNum.length);
cc -= sc;
}
while (resultNum >= mod)
Kernel.MinusEq (resultNum, mod);
} else {
while (resultNum >= mod)
Kernel.MinusEq (resultNum, mod);
}
}
}
} while (pos-- > 0);
resultNum = Montgomery.Reduce (resultNum, mod, mPrime);
return resultNum;
}
public BigInteger modPow (BigInteger exp, BigInteger n) {
ModulusRing mr = new ModulusRing (n);
return mr.Pow (this, exp);
}
public BigInteger modInverse (BigInteger mod) {
return Kernel.modInverse (this, mod);
}
public BigInteger gcd (BigInteger bi) {
return Kernel.gcd (this, bi);
}
public string ToString (uint radix, string charSet) {
if (charSet.Length < radix)
throw new ArgumentException ("charSet length less than radix", "charSet");
if (radix == 1)
throw new ArgumentException ("There is no such thing as radix one notation", "radix");
if (this == 0) return "0";
if (this == 1) return "1";
string result = "";
BigInteger a = new BigInteger (this);
while (a != 0) {
uint rem = Kernel.SingleByteDivideInPlace (a, radix);
result = charSet [ (int)rem] + result;
}
return result;
}
public Sign Compare (BigInteger bi) {
return Kernel.Compare (this, bi);
}
/// <summary>
/// Generates a new, random BigInteger of the specified length.
/// </summary>
/// <param name="bits">The number of bits for the new number.</param>
/// <param name="rng">A random number generator to use to obtain the bits.</param>
/// <returns>A random number of the specified length.</returns>
public static BigInteger genRandom (int bits, System.Security.Cryptography.RandomNumberGenerator rng) {
int dwords = bits >> 5;
int remBits = bits & 0x1F;
if (remBits != 0)
dwords++;
BigInteger ret = new BigInteger (Sign.Positive, (uint)dwords + 1);
byte [] random = new byte [dwords << 2];
rng.GetBytes (random);
Buffer.BlockCopy (random, 0, ret.data, 0, (int)dwords << 2);
if (remBits != 0) {
uint mask = (uint)(0x01 << (remBits-1));
ret.data [dwords-1] |= mask;
mask = (uint)(0xFFFFFFFF >> (32 - remBits));
ret.data [dwords-1] &= mask;
}
else
ret.data [dwords-1] |= 0x80000000;
ret.Normalize ();
return ret;
}
public static BigInteger operator * (BigInteger bi1, BigInteger bi2) {
if (bi1 == 0 || bi2 == 0) return 0;
//
// Validate pointers
//
if (bi1.data.Length < bi1.length) throw new IndexOutOfRangeException ("bi1 out of range");
if (bi2.data.Length < bi2.length) throw new IndexOutOfRangeException ("bi2 out of range");
BigInteger ret = new BigInteger (Sign.Positive, bi1.length + bi2.length);
Kernel.Multiply (bi1.data, 0, bi1.length, bi2.data, 0, bi2.length, ret.data, 0);
ret.Normalize ();
return ret;
}
private BigInteger OddPow (BigInteger b, BigInteger exp) {
BigInteger resultNum = new BigInteger (Montgomery.ToMont (1, mod), mod.length << 1);
BigInteger tempNum = new BigInteger (Montgomery.ToMont (b, mod), mod.length << 1); // ensures (tempNum * tempNum) < b^ (2k)
uint mPrime = Montgomery.Inverse (mod.data [0]);
uint totalBits = (uint)exp.bitCount ();
uint [] wkspace = new uint [mod.length << 1];
// perform squaring and multiply exponentiation
for (uint pos = 0; pos < totalBits; pos++) {
if (exp.testBit (pos)) {
Array.Clear (wkspace, 0, wkspace.Length);
Kernel.Multiply (resultNum.data, 0, resultNum.length, tempNum.data, 0, tempNum.length, wkspace, 0);
resultNum.length += tempNum.length;
uint [] t = wkspace;
wkspace = resultNum.data;
resultNum.data = t;
Montgomery.Reduce (resultNum, mod, mPrime);
}
Kernel.SquarePositive (tempNum, ref wkspace);
Montgomery.Reduce (tempNum, mod, mPrime);
}
Montgomery.Reduce (resultNum, mod, mPrime);
return resultNum;
}
// TODO: Make tests for this, not really needed b/c prime stuff
// checks it, but still would be nice
public BigInteger Pow (uint b, BigInteger exp) {
if (b != 2) {
if ((mod.data [0] & 1) == 1) return OddPow (b, exp);
else return EvenPow (b, exp);
} else {
if ((mod.data [0] & 1) == 1) return OddModTwoPow (exp);
else return EvenModTwoPow (exp);
}
}
/// <summary>
/// Generates the smallest prime >= bi
/// </summary>
/// <param name="bi">A BigInteger</param>
/// <returns>The smallest prime >= bi. More mathematically, if bi is prime: bi, else Prime [PrimePi [bi] + 1].</returns>
public static BigInteger NextHightestPrime (BigInteger bi) {
NextPrimeFinder npf = new NextPrimeFinder ();
return npf.GenerateNewPrime (0, bi);
}
/// <summary>
/// Signes the data given as parameter with the given secret key.
/// The given password has to fit the given key.
/// </summary>
/// <remarks>
/// <para>The function calculates a message digest over the given signature
/// data and signes the digest with the given key.</para>
/// <para>The results of the signature operation are directly stored
/// in the Signature property of this class.</para>
/// </remarks>
/// <param name="bSignedData">The data that is to be signed.</param>
/// <param name="skpKey">The key that is to sign the data</param>
/// <param name="strPassphrase">The passphrase that is neccessary to
/// decrypt the given key.</param>
public void Sign(byte[] bSignedData, SecretKeyPacket skpKey, string strPassphrase)
{
System.Security.Cryptography.HashAlgorithm haSigner;
AsymmetricCipher acSigner;
this.SignatureAlgorithm = skpKey.PublicKey.Algorithm;
switch (this.HashAlgorithm) {
case HashAlgorithms.MD5:
haSigner = System.Security.Cryptography.MD5.Create();
break;
case HashAlgorithms.SHA1:
haSigner = System.Security.Cryptography.SHA1.Create();
break;
default:
throw(new System.Exception("Currently only MD5 and SHA1 are implemented as hash algorithms!"));
}
switch (this.SignatureAlgorithm) {
case AsymAlgorithms.DSA:
acSigner = new SharpPrivacy.SharpPrivacyLib.Cipher.DSA();
break;
case AsymAlgorithms.RSA_Encrypt_Sign:
case AsymAlgorithms.RSA_Sign_Only:
acSigner = new SharpPrivacy.SharpPrivacyLib.Cipher.RSA();
break;
default:
throw(new System.Exception("Currently only DSA and RSA are implemented as signature algorithms!"));
}
byte[] bSignature = new byte[0];
int iCounter = 0;
if (this.Version <= SignaturePacketVersionNumbers.v3) {
bSignature = new byte[5];
bSignature[iCounter++] = (byte)this.SignatureType;
long lTime = (dtTimeCreated.Ticks - new DateTime(1970, 1, 1).Ticks)/10000000;
bSignature[iCounter++] = (byte)((lTime >> 24) & 0xFF);
bSignature[iCounter++] = (byte)((lTime >> 16) & 0xFF);
bSignature[iCounter++] = (byte)((lTime >> 8) & 0xFF);
bSignature[iCounter++] = (byte)(lTime & 0xFF);
} else {
// Add Issuer KeyID Subpacket if it's not there.
try {
ulong lTestForKeyID = this.KeyID;
} catch (Exception) {
SignatureSubPacket sspIssuerKeyID = new SignatureSubPacket();
sspIssuerKeyID.Type = SignatureSubPacketTypes.IssuerKeyID;
sspIssuerKeyID.KeyID = this.lKeyID;
this.AddSubPacket(sspIssuerKeyID, true);
}
// Add TimeCreated Subpacket if it's not there.
try {
this.FindSignatureCreationTime();
} catch (Exception) {
SignatureSubPacket sspCreationTime = new SignatureSubPacket();
sspCreationTime.Type = SignatureSubPacketTypes.SignatureCreationTime;
sspCreationTime.TimeCreated = DateTime.Now;
this.AddSubPacket(sspCreationTime, true);
}
//Hashed Subpackets Length
int lHashedSubPacketLength = 0;
for (int i=0; i<this.HashedSubPackets.Length; i++) {
lHashedSubPacketLength += this.HashedSubPackets[i].Generate().Length;
}
bSignature = new byte[lHashedSubPacketLength + 12];
bSignature[iCounter++] = 4; // Version
bSignature[iCounter++] = (byte)this.SignatureType;
bSignature[iCounter++] = (byte)this.SignatureAlgorithm;
bSignature[iCounter++] = (byte)this.HashAlgorithm;
//Hashed
bSignature[iCounter++] = (byte)((lHashedSubPacketLength >> 8) & 0xFF);
bSignature[iCounter++] = (byte)(lHashedSubPacketLength & 0xFF);
for (int i=0; i<this.HashedSubPackets.Length; i++) {
byte[] bSubPacket = this.HashedSubPackets[i].Generate();
Array.Copy(bSubPacket, 0, bSignature, iCounter, bSubPacket.Length);
iCounter += bSubPacket.Length;
}
//Final Trailer of 6 bytes
bSignature[iCounter++] = 0x04;
bSignature[iCounter++] = 0xFF;
bSignature[iCounter++] = (byte)(((lHashedSubPacketLength+6) >> 24) & 0xFF);
bSignature[iCounter++] = (byte)(((lHashedSubPacketLength+6) >> 16) & 0xFF);
bSignature[iCounter++] = (byte)(((lHashedSubPacketLength+6) >> 8) & 0xFF);
bSignature[iCounter++] = (byte)((lHashedSubPacketLength+6) & 0xFF);
}
byte[] bData = new byte[bSignedData.Length + bSignature.Length];
Array.Copy(bSignedData, bData, bSignedData.Length);
Array.Copy(bSignature, 0, bData, bSignedData.Length, bSignature.Length);
byte[] bHash = haSigner.ComputeHash(bData);
BigInteger biHash = new BigInteger(bHash);
//PKCS1 Encode the hash
if (this.SignatureAlgorithm != AsymAlgorithms.DSA) {
// We encode the MD in this way:
// 0 A PAD(n bytes) 0 ASN(asnlen bytes) MD(len bytes)
// PAD consists of FF bytes.
byte[] bASN = new byte[0];
switch (this.HashAlgorithm) {
case HashAlgorithms.MD5:
bASN = new byte[] {0x30, 0x20, 0x30, 0x0C, 0x06, 0x08,
0x2A, 0x86, 0x48, 0x86, 0xF7, 0x0D,
0x02, 0x05, 0x05, 0x00, 0x04, 0x10};
break;
case HashAlgorithms.SHA1:
bASN = new byte[] {0x30, 0x21, 0x30, 0x09, 0x06, 0x05,
0x2b, 0x0E, 0x03, 0x02, 0x1A, 0x05,
0x00, 0x04, 0x14};
break;
}
int iFrameSize = (skpKey.PublicKey.KeyMaterial[0].bitCount() + 7) / 8;
byte[] bFrame = new byte[iFrameSize];
int iASNCounter = 0;
bFrame[iASNCounter++] = 0;
bFrame[iASNCounter++] = 1;
int iFFLength = iFrameSize - bHash.Length - bASN.Length - 3;
for (int i=0; i<iFFLength; i++)
bFrame[iASNCounter++] = 0xFF;
bFrame[iASNCounter++] = 0;
Array.Copy(bASN, 0, bFrame, iASNCounter, bASN.Length);
iASNCounter += bASN.Length;
Array.Copy(bHash, 0, bFrame, iASNCounter, bHash.Length);
biHash = new BigInteger(bFrame);
}
sSignedHash16Bit = (ushort)((bHash[0] << 8) + bHash[1]);
biSignature = acSigner.Sign(biHash, skpKey, strPassphrase);
this.bIsUpdated = true;
}
public ModulusRing (BigInteger mod) {
this.mod = mod;
// calculate constant = b^ (2k) / m
uint i = mod.length << 1;
constant = new BigInteger (Sign.Positive, i + 1);
constant.data [i] = 0x00000001;
constant = constant / mod;
}
/// <summary>
/// Creates a new DES secret key and returns it as a
/// 2 dimensional array of biginteger. return[0] holds
/// the public values of the key and return[1] all the
/// secret values.
/// </summary>
/// <remarks>
/// Creates a new DSA secret key and returns it as a
/// 2 dimensional array of biginteger. return[0] holds
/// the public values of the key and return[1] all the
/// secret values.<br></br>
/// The order of the public components is p, q, g, y
/// The order of the secret components is x.
/// </remarks>
/// <param name="nbits">The size of the key in bits.</param>
/// <returns> a new DSA secret key and returns it as a
/// 2 dimensional array of biginteger. return[0] holds
/// the public values of the key and return[1] all the
/// secret values.<br></br>
/// The order of the public components is p, q, g, y
/// The order of the secret components is x.</returns>
public override BigInteger[][] Generate(int keyLength)
{
DSA_Secret_Key dskKey = new DSA_Secret_Key();
dskKey = GenerateParams(keyLength);
dskKey = GenerateKeyPair(dskKey);
biGeneratedKey = new BigInteger[2][];
biGeneratedKey[0] = new BigInteger[4];
biGeneratedKey[0][0] = dskKey.p;
biGeneratedKey[0][1] = dskKey.q;
biGeneratedKey[0][2] = dskKey.g;
biGeneratedKey[0][3] = dskKey.y;
biGeneratedKey[1] = new BigInteger[1];
biGeneratedKey[1][0] = dskKey.x;
return biGeneratedKey;
}
public void BarrettReduction (BigInteger x) {
BigInteger n = mod;
uint k = n.length,
kPlusOne = k+1,
kMinusOne = k-1;
// x < mod, so nothing to do.
if (x.length < k) return;
BigInteger q3;
//
// Validate pointers
//
if (x.data.Length < x.length) throw new IndexOutOfRangeException ("x out of range");
// q1 = x / b^ (k-1)
// q2 = q1 * constant
// q3 = q2 / b^ (k+1), Needs to be accessed with an offset of kPlusOne
// TODO: We should the method in HAC p 604 to do this (14.45)
q3 = new BigInteger (Sign.Positive, x.length - kMinusOne + constant.length);
Kernel.Multiply (x.data, kMinusOne, x.length - kMinusOne, constant.data, 0, constant.length, q3.data, 0);
// r1 = x mod b^ (k+1)
// i.e. keep the lowest (k+1) words
uint lengthToCopy = (x.length > kPlusOne) ? kPlusOne : x.length;
x.length = lengthToCopy;
x.Normalize ();
// r2 = (q3 * n) mod b^ (k+1)
// partial multiplication of q3 and n
BigInteger r2 = new BigInteger (Sign.Positive, kPlusOne);
Kernel.MultiplyMod2p32pmod (q3.data, (int)kPlusOne, (int)q3.length - (int)kPlusOne, n.data, 0, (int)n.length, r2.data, 0, (int)kPlusOne);
r2.Normalize ();
if (r2 < x) {
Kernel.MinusEq (x, r2);
} else {
BigInteger val = new BigInteger (Sign.Positive, kPlusOne + 1);
val.data [kPlusOne] = 0x00000001;
Kernel.MinusEq (val, r2);
Kernel.PlusEq (x, val);
}
while (x >= n)
Kernel.MinusEq (x, n);
}
/// <summary>
/// Public key operation. Verifies biSignature with the keydata
/// in the given public key packet and returns true if the signature
/// is valid.
/// </summary>
/// <param name="biSignature">The signature that is about to
/// be verified</param>
/// <param name="biHash">The hash value of the signed message.</param>
/// <param name="pkpKey">The public key packet with the key
/// material for the verification.</param>
/// <returns>True if the signature is valid, otherwise
/// false</returns>
/// <remarks>No remarks</remarks>
public override bool Verify(BigInteger[] biSignature, BigInteger biHash, PublicKeyPacket pkpKey)
{
if (biSignature == null)
throw new ArgumentNullException("rgbSignature");
DSA_Public_Key dpkKey = new DSA_Public_Key();
dpkKey = ParsePublicKey(pkpKey);
try {
BigInteger m = biHash;
BigInteger r = biSignature[0];
BigInteger s = biSignature[1];
if ((r < 0) || (dpkKey.q <= r))
return false;
if ((s < 0) || (dpkKey.q <= s))
return false;
BigInteger w = s.modInverse(dpkKey.q);
BigInteger u1 = m * w % dpkKey.q;
BigInteger u2 = r * w % dpkKey.q;
u1 = dpkKey.g.modPow(u1, dpkKey.p);
u2 = dpkKey.y.modPow(u2, dpkKey.p);
BigInteger v = ((u1 * u2 % dpkKey.p) % dpkKey.q);
return (v == r);
} catch {
throw new CryptographicException();
}
}
public BigInteger Multiply (BigInteger a, BigInteger b) {
if (a == 0 || b == 0) return 0;
if (a.length >= mod.length << 1)
a %= mod;
if (b.length >= mod.length << 1)
b %= mod;
if (a.length >= mod.length)
BarrettReduction (a);
if (b.length >= mod.length)
BarrettReduction (b);
BigInteger ret = new BigInteger (a * b);
BarrettReduction (ret);
return ret;
}
private DSA_Secret_Key GenerateParams(int keyLength)
{
byte[] seed = new byte[20];
byte[] part1 = new byte[20];
byte[] part2 = new byte[20];
byte[] u = new byte[20];
RandomNumberGenerator rng = RandomNumberGenerator.Create();
BigInteger p = new BigInteger(); // prime
BigInteger q = new BigInteger(); // group order
BigInteger g; // group generator
DSA_Secret_Key dskKey = new DSA_Secret_Key();
SHA1 sha = SHA1.Create();
int n = (keyLength - 1) / 160;
byte[] w = new byte [keyLength / 8];
bool primesFound = false;
while (!primesFound) {
do {
rng.GetBytes(seed);
part1 = sha.ComputeHash(seed);
Array.Copy(seed, 0, part2, 0, seed.Length);
add(part2, seed, 1);
part2 = sha.ComputeHash(part2);
for (int i = 0; i != u.Length; i++)
u[i] = (byte)(part1[i] ^ part2[i]);
// first bit must be set (to respect key length)
u[0] |= (byte)0x80;
// last bit must be set (prime are all odds - except 2)
u[19] |= (byte)0x01;
q = new BigInteger(u);
} while (!q.isProbablePrime());
int counter = 0;
int offset = 2;
while (counter < 4096) {
for (int k = 0; k < n; k++) {
add(part1, seed, offset + k);
part1 = sha.ComputeHash(part1);
Array.Copy(part1, 0, w, w.Length - (k + 1) * part1.Length, part1.Length);
}
add(part1, seed, offset + n);
part1 = sha.ComputeHash(part1);
Array.Copy(part1, part1.Length - ((w.Length - (n) * part1.Length)), w, 0, w.Length - n * part1.Length);
w[0] |= (byte)0x80;
BigInteger xx = new BigInteger (w);
BigInteger c = xx % (q * 2);
p = xx - (c - 1);
if (p.testBit((uint)(keyLength - 1))) {
if (p.isProbablePrime()) {
primesFound = true;
break;
}
}
counter += 1;
offset += n + 1;
}
}
// calculate the generator g
BigInteger pMinusOneOverQ = (p - 1) / q;
for (;;) {
BigInteger h = new BigInteger();
h = BigInteger.genRandom(keyLength);
if ((h <= 1) || (h >= (p - 1)))
continue;
g = h.modPow(pMinusOneOverQ, p);
if (g <= 1)
continue;
break;
}
dskKey.p = p;
dskKey.q = q;
dskKey.g = g;
return dskKey;
}
public BigInteger Difference (BigInteger a, BigInteger b) {
Sign cmp = Kernel.Compare (a, b);
BigInteger diff;
switch (cmp) {
case Sign.Zero:
return 0;
case Sign.Positive:
diff = a - b; break;
case Sign.Negative:
diff = b - a; break;
default:
throw new Exception ();
}
if (diff >= mod) {
if (diff.length >= mod.length << 1)
diff %= mod;
else
BarrettReduction (diff);
}
if (cmp == Sign.Negative)
diff = mod - diff;
return diff;
}
private BigInteger[,] ParseSecretKey(DSA_Secret_Key dskKey)
{
BigInteger[,] biReturn = new BigInteger[2,4];
biReturn[0,0] = dskKey.p;
biReturn[0,1] = dskKey.q;
biReturn[0,2] = dskKey.g;
biReturn[0,3] = dskKey.y;
biReturn[1,0] = dskKey.x;
return biReturn;
}
public BigInteger Pow (BigInteger b, BigInteger exp) {
if ((mod.data [0] & 1) == 1) return OddPow (b, exp);
else return EvenPow (b, exp);
}
/// <summary>
/// Encryption is not supported for DSA. If you call this function,
/// an Exception will be thrown.
/// </summary>
/// <remarks>
/// Encryption is not supported for DSA. If you call this function,
/// an Exception will be thrown.
/// </remarks>
public override BigInteger[] Encrypt(BigInteger biPlain, PublicKeyPacket pkpKey)
{
throw(new Exception("The DSA cipher cannot be used for encryption"));
}
public BigInteger EvenPow (BigInteger b, BigInteger exp) {
BigInteger resultNum = new BigInteger ((BigInteger)1, mod.length << 1);
BigInteger tempNum = new BigInteger (b % mod, mod.length << 1); // ensures (tempNum * tempNum) < b^ (2k)
uint totalBits = (uint)exp.bitCount ();
uint [] wkspace = new uint [mod.length << 1];
// perform squaring and multiply exponentiation
for (uint pos = 0; pos < totalBits; pos++) {
if (exp.testBit (pos)) {
Array.Clear (wkspace, 0, wkspace.Length);
Kernel.Multiply (resultNum.data, 0, resultNum.length, tempNum.data, 0, tempNum.length, wkspace, 0);
resultNum.length += tempNum.length;
uint [] t = wkspace;
wkspace = resultNum.data;
resultNum.data = t;
BarrettReduction (resultNum);
}
Kernel.SquarePositive (tempNum, ref wkspace);
BarrettReduction (tempNum);
if (tempNum == 1) {
return resultNum;
}
}
return resultNum;
}