Chapril/paste.chapril.org-privatebin
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restore ecc, cbc

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This commit is contained in:
Mike Hamburg 2011-05-23 13:56:45 -07:00
parent 28b0b389ac
commit 117fce4fa2
7 changed files with 992 additions and 0 deletions
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115
core/cbc.js Normal file
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/** @fileOverview CBC mode implementation
*
* @author Emily Stark
* @author Mike Hamburg
* @author Dan Boneh
*/
/** @namespace
* Dangerous: CBC mode with PKCS#5 padding.
*
* @author Emily Stark
* @author Mike Hamburg
* @author Dan Boneh
*/
if (sjcl.beware === undefined) {
sjcl.beware = {};
}
sjcl.beware["CBC mode is dangerous because it doesn't protect message integrity."
] = function() {
sjcl.mode.cbc = {
/** The name of the mode.
* @constant
*/
name: "cbc",
/** Encrypt in CBC mode with PKCS#5 padding.
* @param {Object} prp The block cipher. It must have a block size of 16 bytes.
* @param {bitArray} plaintext The plaintext data.
* @param {bitArray} iv The initialization value.
* @param {bitArray} [adata=[]] The authenticated data. Must be empty.
* @return The encrypted data, an array of bytes.
* @throws {sjcl.exception.invalid} if the IV isn't exactly 128 bits, or if any adata is specified.
*/
encrypt: function(prp, plaintext, iv, adata) {
if (adata && adata.length) {
throw new sjcl.exception.invalid("cbc can't authenticate data");
}
if (sjcl.bitArray.bitLength(iv) !== 128) {
throw new sjcl.exception.invalid("cbc iv must be 128 bits");
}
var i,
w = sjcl.bitArray,
xor = w._xor4,
bl = w.bitLength(plaintext),
bp = 0,
output = [];
if (bl&7) {
throw new sjcl.exception.invalid("pkcs#5 padding only works for multiples of a byte");
}
for (i=0; bp+128 <= bl; i+=4, bp+=128) {
/* Encrypt a non-final block */
iv = prp.encrypt(xor(iv, plaintext.slice(i,i+4)));
output.splice(i,0,iv[0],iv[1],iv[2],iv[3]);
}
/* Construct the pad. */
bl = (16 - ((bl >> 3) & 15)) * 0x1010101;
/* Pad and encrypt. */
iv = prp.encrypt(xor(iv,w.concat(plaintext,[bl,bl,bl,bl]).slice(i,i+4)));
output.splice(i,0,iv[0],iv[1],iv[2],iv[3]);
return output;
},
/** Decrypt in CBC mode.
* @param {Object} prp The block cipher. It must have a block size of 16 bytes.
* @param {bitArray} ciphertext The ciphertext data.
* @param {bitArray} iv The initialization value.
* @param {bitArray} [adata=[]] The authenticated data. It must be empty.
* @return The decrypted data, an array of bytes.
* @throws {sjcl.exception.invalid} if the IV isn't exactly 128 bits, or if any adata is specified.
* @throws {sjcl.exception.corrupt} if if the message is corrupt.
*/
decrypt: function(prp, ciphertext, iv, adata) {
if (adata && adata.length) {
throw new sjcl.exception.invalid("cbc can't authenticate data");
}
if (sjcl.bitArray.bitLength(iv) !== 128) {
throw new sjcl.exception.invalid("cbc iv must be 128 bits");
}
if ((sjcl.bitArray.bitLength(ciphertext) & 127) || !ciphertext.length) {
throw new sjcl.exception.corrupt("cbc ciphertext must be a positive multiple of the block size");
}
var i,
w = sjcl.bitArray,
xor = w._xor4,
bi, bo,
output = [];
adata = adata || [];
for (i=0; i<ciphertext.length; i+=4) {
bi = ciphertext.slice(i,i+4);
bo = xor(iv,prp.decrypt(bi));
output.splice(i,0,bo[0],bo[1],bo[2],bo[3]);
iv = bi;
}
/* check and remove the pad */
bi = output[i-1] & 255;
if (bi == 0 || bi > 16) {
throw new sjcl.exception.corrupt("pkcs#5 padding corrupt");
}
bo = bi * 0x1010101;
if (!w.equal(w.bitSlice([bo,bo,bo,bo], 0, bi*8),
w.bitSlice(output, output.length*32 - bi*8, output.length*32))) {
throw new sjcl.exception.corrupt("pkcs#5 padding corrupt");
}
return w.bitSlice(output, 0, output.length*32 - bi*8);
}
};
};

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sjcl.ecc = {};
/**
* Represents a point on a curve in affine coordinates.
* @constructor
* @param {sjcl.ecc.curve} curve The curve that this point lies on.
* @param {bigInt} x The x coordinate.
* @param {bigInt} y The y coordinate.
*/
sjcl.ecc.point = function(curve,x,y) {
if (x === undefined) {
this.isIdentity = true;
} else {
this.x = x;
this.y = y;
this.isIdentity = false;
}
this.curve = curve;
};
sjcl.ecc.point.prototype = {
toJac: function() {
return new sjcl.ecc.pointJac(this.curve, this.x, this.y, new this.curve.field(1));
},
mult: function(k) {
return this.toJac().mult(k, this).toAffine();
},
/**
* Multiply this point by k, added to affine2*k2, and return the answer in Jacobian coordinates.
* @param {bigInt} k The coefficient to multiply this by.
* @param {bigInt} k2 The coefficient to multiply affine2 this by.
* @param {sjcl.ecc.point} affine The other point in affine coordinates.
* @return {sjcl.ecc.pointJac} The result of the multiplication and addition, in Jacobian coordinates.
*/
mult2: function(k, k2, affine2) {
return this.toJac().mult2(k, this, k2, affine2).toAffine();
},
multiples: function() {
var m, i, j;
if (this._multiples === undefined) {
j = this.toJac().doubl();
m = this._multiples = [new sjcl.ecc.point(this.curve), this, j.toAffine()];
for (i=3; i<16; i++) {
j = j.add(this);
m.push(j.toAffine());
}
}
return this._multiples;
},
isValid: function() {
return this.y.square().equals(this.curve.b.add(this.x.mul(this.curve.a.add(this.x.square()))));
},
toBits: function() {
return sjcl.bitArray.concat(this.x.toBits(), this.y.toBits());
}
};
/**
* Represents a point on a curve in Jacobian coordinates. Coordinates can be specified as bigInts or strings (which
* will be converted to bigInts).
*
* @constructor
* @param {bigInt/string} x The x coordinate.
* @param {bigInt/string} y The y coordinate.
* @param {bigInt/string} z The z coordinate.
* @param {sjcl.ecc.curve} curve The curve that this point lies on.
*/
sjcl.ecc.pointJac = function(curve, x, y, z) {
if (x === undefined) {
this.isIdentity = true;
} else {
this.x = x;
this.y = y;
this.z = z;
this.isIdentity = false;
}
this.curve = curve;
};
sjcl.ecc.pointJac.prototype = {
/**
* Adds S and T and returns the result in Jacobian coordinates. Note that S must be in Jacobian coordinates and T must be in affine coordinates.
* @param {sjcl.ecc.pointJac} S One of the points to add, in Jacobian coordinates.
* @param {sjcl.ecc.point} T The other point to add, in affine coordinates.
* @return {sjcl.ecc.pointJac} The sum of the two points, in Jacobian coordinates.
*/
add: function(T) {
var S = this, sz2, c, d, c2, x1, x2, x, y1, y2, y, z;
if (S.curve !== T.curve) {
throw("sjcl.ecc.add(): Points must be on the same curve to add them!");
}
if (S.isIdentity) {
return T.toJac();
} else if (T.isIdentity) {
return S;
}
sz2 = S.z.square();
c = T.x.mul(sz2).subM(S.x);
if (c.equals(0)) {
if (S.y.equals(T.y.mul(sz2.mul(S.z)))) {
// same point
return S.doubl();
} else {
// inverses
return new sjcl.ecc.pointJac(S.curve);
}
}
d = T.y.mul(sz2.mul(S.z)).subM(S.y);
c2 = c.square();
x1 = d.square();
x2 = c.square().mul(c).addM( S.x.add(S.x).mul(c2) );
x = x1.subM(x2);
y1 = S.x.mul(c2).subM(x).mul(d);
y2 = S.y.mul(c.square().mul(c));
y = y1.subM(y2);
z = S.z.mul(c);
return new sjcl.ecc.pointJac(this.curve,x,y,z);
},
/**
* doubles this point.
* @return {sjcl.ecc.pointJac} The doubled point.
*/
doubl: function() {
if (this.isIdentity) { return this; }
var
y2 = this.y.square(),
a = y2.mul(this.x.mul(4)),
b = y2.square().mul(8),
z2 = this.z.square(),
c = this.x.sub(z2).mul(3).mul(this.x.add(z2)),
x = c.square().subM(a).subM(a),
y = a.sub(x).mul(c).subM(b),
z = this.y.add(this.y).mul(this.z);
return new sjcl.ecc.pointJac(this.curve, x, y, z);
},
/**
* Returns a copy of this point converted to affine coordinates.
* @return {sjcl.ecc.point} The converted point.
*/
toAffine: function() {
if (this.isIdentity || this.z.equals(0)) {
return new sjcl.ecc.point(this.curve);
}
var zi = this.z.inverse(), zi2 = zi.square();
return new sjcl.ecc.point(this.curve, this.x.mul(zi2).fullReduce(), this.y.mul(zi2.mul(zi)).fullReduce());
},
/**
* Multiply this point by k and return the answer in Jacobian coordinates.
* @param {bigInt} k The coefficient to multiply by.
* @param {sjcl.ecc.point} affine This point in affine coordinates.
* @return {sjcl.ecc.pointJac} The result of the multiplication, in Jacobian coordinates.
*/
mult: function(k, affine) {
if (typeof(k) === "number") {
k = [k];
} else if (k.limbs !== undefined) {
k = k.normalize().limbs;
}
var i, j, out = new sjcl.ecc.point(this.curve).toJac(), multiples = affine.multiples();
for (i=k.length-1; i>=0; i--) {
for (j=sjcl.bn.prototype.radix-4; j>=0; j-=4) {
out = out.doubl().doubl().doubl().doubl().add(multiples[k[i]>>j & 0xF]);
}
}
return out;
},
/**
* Multiply this point by k, added to affine2*k2, and return the answer in Jacobian coordinates.
* @param {bigInt} k The coefficient to multiply this by.
* @param {sjcl.ecc.point} affine This point in affine coordinates.
* @param {bigInt} k2 The coefficient to multiply affine2 this by.
* @param {sjcl.ecc.point} affine The other point in affine coordinates.
* @return {sjcl.ecc.pointJac} The result of the multiplication and addition, in Jacobian coordinates.
*/
mult2: function(k1, affine, k2, affine2) {
if (typeof(k1) === "number") {
k1 = [k1];
} else if (k1.limbs !== undefined) {
k1 = k1.normalize().limbs;
}
if (typeof(k2) === "number") {
k2 = [k2];
} else if (k2.limbs !== undefined) {
k2 = k2.normalize().limbs;
}
var i, j, out = new sjcl.ecc.point(this.curve).toJac(), m1 = affine.multiples(),
m2 = affine2.multiples(), l1, l2;
for (i=Math.max(k1.length,k2.length)-1; i>=0; i--) {
l1 = k1[i] | 0;
l2 = k2[i] | 0;
for (j=sjcl.bn.prototype.radix-4; j>=0; j-=4) {
out = out.doubl().doubl().doubl().doubl().add(m1[l1>>j & 0xF]).add(m2[l2>>j & 0xF]);
}
}
return out;
},
isValid: function() {
var z2 = this.z.square(), z4 = z2.square(), z6 = z4.mul(z2);
return this.y.square().equals(
this.curve.b.mul(z6).add(this.x.mul(
this.curve.a.mul(z4).add(this.x.square()))));
}
};
/**
* Construct an elliptic curve. Most users will not use this and instead start with one of the NIST curves defined below.
*
* @constructor
* @param {bigInt} p The prime modulus.
* @param {bigInt} r The prime order of the curve.
* @param {bigInt} a The constant a in the equation of the curve y^2 = x^3 + ax + b (for NIST curves, a is always -3).
* @param {bigInt} x The x coordinate of a base point of the curve.
* @param {bigInt} y The y coordinate of a base point of the curve.
*/
sjcl.ecc.curve = function(Field, r, a, b, x, y) {
this.field = Field;
this.r = Field.prototype.modulus.sub(r);
this.a = new Field(a);
this.b = new Field(b);
this.G = new sjcl.ecc.point(this, new Field(x), new Field(y));
};
sjcl.ecc.curve.prototype.fromBits = function (bits) {
var w = sjcl.bitArray, l = this.field.prototype.exponent + 7 & -8,
p = new sjcl.ecc.point(this, this.field.fromBits(w.bitSlice(bits, 0, l)),
this.field.fromBits(w.bitSlice(bits, l, 2*l)));
if (!p.isValid()) {
throw new sjcl.exception.corrupt("not on the curve!");
}
return p;
};
sjcl.ecc.curves = {
c192: new sjcl.ecc.curve(
sjcl.bn.prime.p192,
"0x662107c8eb94364e4b2dd7ce",
-3,
"0x64210519e59c80e70fa7e9ab72243049feb8deecc146b9b1",
"0x188da80eb03090f67cbf20eb43a18800f4ff0afd82ff1012",
"0x07192b95ffc8da78631011ed6b24cdd573f977a11e794811"),
c224: new sjcl.ecc.curve(
sjcl.bn.prime.p224,
"0xe95c1f470fc1ec22d6baa3a3d5c4",
-3,
"0xb4050a850c04b3abf54132565044b0b7d7bfd8ba270b39432355ffb4",
"0xb70e0cbd6bb4bf7f321390b94a03c1d356c21122343280d6115c1d21",
"0xbd376388b5f723fb4c22dfe6cd4375a05a07476444d5819985007e34"),
c256: new sjcl.ecc.curve(
sjcl.bn.prime.p256,
"0x4319055358e8617b0c46353d039cdaae",
-3,
"0x5ac635d8aa3a93e7b3ebbd55769886bc651d06b0cc53b0f63bce3c3e27d2604b",
"0x6b17d1f2e12c4247f8bce6e563a440f277037d812deb33a0f4a13945d898c296",
"0x4fe342e2fe1a7f9b8ee7eb4a7c0f9e162bce33576b315ececbb6406837bf51f5"),
c384: new sjcl.ecc.curve(
sjcl.bn.prime.p384,
"0x389cb27e0bc8d21fa7e5f24cb74f58851313e696333ad68c",
-3,
"0xb3312fa7e23ee7e4988e056be3f82d19181d9c6efe8141120314088f5013875ac656398d8a2ed19d2a85c8edd3ec2aef",
"0xaa87ca22be8b05378eb1c71ef320ad746e1d3b628ba79b9859f741e082542a385502f25dbf55296c3a545e3872760ab7",
"0x3617de4a96262c6f5d9e98bf9292dc29f8f41dbd289a147ce9da3113b5f0b8c00a60b1ce1d7e819d7a431d7c90ea0e5f")
};
/* Diffie-Hellman-like public-key system */
sjcl.ecc._dh = function(cn) {
sjcl.ecc[cn] = {
publicKey: function(curve, point) {
this._curve = curve;
if (point instanceof Array) {
this._point = curve.fromBits(point);
} else {
this._point = point;
}
},
secretKey: function(curve, exponent) {
this._curve = curve;
this._exponent = exponent;
},
generateKeys: function(curve, paranoia) {
if (curve === undefined) {
curve = 256;
}
if (typeof curve === "number") {
curve = sjcl.ecc.curves['c'+curve];
if (curve === undefined) {
throw new sjcl.exception.invalid("no such curve");
}
}
var sec = sjcl.bn.random(curve.r, paranoia), pub = curve.G.mult(sec);
return { pub: new sjcl.ecc[cn].publicKey(curve, pub),
sec: new sjcl.ecc[cn].secretKey(curve, sec) };
}
};
};
sjcl.ecc._dh("elGamal");
sjcl.ecc.elGamal.publicKey.prototype = {
kem: function(paranoia) {
var sec = sjcl.bn.random(this._curve.r, paranoia),
tag = this._curve.G.mult(sec).toBits(),
key = sjcl.hash.sha256.hash(this._point.mult(sec).toBits());
return { key: key, tag: tag };
}
};
sjcl.ecc.elGamal.secretKey.prototype = {
unkem: function(tag) {
return sjcl.hash.sha256.hash(this._curve.fromBits(tag).mult(this._exponent).toBits());
},
dh: function(pk) {
return sjcl.hash.sha256.hash(pk._point.mult(this._exponent).toBits());
}
};
sjcl.ecc._dh("ecdsa");
sjcl.ecc.ecdsa.secretKey.prototype = {
sign: function(hash, paranoia) {
var R = this._curve.r,
l = R.bitLength(),
k = sjcl.bn.random(R.sub(1), paranoia).add(1),
r = this._curve.G.mult(k).x.mod(R),
s = sjcl.bn.fromBits(hash).add(r.mul(this._exponent)).inverseMod(R).mul(k).mod(R);
return sjcl.bitArray.concat(r.toBits(l), s.toBits(l));
}
};
sjcl.ecc.ecdsa.publicKey.prototype = {
verify: function(hash, rs) {
var w = sjcl.bitArray,
R = this._curve.r,
l = R.bitLength(),
r = sjcl.bn.fromBits(w.bitSlice(rs,0,l)),
s = sjcl.bn.fromBits(w.bitSlice(rs,l,2*l)),
hG = sjcl.bn.fromBits(hash).mul(s).mod(R),
hA = r.mul(s).mod(R),
r2 = this._curve.G.mult2(hG, hA, this._point).x;
if (r.equals(0) || s.equals(0) || r.greaterEquals(R) || s.greaterEquals(R) || !r2.equals(r)) {
throw (new sjcl.exception.corrupt("signature didn't check out"));
}
return true;
}
};

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new sjcl.test.TestCase("CBC mode tests", function (cb) {
((sjcl.beware &&
sjcl.beware["CBC mode is dangerous because it doesn't protect message integrity."]) ||
function(){})();
if (!sjcl.cipher.aes || !sjcl.mode.cbc) {
this.unimplemented();
cb && cb();
return;
}
var i, kat = sjcl.test.vector.cbc, tv, iv, ct, aes, len, thiz=this, w=sjcl.bitArray, pt, h=sjcl.codec.hex;
browserUtil.cpsIterate(function (j, cbb) {
for (i=100*j; i<kat.length && i<100*(j+1); i++) {
tv = kat[i];
len = 32 * tv.key.length;
aes = new sjcl.cipher.aes(h.toBits(tv.key));
// Convert from strings
iv = h.toBits(tv.iv);
pt = h.toBits(tv.pt);
ct = h.toBits(tv.ct);
thiz.require(w.equal(sjcl.mode.cbc.encrypt(aes, pt, iv), ct), "aes-"+len+"-cbc-encrypt #"+i);
try {
thiz.require(w.equal(sjcl.mode.cbc.decrypt(aes, ct, iv), pt), "aes-"+len+"-cbc-decrypt #"+i);
} catch (e) {
thiz.fail("aes-cbc-decrypt #"+i+" (exn "+e+")");
}
}
cbb();
}, 0, kat.length / 100, true, cb);
});

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/* Test vector for CBC mode with PKCS#5 padding.
* Generated by vpaes. Not kosher, I know...
*/
sjcl.test.vector.cbc = [
{ key: '654a1661a99a6b3abf52e52a4e951491',
iv: 'bfd3814678afe0036efa67ca8da44e2e',
pt: '',
ct: 'ac5517ed8b3118ae7bd90a81891cbeb5' },
{ key: 'edd235a58a408e0fc2334cac942c21af',
iv: 'd2e730833f975086589ff5ba1c956984',
pt: '00',
ct: '49803e9755775f5bbb51d5c1ecf418a4'},
{ key: '6b5564e1ded7a1d357672e3b19d1dfa2',
iv: '797c32df1e21f3b5f47d05d20b18a33f',
pt: '89b7',
ct: '4b44164950e8de0b2a38099d9354a7e5'},
{ key: 'd4f174c0e72a1466c951329509aec5e7',
iv: 'a719cb40f3b7125ee7f2306434852cfc',
pt: '1d2100',
ct: '92f59cc6543fd2da488fdc04d2b4982f'},
{ key: '54ddee3a2694df6f7612aa065b14cf31',
iv: '2d572df96cf4e224ccf61ace7376e731',
pt: 'b7fc937d',
ct: '32b46b99d90213ab16caaa184ae63946'},
{ key: 'c22244ec29cc5c037ba8b3118a3d283a',
iv: '6ce97a977464ddf05155b1c492c8ab02',
pt: 'e8928b2000',
ct: 'ebe257542d9712d11dd11701ed758379'},
{ key: '4db2aa81834fb2f06c3ea1c5df24073a',
iv: 'dc096803b232b0290cab20fe6146d1b1',
pt: 'e64fa3b00013',
ct: '8841ae4645b1691a5ccbf29f3ae5ac3f'},
{ key: '351c879ead5537158f956131d760bbd9',
iv: 'ae275ac6dc726be6de5699f7d47965e3',
pt: '75029324bb7e00',
ct: 'a92de8911739838c5b4a54eb72bb784e'},
{ key: '3140906ebd809aa944a2ab4130fd0e30',
iv: '6533608e75ff1f4808a83fed0defcf15',
pt: '40dc5b866923cd98',
ct: '959d6071b0250e598f2a05d9462a9039'},
{ key: 'bee40d04ca74ce33256b36b4ec9e8f10',
iv: 'e5b5e8679ddf8498cd6a4a91f21f8429',
pt: '20966e1b5a32485900',
ct: 'd4f95975d6fec328f23097b614da9a02'},
{ key: 'b5a9e4a040be44f8c7bee70915f4f9f2',
iv: '6fd21ae15b6cd50ce4d8c742756f3166',
pt: 'a0852c8b5ebf10573d87',
ct: '068bc0b4e78db558b4139b98345390e7'},
{ key: '2f7b0b456d4b0f1c56a76acd8ad62175',
iv: 'd410d9f5dd5a7b7ba6c1e8892d52abe5',
pt: '8ec711ec4542912c60de00',
ct: 'd9e7216d902302126def45f364b77a6e'},
{ key: '2e5d947a11568b91b4002dc534f75980',
iv: 'ed7a554fa987ea62f3a9493e1834f13b',
pt: 'e64812413d4d62ca2105594d',
ct: 'd50f74e4cc6ede7fa5543fb8914b68a2'},
{ key: 'a70d82626dfe6a78febc7e409e02a8d2',
iv: '4afa79a4fa7214ae3206edbcaa583ca6',
pt: '9fd2db77f76f35b07632a8a200',
ct: '374d0cca0caed7903503ddd578c50dcb'},
{ key: '4cce464be97d22dbfeea0e1927e354fa',
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{ key: '00f3b406136d9b532e03209cd92afac62cf4fda70b24e6a950dcedffac93ba78',
iv: '97c2d64f66da929faac6e8eded626b6a',
pt: 'b168557e2ddb25157dc5fb28',
ct: 'bcbe4093a2b26fdddc751d9c904a55ca'},
{ key: '94eaa150bab6967835bb5b9b7b13deb2b67719c1f45658e3a5e937f5279387ca',
iv: '5ae415aaed85b3dbba720ba124571a5d',
pt: 'a2a2a3403195ac28054a92e800',
ct: '4a0600326d2b83d0b7aa495e7c4cb295'},
{ key: 'c93e88093db3da5d132972d626c9e642626698b138e4b6ebca598c5d2f67fb84',
iv: '4bf19d191ad4a007b60487b716b0541e',
pt: 'e05f9e4193974f6de481c399ce1d',
ct: 'f4aeb017addaac5445e43ce8598b7cb7'},
{ key: 'b83958925488ac2a40ea7d2ef50daf8cd43e83c0a95597d5b26588f8baef3bdf',
iv: 'dc0471d37e3c18249ee09e9cafe18cb7',
pt: '0c2f78fd281f9afadd49965f318500',
ct: 'b50f9001fad8bb39790bad3cb015af66'},
{ key: '07b43d7de698307daee4b214556fc6fd869e042bb3b955bd5b799d9ec80f1f55',
iv: '5bfadcb756f387854583818a705dced9',
pt: '1629613b412b367b9cf8080bb6c594b0',
ct: '44ff68d98123de4e33c3527394d20ead6abf19c5d848ca97b258659e2faa2194'},
{ key: '288ceb14f13940f8d0b416132e64194df0529070bac94a05cda1be6e2c644066',
iv: 'c93174e1d2112e42ba1941a1b9d3bfe9',
pt: '379ee7e5d08d834343175d3cdab361c900',
ct: '8ba1793815e70b85ec36e6c6515344cb5a5524677d8b2635ae352b54b222c9f5'},
{ key: '429076f04edc81c21a3788dc02b0e85b6a63f64f7c6a97614152d3cdd9ce0a87',
iv: 'fdafd103abf2d65ee1e24a8f926d435f',
pt: '23f85a48808db6b6d87ab9dbffaac55c7790',
ct: '24c35bfb5a7221e698c09193a1fecb3a16ecc6d66f9ed8bf828013376c0fefd1'},
{ key: '0098016faa7c5a4a42d3c944de9db27cce8df467be0923dab466f48662302f44',
iv: '0a58058a38cfc3dcbe41afd18d796185',
pt: 'cb5956d8812e4dc08db4bfc91d3721f9a75300',
ct: 'd4d993d92b11d853b8b9e4d14656291dca499816cc7a104b245898e3c5cb0402'},
{ key: '974335cd8f5202814130bfc3e718bcdc3e611657f89ac06b90bbe70e67ef3829',
iv: 'f6cfe8993f36cb99c38adfb94acaea2e',
pt: '826533e3cb26ee4918da7dedaa3d8a6f3d1c9e2c',
ct: '2ef88001acda2734b7cf6ed86eb8549cdf9f96ff2f4c2fe01138f42d6ad45c80'},
{ key: '32ec8f73cca288f2743cb899e8b8268df5657e5c2a2638f1678768427c677477',
iv: '5fc5f1e47181e654f4a8325b4befcbd2',
pt: '833f4b472037e10e99b29083e8a882988a756bd600',
ct: '8f90e66599dd5f17202652e66ccaf75f85b979ead96766977f8f2e3357b3518d'},
{ key: '588e8db3532ee70577f63103eefefd0b78785406b5b62ba1d989249e9af76fb4',
iv: '75fee3f23b437225677136b11dd3b6c3',
pt: '715f6bd71e83debb4fe5c6bce459f7635d4b50589e89',
ct: 'e774bbf7db4e7e9156616a4f12215e7b3256b14e74235272921e474f622f0930'},
{ key: '91f48a3a74a950f5ca5eacfad8504db442664340f6f8a5e4e6d50a62bb66b2c6',
iv: '265b12af694298822222d74ebd1f09be',
pt: '89c95a06b68fc9d808d225bf4174ebaa2b070542acfb00',
ct: '01b62d1bc7cdab722876ee97f6b9cab8ea6aab64a00de08ec5555b89fa1d8c78'},
{ key: 'fc234f3ebbe1efde731029148d53c5c6ded807d98d2a3ce100a3aed0cb27c87e',
iv: 'f662ab34223328600c0e92ae72a1175d',
pt: '3244ca65d198fb136dd0cbdcfd0f4ba0eafc10a4bb91e079',
ct: 'ef5de516dac92afa2773a8c66fb6706a78e928188433257e150fdefe4aace484'},
{ key: '3f1f33f564b8e09e6d00056f9fe13c86bf91d823414e52753bd3731e6acd3373',
iv: '31a9f9dcfb218dea159138a56ee6081d',
pt: '636e9ae2ceb0dc6096eb26bd50d2c922dafb9c50595a261500',
ct: 'f4499d125192391180aa92667f68dcff31686c2967ce17879eb5d6aaf927a7e2'},
{ key: 'b7e39f0a7ba6bd86df12e9c98191919beb25e49b84aaa575f53c56936a74f034',
iv: 'aefd601491a2d43c1199686b83030927',
pt: 'a232d965f20ccd91e7f6cbda9bc5d675a4c84e987839b0eb179f',
ct: 'e10ae47ff24b1da0bc3bbd84b6ffc1609adf2c60862c7a81daee0302212b4e12'},
{ key: 'e00dc9e9d9a0dc526e06892c49a95e86ceebb2a59aba297317ee697479fec6a0',
iv: '25e188b2d43c210ced6f57fd174722ba',
pt: 'ec7a1b2879e3cade7552f80200d9a0ff1c7f3c33a6fbf301c3dc00',
ct: '9bd45b1fe46eee94b0e1d65ea1dc0a7b8d0c9f805e4446c2b299d64a86d840b8'},
{ key: 'a0d02e6ef3ca54dbe99df9dc37255ca77ab6abc8385d6c4bbb3f78952e8d563d',
iv: '38975ccd24a41caddfbbc2de9113b3ba',
pt: '233dc9c2ede16aee5d51bc92f31fa390ee8e3637deb95d6252037668',
ct: '676d876f672424cf0c764e36fd59abdd6c28d1e6d048572ad6abcea5d1a5b759'},
{ key: '067ac605f536ca420fc3866825e166c20b27c6713654a179fb100c93da184667',
iv: '1e743169d0ca71c0fb2786b784a3446e',
pt: '36f50fcf087bf9ce1fec841d22b408c914288b718326f023881b9afb00',
ct: '86dd788ab8013fe47b086f0aa0d15b7a6a66fae319f6534c843111916e97e541'},
{ key: 'd42109990019a30d39f28057188bbd6bd703574b130d714c4040d55a3cce39a0',
iv: 'c713d8e6e118e5f69ef775b4c13e0e35',
pt: '4e6c7c462ef25d769e32715abc505c979d3a1bbac0ea5acbffa0246a44a1',
ct: 'b787a84d26cda07ae99cb7318ba56fe9b294af1a48d0c462a81d05c6b23fd3c1'},
{ key: '5f1ac8a96c117e6249345aff36251a186ef4e45e81029746d9454618236106b7',
iv: '0e0334deda83ec916bd98a1b8af6212b',
pt: '824db874404e9f2ce0683863953665db945fc55f5de3c6a2dff508f0442400',
ct: 'ea5ccbae05c37b0185c67d4a5539360ca5ed843dc6484ddba5ccca43eb82f9e5'},
{ key: 'ee3c82743640ed6a61d24619ed4b2e9a6e225f8269ec27e1d905e541d76f8749',
iv: '6613b555aef40f989c208a7da25ae056',
pt: '77f1a3c4e2abe13f46e978d37eef76eca76561cbb8b5ad55a07300b32e6df3fe',
ct: '67d4321ecff812dfc8d3b63722f3624894aa533b9101b915900bd2048ed3878067b875e714c55e543664e1fad2b9b8de'},
{ key: 'b3e0b79d742b0e8c7f608be8c6f60cee066323ddec13e7e374e2854a2d6e789c',
iv: '63af28e5f5a4529c6f79489f90ae1843',
pt: '4b759f9f9d496044423151e10250680614977544a7c87299af426cc6f9ed538100',
ct: 'd985b810fb206dd341ae3dcbd97c0706456f63eff8be703ba1e30731c7141c081e11d14129d16363bb9de1a200d12ffa'},
];

18
test/ecdh_test.js Normal file
View File

@ -0,0 +1,18 @@
new sjcl.test.TestCase("ECDH test", function (cb) {
if (!sjcl.ecc) {
this.unimplemented();
cb && cb();
return;
}
try {
var keys = sjcl.ecc.elGamal.generateKeys(192,0),
keyTag = keys.pub.kem(0),
key2 = keys.sec.unkem(keyTag.tag);
this.require(sjcl.bitArray.equal(keyTag.key, key2));
} catch(e) {
this.fail(e);
}
cb && cb();
});

29
test/ecdsa_test.js Normal file
View File

@ -0,0 +1,29 @@
new sjcl.test.TestCase("ECSA test", function (cb) {
if (!sjcl.ecc) {
this.unimplemented();
cb && cb();
return;
}
var keys = sjcl.ecc.ecdsa.generateKeys(192,0),
hash = sjcl.hash.sha256.hash("The quick brown fox jumps over the lazy dog."),
signature = keys.sec.sign(hash,0);
try {
keys.pub.verify(hash, signature);
this.pass();
} catch (e) {
this.fail("good message rejected");
}
hash[1] ^= 8; // minor change to hash
try {
keys.pub.verify(hash, signature);
this.fail();
} catch (e) {
this.pass("bad message accepted");
}
cb && cb();
});

4
test/run_tests_browser.js
View File

@ -6,6 +6,8 @@ function testCore(coreName, cb) {
"aes_vectors.js", "aes_vectors.js",
"ccm_test.js", "ccm_test.js",
"ccm_vectors.js", "ccm_vectors.js",
"cbc_test.js",
"cbc_vectors.js",
"ocb2_test.js", "ocb2_test.js",
"ocb2_vectors.js", "ocb2_vectors.js",
"sha256_test.js", "sha256_test.js",
@ -18,6 +20,8 @@ function testCore(coreName, cb) {
"pbkdf2_test.js", "pbkdf2_test.js",
"bn_test.js", "bn_test.js",
"bn_vectors.js", "bn_vectors.js",
"ecdsa_test.js",
"ecdh_test.js",
"srp_test.js", "srp_test.js",
"srp_vectors.js" "srp_vectors.js"
], i; ], i;