This appears to work ... maybe. slowly.
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@@ -17,7 +17,6 @@ impl ECCPrivate<P192>
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ECCPrivate{ d }
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}
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pub fn sign<Hash>(&self, m: &[u8]) -> DSASignature<U192>
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where
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Hash: BlockInput + Clone + Default + Digest + FixedOutput + Input + Reset,
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@@ -36,8 +35,11 @@ impl ECCPrivate<P192>
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//
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let h1 = <Hash>::digest(m);
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let size = <P192>::size();
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println!("h1: {:?}", h1);
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let h0: U192 = bits2int(&h1, size);
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println!("h0: {:X}", h0);
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let h = h0 % <P192>::n();
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println!("h: {:X}", h);
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// 2. A random value modulo q, dubbed k, is generated. That value
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// shall not be 0; hence, it lies in the [1, q-1] range. Most
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@@ -45,7 +47,7 @@ impl ECCPrivate<P192>
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// process used to generate k. In plain DSA or ECDSA, k should
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// be selected through a random selection that chooses a value
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// among the q-1 possible values with uniform probability.
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for k in KIterator::<Hash,U192>::new(&h1, size, &<P192>::n(), &<P192>::b()) {
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for k in KIterator::<Hash,U192>::new(&h1, size, &<P192>::n(), &self.d) {
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// 3. A value r (modulo q) is computed from k and the key
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// parameters:
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// * For DSA ...
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@@ -53,6 +55,7 @@ impl ECCPrivate<P192>
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//
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// If r turns out to be zero, a new k should be selected and r
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// computed again (this is an utterly improbable occurrence).
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println!("k: {:X}", k);
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let g = Point::<P192>::default();
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let ki = I192::new(false, k.clone());
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let kg = g.scale(&ki);
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@@ -74,11 +77,69 @@ impl ECCPrivate<P192>
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if let Some(kinv) = k.modinv(&n) {
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let xr = &self.d * &r;
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let hxr = U384::from(&h) + xr;
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let base = U192::from(hxr * U448::from(kinv));
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let s = base % n;
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let base = hxr * U448::from(kinv);
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let s = U192::from(base % U896::from(n));
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return DSASignature{ r, s };
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}
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}
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panic!("The world is broken; couldn't find a k in sign().");
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}
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}
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#[cfg(test)]
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mod tests {
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use sha2::{Sha224,Sha256,Sha384,Sha512};
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use super::*;
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use testing::*;
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#[test]
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fn p192_sign() {
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let fname = build_test_path("ecc/sign","P192");
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run_test(fname.to_string(), 9, |case| {
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let (negd, dbytes) = case.get("d").unwrap();
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let (negk, kbytes) = case.get("k").unwrap();
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let (negx, xbytes) = case.get("x").unwrap();
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let (negy, ybytes) = case.get("y").unwrap();
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let (negm, mbytes) = case.get("m").unwrap();
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let (negh, hbytes) = case.get("h").unwrap();
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let (negr, rbytes) = case.get("r").unwrap();
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let (negs, sbytes) = case.get("s").unwrap();
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assert!(!negd && !negk && !negx && !negy &&
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!negm && !negh && !negr && !negs);
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let d = U192::from_bytes(dbytes);
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let _ = U192::from_bytes(xbytes);
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let _ = U192::from_bytes(ybytes);
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let h = U192::from_bytes(hbytes);
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let r = U192::from_bytes(rbytes);
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let s = U192::from_bytes(sbytes);
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{
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let (negn, nbytes) = case.get("n").unwrap();
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println!("nbytes<{}>: {:?}", usize::from(h.clone()), nbytes);
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println!("hash<224>: {:?}", Sha224::digest(mbytes));
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println!("hash<256>: {:?}", Sha256::digest(mbytes));
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println!("hash<384>: {:?}", Sha384::digest(mbytes));
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println!("hash<512>: {:?}", Sha512::digest(mbytes));
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println!("kbytes: {:?}", kbytes);
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let k = U192::from_bytes(kbytes);
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println!("k: {:X}", k);
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println!("target r: {:X}", r);
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println!("target s: {:X}", s);
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}
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let private = ECCPrivate::new(d);
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let sig = match usize::from(h) {
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224 => private.sign::<Sha224>(mbytes),
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256 => private.sign::<Sha256>(mbytes),
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384 => private.sign::<Sha384>(mbytes),
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512 => private.sign::<Sha512>(mbytes),
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x => panic!("Unknown hash algorithm {}", x)
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};
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println!("my r: {:X}", sig.r);
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println!("my s: {:X}", sig.s);
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assert_eq!(r, sig.r, "r signature check");
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assert_eq!(s, sig.s, "s signature check");
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});
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}
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}
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