sonr/crypto/bulletproof/range_batch_verifier.go
Prad Nukala 807b2e86ec
feature/1220 origin handle exists method (#1241)
* feat: add docs and CI workflow for publishing to onsonr.dev

* (refactor): Move hway,motr executables to their own repos

* feat: simplify devnet and testnet configurations

* refactor: update import path for didcrypto package

* docs(networks): Add README with project overview, architecture, and community links

* refactor: Move network configurations to deploy directory

* build: update golang version to 1.23

* refactor: move logger interface to appropriate package

* refactor: Move devnet configuration to networks/devnet

* chore: improve release process with date variable

* (chore): Move Crypto Library

* refactor: improve code structure and readability in DID module

* feat: integrate Trunk CI checks

* ci: optimize CI workflow by removing redundant build jobs

---------

Co-authored-by: Darp Alakun <i@prad.nu>
2025-01-06 17:06:10 +00:00

92 lines
3.2 KiB
Go
Executable File

package bulletproof
import (
"github.com/gtank/merlin"
"github.com/pkg/errors"
"github.com/onsonr/sonr/crypto/core/curves"
)
// VerifyBatched verifies a given batched range proof.
// It takes in a list of commitments to the secret values as capV instead of a single commitment to a single point
// when compared to the unbatched single range proof case.
func (verifier *RangeVerifier) VerifyBatched(proof *RangeProof, capV []curves.Point, proofGenerators RangeProofGenerators, n int, transcript *merlin.Transcript) (bool, error) {
// Define nm as the total bits required for secrets, calculated as number of secrets * n
m := len(capV)
nm := n * m
// nm must be less than the number of generators generated
if nm > len(verifier.generators.G) {
return false, errors.New("ipp vector length must be less than maxVectorLength")
}
// In case where len(a) is less than number of generators precomputed by prover, trim to length
proofG := verifier.generators.G[0:nm]
proofH := verifier.generators.H[0:nm]
// Calc y,z,x from Fiat Shamir heuristic
y, z, err := calcyzBatched(capV, proof.capA, proof.capS, transcript, verifier.curve)
if err != nil {
return false, errors.Wrap(err, "rangeproof verify")
}
x, err := calcx(proof.capT1, proof.capT2, transcript, verifier.curve)
if err != nil {
return false, errors.Wrap(err, "rangeproof verify")
}
wBytes := transcript.ExtractBytes([]byte("getw"), 64)
w, err := verifier.curve.NewScalar().SetBytesWide(wBytes)
if err != nil {
return false, errors.Wrap(err, "rangeproof prove")
}
// Calc delta(y,z), redefined for batched case on pg21
deltayzBatched, err := deltayzBatched(y, z, n, m, verifier.curve)
if err != nil {
return false, errors.Wrap(err, "rangeproof verify")
}
// Check tHat: L65, pg20
// See equation 72 on pg21
tHatIsValid := verifier.checktHatBatched(proof, capV, proofGenerators.g, proofGenerators.h, deltayzBatched, x, z, m)
if !tHatIsValid {
return false, errors.New("rangeproof verify tHat is invalid")
}
// Verify IPP
hPrime, err := gethPrime(proofH, y, verifier.curve)
if err != nil {
return false, errors.Wrap(err, "rangeproof verify")
}
capPhmu := getPhmuBatched(proofG, hPrime, proofGenerators.h, proof.capA, proof.capS, x, y, z, proof.mu, n, m, verifier.curve)
ippVerified, err := verifier.ippVerifier.VerifyFromRangeProof(proofG, hPrime, capPhmu, proofGenerators.u.Mul(w), proof.tHat, proof.ipp, transcript)
if err != nil {
return false, errors.Wrap(err, "rangeproof verify")
}
return ippVerified, nil
}
// L65, pg20.
func (verifier *RangeVerifier) checktHatBatched(proof *RangeProof, capV []curves.Point, g, h curves.Point, deltayz, x, z curves.Scalar, m int) bool {
// g^tHat * h^tau_x
gtHat := g.Mul(proof.tHat)
htaux := h.Mul(proof.taux)
lhs := gtHat.Add(htaux)
// V^z^2 * g^delta(y,z) * Tau_1^x * Tau_2^x^2
// g^delta(y,z) * V^(z^2*z^m) * Tau_1^x * Tau_2^x^2
zm := getknVector(z, m, verifier.curve)
zsquarezm := multiplyScalarToScalarVector(z.Square(), zm)
capVzsquaretwom := verifier.curve.Point.SumOfProducts(capV, zsquarezm)
gdeltayz := g.Mul(deltayz)
capTau1x := proof.capT1.Mul(x)
capTau2xsquare := proof.capT2.Mul(x.Square())
rhs := capVzsquaretwom.Add(gdeltayz).Add(capTau1x).Add(capTau2xsquare)
// Compare lhs =? rhs
return lhs.Equal(rhs)
}