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package plonky2_verifier
import (
"fmt"
"gnark-ed25519/field"
. "gnark-ed25519/field"
"math"
"github.com/consensys/gnark/frontend"
)
type FriOpeningBatch struct {
values []QuadraticExtension
}
type FriOpenings struct {
Batches []FriOpeningBatch
}
func (c *OpeningSet) ToFriOpenings() FriOpenings {
values := c.Constants
values = append(values, c.PlonkSigmas...)
values = append(values, c.Wires...)
values = append(values, c.PlonkZs...)
values = append(values, c.PartialProducts...)
values = append(values, c.QuotientPolys...)
zetaBatch := FriOpeningBatch{values: values}
zetaNextBatch := FriOpeningBatch{values: c.PlonkZsNext}
return FriOpenings{Batches: []FriOpeningBatch{zetaBatch, zetaNextBatch}}
}
type FriChip struct {
api frontend.API
field frontend.API
qe *QuadraticExtensionAPI
friParams *FriParams
verifierOnlyCircuitData *VerifierOnlyCircuitData
}
func NewFriChip(api frontend.API, field frontend.API, qe *QuadraticExtensionAPI, friParams *FriParams) *FriChip {
return &FriChip{
api: api,
field: field,
qe: qe,
friParams: friParams,
}
}
func (f *FriChip) assertLeadingZeros(powWitness F, friConfig FriConfig) {
// Asserts that powWitness'es big-endian bit representation has at least `leading_zeros` leading zeros.
// Note that this is assuming that the Goldilocks field is being used. Specfically that the
// field is 64 bits long
maxPowWitness := uint64(math.Pow(2, float64(64-friConfig.ProofOfWorkBits))) - 1
f.field.Println(powWitness)
fmt.Println(maxPowWitness)
fmt.Println(friConfig.ProofOfWorkBits)
f.field.AssertIsLessOrEqual(powWitness, field.NewFieldElement(maxPowWitness))
}
func (f *FriChip) fromOpeningsAndAlpha(openings *FriOpenings, alpha QuadraticExtension) []QuadraticExtension {
// One reduced opening for all openings evaluated at point Zeta.
// Another one for all openings evaluated at point Zeta * Omega (which is only PlonkZsNext polynomial)
reducedOpenings := make([]QuadraticExtension, 0, 2)
for _, batch := range openings.Batches {
reducedOpenings = append(reducedOpenings, reduceWithPowers(f.qe, batch.values, alpha))
}
return reducedOpenings
}
func (f *FriChip) verifyMerkleProofToCap(leafData []F, leafIndex F, merkleCap MerkleCap, proof *MerkleProof) {
}
func (f *FriChip) verifyInitialProof(xIndex F, proof *FriInitialTreeProof, initialMerkleCaps []MerkleCap) {
if len(proof.EvalsProofs) != len(initialMerkleCaps) {
panic("length of eval proofs in fri proof should equal length of initial merkle caps")
}
for i := 0; i < len(initialMerkleCaps); i++ {
evals := proof.EvalsProofs[i].Elements
merkleProof := proof.EvalsProofs[i].MerkleProof
cap := initialMerkleCaps[i]
f.verifyMerkleProofToCap(evals, xIndex, cap, &merkleProof)
}
}
func (f *FriChip) verifyQueryRound(
challenges *FriChallenges,
precomputedReducedEval []QuadraticExtension,
initialMerkleCaps []MerkleCap,
proof *FriProof,
xIndex F,
n uint64,
roundProof *FriQueryRound,
) {
f.verifyInitialProof(xIndex, &roundProof.InitialTreesProof, initialMerkleCaps)
}
func (f *FriChip) VerifyFriProof(
openings *FriOpenings,
friChallenges *FriChallenges,
initialMerkleCaps []MerkleCap,
friProof *FriProof,
) {
// TODO: Check fri config
/* if let Some(max_arity_bits) = params.max_arity_bits() {
self.check_recursion_config::<C>(max_arity_bits);
}
debug_assert_eq!(
params.final_poly_len(),
proof.final_poly.len(),
"Final polynomial has wrong degree."
); */
// Check POW
f.assertLeadingZeros(friProof.PowWitness, f.friParams.Config)
precomputedReducedEvals := f.fromOpeningsAndAlpha(openings, friChallenges.FriAlpha)
// Size of the LDE domain.
n := uint64(math.Pow(2, float64(f.friParams.DegreeBits+f.friParams.Config.RateBits)))
if len(friChallenges.FriQueryIndicies) != len(precomputedReducedEvals) {
panic("Number of queryRoundProofs should equal number of precomputedReducedEvals")
}
for idx, xIndex := range friChallenges.FriQueryIndicies {
roundProof := friProof.QueryRoundProofs[idx]
f.verifyQueryRound(
friChallenges,
precomputedReducedEvals,
initialMerkleCaps,
friProof,
xIndex,
n,
&roundProof,
)
}
}