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https://github.com/arnaucube/sonobe.git
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Onchain decider circuit for Protogalaxy (#145)
* Move r1cs and ccs to standalone folders * Simplify type bounds of SparseMatrixVar * Implement `EquivalenceGadget` trait for `FpVar` and `NonNativeUintVar`. Together with the existing `MatrixGadget` and `VectorGadget`, we can now use the same logic for checking R1CS satisfiability of `R1CSVar` both natively and non-natively. * Simplify trait bounds * Implement `ArithGadget` for `R1CSMatricesVar` and `CCSMatricesVar` * `PedersenGadget::commit` now takes slices as input * Structs for proofs and auxiliary values in protogalaxy * `u` in LCCCS should be `z[0]` * `Inputize` trait * Generic decider circuits * Verifier should check the commitments in committed instances * Update the comments according to the new docs * Fix examples * Add `DeciderEnabledNIFS::fold_group_elements_native` to wrap code for folding commitments * Fix incorrect endian * Format * Get rid of `unwrap` when possible
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@@ -22,7 +22,7 @@ pub fn get_function_selector_for_nova_cyclefold_verifier(
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first_param_array_length: usize,
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) -> [u8; 4] {
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let mut hasher = Sha3::keccak256();
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let fn_sig = format!("verifyNovaProof(uint256[{}],uint256[4],uint256[3],uint256[4],uint256[4],uint256[2],uint256[2][2],uint256[2],uint256[4],uint256[2][2])", first_param_array_length);
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let fn_sig = format!("verifyNovaProof(uint256[{}],uint256[4],uint256[2],uint256[3],uint256[2],uint256[2][2],uint256[2],uint256[4],uint256[2][2])", first_param_array_length);
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hasher.input_str(&fn_sig);
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let hash = &mut [0u8; 32];
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hasher.result(hash);
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@@ -153,9 +153,12 @@ mod tests {
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use folding_schemes::{
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commitment::{kzg::KZG, pedersen::Pedersen},
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folding::nova::{
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decider_eth::{prepare_calldata, Decider as DeciderEth},
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Nova, PreprocessorParam,
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folding::{
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nova::{
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decider_eth::{prepare_calldata, Decider as DeciderEth},
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Nova, PreprocessorParam,
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},
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traits::CommittedInstanceOps,
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},
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frontend::FCircuit,
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transcript::poseidon::poseidon_canonical_config,
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@@ -366,7 +369,6 @@ mod tests {
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n_steps: usize,
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) {
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let (decider_pp, decider_vp) = decider_params;
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let pp_hash = fs_params.1.pp_hash().unwrap();
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let f_circuit = FC::new(()).unwrap();
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@@ -389,8 +391,8 @@ mod tests {
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nova.i,
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nova.z_0.clone(),
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nova.z_i.clone(),
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&nova.U_i,
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&nova.u_i,
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&nova.U_i.get_commitments(),
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&nova.u_i.get_commitments(),
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&proof,
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)
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.unwrap();
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@@ -401,7 +403,6 @@ mod tests {
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let calldata: Vec<u8> = prepare_calldata(
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function_selector,
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pp_hash,
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nova.i,
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nova.z_0,
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nova.z_i,
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@@ -63,9 +63,8 @@ contract NovaDecider is Groth16Verifier, KZG10Verifier {
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// inputs are grouped to prevent errors due stack too deep
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uint256[{{ 1 + z_len * 2 }}] calldata i_z0_zi, // [i, z0, zi] where |z0| == |zi|
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uint256[4] calldata U_i_cmW_U_i_cmE, // [U_i_cmW[2], U_i_cmE[2]]
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uint256[3] calldata U_i_u_u_i_u_r, // [U_i_u, u_i_u, r]
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uint256[4] calldata U_i_x_u_i_cmW, // [U_i_x[2], u_i_cmW[2]]
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uint256[4] calldata u_i_x_cmT, // [u_i_x[2], cmT[2]]
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uint256[2] calldata u_i_cmW, // [u_i_cmW[2]]
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uint256[3] calldata cmT_r, // [cmT[2], r]
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uint256[2] calldata pA, // groth16
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uint256[2][2] calldata pB, // groth16
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uint256[2] calldata pC, // groth16
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@@ -85,75 +84,63 @@ contract NovaDecider is Groth16Verifier, KZG10Verifier {
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public_inputs[2 + i] = i_z0_zi[1 + i];
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}
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{
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// U_i.u + r * u_i.u
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uint256 u = rlc(U_i_u_u_i_u_r[0], U_i_u_u_i_u_r[2], U_i_u_u_i_u_r[1]);
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// U_i.x + r * u_i.x
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uint256 x0 = rlc(U_i_x_u_i_cmW[0], U_i_u_u_i_u_r[2], u_i_x_cmT[0]);
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uint256 x1 = rlc(U_i_x_u_i_cmW[1], U_i_u_u_i_u_r[2], u_i_x_cmT[1]);
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public_inputs[{{ z_len * 2 + 2 }}] = u;
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public_inputs[{{ z_len * 2 + 3 }}] = x0;
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public_inputs[{{ z_len * 2 + 4 }}] = x1;
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}
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{
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// U_i.cmE + r * u_i.cmT
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uint256[2] memory mulScalarPoint = super.mulScalar([u_i_x_cmT[2], u_i_x_cmT[3]], U_i_u_u_i_u_r[2]);
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uint256[2] memory cmE = super.add([U_i_cmW_U_i_cmE[2], U_i_cmW_U_i_cmE[3]], mulScalarPoint);
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{
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uint256[{{num_limbs}}] memory cmE_x_limbs = LimbsDecomposition.decompose(cmE[0]);
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uint256[{{num_limbs}}] memory cmE_y_limbs = LimbsDecomposition.decompose(cmE[1]);
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for (uint8 k = 0; k < {{num_limbs}}; k++) {
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public_inputs[{{ z_len * 2 + 5 }} + k] = cmE_x_limbs[k];
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public_inputs[{{ z_len * 2 + 5 + num_limbs }} + k] = cmE_y_limbs[k];
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}
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}
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require(this.check(cmE, kzg_proof[1], challenge_W_challenge_E_kzg_evals[1], challenge_W_challenge_E_kzg_evals[3]), "KZG: verifying proof for challenge E failed");
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}
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{
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// U_i.cmW + r * u_i.cmW
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uint256[2] memory mulScalarPoint = super.mulScalar([U_i_x_u_i_cmW[2], U_i_x_u_i_cmW[3]], U_i_u_u_i_u_r[2]);
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uint256[2] memory mulScalarPoint = super.mulScalar([u_i_cmW[0], u_i_cmW[1]], cmT_r[2]);
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uint256[2] memory cmW = super.add([U_i_cmW_U_i_cmE[0], U_i_cmW_U_i_cmE[1]], mulScalarPoint);
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{
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uint256[{{num_limbs}}] memory cmW_x_limbs = LimbsDecomposition.decompose(cmW[0]);
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uint256[{{num_limbs}}] memory cmW_y_limbs = LimbsDecomposition.decompose(cmW[1]);
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for (uint8 k = 0; k < {{num_limbs}}; k++) {
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public_inputs[{{ z_len * 2 + 5 + num_limbs * 2 }} + k] = cmW_x_limbs[k];
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public_inputs[{{ z_len * 2 + 5 + num_limbs * 3 }} + k] = cmW_y_limbs[k];
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public_inputs[{{ z_len * 2 + 2 }} + k] = cmW_x_limbs[k];
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public_inputs[{{ z_len * 2 + 2 + num_limbs }} + k] = cmW_y_limbs[k];
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}
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}
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require(this.check(cmW, kzg_proof[0], challenge_W_challenge_E_kzg_evals[0], challenge_W_challenge_E_kzg_evals[2]), "KZG: verifying proof for challenge W failed");
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}
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{
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// U_i.cmE + r * cmT
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uint256[2] memory mulScalarPoint = super.mulScalar([cmT_r[0], cmT_r[1]], cmT_r[2]);
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uint256[2] memory cmE = super.add([U_i_cmW_U_i_cmE[2], U_i_cmW_U_i_cmE[3]], mulScalarPoint);
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{
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uint256[{{num_limbs}}] memory cmE_x_limbs = LimbsDecomposition.decompose(cmE[0]);
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uint256[{{num_limbs}}] memory cmE_y_limbs = LimbsDecomposition.decompose(cmE[1]);
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for (uint8 k = 0; k < {{num_limbs}}; k++) {
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public_inputs[{{ z_len * 2 + 2 + num_limbs * 2 }} + k] = cmE_x_limbs[k];
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public_inputs[{{ z_len * 2 + 2 + num_limbs * 3 }} + k] = cmE_y_limbs[k];
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}
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}
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require(this.check(cmE, kzg_proof[1], challenge_W_challenge_E_kzg_evals[1], challenge_W_challenge_E_kzg_evals[3]), "KZG: verifying proof for challenge E failed");
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}
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{
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// add challenges
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public_inputs[{{ z_len * 2 + 5 + num_limbs * 4 }}] = challenge_W_challenge_E_kzg_evals[0];
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public_inputs[{{ z_len * 2 + 5 + num_limbs * 4 + 1 }}] = challenge_W_challenge_E_kzg_evals[1];
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public_inputs[{{ z_len * 2 + 5 + num_limbs * 4 + 2 }}] = challenge_W_challenge_E_kzg_evals[2];
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public_inputs[{{ z_len * 2 + 5 + num_limbs * 4 + 3 }}] = challenge_W_challenge_E_kzg_evals[3];
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public_inputs[{{ z_len * 2 + 2 + num_limbs * 4 }}] = challenge_W_challenge_E_kzg_evals[0];
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public_inputs[{{ z_len * 2 + 2 + num_limbs * 4 + 1 }}] = challenge_W_challenge_E_kzg_evals[1];
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public_inputs[{{ z_len * 2 + 2 + num_limbs * 4 + 2 }}] = challenge_W_challenge_E_kzg_evals[2];
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public_inputs[{{ z_len * 2 + 2 + num_limbs * 4 + 3 }}] = challenge_W_challenge_E_kzg_evals[3];
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uint256[{{num_limbs}}] memory cmT_x_limbs;
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uint256[{{num_limbs}}] memory cmT_y_limbs;
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cmT_x_limbs = LimbsDecomposition.decompose(u_i_x_cmT[2]);
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cmT_y_limbs = LimbsDecomposition.decompose(u_i_x_cmT[3]);
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cmT_x_limbs = LimbsDecomposition.decompose(cmT_r[0]);
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cmT_y_limbs = LimbsDecomposition.decompose(cmT_r[1]);
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for (uint8 k = 0; k < {{num_limbs}}; k++) {
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public_inputs[{{ z_len * 2 + 5 + num_limbs * 4 }} + 4 + k] = cmT_x_limbs[k];
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public_inputs[{{ z_len * 2 + 5 + num_limbs * 5}} + 4 + k] = cmT_y_limbs[k];
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public_inputs[{{ z_len * 2 + 2 + num_limbs * 4 }} + 4 + k] = cmT_x_limbs[k];
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public_inputs[{{ z_len * 2 + 2 + num_limbs * 5 }} + 4 + k] = cmT_y_limbs[k];
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}
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// last element of the groth16 proof's public inputs is `r`
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public_inputs[{{ public_inputs_len - 2 }}] = U_i_u_u_i_u_r[2];
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public_inputs[{{ public_inputs_len - 2 }}] = cmT_r[2];
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bool success_g16 = this.verifyProof(pA, pB, pC, public_inputs);
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require(success_g16 == true, "Groth16: verifying proof failed");
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}
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