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minor suggestions
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@ -75,7 +75,7 @@ def bls_modular_inverse(x: BLSFieldElement) -> BLSFieldElement:
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#### `div`
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```python
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def div(x, y):
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def div(x: BLSFieldElement, y: BLSFieldElement) -> BLSFieldElement:
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"""Divide two field elements: `x` by `y`"""
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return x * inv(y) % BLS_MODULUS
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```
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@ -111,7 +111,9 @@ def verify_kzg_proof(polynomial_kzg: KZGCommitment,
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x: BLSFieldElement,
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y: BLSFieldElement,
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quotient_kzg: KZGProof) -> bool:
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"""Verify KZG proof that `p(x) == y` where `p(x)` is the polynomial represented by `polynomial_kzg`"""
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"""
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Verify KZG proof that ``p(x) == y`` where ``p(x)`` is the polynomial represented by ``polynomial_kzg``.
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"""
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# Verify: P - y = Q * (X - x)
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X_minus_x = bls.add(KZG_SETUP_G2[1], bls.multiply(bls.G2, BLS_MODULUS - x))
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P_minus_y = bls.add(polynomial_kzg, bls.multiply(bls.G1, BLS_MODULUS - y))
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@ -137,7 +139,7 @@ def evaluate_polynomial_in_evaluation_form(poly: List[BLSFieldElement], x: BLSFi
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inverse_width = bls_modular_inverse(width)
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for i in range(width):
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r += div(poly[i] * ROOTS_OF_UNITY[i], (x - ROOTS_OF_UNITY[i]) )
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r += div(poly[i] * ROOTS_OF_UNITY[i], (x - ROOTS_OF_UNITY[i]))
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r = r * (pow(x, width, BLS_MODULUS) - 1) * inverse_width % BLS_MODULUS
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return r
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@ -83,7 +83,7 @@ def vector_lincomb(vectors: List[List[BLSFieldElement]], scalars: List[BLSFieldE
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def verify_blobs_sidecar(slot: Slot, beacon_block_root: Root,
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expected_kzgs: Sequence[KZGCommitment], blobs_sidecar: BlobsSidecar):
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expected_kzgs: Sequence[KZGCommitment], blobs_sidecar: BlobsSidecar) -> None:
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assert slot == blobs_sidecar.beacon_block_slot
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assert beacon_block_root == blobs_sidecar.beacon_block_root
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blobs = blobs_sidecar.blobs
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