Make fields of Parameters/VerifyingKey/Proof public.
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@ -26,9 +26,9 @@ pub use self::verifier::*;
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#[derive(Clone)]
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pub struct Proof<E: Engine> {
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a: E::G1Affine,
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b: E::G2Affine,
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c: E::G1Affine
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pub a: E::G1Affine,
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pub b: E::G2Affine,
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pub c: E::G1Affine
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}
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impl<E: Engine> PartialEq for Proof<E> {
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@ -101,28 +101,28 @@ impl<E: Engine> Proof<E> {
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pub struct VerifyingKey<E: Engine> {
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// alpha in g1 for verifying and for creating A/C elements of
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// proof. Never the point at infinity.
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alpha_g1: E::G1Affine,
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pub alpha_g1: E::G1Affine,
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// beta in g1 and g2 for verifying and for creating B/C elements
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// of proof. Never the point at infinity.
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beta_g1: E::G1Affine,
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beta_g2: E::G2Affine,
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pub beta_g1: E::G1Affine,
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pub beta_g2: E::G2Affine,
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// gamma in g2 for verifying. Never the point at infinity.
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gamma_g2: E::G2Affine,
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pub gamma_g2: E::G2Affine,
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// delta in g1/g2 for verifying and proving, essentially the magic
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// trapdoor that forces the prover to evaluate the C element of the
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// proof with only components from the CRS. Never the point at
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// infinity.
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delta_g1: E::G1Affine,
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delta_g2: E::G2Affine,
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pub delta_g1: E::G1Affine,
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pub delta_g2: E::G2Affine,
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// Elements of the form (beta * u_i(tau) + alpha v_i(tau) + w_i(tau)) / gamma
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// for all public inputs. Because all public inputs have a dummy constraint,
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// this is the same size as the number of inputs, and never contains points
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// at infinity.
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ic: Vec<E::G1Affine>
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pub ic: Vec<E::G1Affine>
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}
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impl<E: Engine> PartialEq for VerifyingKey<E> {
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@ -218,23 +218,23 @@ pub struct Parameters<E: Engine> {
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// Elements of the form ((tau^i * t(tau)) / delta) for i between 0 and
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// m-2 inclusive. Never contains points at infinity.
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h: Arc<Vec<E::G1Affine>>,
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pub h: Arc<Vec<E::G1Affine>>,
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// Elements of the form (beta * u_i(tau) + alpha v_i(tau) + w_i(tau)) / delta
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// for all auxillary inputs. Variables can never be unconstrained, so this
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// never contains points at infinity.
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l: Arc<Vec<E::G1Affine>>,
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pub l: Arc<Vec<E::G1Affine>>,
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// QAP "A" polynomials evaluated at tau in the Lagrange basis. Never contains
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// points at infinity: polynomials that evaluate to zero are omitted from
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// the CRS and the prover can deterministically skip their evaluation.
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a: Arc<Vec<E::G1Affine>>,
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pub a: Arc<Vec<E::G1Affine>>,
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// QAP "B" polynomials evaluated at tau in the Lagrange basis. Needed in
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// G1 and G2 for C/B queries, respectively. Never contains points at
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// infinity for the same reason as the "A" polynomials.
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b_g1: Arc<Vec<E::G1Affine>>,
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b_g2: Arc<Vec<E::G2Affine>>
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pub b_g1: Arc<Vec<E::G1Affine>>,
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pub b_g2: Arc<Vec<E::G2Affine>>
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}
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impl<E: Engine> PartialEq for Parameters<E> {
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