Trait snarkvm_wasm::GroupGadget[−][src]

pub trait GroupGadget<G, F>: ToBytesGadget<F> + NEqGadget<F> + EqGadget<F> + ToBitsBEGadget<F> + CondSelectGadget<F> + AllocGadget<G, F> + Clone + Debug where
    G: Group,
    F: Field, {
    type Value: Debug;
    type Variable;

Show methods    fn get_value(&self) -> Option<Self::Value>;

    fn get_variable(&self) -> Self::Variable;

    fn zero<CS>(cs: CS) -> Result<Self, SynthesisError>
    where
        CS: ConstraintSystem<F>;

    fn add<CS>(&self, cs: CS, other: &Self) -> Result<Self, SynthesisError>
    where
        CS: ConstraintSystem<F>;

    fn add_constant<CS>(
        &self, 
        cs: CS, 
        other: &G
    ) -> Result<Self, SynthesisError>
    where
        CS: ConstraintSystem<F>;

    fn double_in_place<CS>(&mut self, cs: CS) -> Result<(), SynthesisError>
    where
        CS: ConstraintSystem<F>;

    fn negate<CS>(&self, cs: CS) -> Result<Self, SynthesisError>
    where
        CS: ConstraintSystem<F>;

    fn cost_of_add() -> usize;

    fn cost_of_double() -> usize;

    fn sub<CS>(&self, cs: CS, other: &Self) -> Result<Self, SynthesisError>
    where
        CS: ConstraintSystem<F>,
    { ... }

    fn sub_constant<CS>(
        &self, 
        cs: CS, 
        other: &G
    ) -> Result<Self, SynthesisError>
    where
        CS: ConstraintSystem<F>,
    { ... }

    fn mul_bits<CS>(
        &self, 
        cs: CS, 
        result: &Self, 
        bits: impl Iterator<Item = Boolean>
    ) -> Result<Self, SynthesisError>
    where
        CS: ConstraintSystem<F>,
    { ... }

    fn scalar_multiplication<'a, CS, I, B>(
        &mut self, 
        cs: CS, 
        scalar_bits_with_base_powers: I
    ) -> Result<(), SynthesisError>
    where
        CS: ConstraintSystem<F>,
        B: Borrow<Boolean>,
        G: 'a,
        I: Iterator<Item = (B, &'a G)>,
    { ... }

    fn symmetric_scalar_multiplication<'a, CS, I, B>(
        &mut self, 
        cs: CS, 
        scalar_bits_with_base_powers: I
    ) -> Result<(), SynthesisError>
    where
        CS: ConstraintSystem<F>,
        B: Borrow<Boolean>,
        G: 'a,
        I: Iterator<Item = (B, &'a G)>,
    { ... }

    fn masked_scalar_multiplication<'a, CS, I, B>(
        &mut self, 
        CS, 
        I, 
        I
    ) -> Result<(), SynthesisError>
    where
        CS: ConstraintSystem<F>,
        B: Borrow<Boolean>,
        G: 'a,
        I: Iterator<Item = (B, &'a G)>,
    { ... }

    fn three_bit_signed_digit_scalar_multiplication<CS, I, J, K, B>(
        CS, 
        &[B], 
        K
    ) -> Result<Self, SynthesisError>
    where
        CS: ConstraintSystem<F>,
        B: Borrow<[G]>,
        I: Borrow<[Boolean]>,
        J: Iterator<Item = I>,
        K: Iterator<Item = J>,
    { ... }

    fn multi_scalar_multiplication<'a, CS, T, I, B>(
        cs: CS, 
        bases: &[B], 
        scalars: I
    ) -> Result<Self, SynthesisError>
    where
        CS: ConstraintSystem<F>,
        B: Borrow<[G]>,
        T: 'a + ToBitsBEGadget<F> + ?Sized,
        I: Iterator<Item = &'a T>,
    { ... }

    fn symmetric_multi_scalar_multiplication<'a, CS, T, I, B>(
        cs: CS, 
        bases: &[B], 
        scalars: I
    ) -> Result<Self, SynthesisError>
    where
        CS: ConstraintSystem<F>,
        B: Borrow<[G]>,
        T: 'a + ToBitsBEGadget<F> + ?Sized,
        I: Iterator<Item = &'a T>,
    { ... }

    fn masked_multi_scalar_multiplication<'a, CS, T, I, B>(
        cs: CS, 
        bases: &[B], 
        scalars: I, 
        mask_bases: &[B], 
        masks: I
    ) -> Result<Self, SynthesisError>
    where
        CS: ConstraintSystem<F>,
        B: Borrow<[G]>,
        T: 'a + ToBitsBEGadget<F> + ?Sized,
        I: Iterator<Item = &'a T>,
    { ... }

}

Associated Types

Required methods

Provided methods

Inputs must be specified in little-endian form. If the addition law is incomplete for the identity element, result must not be the identity element.

Computes Σⱼ(scalarⱼ * baseⱼ) for all j, where scalarⱼ is a Boolean representation of the j-th scalar.

Compute ∏((h_i^{-1} * 1[p_i = 0] + h_i * 1[p_i = 1])^{1 - m_i \xor p_i})((g_i h_i^{-1} * 1[p_i = 0] + g_i^{-1} h_i * 1[p_i = 1])^{m_i \xor p_i}) for all i, m_i being the scalars, p_i being the masks, h_i being the symmetric Pedersen bases and g_i the Pedersen bases.

Implementors