Struct lambdaworks_math::elliptic_curve::edwards::curves::ed448_goldilocks::Ed448Goldilocks

pub struct Ed448Goldilocks;

Trait Implementations

impl Clone for Ed448Goldilocks

fn clone(&self) -> Ed448Goldilocks

Returns a copy of the value.

fn clone_from(&mut self, source: &Self)

Performs copy-assignment from source.

impl Debug for Ed448Goldilocks

fn fmt(&self, f: &mut Formatter<'_>) -> Result

Formats the value using the given formatter.

impl IsEdwards for Ed448Goldilocks

fn a() -> FieldElement<Self::BaseField>

fn d() -> FieldElement<Self::BaseField>

fn defining_equation( x: &FieldElement<Self::BaseField>, y: &FieldElement<Self::BaseField>, ) -> FieldElement<Self::BaseField>

impl IsEllipticCurve for Ed448Goldilocks

fn generator() -> Self::PointRepresentation

Taken from https://www.rfc-editor.org/rfc/rfc7748#page-6

type BaseField = P448GoldilocksPrimeField

BaseField is the field used for each of the coordinates of a point p belonging to the curve.

type PointRepresentation = EdwardsProjectivePoint<Ed448Goldilocks>

The representation of the point. For example it can be projective coordinates, affine coordinates, XYZZ, depending on the curve and its possible optimizations.

fn create_point_from_affine( x: FieldElement<Self::BaseField>, y: FieldElement<Self::BaseField>, ) -> Result<Self::PointRepresentation, EllipticCurveError>

Returns an affine point.