Safe Haskell	None
Language	Haskell2010

Data.Curve.Montgomery.M383

Contents

Synopsis

module Data.Curve.Montgomery
type PA = MAPoint M383 Fq Fr
type R = 2462625387274654950767440006258975862817483704404090416746934574041288984234680883008327183083615266784870011007447
type Fr = Prime R
type Q = 19701003098197239606139520050071806902539869635232723333974146702122860885748605305707133127442457820403313995153221
type Fq = Prime Q
data M383
_a :: Fq
_b :: Fq
_h :: Natural
_q :: Natural
_r :: Natural
_x :: Fq
_y :: Fq
gA :: PA

Documentation

M383 curve

Affine M383 curve point.

type R = 2462625387274654950767440006258975862817483704404090416746934574041288984234680883008327183083615266784870011007447 Source #

Field of coefficients of M383 curve.

type Q = 19701003098197239606139520050071806902539869635232723333974146702122860885748605305707133127442457820403313995153221 Source #

Field of points of M383 curve.

M383 curve.

Instances

MACurve M383 Fq Fr Source #
Instance details Defined in Data.Curve.Montgomery.M383 Methods gA_ :: MAPoint M383 Fq Fr Source #
Curve Montgomery c M383 Fq Fr => MCurve c M383 Fq Fr Source #
Instance details Defined in Data.Curve.Montgomery.M383 Methods a_ :: MPoint c M383 Fq Fr -> Fq Source # b_ :: MPoint c M383 Fq Fr -> Fq Source # h_ :: MPoint c M383 Fq Fr -> Natural Source # q_ :: MPoint c M383 Fq Fr -> Natural Source # r_ :: MPoint c M383 Fq Fr -> Natural Source #

Coefficient A of M383 curve.

Coefficient B of M383 curve.

Cofactor of M383 curve.

Characteristic of M383 curve.

Order of M383 curve.

Coordinate X of M383 curve.

Coordinate Y of M383 curve.

Generator of affine M383 curve.