elliptic-curve-0.3.0: Elliptic curve library

Safe HaskellNone
LanguageHaskell2010

Data.Curve.Weierstrass.SECP384R1

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Synopsis

Documentation

SECP384R1 curve

type PP = WPPoint SECP384R1 Fq Fr Source #

Projective SECP384R1 point.

type PJ = WJPoint SECP384R1 Fq Fr Source #

Jacobian SECP384R1 point.

type PA = WAPoint SECP384R1 Fq Fr Source #

Affine SECP384R1 curve point.

type R = 39402006196394479212279040100143613805079739270465446667946905279627659399113263569398956308152294913554433653942643 Source #

type Fr = Prime R Source #

Field of coefficients of SECP384R1 curve.

type Q = 39402006196394479212279040100143613805079739270465446667948293404245721771496870329047266088258938001861606973112319 Source #

type Fq = Prime Q Source #

Field of points of SECP384R1 curve.

_a :: Fq Source #

Coefficient A of SECP384R1 curve.

_b :: Fq Source #

Coefficient B of SECP384R1 curve.

_h :: Natural Source #

Cofactor of SECP384R1 curve.

_q :: Natural Source #

Characteristic of SECP384R1 curve.

_r :: Natural Source #

Order of SECP384R1 curve.

_x :: Fq Source #

Coordinate X of SECP384R1 curve.

_y :: Fq Source #

Coordinate Y of SECP384R1 curve.

gA :: PA Source #

Generator of affine SECP384R1 curve.

gJ :: PJ Source #

Generator of Jacobian SECP384R1 curve.

gP :: PP Source #

Generator of projective SECP384R1 curve.