pub struct H { /* private fields */ }
Expand description

Monero alternate generator H, used for amounts in Pedersen commitments.

Methods from Deref<Target = EdwardsPoint>

Convert this EdwardsPoint on the Edwards model to the corresponding MontgomeryPoint on the Montgomery model.

This function has one exceptional case; the identity point of the Edwards curve is sent to the 2-torsion point \((0,0)\) on the Montgomery curve.

Note that this is a one-way conversion, since the Montgomery model does not retain sign information.

Compress this point to CompressedEdwardsY format.

Multiply by the cofactor: return \([8]P\).

Determine if this point is of small order.

Return
  • true if self is in the torsion subgroup \( \mathcal E[8] \);
  • false if self is not in the torsion subgroup \( \mathcal E[8] \).
Example
use curve25519_dalek::constants;

// Generator of the prime-order subgroup
let P = constants::ED25519_BASEPOINT_POINT;
// Generator of the torsion subgroup
let Q = constants::EIGHT_TORSION[1];

// P has large order
assert_eq!(P.is_small_order(), false);

// Q has small order
assert_eq!(Q.is_small_order(), true);

Determine if this point is “torsion-free”, i.e., is contained in the prime-order subgroup.

Return
  • true if self has zero torsion component and is in the prime-order subgroup;
  • false if self has a nonzero torsion component and is not in the prime-order subgroup.
Example
use curve25519_dalek::constants;

// Generator of the prime-order subgroup
let P = constants::ED25519_BASEPOINT_POINT;
// Generator of the torsion subgroup
let Q = constants::EIGHT_TORSION[1];

// P is torsion-free
assert_eq!(P.is_torsion_free(), true);

// P + Q is not torsion-free
assert_eq!((P+Q).is_torsion_free(), false);

Trait Implementations

The resulting type after dereferencing.
Dereferences the value.

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