Fix some documentation issues.

This commit is contained in:
Fraser Hutchison 2019-06-05 13:13:55 +01:00 committed by Andreas Fackler
parent 295e42954a
commit 4ef9496776
5 changed files with 19 additions and 11 deletions

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@ -10,7 +10,7 @@ type Msg = String;
// The database schema that validator nodes use to store messages they receive from users.
// Messages are first indexed numerically by user ID then alphabetically by message. Each message
// is mapped to its list of valdidator signatures.
// is mapped to its list of validator signatures.
type MsgDatabase = BTreeMap<UserId, BTreeMap<Msg, Vec<NodeSignature>>>;
// An append-only list of chat message "blocks". Each block contains the user ID for the user who

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@ -299,6 +299,10 @@ impl Default for SecretKey {
}
impl Distribution<SecretKey> for Standard {
/// Creates a new random instance of `SecretKey`. If you do not need to specify your own RNG,
/// you should use the [`SecretKey::random()`](struct.SecretKey.html#method.random) constructor,
/// which uses [`rand::thread_rng()`](https://docs.rs/rand/0.6.1/rand/fn.thread_rng.html)
/// internally as its RNG.
fn sample<R: Rng + ?Sized>(&self, rng: &mut R) -> SecretKey {
SecretKey(Box::new(rng.gen04()))
}
@ -353,10 +357,12 @@ impl SecretKey {
}
/// Creates a new random instance of `SecretKey`. If you want to use/define your own random
/// number generator, you should use the constructor: `SecretKey::rand()`. If you do not need
/// to specify your own RNG, you should use the `SecretKey::random()` constructor, which uses
/// [`rand::thead_rng()`](https://docs.rs/rand/0.6.1/rand/fn.thread_rng.html) internally as
/// its RNG.
/// number generator, you should use the constructor:
/// [`SecretKey::sample()`](struct.SecretKey.html#impl-Distribution<SecretKey>). If you do not
/// need to specify your own RNG, you should use the
/// [`SecretKey::random()`](struct.SecretKey.html#method.random) constructor, which uses
/// [`rand::thread_rng()`](https://docs.rs/rand/0.6.1/rand/fn.thread_rng.html) internally as its
/// RNG.
pub fn random() -> Self {
rand::random()
}
@ -406,6 +412,8 @@ impl SecretKey {
#[derive(Clone, PartialEq, Eq, Default)]
pub struct SecretKeyShare(SecretKey);
/// Can be used to create a new random instance of `SecretKeyShare`. This is only useful for testing
/// purposes as such a key has not been derived from a `SecretKeySet`.
impl Distribution<SecretKeyShare> for Standard {
fn sample<R: Rng + ?Sized>(&self, rng: &mut R) -> SecretKeyShare {
SecretKeyShare(rng.gen())
@ -633,7 +641,7 @@ impl From<Poly> for SecretKeySet {
impl SecretKeySet {
/// Creates a set of secret key shares, where any `threshold + 1` of them can collaboratively
/// sign and decrypt. This constuctor is identical to the `SecretKey::try_random()` in every
/// sign and decrypt. This constructor is identical to the `SecretKeySet::try_random()` in every
/// way except that this constructor panics if the other returns an error.
///
/// # Panic
@ -645,7 +653,7 @@ impl SecretKeySet {
}
/// Creates a set of secret key shares, where any `threshold + 1` of them can collaboratively
/// sign and decrypt. This constuctor is identical to the `SecretKey::random()` in every
/// sign and decrypt. This constructor is identical to the `SecretKeySet::random()` in every
/// way except that this constructor returns an `Err` where the `random` would panic.
pub fn try_random<R: Rng>(threshold: usize, rng: &mut R) -> Result<Self> {
Poly::try_random(threshold, rng).map(SecretKeySet::from)

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@ -1,4 +1,4 @@
//! Eigth Mersenne prime field
//! Eighth Mersenne prime field
//!
//! The eighth [Mersenne Prime](https://en.wikipedia.org/wiki/Mersenne_prime) (`MS8 := 2^31-1) can
//! be used to construct a finite field supporting addition and multiplication. This module provides
@ -43,7 +43,7 @@ fn modular_pow(base: u32, mut exp: u32, modulus: u32) -> u32 {
result as u32
}
/// Eigth Mersenne prime, aka `i32::MAX`.
/// Eighth Mersenne prime, aka `i32::MAX`.
pub const MS8: u32 = 0x7fff_ffff;
/// Eighth Mersenne prime field element

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@ -816,7 +816,7 @@ mod tests {
let faulty_num = 2;
// For distributed key generation, a number of dealers, only one of who needs to be honest,
// generates random bivariate polynomials and publicly commits to them. In partice, the
// generates random bivariate polynomials and publicly commits to them. In practice, the
// dealers can e.g. be any `faulty_num + 1` nodes.
let bi_polys: Vec<BivarPoly> = (0..dealer_num)
.map(|_| BivarPoly::random(faulty_num, &mut rng))

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@ -34,7 +34,7 @@ pub(crate) trait ContainsSecret {
}
}
/// A wrapper around temporary values to ensuer that they are cleared on drop.
/// A wrapper around temporary values to ensure that they are cleared on drop.
///
/// `Safe<T>` is meant to be used a wrapper around `T`, where `T` is either an `&mut U` or
/// `Box<U>`.