pub trait QuorumIntersection<Other>{
// Required method
fn intersects_with(&self, other: &Other) -> Option<bool>;
}Expand description
Relation between quorum sets whose quorums always intersect.
Quorum sets A and B have quorum intersection, written A ~ B, when:
∀ qᵢ ∈ A, ∀ qⱼ ∈ B: qᵢ ∩ qⱼ != ø.
In words, every quorum in A intersects every quorum in B. Consensus
protocols use this relation to make membership changes without losing
overlap between old and new decisions.
The relation is symmetric, and both universal quantifiers are load-bearing:
weakening either one to “some quorum” (∃) breaks safety, because a reader
or a candidate cannot know which quorum is “the right one” — the overlap
must hold for every quorum it may legally assemble. E.g. for write quorums
{a,b}, {b,c}, {a,c} and read quorums {b,c}, {x,y}: every write quorum
intersects some read quorum, yet a read using {x,y} observes no
committed write.
In a Raft-style membership change, quorum intersection is one safety requirement. The protocol also has to prevent an old, smaller candidate from being elected during the transition.
Required Methods§
Sourcefn intersects_with(&self, other: &Other) -> Option<bool>
fn intersects_with(&self, other: &Other) -> Option<bool>
Return whether every quorum of this quorum set intersects every quorum of the other quorum set.
Some(true): the check proved that every quorum pair intersects.Some(false): the check proved that some quorum pair is disjoint.None: the check proved neither. An implementation may use a condition that is sufficient but not necessary, so failing that condition tells the caller nothing about the true relation.
Callers can act on Some(true). On Some(false) and on None they
must take the unconditionally safe path, e.g. bridge through a joint
config built by QuorumBridge. verify_intersection computes the
exact relation in exponential time.
Dyn Compatibility§
This trait is not dyn compatible.
In older versions of Rust, dyn compatibility was called "object safety".
Implementations on Foreign Types§
Source§impl<ID> QuorumIntersection<BTreeSet<ID>> for BTreeSet<ID>
Exact quorum intersection for two flat majority configs.
impl<ID> QuorumIntersection<BTreeSet<ID>> for BTreeSet<ID>
Exact quorum intersection for two flat majority configs.
A smallest majority of self first takes the IDs that other lacks, and then takes shared IDs
only as needed. A smallest majority of other does the same. Two disjoint majorities exist
exactly when the shared IDs are enough for both, so the check is exact and runs in O(n).
Source§impl<ID> QuorumIntersection<BTreeSet<ID>> for Vec<BTreeSet<ID>>
A joint config and a flat config are treated as having quorum intersection when some config of
the joint intersects the flat config: every quorum of the joint is also a quorum of that config.
This is sufficient but not necessary for that property, so this check answers None for some
pairs whose quorums do in fact all intersect.
impl<ID> QuorumIntersection<BTreeSet<ID>> for Vec<BTreeSet<ID>>
A joint config and a flat config are treated as having quorum intersection when some config of
the joint intersects the flat config: every quorum of the joint is also a quorum of that config.
This is sufficient but not necessary for that property, so this check answers None for some
pairs whose quorums do in fact all intersect.
Source§fn intersects_with(&self, other: &BTreeSet<ID>) -> Option<bool>
fn intersects_with(&self, other: &BTreeSet<ID>) -> Option<bool>
Return the exact answer of the flat BTreeSet check when self holds one config. For
other joints, return Some(true) when some config of self intersects other.
Return Some(other.is_empty()) when self is empty: an empty joint accepts the empty set
as a quorum, and the empty set misses every quorum of a non-empty other. An empty other
has no quorum to miss.
Return None for every other pair.
Source§impl<ID> QuorumIntersection<Vec<BTreeSet<ID>>> for BTreeSet<ID>
Quorum intersection is symmetric, so this check returns the answer of the joint config’s check.
impl<ID> QuorumIntersection<Vec<BTreeSet<ID>>> for BTreeSet<ID>
Quorum intersection is symmetric, so this check returns the answer of the joint config’s check.
Source§impl<ID> QuorumIntersection<Vec<BTreeSet<ID>>> for Vec<BTreeSet<ID>>
Two joint configs are treated as having quorum intersection when some config of one intersects
some config of the other: every quorum of a joint is also a quorum of each of its configs, so
every quorum of one joint then intersects every quorum of the other. This is sufficient but not
necessary for that property, so this check answers None for some pairs of joints whose
quorums do in fact all intersect.
impl<ID> QuorumIntersection<Vec<BTreeSet<ID>>> for Vec<BTreeSet<ID>>
Two joint configs are treated as having quorum intersection when some config of one intersects
some config of the other: every quorum of a joint is also a quorum of each of its configs, so
every quorum of one joint then intersects every quorum of the other. This is sufficient but not
necessary for that property, so this check answers None for some pairs of joints whose
quorums do in fact all intersect.
Source§fn intersects_with(&self, other: &Vec<BTreeSet<ID>>) -> Option<bool>
fn intersects_with(&self, other: &Vec<BTreeSet<ID>>) -> Option<bool>
Return the exact answer of the flat BTreeSet check when each joint holds one config.
For other joints, return Some(true) when some config of self intersects some config of
other.
When either joint is empty, return Some(true) exactly when the other joint holds an empty
config. An empty joint accepts the empty set as a quorum, and the empty set misses every
quorum of the other joint. A joint that holds an empty config has no quorum to miss.
Return None for every other pair: two configs that do not intersect prove nothing about
two joints that contain them.
Read more about extended membership change in OpenRaft: https://docs.rs/openraft/latest/openraft/docs/data/extended_membership/index.html