pub trait Eq: PartialEq<Self> + PointeeSized { }Expand description
Trait for comparisons corresponding to equivalence relations.
The primary difference to PartialEq is the additional requirement for reflexivity. A type
that implements PartialEq guarantees that for all a, b and c:
- symmetric:
a == bimpliesb == aanda != bimplies!(a == b) - transitive:
a == bandb == cimpliesa == c
Eq, which builds on top of PartialEq also implies:
- reflexive:
a == a
This property cannot be checked by the compiler, and therefore Eq is a trait without methods.
Violating this property is a logic error. The behavior resulting from a logic error is not
specified, but users of the trait must ensure that such logic errors do not result in
undefined behavior. This means that unsafe code must not rely on the correctness of these
methods.
Floating point types such as f32 and f64 implement only PartialEq but not Eq
because NaN != NaN.
§Derivable
This trait can be used with #[derive]. When derived, because Eq has no extra methods, it
is only informing the compiler that this is an equivalence relation rather than a partial
equivalence relation. Note that the derive strategy requires all fields are Eq, which isn’t
always desired.
§How can I implement Eq?
If you cannot use the derive strategy, specify that your type implements Eq, which has no
extra methods:
Dyn Compatibility§
This trait is not dyn compatible.
In older versions of Rust, dyn compatibility was called "object safety", so this trait is not object safe.
Implementors§
impl Eq for Infallible
impl Eq for AtomicOrdering
impl Eq for bool
impl Eq for char
impl Eq for i8
impl Eq for i16
impl Eq for i32
impl Eq for i64
impl Eq for i128
impl Eq for isize
impl Eq for !
impl Eq for u8
impl Eq for u16
impl Eq for u32
impl Eq for u64
impl Eq for u128
impl Eq for ()
impl Eq for usize
impl<A> Eq for &Awhere
A: Eq + PointeeSized,
impl<A> Eq for &mut Awhere
A: Eq + PointeeSized,
impl<T: PointeeSized> Eq for *const T
Pointer equality is an equivalence relation.
impl<T: PointeeSized> Eq for *mut T
Pointer equality is an equivalence relation.