Remove requirement that forces symmetric and transitive PartialEq impls to exist
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@ -31,14 +31,18 @@ use self::Ordering::*;
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/// equivalence relation. For example, in floating point numbers `NaN != NaN`,
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/// so floating point types implement `PartialEq` but not [`trait@Eq`].
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///
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/// Formally, the equality must be (for all `a`, `b` and `c`):
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/// Formally, the equality must be (for all `a`, `b`, `c` of type `A`, `B`,
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/// `C`):
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///
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/// - symmetric: `a == b` implies `b == a`; and
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/// - transitive: `a == b` and `b == c` implies `a == c`.
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/// - **Symmetric**: if `A: PartialEq<B>` and `B: PartialEq<A>`, then **`a == b`
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/// implies `b == a`**; and
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///
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/// Note that these requirements mean that the trait itself must be implemented
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/// symmetrically and transitively: if `T: PartialEq<U>` and `U: PartialEq<V>`
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/// then `U: PartialEq<T>` and `T: PartialEq<V>`.
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/// - **Transitive**: if `A: PartialEq<B>` and `B: PartialEq<C>` and `A:
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/// PartialEq<C>`, then **`a == b` and `b == c` implies `a == c`**.
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///
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/// Note that the `B: PartialEq<A>` (symmetric) and `A: PartialEq<C>`
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/// (transitive) impls are not forced to exist, but these requirements apply
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/// whenever they do exist.
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///
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/// ## Derivable
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///
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