[−][src]Trait mathru::algebra::abstr::Loop
A quasigroup with an unique identity element.
$\exists e \in \mathbb{Q}, \forall a \in \mathbb{Q}, \exists r, l \in \mathbb{Q}
$ such that $l ∘ a = a ∘ r = e
$ The left inverse $r
$ and
right inverse $l
$ are not required to be equal. The following property is
added to the quasigroup structure:
This property follows from
$\forall a \in \mathbb{Q}, \exists e \in \mathbb{Q}
$, such that $e ∘ a = a ∘ e = a
$.
Implementations on Foreign Types
impl Loop<Addition> for i8
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impl Loop<Addition> for i16
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impl Loop<Addition> for i32
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impl Loop<Addition> for i64
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impl Loop<Addition> for i128
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impl Loop<Addition> for f32
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impl Loop<Addition> for f64
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impl Loop<Multiplication> for f32
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impl Loop<Multiplication> for f64
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Loading content...Implementors
impl<T> Loop<Addition> for Polynomial<T> where
T: Loop<Addition> + Quasigroup<Addition> + Scalar + MagmaAdd + AbsDiffEq<Epsilon = T>,
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T: Loop<Addition> + Quasigroup<Addition> + Scalar + MagmaAdd + AbsDiffEq<Epsilon = T>,