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initSidebarItems({"struct":[["Additive","The addition operator, commonly symbolized by `+`."],["Id","The universal identity element wrt. a given operator, usually noted `Id` with a context-dependent subscript."],["Multiplicative","The multiplication operator, commonly symbolized by `×`."]],"trait":[["AbstractField","A field is a commutative ring, and an Abelian group under both operators."],["AbstractGroup","A group is a loop and a monoid at the same time."],["AbstractGroupAbelian","An Abelian group is a commutative group."],["AbstractLoop","A loop is a quasigroup with an unique identity element, e."],["AbstractMagma","A magma is an algebraic structure which consists of a set equipped with a binary operation, ∘, which must be closed."],["AbstractModule","A module combines two sets: one with an Abelian group structure and another with a commutative ring structure."],["AbstractMonoid","A monoid is a semigroup equipped with an identity element, e."],["AbstractQuasigroup","A quasigroup is a magma which that has the divisibility property (or Latin square property). A set with a closed binary operation with the divisibility property."],["AbstractRing","A ring is the combination of an Abelian group and a multiplicative monoid structure."],["AbstractRingCommutative","A ring with a commutative multiplication."],["AbstractSemigroup","A semigroup is a quasigroup that is associative."],["AdditiveGroup","[Alias] Algebraic structure specialized for one kind of operation."],["AdditiveGroupAbelian","[Alias] Algebraic structure specialized for one kind of operation."],["AdditiveLoop","[Alias] Algebraic structure specialized for one kind of operation."],["AdditiveMagma","[Alias] Algebraic structure specialized for one kind of operation."],["AdditiveMonoid","[Alias] Algebraic structure specialized for one kind of operation."],["AdditiveQuasigroup","[Alias] Algebraic structure specialized for one kind of operation."],["AdditiveSemigroup","[Alias] Algebraic structure specialized for one kind of operation."],["ClosedAdd","[Alias] Trait alias for `Add` and `AddAssign` with result of type `Self`."],["ClosedDiv","[Alias] Trait alias for `Div` and `DivAssign` with result of type `Self`."],["ClosedMul","[Alias] Trait alias for `Mul` and `MulAssign` with result of type `Self`."],["ClosedNeg","[Alias] Trait alias for `Neg` with result of type `Self`."],["ClosedSub","[Alias] Trait alias for `Sub` and `SubAssign` with result of type `Self`."],["ComplexField","Trait shared by all complex fields and its subfields (like real numbers)."],["Field","[Alias] Algebraic structure specialized for one kind of operation."],["Identity","A type that is equipped with identity."],["JoinSemilattice","A set where every two elements have a supremum (i.e. smallest upper bound)."],["Lattice","Partially orderable sets where every two elements have a supremum and infimum."],["MeetSemilattice","A set where every two elements have an infimum (i.e. greatest lower bound)."],["Module","A module which overloads the `*` and `+` operators."],["MultiplicativeGroup","[Alias] Algebraic structure specialized for one kind of operation."],["MultiplicativeGroupAbelian","[Alias] Algebraic structure specialized for one kind of operation."],["MultiplicativeLoop","[Alias] Algebraic structure specialized for one kind of operation."],["MultiplicativeMagma","[Alias] Algebraic structure specialized for one kind of operation."],["MultiplicativeMonoid","[Alias] Algebraic structure specialized for one kind of operation."],["MultiplicativeQuasigroup","[Alias] Algebraic structure specialized for one kind of operation."],["MultiplicativeSemigroup","[Alias] Algebraic structure specialized for one kind of operation."],["Operator","Trait implemented by types representing abstract operators."],["Real","The field of reals. This has been renamed to `RealField`."],["RealField","Trait shared by all reals."],["Ring","[Alias] Algebraic structure specialized for one kind of operation."],["RingCommutative","[Alias] Algebraic structure specialized for one kind of operation."],["SubsetOf","Nested sets and conve
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