A vector space is a group V that can be multiplied by scalars in F that lie in a field. Scalar multiplication
must distribute over vector addition
(`x *: (v + w) === x *: v + x *: w`) and scalar addition
(`(x + y) *: v === x *: v + y *: v`). Scalar multiplication by 1 in `F` is an identity function
(`1 *: v === v`). Scalar multiplication is "associative" (`x *: y *: v === (x * y) *: v`).
- Companion
- object
trait AdditiveCommutativeGroup[V]
trait AdditiveCommutativeMonoid[V]
trait AdditiveCommutativeSemigroup[V]
trait AdditiveGroup[V]
trait AdditiveMonoid[V]
trait AdditiveSemigroup[V]
trait Serializable
class Any
trait PolynomialOverField[C]
class ArrayCoordinateSpace[A]
Value members
Concrete methods
Inherited methods
override
- Definition Classes
- AdditiveCommutativeGroup -> AdditiveCommutativeMonoid -> AdditiveCommutativeSemigroup -> AdditiveGroup -> AdditiveMonoid -> AdditiveSemigroup
- Inherited from
- AdditiveCommutativeGroup
Given a sequence of as, compute the sum.
Given a sequence of as, compute the sum.
- Inherited from
- AdditiveMonoid
override
- Definition Classes
- AdditiveGroup -> AdditiveMonoid -> AdditiveSemigroup
- Inherited from
- AdditiveGroup