Interface NormedVectorSpace<V,S,F extends Field<S>>

Type Parameters:
V - Vector type.
S - Scalar type.
F - Scalar field type
All Superinterfaces:
AdditiveGroup<V>, CommutativeMonoid<V>, Module<V,S,F>, Set<V>, VectorSpace<V,S,F>
All Known Implementing Classes:
ComplexCoordinateSpace, RealCoordinateSpace

public interface NormedVectorSpace<V,S,F extends Field<S>> extends VectorSpace<V,S,F>
An inner product space is a vector space with an inner product.
  • Method Details

    • norm

      double norm(V v)