Notice that conditions (1) and (2) together are equivalent to 'L' being a linear subspace of 'A'.

This therefore defines the volume form in the linear subspace.

This corresponds to a two-dimensional linear subspace belonging to the Klein quadric.

The method of fitting a linear subspace to multivariate data by minimizing the chi distances.

The linear subspace where these equations are satisfied is one of the constraint spaces, say A, used by the difference map.

The orthogonal M is a closed linear subspace of the dual.

Such a plane in n-dimensional space is a two-dimensional linear subspace of the space.

A homogeneous subspace refers to a linear subspace of the algebraic space.

A sequence space is any linear subspace of K.

Since every convergent sequence is bounded, c is a linear subspace of ℓ.