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İngilizce
The closed linear subspace of is said to be a complemented subspace of if is the range of a bounded linear projection from onto.
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Because of transitivity, we know the unitary irrep contains a nontrivial linear subspace with these energy-momentum eigenvalues.
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Specifically, the flat for the first system can be obtained by translating the linear subspace for the homogeneous system by the vector p.
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In other contexts, a cone is pointed if the only linear subspace contained in it is 0.
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Here a non-trivial coordinate subspace means a linear subspace spanned by any proper subset of basis vectors.
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The orthogonal is a closed linear subspace of the dual.
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A linear subspace is an affine subspace containing the origin, or, equivalently, a subspace that is closed under linear combinations.
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Such a plane in "n" -dimensional space is a two-dimensional linear subspace of the space.
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Every closed linear subspace of a reflexive space is reflexive.
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Because of this, every topological vector space can be completed and is thus a dense linear subspace of a complete topological vector space.
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