| 11. | A projective linear subspace of this projective space is called a linear system of divisors.
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| 12. | Because the eigenspace " E " is a linear subspace, it is commutative.
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| 13. | Flats are similar to linear subspaces, except that they need not pass through the origin.
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| 14. | Choose rational normal curves in these two linear subspaces, and choose an isomorphism ? between them.
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| 15. | Menger and Birkhoff gave axioms for projective geometry in terms of the lattice of linear subspaces of projective space.
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| 16. | If is a-linear functional on a-linear subspace of which is dominated by on in absolute value,
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| 17. | If is a closed linear subspace in, one can associate the " orthogonal of " in the dual,
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| 18. | A " homogeneous subspace " of a super vector space is a linear subspace that is spanned by homogeneous elements.
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| 19. | One can find linear subspaces or discrete groups that are lattices in a subspace, depending on how one takes a limit.
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| 20. | Adding a fixed vector to the elements of a linear subspace of a vector space produces an " affine subspace ".
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