| 21. | Let be the three dimensional vector space defined over the field.
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| 22. | The volume form defines an orientation on the symplectic vector space.
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| 23. | Linear algebra is concerned with properties common to all vector spaces.
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| 24. | D } of a vector space is any equation = 1.
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| 25. | Let be a Banach space and be a normed vector space.
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| 26. | The starting point is a real vector space of dimension 2,.
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| 27. | This type can be generalized to sequences of elements of some vector space.
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| 28. | These are the modules that behave very much like vector spaces.
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| 29. | In topological applications, this vector space is usually real or complex.
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| 30. | This is the standard topology on any normed vector space.
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