Inner product space/Related Articles: Difference between revisions
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imported>Richard Pinch (Parent: Inner product; Related: Completeness (mathematics), Banach space, Hilbert space) |
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==Other related topics== | ==Other related topics== | ||
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{{r| | {{r|Complete metric space}} | ||
{{r|Banach space}} | {{r|Banach space}} | ||
{{r|Hilbert space}} | |||
==Articles related by keyphrases (Bot populated)== | |||
{{r|Vector (disambiguation)}} | |||
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{{r|Normed space}} | |||
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{{r|Hilbert space}} | {{r|Hilbert space}} | ||
Latest revision as of 11:00, 1 September 2024
- See also changes related to Inner product space, or pages that link to Inner product space or to this page or whose text contains "Inner product space".
Parent topics
- Inner product [r]: A bilinear or sesquilinear form on a vector space generalising the dot product in Euclidean spaces. [e]
- Space (mathematics) [r]: A set with some added structure, which often form a hierarchy, i.e., one space may inherit all the characteristics of a parent space. [e]
Subtopics
- Complete metric space [r]: Property of spaces in which every Cauchy sequence converges to an element of the space. [e]
- Banach space [r]: A vector space endowed with a norm that is complete. [e]
- Hilbert space [r]: A complete inner product space. [e]
- Vector (disambiguation) [r]: Add brief definition or description
- Linear combination [r]: Expression of first order, composed of the sums and differences of elements with coefficients in a field, such as the field of real numbers. [e]
- Normed space [r]: A vector space that is endowed with a norm. [e]
- Inner product [r]: A bilinear or sesquilinear form on a vector space generalising the dot product in Euclidean spaces. [e]
- Hilbert space [r]: A complete inner product space. [e]