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- Equidimensionality abstract "In mathematics, especially in topology, equidimensionality is a property of a space that the local dimension is the same everywhere.A topological space X is said to be equidimensional if for all points p in X the dimension at p that is, dim p(X) is constant. The Euclidean space is an example of an equidimensional space. The disjoint union of two spaces X and Y (as topological spaces) of different dimension cedes an example of a non-equidimensional space.An algebraic variety whose coordinate ring is a Cohen–Macaulay ring is equidimensional.".
- Equidimensionality wikiPageID "21568751".
- Equidimensionality wikiPageRevisionID "571980783".
- Equidimensionality hasPhotoCollection Equidimensionality.
- Equidimensionality subject Category:Mathematical_terminology.
- Equidimensionality subject Category:Topology.
- Equidimensionality comment "In mathematics, especially in topology, equidimensionality is a property of a space that the local dimension is the same everywhere.A topological space X is said to be equidimensional if for all points p in X the dimension at p that is, dim p(X) is constant. The Euclidean space is an example of an equidimensional space.".
- Equidimensionality label "Equidimensionality".
- Equidimensionality label "تعدد الأبعاد المتساوي".
- Equidimensionality sameAs m.05h2xnh.
- Equidimensionality sameAs Q5384447.
- Equidimensionality sameAs Q5384447.
- Equidimensionality wasDerivedFrom Equidimensionality?oldid=571980783.
- Equidimensionality isPrimaryTopicOf Equidimensionality.