Category:Definitions/Euclidean Space
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This category contains definitions related to Euclidean Space.
Related results can be found in Category:Euclidean Space.
Let $S$ be one of the standard number fields $\Q$, $\R$, $\C$.
Let $S^n$ be a cartesian space for $n \in \N_{\ge 1}$.
Let $d: S^n \times S^n \to \R$ be the usual (Euclidean) metric on $S^n$.
Then $\tuple {S^n, d}$ is a Euclidean space.
Subcategories
This category has the following 6 subcategories, out of 6 total.
E
- Definitions/Euclidean Norms (1 P)
Pages in category "Definitions/Euclidean Space"
The following 29 pages are in this category, out of 29 total.
C
E
- Definition:Euclidean Metric/Real Number Line
- Definition:Euclidean Metric/Real Number Plane
- Definition:Euclidean Norm
- Definition:Euclidean Space
- Definition:Euclidean Space/Complex
- Definition:Euclidean Space/Euclidean Topology
- Definition:Euclidean Space/Euclidean Topology/Complex
- Definition:Euclidean Space/Euclidean Topology/Rational
- Definition:Euclidean Space/Euclidean Topology/Real
- Definition:Euclidean Space/Euclidean Topology/Real Number Line
- Definition:Euclidean Space/Euclidean Topology/Real Number Plane
- Definition:Euclidean Space/Rational
- Definition:Euclidean Space/Real
- Definition:Euclidean Topology
- Definition:Euclidean Topology/Also known as