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What (who) is isomorphic embedding - definition
UNIFORMLY CONTINUOUS HOMEOMORPHISM
Uniformly homeomorphic; Uniformly isomorphic; Uniform homeomorphism; Uniform embedding
Embedding
INJECTIVE AND STRUCTURE-PRESERVING MAP
Embedding (topology); Topological embedding; Isometric embedding; Isometric immersion; Abstract embedding; Isometric imbedding; Embedding (field theory); Metric embedding; Local embedding; Embedding (mathematics); Locally injective function
·p.pr. & ·vb.n. of Embed.
embedding
INJECTIVE AND STRUCTURE-PRESERVING MAP
Embedding (topology); Topological embedding; Isometric embedding; Isometric immersion; Abstract embedding; Isometric imbedding; Embedding (field theory); Metric embedding; Local embedding; Embedding (mathematics); Locally injective function
1. <mathematics> One instance of some mathematical object
contained with in another instance, e.g. a group which is a
subgroup.
2. <theory> (domain theory) A complete partial order F in
[X -> Y ] is an embedding if
(1) For all x1, x2 in X, x1 <= x2 <=> F x1 <= F x2 and
(2) For all y in Y, x | F x <= y is directed.
("<=" is written in LaTeX as sqsubseteq).
(1995-03-27)
Spatial embedding
![Example of a city network: the [[Rennes Metro]] (French: Métro de Rennes). In this example metro stops are vertices and tracks between them are edges.](https://commons.wikimedia.org/wiki/Special:FilePath/Métro de Rennes 2019.svg?width=200 "Example of a city network: the [[Rennes Metro]] (French: Métro de Rennes). In this example metro stops are vertices and tracks between them are edges.")
.jpg?width=200 "none")
![Example of regular [[hexagonal tiling]] used to divide [[San Francisco]] Bay area using [[Uber]]'s H3 library.](https://commons.wikimedia.org/wiki/Special:FilePath/San Francisco Bay divided into Uber H3 indexing tiles.png?width=200 "Example of regular [[hexagonal tiling]] used to divide [[San Francisco]] Bay area using [[Uber]]'s H3 library.")
![Map of [[San Francisco]] administrative districts.](https://commons.wikimedia.org/wiki/Special:FilePath/San francisco districts.png?width=200 "Map of [[San Francisco]] administrative districts.")
Draft:Spatial Embedding; Spatial Embedding
Spatial embedding is one of feature learning techniques used in spatial analysis where points, lines, polygons or other spatial data types. representing geographic locations are mapped to vectors of real numbers.
Wikipedia
Uniform isomorphism
In the mathematical field of topology a uniform isomorphism or uniform homeomorphism is a special isomorphism between uniform spaces that respects uniform properties. Uniform spaces with uniform maps form a category. An isomorphism between uniform spaces is called a uniform isomorphism.
