Property:Fact about

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Fact about means that the given page is on a fact about the page being pointed to. record PageThis property is a special property in this wiki., Number"Number" is a type and predefined property provided by Semantic MediaWiki to represent numeric values.

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Showing 20 pages using this property.
C
Connected manifold implies homogeneous +
Connected manifold (2)  +, Homogeneous space (2)  +
Connectedness is product-closed +
Connected space (1)  +, Product-closed property of topological spaces (2)  +
Contractibility is product-closed +
Contractible space (1)  +, Product-closed property of topological spaces (2)  +
Contractibility is retract-hereditary +
Contractible space (1)  +, Retract-hereditary property of topological spaces (2)  +
F
First-countable implies compactly generated +
First-countable space (2)  +, Compactly generated space (2)  +
Fixed-point property is retract-hereditary +
Fixed-point property (1)  +, Retract-hereditary property of topological spaces (2)  +
H
Hausdorffness is hereditary +
Hausdorff space (1)  +, Subspace-hereditary property of topological spaces (2)  +
Hausdorffness is product-closed +
Hausdorff space (1)  +, Product-closed property of topological spaces (2)  +
Hurewicz theorem +
Multiply connected space (?)  +, Fundamental group (?)  +, Path-connected space (?)  +, …
L
Locally Hausdorff not implies Hausdorff +
Locally Hausdorff space (?)  +, Hausdorff space (?)  +
Locally compact Hausdorff implies completely regular +
Locally compact Hausdorff space (2)  +, Completely regular space (2)  +
M
Manifold implies nondegenerate +
Manifold (2)  +, Nondegenerate space (2)  +
Metrizable implies monotonically normal +
Metrizable space (2)  +, Monotonically normal space (2)  +
N
Nagata-Smirnov metrization theorem +
Metrizable space (2)  +
Normality is weakly hereditary +
Normal space (1)  +, Weakly hereditary property of topological spaces (2)  +
R
Regularity is hereditary +
Regular space (1)  +, Subspace-hereditary property of topological spaces (2)  +
S
Smirnov metrization theorem +
Metrizable space (2)  +
U
Urysohn metrization theorem +
Metrizable space (2)  +
T
Topology from subspace metric equals subspace topology +
Subspace metric (?)  +, Subspace topology (?)  +
U
Urysohn's lemma +
Normal space (?)  +

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