Property:Stated in

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Showing 15 pages using this property.
C
Connectedness is product-closed +
Munkres (?, ?, ?)  +
H
Hausdorffness is hereditary +
Munkres (?, ?, ?)  +
Hausdorffness is product-closed +
Munkres (?, ?, ?)  +
N
Normality is weakly hereditary +
Munkres (?, ?, ?)  +
R
Regularity is hereditary +
Munkres (?, ?, ?)  +
Regularity is product-closed +
Munkres (?, ?, ?)  +
H
Hausdorff not implies regular +
Munkres (?, ?, ?)  +
S
Second-countability is hereditary +
Munkres (?, ?, ?)  +
Second-countable implies separable +
Munkres (?, ?, ?)  +
Second-countable implies Lindelof +
Munkres (?, ?, ?)  +
B
Baire property is open subspace-closed +
Munkres (?, ?, ?)  +
C
Compact Hausdorff implies normal +
Munkres (202, Theorem 32.3, Theorem 32.3)  +, SingerThorpe (29, ?, ?)  +
Compactness is weakly hereditary +
Munkres (?, ?, ?)  +, SingerThorpe (?, ?, ?)  +
T
Tube lemma +
Munkres (?, ?, ?)  +
C
Complete regularity is hereditary +
Munkres (?, ?, ?)  +
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