Normal P-spaces and the G δ -topology

R. Levy; M. D. Rice

Colloquium Mathematicae (1981)

  • Volume: 44, Issue: 2, page 227-240
  • ISSN: 0010-1354

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R. Levy, and M. D. Rice. "Normal P-spaces and the $G_δ $-topology." Colloquium Mathematicae 44.2 (1981): 227-240. <http://eudml.org/doc/265154>.

@article{R1981,
author = {R. Levy, M. D. Rice},
journal = {Colloquium Mathematicae},
keywords = {P-spaces; Baire topology of a Tikhonov space; normality in P-spaces; preservation of paracompactness and Lindelöf degree by the Baire topology of scattered spaces; completely additive disjoint Baire family; pseudocompact space; density; collectionwise normality; Hewitt realcompactification; countinuous real-valued countable image},
language = {eng},
number = {2},
pages = {227-240},
title = {Normal P-spaces and the $G_δ $-topology},
url = {http://eudml.org/doc/265154},
volume = {44},
year = {1981},
}

TY - JOUR
AU - R. Levy
AU - M. D. Rice
TI - Normal P-spaces and the $G_δ $-topology
JO - Colloquium Mathematicae
PY - 1981
VL - 44
IS - 2
SP - 227
EP - 240
LA - eng
KW - P-spaces; Baire topology of a Tikhonov space; normality in P-spaces; preservation of paracompactness and Lindelöf degree by the Baire topology of scattered spaces; completely additive disjoint Baire family; pseudocompact space; density; collectionwise normality; Hewitt realcompactification; countinuous real-valued countable image
UR - http://eudml.org/doc/265154
ER -

Citations in EuDML Documents

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  1. Emad Abu Osba, Melvin Henriksen, Essential P -spaces: a generalization of door spaces
  2. Aleksander V. Arhangel'skii, G δ -modification of compacta and cardinal invariants
  3. Ronnie Levy, M. Matveev, Functional separability
  4. Melvin Henriksen, Jorge Martinez, Grant R. Woods, Spaces X in which all prime z -ideals of C ( X ) are minimal or maximal
  5. M. Ghadermazi, O. A. S. Karamzadeh, M. Namdari, On the functionally countable subalgebra of C(X)
  6. A. R. Olfati, On a question of C c ( X )
  7. Melvin Henriksen, Robert M. Raphael, Grant R. Woods, SP-scattered spaces; a new generalization of scattered spaces

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