The space of ultrafilters on N covered by nowhere dense sets

Bohuslav Balcar; Jan Pelant; Petr Simon

Fundamenta Mathematicae (1980)

  • Volume: 110, Issue: 1, page 11-24
  • ISSN: 0016-2736

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Balcar, Bohuslav, Pelant, Jan, and Simon, Petr. "The space of ultrafilters on N covered by nowhere dense sets." Fundamenta Mathematicae 110.1 (1980): 11-24. <http://eudml.org/doc/211213>.

@article{Balcar1980,
author = {Balcar, Bohuslav, Pelant, Jan, Simon, Petr},
journal = {Fundamenta Mathematicae},
keywords = {Stone representation space; Baire number; remainder of countable discrete space; Novák number; shattering matrix; Gleason spaces},
language = {eng},
number = {1},
pages = {11-24},
title = {The space of ultrafilters on N covered by nowhere dense sets},
url = {http://eudml.org/doc/211213},
volume = {110},
year = {1980},
}

TY - JOUR
AU - Balcar, Bohuslav
AU - Pelant, Jan
AU - Simon, Petr
TI - The space of ultrafilters on N covered by nowhere dense sets
JO - Fundamenta Mathematicae
PY - 1980
VL - 110
IS - 1
SP - 11
EP - 24
LA - eng
KW - Stone representation space; Baire number; remainder of countable discrete space; Novák number; shattering matrix; Gleason spaces
UR - http://eudml.org/doc/211213
ER -

Citations in EuDML Documents

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  1. Alan Dow, The regular open algebra of βRR is not equal to the completion of P(ω)/fin
  2. Saharon Shelah, Otmar Spinas, The distributivity numbers of finite products of P(ω)/fin
  3. Bohuslav Balcar, Petr Simon, On collections of almost disjoint families
  4. Sakaé Fuchino, Heike Mildenberger, Saharon Shelah, Peter Vojtáš, On absolutely divergent series
  5. Peter Vojtáš, Game properties of Boolean algebras
  6. Andrzej Szymański, Some Baire category type theorems for U ( ω 1 )
  7. Costas Poulios, Regular methods of summability in some locally convex spaces
  8. Angelo Bella, Camillo Costantini, Further remarks on KC and related spaces
  9. Angelo Bella, Camillo Costantini, On the Novak number of a hyperspace
  10. Miloš S. Kurilić, Aleksandar Pavlović, A convergence on Boolean algebras generalizing the convergence on the Aleksandrov cube

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