On some classical measure-theoretic theorems for non-sigma-complete Boolean algebras

Walter Schachermayer. On some classical measure-theoretic theorems for non-sigma-complete Boolean algebras. Warszawa: Instytut Matematyczny Polskiej Akademi Nauk, 1982. <http://eudml.org/doc/268517>.

@book{WalterSchachermayer1982,
abstract = {CONTENTSIntroduction...................................................................................5§1. Preliminaries...........................................................................7§2. Definitions and a theorem of Diestel, Faires and Huff.............9§3. Examples...............................................................................13§4. Some special classes of Boolean algebras ..........................19§5. The Grothendieck property...................................................22§6. The Orlicz-Pettis property ....................................................27References.................................................................................32ERRATA Page, line: 6¹ For: barelled Read: barrelled Page, line: 6¹² For: coordinate Read: coordinate) Page, line: 6₇ For: barreled Read: barrelled Page, line: 7₁₁ For: Bodean algebra Read: Boolean algebra Page, line: 9¹⁵ For: Randon-measure Read: Radon-measure Page, line: 17₆ For: concides Read: coincides Page, line: 25₁ For: j* Read: j⁎ Page, line: 29³ˑ⁵ For: $x_\{m_j\}$ Read: $x_\{m̅_j\}$},
author = {Walter Schachermayer},
keywords = {Vitali-Hahn-Saks theorem; Nikodym theorem; Orlicz-Pettis theorem; Grothendieck space; Rosenthal space; Boolean algebra; weak topology},
language = {eng},
location = {Warszawa},
publisher = {Instytut Matematyczny Polskiej Akademi Nauk},
title = {On some classical measure-theoretic theorems for non-sigma-complete Boolean algebras},
url = {http://eudml.org/doc/268517},
year = {1982},
}

TY - BOOK
AU - Walter Schachermayer
TI - On some classical measure-theoretic theorems for non-sigma-complete Boolean algebras
PY - 1982
CY - Warszawa
PB - Instytut Matematyczny Polskiej Akademi Nauk
AB - CONTENTSIntroduction...................................................................................5§1. Preliminaries...........................................................................7§2. Definitions and a theorem of Diestel, Faires and Huff.............9§3. Examples...............................................................................13§4. Some special classes of Boolean algebras ..........................19§5. The Grothendieck property...................................................22§6. The Orlicz-Pettis property ....................................................27References.................................................................................32ERRATA Page, line: 6¹ For: barelled Read: barrelled Page, line: 6¹² For: coordinate Read: coordinate) Page, line: 6₇ For: barreled Read: barrelled Page, line: 7₁₁ For: Bodean algebra Read: Boolean algebra Page, line: 9¹⁵ For: Randon-measure Read: Radon-measure Page, line: 17₆ For: concides Read: coincides Page, line: 25₁ For: j* Read: j⁎ Page, line: 29³ˑ⁵ For: $x_{m_j}$ Read: $x_{m̅_j}$
LA - eng
KW - Vitali-Hahn-Saks theorem; Nikodym theorem; Orlicz-Pettis theorem; Grothendieck space; Rosenthal space; Boolean algebra; weak topology
UR - http://eudml.org/doc/268517
ER -