Badiou's Being and event and the mathematics of set theory - Info and Reading Options
By Burhanuddin Baki
"Badiou's Being and event and the mathematics of set theory" was published by Bloomsbury Academic, an imprint of Bloomsbury Publishing Plc in 2014 - London, it has 273 pages and the language of the book is English.
“Badiou's Being and event and the mathematics of set theory” Metadata:
- Title: ➤ Badiou's Being and event and the mathematics of set theory
- Author: Burhanuddin Baki
- Language: English
- Number of Pages: 273
- Publisher: ➤ Bloomsbury Academic, an imprint of Bloomsbury Publishing Plc
- Publish Date: 2014
- Publish Location: London
“Badiou's Being and event and the mathematics of set theory” Subjects and Themes:
- Subjects: ➤ Set theory - Ontology - Philosophy - Events (Philosophy) - PHILOSOPHY / Logic - Logic
Edition Specifications:
- Pagination: 273 pages
Edition Identifiers:
- The Open Library ID: OL31027554M - OL20478145W
- Online Computer Library Center (OCLC) ID: 885982996 - 1197815951
- Library of Congress Control Number (LCCN): 2014021234
- ISBN-13: 9781472524454 - 9781472578716 - 9781472578723
- All ISBNs: 9781472524454 - 9781472578716 - 9781472578723
AI-generated Review of “Badiou's Being and event and the mathematics of set theory”:
"Badiou's Being and event and the mathematics of set theory" Description:
The Open Library:
"Alain Badiou's Being and Event continues to impact philosophical investigations into the question of Being. By exploring the central role set theory plays in this influential work, Burhanuddin Baki presents the first extended study of Badiou's use of mathematics in Being and Event. Adopting a clear, straightforward approach, Baki gathers together and explains the technical details of the relevant high-level mathematics in Being and Event. He examines Badiou's philosophical framework in close detail, showing exactly how it is 'conditioned' by the technical mathematics. Clarifying the relevant details of Badiou's mathematics, Baki looks at the four core topics Badiou employs from set theory: the formal axiomatic system of ZFC; cardinal and ordinal numbers; Kurt G
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