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Stone Spaces
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Bibliographic Detail
Publisher Cambridge Univ Pr
Publication date April 29, 1983
Pages 400
Binding Hardcover
Edition 1
Book category Adult Non-Fiction
ISBN-13 9780521238939
ISBN-10 0521238935
Availability§ Out of Print
Original list price $85.00
Other format details university press
§As reported by publisher
Summaries and Reviews
Amazon.com description: Product Description: Over the last 45 years, Boolean theorem has been generalized and extended in several different directions and its applications have reached into almost every area of modern mathematics; but since it lies on the frontiers of algebra, geometry, general topology and functional analysis, the corpus of mathematics which has arisen in this way is seldom seen as a whole. In order to give a unified treatment of this rather diverse body of material, Dr Johnstone begins by developing the theory of locales (a lattice-theoretic approach to 'general topology without points' which has achieved some notable results in the past ten years but which has not previously been treated in book form). This development culminates in the proof of Stone's Representation Theorem.

Editions
Hardcover
Book cover for 9780521238939
 
The price comparison is for this edition
1 edition from Cambridge Univ Pr (April 29, 1983)
9780521238939 | details & prices | 400 pages | List price $85.00
About: Over the last 45 years, Boolean theorem has been generalized and extended in several different directions and its applications have reached into almost every area of modern mathematics; but since it lies on the frontiers of algebra, geometry, general topology and functional analysis, the corpus of mathematics which has arisen in this way is seldom seen as a whole.
Paperback
Book cover for 9780521337793
 
from Cambridge Univ Pr (December 1, 1986)
9780521337793 | details & prices | 6.00 × 9.25 × 1.00 in. | 1.05 lbs | List price $69.99
About: Over the last 45 years, Boolean theorem has been generalized and extended in several different directions and its applications have reached into almost every area of modern mathematics; but since it lies on the frontiers of algebra, geometry, general topology and functional analysis, the corpus of mathematics which has arisen in this way is seldom seen as a whole.

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