Hofer-Szabo, Gabor and Rédei, Miklós 
ORCID: 0000-0001-5298-1443
(2006)
Reichenbachian common cause systems of arbitrary finite size exist.
Foundations of Physics, 36 (5).
pp. 745-756.
ISSN 0015-9018
Abstract
A partition {Ci}i∈I of a Boolean algebra Ω in a probability measure space (Ω, p) is called a Reichenbachian common cause system for the correlation between a pair A,B of events in Ω if any two elements in the partition behave like a Reichenbachian common cause and its complement; the cardinality of the index set I is called the size of the common cause system. It is shown that given any non-strict correlation in (Ω, p), and given any finite natural number n > 2, the probability space (Ω,p) can be embedded into a larger probability space in such a manner that the larger space contains a Reichenbachian common cause system of size n for the correlation.
| Item Type: | Article |
|---|---|
| Official URL: | http://link.springer.com/journal/10701 |
| Additional Information: | © 2006 Springer |
| Divisions: | Philosophy, Logic and Scientific Method |
| Subjects: | Q Science > QC Physics |
| Date Deposited: | 17 Apr 2013 15:51 |
| Last Modified: | 13 Sep 2024 22:10 |
| URI: | http://eprints.lse.ac.uk/id/eprint/49721 |
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