Common cause completability of classical and quantum probability spaces

International Journal of Theoretical Physics

Volumn 39, Issue 3, 2000, Pages 913-919

  Hofer Szabó, Gábor ^a   Rédei, Miklós ^b   Szabó, László E ^b  

^a BUDAPEST UNIVERSITY OF TECHNOLOGY AND ECONOMICS   (Hungary)

^b EÖTVÖS LORÁND UNIVERSITY   (Hungary)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0034147917     PISSN: 00207748     EISSN: None     Source Type: Journal    
DOI: 10.1023/A:1003643300514     Document Type: Article

References (9)

1. 1. Belnap, N., and Szabó, L. E. (1996). Branching space-time analysis of the GHZ theorem, Foundations of Physics, 26, 989-1002.
2. 2. Butterfield, J. (1989). A space-time approach to the Bell inequality, in J. Cushing and E. McMullin, eds., Philosophical Consequences of Quantum Theory, University of Notre Dame Press, Notre Dame, Indiana, pp. 114-144.
3. 3. G. Hofer-Szabó, M. Rédei, and L. E. Szabó (1999), On Reichenbach's common cause principle and Reichenbach's notion of common cause, British Journal for the Philosophy of Science, to appear.
4. 4. Rédei, M. (1998). Quantum Logic in Algebraic Approach, Kluwer, Dordrecht.
5. 5. Rédei, M. (1997). Reichenbach's common cause principle and quantum field theory, Foundations of Physics, 27, 1309-1321.
6. 6. Reichenbach, H. (1956). The Direction of Time, University of California Press, Los Angeles.
7. 7. Salmon, M. H., et al. (1992). Introduction to the Philosophy of Science, Prentice-Hall, Englewood Cliffs, New Jersey.
8. 8. Szabó, L. E. (2000). Attempt to resolve the EPR-Bell paradox via Reichenbach's concept of common cause, International Journal of Theoretical Physics, 39, 911-917.
9. 9. Van Fraassen, B. C. (1989). The charybdis of realism: Epistemological implications of Bell's inequality, in J. Cushing and E. McMullin, eds., Philosophical Consequences of Quantum Theory, University of Notre Dame Press, Notre Dame, Indiana, pp. 97-113.