PUBLICATIONS

CCP

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Books:

(2013b). Hofer-Szabó G., M. Rédei, L. E. Szabó, The Principle of the Common Cause, Cambridge University Press. CUP

(2013a). A valószínűség interpretációi (Interpretations of Probability), Typotex Kiadó. Typo


Papers:

(2017h)."How far is Einstein's reality criterion from the Bell inequalities?," (in preparation).

(2017g). M. Gömöri, G. Hofer-Szabó, "Einstein's reality criterion in an operational approach," (in preparation).

(2017f). "Quantum mechanics as a representation of classical conditional probabilities," (submitted).

(2017e). P. Fazekas, B. Gyenis, G. Hofer-Szabó, G. Kertész, "A dynamical systems approach to causation," (submitted).

(2017d). M. Gömöri, B. Gyenis, G. Hofer-Szabó, "On the coming about of macrostates," (submitted).

(2017c). "Bell's local causality is a d-separation criterion," Springer Proceedings in Mathematics and Statistics, (forthcoming).

(2017b). Z. Gyenis, G. Hofer-Szabó, M. Rédei, "Conditioning using conditional expectation: the Borel-Kolmogorov paradox,"  Synthese (forthcoming). (PhilSci)

(2017a). "How man and nature shake hands: the role of no-conspiracy in physical theories," Studies in the History and Philosophy of Modern Physics, (forthcoming).

(2016). Hofer-Szabó G., P. Vecsernyés, "A generalized definition of Bell's local causality," Synthese, 193(10), 3195–3207. (PhilSci)

(2015d). "Local causality and complete specification: a reply to Seevinck and Uffink," in U. Mäki, ‎I. Votsis, ‎S. Ruphy, G. Schurz (eds.), Recent Developments in the Philosophy of Science: EPSA13 Helsinki, Springer Verlag, 209-226. (PhilSci)

(2015c). "Relating Bell's local causality to the Causal Markov Condition," Foundations of Physics. 45(9), 1110-1136. (PhilSci)

(2015b). Hofer-Szabó G., P. Vecsernyés, "On the concept of Bell's local causality in local classical and quantum theory,"  Journal of Mathematical Physics, 56.032303. (quant-ph)

(2015a). "On the relation between the probabilistic characterization of the common cause and Bell's notion of local causality," Studies in the History and Philosophy of Modern Physics, 49., 32-41. (PhilSci)

(2014b). "Noncommutative causality in algebraic quantum field theory," in M. C. Galavotti, D. Dieks, W. J. Gonzalez, S. Hartmann, Th. Uebel, M. Weber (eds.), The Philosophy of Science in a European Perspective, Vol. 5., 543-554.

(2014a). "EPR correlations, Bell inequalities and common cause systems," in D. Aerts, S. Aerts and C. de Ronde (eds.), Probing the Meaning of Quantum Mechanics: Physical, Philosophical and Logical Perspectives, 263-277.

(2013b). Hofer-Szabó G., P. Vecsernyés, "Bell inequality and common causal explanation in algebraic quantum field theory," Studies in the History and Philosophy of Modern Physics, 44 (4)., 404–416. (PhilSci)

(2013a). Hofer-Szabó G., P. Vecsernyés, "Noncommutative Common Cause Principles in algebraic quantum field theory," Journal of Mathematical Physics, 54.042301. (quant-ph)

(2012c). Hofer-Szabó G., P. Vecsernyés, "Noncommutative local common causes for correlations violating the Clauser-Horne inequality," Journal of Mathematical Physics, 53., 122301. (quant-ph)

(2012b). Hofer-Szabó G., P. Vecsernyés, "Reichenbach's common cause principle in algebraic quantum field theory with locally finite degrees of freedom," Foundations of Physics, 42., 241-255. (quant-ph)

(2012a). "Separate common causal explanation and the Bell inequalities," International Journal of Theoretical Physics, 51., 110-123. (PhilSci)

(2011). "Bell(δ) inequalities derived from separate common causal explanation of almost perfect EPR anticorrelations,"  Foundations of Physics, 41., 1398-1413. (PhilSci)

(2008). "Separate- versus common-common-cause-type derivations of the Bell inequalities," Synthese, 163/2., 199-215. (PhilSci)

(2006c). Hofer-Szabó G., M. Rédei, I. San Pedro, "Challenging a recent minimal assumption derivation of a Bell-type inequality," (manuscript). (pdf)

(2006b). "Exchangeability and conditionally identical common cause systems," International Journal of Theoretical Physics, 45., 1308-1322.   (pdf)

(2006a). Hofer-Szabó G., M. Rédei, "Reichenbachian common cause systems of arbitrary finite size exist," Foundations of Physics, 35., 745-756. (ps)

(2004). Hofer-Szabó G., M. Rédei, "Reichenbachian common cause systems," International Journal of Theoretical Physics, 43., 1819-1826. (PhilSci)

(2002). Hofer-Szabó G., M. Rédei, L. E. Szabó, "Common causes are not common common causes," Philosophy of Science, 69., 623-633. (PhilSci)

(2000b). Hofer-Szabó G., M. Rédei, L. E. Szabó, "Reichenbach’s common cause principle: recent results and open questions," Reports on Philosophy, 20., 85-109. (pdf)

(2000a). Hofer-Szabó G., M. Rédei, L. E. Szabó, "Common cause completability of classical and quantum probability spaces," International Journal of Theoretical Physics, 39., 913-919. (ps)

(1999). Hofer-Szabó G., M. Rédei, L. E. Szabó, "On Reichenbach's common cause principle and on Reichenbach's notion of common cause," The British Journal for the Philosophy of Science, 50., 377-399. (quant-ph)

(1998). "Reichenbach`s common cause definition on Hilbert lattices," International Journal of Theoretical Physics, 37., 435-443.

(1997). "The formal existence and uniqueness of the Reichenbachian common cause on Hilbert lattices," International Journal of Theoretical Physics, 36., 1973-1980.

 (1996). "Two non-Kolmogorovian generalizations of Reichenbach`s common cause definition on Hilbert lattices," Periodica Politechnica, 40., 187-198.


Papers in Hungarian:

(2017). "A kvantummechanika és a huzat logikája," (Quantum mechanics and the logic of draught) (submitted).

(2017). "Matematika, filozófia és megértés," (Mathematics, Philosophy, and Understanding) Műhely, (forthcoming).

(2017). "Julian Barbour időtlen világa," (The timeless word of Julian Barbour), (submitted).

(2014). "Játék és kvantumelmélet," (Game and quantum theory), in Veress Károly (ed.) Játék és tudomány. Interdiszciplináris párbeszéd 2., Kolozsvár, Egyetemi Műhely Kiadó, 9-13.
(doc)

(2012). "Vis aleativa - a valószínűség propensity-interpretációja," (Vis aleativa - the propensity interpretation of probability)  Magyar Filozófiai Szemle, 2012/1, 56, 95-117.

(2011). "Miért tarthatatlan a klasszikus valószínűség?" (Why classical probability is untenable?) Különbség11, 75-92.

(2010). "A valószínűség fogalmának kialakulása," (The development of the concept of probability) Mérleg, 2010/3-4, 114-136. (pdf)

(2010). "Lewis, valószínűség, Principal Principle" (Lewis, probability, Principal Principle) Világosság, 2010/nyár, 203-211.

(2010). "Korrelációk kauzális magyarázata" (Causal explanation of correlations) Magyar Filozófiai Szemle, 2010/3, 78-97.   (together with: Balázs Gyenis, Zalán Gyenis, Miklós Rédei, László E. Szabó)

(2010). "A valószínűség interpretációi," (Interpretations of probability) Pannonhalmi Szemle, 18., 28-41.

(2010). "Valószínűség és relatív gyakoriság," (Probability and relative frequency) Magyar Tudomány, 2010/10., 1197-1207.

(2010). "Kolmogorov és a relatív gyakoriság," (Kolmogorov and the relative frequency) Magyar Fizikai Szemle, 60., 241-243.

(2006). "A reichenbachi közös ok elv metafizikája," (The metaphysics of Reichenbach’s common cause principle) Világosság, 2006/5., 87-94. (pdf)

(2006). "Bohr és Einstein vitája a modern fizika valóságfogalmáról," (The Bohr-Einstein debate on the concept of reality in modern physics) A Természet világa (submitted).

(2003). "Német-magyar kapcsolatok a természettudományban és a technikában a második világháború után," (German-Hungarian connections in natural sciences during the Second World War) Technikatörténeti Szemle, 25., 262-264.

(2001). "A reichenbach közös ok eredete," (The origin of Reichenbach’s common cause) Magyar Filozófiai Szemle, 45., 83-112.

(1999). "Idő és igazság a logikában," (Time and truth in logic) Világosság, 15/1., 66-69.

(1995). "Halott-e Schrödinger macskája?," (Is Schrödinger’s cat dead?) Magyar Filozófiai Szemle, 39., 359-363.


Presentations:

(2016). “A dynamical systems approach to causationBarbourBarbour Dynamical causationarbour Dynamical causation_shortBarbour BarbourBarbour

(2016). “Deconstructing superposition” Deconst (2016). “Deconstructing superposition” Deconst (2016). “Deconstructing superposition” Deconst (2016). “Deconstructing superposition” Deconst (2016). “Deconstructing superposition” Deconst (2016). “The timeless world of Julian Barbour”BarbourBarbour Barbourarbour Barbour_shortBarbour BarbourBarbour Barbour_shortest(2016). “The timeless world of Julian Barbour”BarbourBarbour Barbourarbour Barbour_shortBarbour BarbourBarbour Barbour_shortest(2016). (2016). “The timeless world of Julian Barbour”BarbourBarbour Barbourarbour Barbour_shortBarbour BarbourBarbour Barbour_shortest“Bell inequalitiesBell

(2016). Philosophy of Physics in BudapestScience day_CEU

(2016). “The timeless world of Julian BarbourBarbourBarbour Barbourarbour Barbour_shortBarbour BarbourBarbour Barbour_shortest

(2016). “What are quantum states?Quantum states