By Wenceslao J. Gonzalez (auth.), Hanne Andersen, Dennis Dieks, Wenceslao J. Gonzalez, Thomas Uebel, Gregory Wheeler (eds.)
This quantity is a significant try and open up the topic of eu philosophy of technology to actual suggestion, and supply the structural foundation for the interdisciplinary improvement of its professional fields, but additionally to impress mirrored image at the suggestion of ‘European philosophy of science’. This efforts may still foster a contemporaneous mirrored image on what may be intended via philosophy of technological know-how in Europe and eu philosophy of technological know-how, and the way in reality knowledge of it might probably support philosophers interpret and inspire their study via a more robust collective identification. The overarching goal is to set the history for a collaborative venture setting up, systematising, and eventually forging an id for, eu philosophy of technological know-how via developing examine constructions and constructing examine networks throughout Europe to advertise its development.
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N2 ! V V (1) The entropy of the composite system is subsequently taken to be the logarithm of this probability, plus an arbitrary constant (that only changes the zero of the entropy scale): S(N1 , V1 , N2 , V2 ) = k ln V2 N 2 V1 N1 + k ln . N1 ! N2 ! (2) In Eq. , for reasons of convenience. It is now clear from Eq. (2) that the entropy of the composite system is the sum of two quantities each of which pertains to only one of the two subsystems. This suggests introducing the function S(N, V ) = k ln VN N!
2011, “The Gibbs Paradox and the Distinguishability of Identical Particles”, in: American Journal of Physics 79, pp. 741-746. Wannier, G. , 1966, Statistical Physics. New York: Wiley. O. nl LUCIANO FLORIDI A DEFENCE OF THE PRINCIPLE OF INFORMATION CLOSURE AGAINST THE SCEPTICAL OBJECTION ABSTRACT The topic of this paper may be introduced by fast zooming in and out of the philosophy of information. In recent years, philosophical interest in the nature of information has been increasing steadily.
609-628. , 1991, “On the Indistinguishability of Classical Particles”, in: Foundations of Physics 21, pp. 439-457. , 1970, “Entropy and Indistinguishability”, in: American Journal of Physics 38, pp. 840-845. , 1963, Statistical Mechanics. New York: Wiley. Nagle, J. , 2004, “Regarding the Entropy of Distinguishable Particles”, in: Journal of Statistical Physics 117, pp. 1047-1062. , 2006, “On the Explanation for Quantum Statistics”, in: Studies in the History and Philosophy of Modern Physics 37, pp.