The Non Frequency Approach to Elementary Particle Statistics
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In 1927 L. Brillouin  deduced elementary particle statistics supposing distinguishability of all elementary particles and making use of a sort of geometrical probability related to capacities of cells and volumes of particles. In the present paper we show that Brillouin’s approach can be restored without making any reference to the problem of distinguishability. In doing this, we refer to a probability concept which has nothing to do with relative frequency, but is explicitly related to single events.
KeywordsProbability Function Product Rule Occupation Number Exclusion Principle Inductive Logic
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- Brillouin, L. 1927. ‘Comparaison des differents statistiques appliquee aux problemes de Quanta’. Annales de Phisique VII 315―331.Google Scholar
- Johnson, W. E. 1924. Logic. Part III. Cambridge: Cambridge University Press.Google Scholar
- Carnap, R. 1971. ‘A Basic System of Inductive Logic’. Studies in Inductive Logic and Probability, ed. by Carnap and Berkeley: University of California Press.Google Scholar
- Costantini, D. 1979. ‘The Relevance Quotient’. Erkenntnis 14 149–157.Google Scholar
- Costantini, D. and Garibaldi, U. (work in progress).Google Scholar