Condensed Matter

    

Combinatorial Twelvefold Way, Statistical Mechanics and Inclusion Hypothesis

Authors: Alireza Jamali

There are three different ways of counting microstates for indistinguishable particles and distinguishable energy levels. Two of them correspond to Bosons and Fermions (and anyons, which interpolate between the two), but the third one, which is not considered so far, is when we require a `dual' of the Exclusion Principle to hold: in each energy level (state) there must exist at least one particle. I call this `the Inclusion Hypothesis' and propose the statistics as a possibility of existence of a third kind of particles.

Comments: 4 Pages. This work is licensed under a Creative Commons Attribution-NonCommercial 4.0 International License. Comments and objections are welcome.

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[v1] 2022-07-29 19:03:07

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