Abstract
We consider statistically independent non-identical subsystems with different entropic indices q 1 and q 2. A relation between q 1, q 2 and q′ (for the entire system) extends a power-law for entropic index as a function of distance r. A few examples illustrate a role of the proposed constraint q ′ < min ( q 1 , q 2 ) for the Beck's concept of quasi-additivity.
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