摘要 : Bell-type inequalities, used in mathematical physics as a criterion to check whether a physical situation allows description in terms of classical (Kolmogrovian) or quantum probability calculus are applied to various fuzzy probabi... 展开 Bell-type inequalities, used in mathematical physics as a criterion to check whether a physical situation allows description in terms of classical (Kolmogrovian) or quantum probability calculus are applied to various fuzzy probability models. It occurs that the standard set of Bell-type inequalities does not allow to distinguish Kolmogorovian probabilities from fuzzy probabilities base don the most frequently sued Zadeh inter- section or probabilistic atersection, but it allows to distinguish all thee models from fuzzy probability models base don Giles (Lukasiewicz) intersection. It is proved that if we use fuzzy set intersections pointwisely generated by Frank's fundamental triangular norms T_s(x,y), then the borderline between fuzzy probability models that can be dis- tinguished form Kolmogrovian ones and these fuzzy probability models that cannot be distinguished is for s=9+4/5. 收起