Bell-type inequalities in orthomodular lattices. II: Inequalities of higher order
In this paper, which is a continuation of the authors' previous paper [ibid. 34, No. 7, 995-1024 (1995; see the review above)], the authors study Bell-type inequalities of order 3 and higher. They give several characterizations of states fulfilling all Bell-type inequalities (in particular, they present a Bell-type inequality of order 3 which implies all Bell-type inequalities) and an example of a non-Boolean orthomodular lattice with a nonempty set of states such that every state on it fulfills all Bell-type inequalities.
Bell-type inequalities of order 3 and higher
scientific article; zbMATH DE number 800581