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  1. Maurizio Negri (2010). A Probability Measure for Partial Events. Studia Logica 94 (2):271 - 290.
    We introduce the concept of partial event as a pair of disjoint sets, respectively the favorable and the unfavorable cases. Partial events can be seen as a De Morgan algebra with a single fixed point for the complement. We introduce the concept of a measure of partial probability, based on a set of axioms resembling Kolmogoroff’s. Finally we define a concept of conditional probability for partial events and apply this concept to the analysis of the two-slit experiment in quantum mechanics.
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  2. Maurizio Negri (2010). Il sorite come teoria formale. Rivista di Estetica 50 (44):221-238.
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  3. Maurizio Negri (2010). The Sorites as a Formal Theory. Rivista di Estetica 50 (2):221-238.
     
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  4. Maurizio Negri (1992). Universal Functions in Partial Structures. Mathematical Logic Quarterly 38 (1):253-268.
    In this work we show that every structure [MATHEMATICAL SCRIPT CAPITAL A] can be expanded to a partial structure [MATHEMATICAL SCRIPT CAPITAL A]* with universal functions for the class of polynomials on [MATHEMATICAL SCRIPT CAPITAL A]*. We can embed [MATHEMATICAL SCRIPT CAPITAL A]* monomorphically in a total structure [MATHEMATICAL SCRIPT CAPITAL A]º that preserves universal functions of [MATHEMATICAL SCRIPT CAPITAL A]* and that is universal among such structures, i.e. [MATHEMATICAL SCRIPT CAPITAL A]º can be homomorphically embedded in every total structure (...)
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  5. Maurizio Negri (1990). Fixed Points and Diagonal Method. Mathematical Logic Quarterly 36 (4):319-329.
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