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J. KEISLER, Quantijier elimination for neocompact sets, to appear. A general theory ofmonads, in Applications of model theory to  W. A. J. LUXEMBURG, algebra, analysis andprobability (W. A. J . Luxemburg, editor), Holt, Rinehart and Winston, New York, 1969. DAVID BASIN, SEAN MATTHEWS, AND LUCA V I G A N ~Modal , logics K, T, K4, S4: labelled proof systems and new complexity results. Institut fur Informatik, Universitat Freiburg, Am Flughafen 17,79110 Freiburg, Germany. Max-Planck-Institut fur Informatik, Im Stadtwald, 66123 Saarbriicken, Germany.
Pp. 107-1 19. + MARCEL0 DA S. CORREA AND EDWARD HERMANN HAEUSLER, A lazy Lambek calculus. Department of Analysis. Fluminense Federal University. Brazil. br. Department of Informatics. Catholic University of Rio de Janeiro, Brazil. br. The Lambek Syntactic Calculus (LSC), formerly Calculus of Syntactic Categories, has been designed to provide a mathematical characterisation for the sentence formation process of a language, by means of a type change system . A Gentzen style presentation has been given for the Lambek Calculus, which lacks structural rules as exchange, weakening or contraction rules and.
2]M . KADA,Cojinalities of null and meager ideals and infinite games, manuscript.  M . SCHEEPERS, Lebesgue measure zero subsets of the real line and an infinite game, Journalof Symbolic Logic, vol. 61 (1996), pp. 246-250. PI -, Meager sets and infinite games, Contemporary Mathematics, vol. 192 (1996), pp. 77-89. ALEXANDER S. KECHRIS. Borel equivalence relations. Mathematics Department, Caltech, Pasadena. CA 91 125. E-mail: kechrisBcaltech. edu. In this talk I will discuss recent results and open problems concerning the structure of Borel equivalence relations on Polish spaces.