By Gerhard Fischer (auth.), Jacques Wainer, Ariadne Carvalho (eds.)
This e-book constitutes the refereed lawsuits of the twelfth Brazilian Symposium on synthetic Intelligence, SBIA '95, held in Campinas, Brazil, in October 1995.
The ebook provides 3 invited papers and 31 revised complete papers chosen from a complete fifty seven submissions, greater than 1/2 them coming from overseas. The papers are geared up in sections on wisdom illustration and automatic reasoning, tutoring structures, computing device studying, neural networks, disbursed synthetic intelligence, wisdom acquisition and data bases, and normal language processing.
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Extra resources for Advances in Artificial Intelligence: 12th Brazilian Symposium on Artificial Intelligence SBIA '95, Campinas, Brazil, October 10–12, 1995 Proceedings
Zacher, Abelian q u a s i n o m a l subgroups of groups, Rend. Math. Acc. Lincei 15 (2004), 69-79. 17. E. Stonehewer and G. Zacher, Cyclic Quasinormal Subgroups of Arbitrary Groups, Rend. Sem. Padova 115,(2006), 165-187. 18. G. Thompson, An example of core-free permutable subgroups of p-groups, Math. Z. 96 (1967), 226-227. ON CERTAIN SATURATED FORMATIONS OF FINITE GROUPS A. D’ANIELLO, C. DE VIVO and G. it, gabriele. unina. it In the paper we study the subgroup-closed saturated formations whose elements are characterized by the Sylow normalizers belonging to the class, in the universe of all finite groups.
6. K. Hawkes, Finite Soluble Groups, Expositions in Mathematics, Vol. 4 (de Gruyter, Berlin, New York, 1992). 7. N. It6 and J. Szkp, Uber die Q u a s i n o m a l t e i l e r u o n endlichen Gruppen, Acta Sci. Math. (Szeged) 23 (1962), 168-170. 8. R. Leedham-Green and S. McKay, T h e Structure of Groups of P r i m e P o w e r Order, London Mathematical Society Monographs (Oxford University Press, 2002). 9. R. Maier and P. Schmid, T h e embedding of permutable subgroups in finite groups, Math. Z.
T h e n N 5 O,(G), for some p E n(G),and so AutG(N) Y G / N E &(,)F(p); it follows by Corollary 1 t h a t AUtG(N) E F ( p ) , because GIN 3. Thus we obtain t h e contradiction G E L F ( F ) = 3. D. Pkrez-Ramos for many comments and suggestions. References 1. , Prime-power factor groups of finite groups 11. Math. Z. 1970,117, 46-56. 2. , On finite groups with nilpotent Sylow normalizers. Arch. Math. 1986,47, 193-197. 3. , Finite soluble groups with supersoluble Sylow normalizers. Arch. Math. 1988,50, 11-18.
Advances in Artificial Intelligence: 12th Brazilian Symposium on Artificial Intelligence SBIA '95, Campinas, Brazil, October 10–12, 1995 Proceedings by Gerhard Fischer (auth.), Jacques Wainer, Ariadne Carvalho (eds.)