Results 171 to 180 of about 551 (224)

Discriminating varieties

Algebra Universalis, 1994
Abstract: "In this paper we determine those locally finite varieties that generate decidable discriminator varieties when argumented by a ternary discriminator term."
Valeriote, M. A., Willard, R.
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Quasi-discriminator varieties

International Journal of Algebra and Computation, 2014
We generalize the notion of discriminator variety in such a way as to capture several varieties of algebras arising mainly from fuzzy logic. After investigating the extent to which this more general concept retains the basic properties of discriminator varieties, we give both an equational and a purely algebraic characterization of quasi-discriminator ...
PAOLI, FRANCESCO   +3 more
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Smooth Stable Maps of Discriminant Varieties

Proceedings of the London Mathematical Society, 1985
In this series of papers (see also the two following reviews) we classify certain smooth stable maps and then give a number of applications of the classification. Let \(\Delta\), \(O\subset R^ k\), O denote the germ of the discriminant variety of a singularity of type \(A_ k\) at the origin 0. In Commun. Pure Appl. Math.
Bruce, J.W., Giblin, P.J.
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Imperfect Price Discrimination and Variety

The Journal of Business, 1983
In many environments a monopolist can price discriminate even though consumers can select any option offered by the firm. Though consumers seem indistinguishable to the firm, the monopolist can discriminate by exploiting its knowledge of the joint distribution of agents' characteristics (in this paper, locations and reservation prices) to offer the ...
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Free algebras in discriminator varieties

Algebra Universalis, 1991
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Andréka, H., Jónsson, B., Németi, I.
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Discriminator polynomials and arithmetical varieties

Algebra Universalis, 1985
The author proves the following theorem: Given a locally finite semisimple arithmetical variety. For each natural number n there exists a term \(t_ n(x,y,z,u_ 1,...,u_ n)\) such that in any n-generated simple algebra, with generators \(s_ 1,...,s_ n\) the polynomial \(t_ n(x,y,z,s_ 1,...,s_ n)\) is a discriminator polynomial. A corollary of this is the
openaire   +2 more sources

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