CIEM 05476
CENTRO DE INVESTIGACION Y ESTUDIOS DE MATEMATICA
Unidad Ejecutora - UE
artículos
Título:
Every minimal dual discriminator variety is minimal as a quasivariety
Autor/es:
KEARNES, KEITH A.; VAGGIONE, DIEGO; CAMPERCHOLI, MIGUEL; SZENDREI, ÁGNES; CAICEDO, XAVIER; SÁNCHEZ TERRAF, PEDRO
Revista:
ALGEBRA UNIVERSALIS
Editorial:
BIRKHAUSER VERLAG AG
Referencias:
Año: 2021 vol. 82
ISSN:
0002-5240
Resumen:
Let (?) denote the following property of a variety V: Every subquasivariety of V is a variety. In this paper, we prove that every idempotent dual discriminator variety has property (?). Property (?) need not hold for nonidempotent dual discriminator varieties, but (?) does hold for minimal nonidempotent dual discriminator varieties. Combining the results for the idempotent and nonidempotent cases, we obtain that every minimal dual discriminator variety is minimal as a quasivariety
