Clones (Algebra) (Topical Term)

Work cat.: Szendrei, A. Clones in universal algebra, 1986: p. 11 (a set of operations on a fixed set 'A' is said to be a clone on 'A' if it contains the projections and is closed under superposition)

CompuMath cit. index (clones)

Eisenreich, G. Mathematik, 1983 (clone [of an algebra] [UA (universal algebra)])

GrÌatzer, G. Universal algebra, c1979: p. 45 (clones)

ASTI; Encyc. dict. math.; James math. dict.; McGraw-Hill dict. sci. tech.; Hennepin; Web. 3; TEST