On Mckenzie's method

1. W.Dziobiak, On infinite subdirectly irreducible algebras in locally finite equational classes,Algebra Universalis 13 (1981), 393–394.

   Google Scholar 

2. D.Hobby and R.McKenzie,The Structure of Finite Algebras, Amer. Math. Soc. (Providence, R.I.), 1988.

   Google Scholar 

3. C. Latting, There is no algorithm to decide whether the residual character of a finite algebra is uncountable,Ph. D. thesis, Univ. California, Berkeley (1995).

4. R. McKenzie, The residual bounds of finite algebras,International J. Algebra and Computation (to appear).

5. R. McKenzie, The residual bound of a finite algebra is not computable,International J. Algebra and Computation (to appear).

6. G. McNulty andC. Shallon, Inherently nonfinitely based finite algebras, inUniversal Algebra and Lattice Theory, eds. R. Freese and O. Garcia, Springer Lecture Notes in Mathematics no. 1004, 1983, pp. 206–231.

7. R.Quackenbush, Equational classes generated by finite algebras,Algebra Universalis 1 (1971), 265–266.

   Google Scholar 

8. M. Valeriote, A residually small, finitely generated, semi-simple variety which is not residually finite,International J. Algebra and Computation (to appear).

Download references