Finite embedding theorems for partial Latin squares, quasi-groups, and loops

Author:

Lindner Charles C

Publisher

Elsevier BV

Subject

Computational Theory and Mathematics,Discrete Mathematics and Combinatorics,Theoretical Computer Science

Reference8 articles.

1. The word problem for abstract algebras;Evans;J. London Math. Soc.,1971

2. Embeddability and the word problem;Evans;J. London Math. Soc.,1953

3. Embedding incomplete Latin squares;Evans;Amer. Math. Monthly,1960

4. Some connections between residual finiteness, finite embeddability and the word problem;Evans;J. London Math. Soc.,1969

5. Finitely presented loops, lattices, etc. are hopfian;Evans;J. London Math. Soc.,1969

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1. Completion and deficiency problems;Journal of Combinatorial Theory, Series B;2020-11

2. Bibliography;Latin Squares and their Applications;2015

3. Research problems from the 19th British Combinatorial Conference;Discrete Mathematics;2005-04

4. An Updated Bibliography and Survey of Steiner Systems;Topics on Steiner Systems;1980

5. Totally symmetric and semi-symmetric quasigroups have the intersection preserving finite embeddability property;Periodica Mathematica Hungarica;1977-03

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