Finite Embedding Theorems for Partial Designs and Algebras |
Contents
10 The intersection preserving finite embeddability | 10 |
16 Summary of IPFEP embedding theorems | 98 |
18 Embedding orthogonal partial latin squares | 108 |
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Common terms and phrases
automorphism binary operations C.C. Lindner Cayley tables commutative latin square congruence of finite construction containing quasigroups defined disjoint elements endomorphism example f.p. algebras f.p. variety finite algebras finite embeddability property finite homomorphic images finite index finite partial algebras finite separability properties free algebras free group fully invariant congruence groupoids Hence hopfian idempotent latin square idempotent quasigroups intersection preserving set isomorphic main diagonal Math mutually orthogonal near-ring nilpotent groups normal subgroup nx n latin orthogonal latin squares orthogonal partial latin pair of perpendicular partial algebras partial latin squares partial Room square partial Steiner quasigroup partial V*-algebra quasigroup of order residually finite S₁ semigroups separating set set of quasigroups sets S1 singular direct product squares of order Steiner triple systems subalgebra subset Theorem Theorem 3.2 totally symmetric quasigroups Trevor Evans Université Université de Montréal V-algebra word problem x(xy x(yx yx)x