A note on "A minimal congruence lattice representation for $\mathbb M_{p+1}$ ''

preprint2020arXivOpen access

We reprove a theorem of Bunn, Grow, Insall, and Thiem, which asserts that a minimal congruence lattice representation for $\mathbb M_{p+1}$ has size $2p$ , and is an expansion of a regular $D_{2p}$ -set.

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A note on "A minimal congruence lattice representation for $\mathbb M_{p+1}$ ''

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A note on "A minimal congruence lattice representation for Mp+1\mathbb M_{p+1}Mp+1​''

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A note on "A minimal congruence lattice representation for $\mathbb M_{p+1}$ ''