8 citations · 26 across the 13 of their papers we have counts for
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math.LO2016★ 3 cited
No finite axiomatizations for posets embeddable into distributive lattices
Rob Egrot
Let and be cardinals with . We show that the class of posets that can be embedded into a distributive lattice via a map preserving all existing meets and jo…
math.LO2016★ 3 cited
Non-elementary classes of representable posets
Rob Egrot
A poset is -representable if it can be embedded into a field of sets in such a way that all existing joins, and all existing \emph{finite} meets are preserved. We show that…
math.LO2016★ 5 cited
Representable posets
Rob Egrot
A poset is representable if it can be embedded in a field of sets in such a way that existing finite meets and joins become intersections and unions respectively (we say finite mee…