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Jun 15, 2017 at 17:38 vote accept David E Speyer
Jun 15, 2017 at 16:24 answer added Damiano Mazza timeline score: 13
Jun 15, 2017 at 16:17 comment added Todd Trimble Aren't distributive lattices the Ind-completion of finite distributive lattices which are dual to finite posets = finite $T_0$ spaces (ncatlab.org/nlab/show/distributive+lattice#OppositeCategory)? Making the dual of distributive lattices the Pro-completion of finite $T_0$-spaces which is one description given at spectral space?
Jun 15, 2017 at 15:25 comment added Nick Gill Doesn't seem frivolous to me.
Jun 15, 2017 at 15:25 comment added Benjamin Steinberg I'm not a logician but it seems wrong to me. Coherent space, as defined in Johnstone's book, means a topological space where the quasi-compact open sets form a distributive lattice and a basis for the topology.
Jun 15, 2017 at 15:17 history asked David E Speyer CC BY-SA 3.0