(je n'ai pas tenté avec OCaml 5, peut-être que le fait d'avoir la pile dans le tas aide ?)
(je n'ai pas tenté avec OCaml 5, peut-être que le fait d'avoir la pile dans le tas aide ?)
So here are my questions if you have any hint: why are such sublattices called closed? Or is there better terminology that already exists? (5/5)
So here are my questions if you have any hint: why are such sublattices called closed? Or is there better terminology that already exists? (5/5)
Some papers claim that such sublattices correspond to closed intervals, but this is wrong as ({0,1}, ≤) is a closed sublattice of ({0,1,2}, ≤) but it is not a closed interval of the latter. (4/5)
Some papers claim that such sublattices correspond to closed intervals, but this is wrong as ({0,1}, ≤) is a closed sublattice of ({0,1,2}, ≤) but it is not a closed interval of the latter. (4/5)
On [Wikipedia](en.wikipedia.org/wiki/Complet...), they call such sublattices "closed sublattices". (3/5)
On [Wikipedia](en.wikipedia.org/wiki/Complet...), they call such sublattices "closed sublattices". (3/5)
But I disagree, as the least element of (F,⊑) is ℓ. (2/5)
But I disagree, as the least element of (F,⊑) is ℓ. (2/5)