Agenda for 2023:
How can a boolean formula be a map? Well if we take some input
propositional variables x1,…,xn and view the rest of the propositional variables y1,…,ym in the formula as output, we get a relation.
The problem is a little bit to treat this boolean formula as a stored procedure. None of the CLP(B) I have seen so far offer something
explicitly to this end. When I define a predicate as follows:
p(X, Y) :- /* some CLP(B) code */
I have never seen a CLP(B) precompile and store the result in the
clause of p/2. On the other hand SQL knows for example stored
procedures, and it can do some optimizations ahead.
Dhu on Gate schrieb am Sonntag, 14. März 2021 um 16:38:07 UTC+1:
On Sat, 06 Mar 2021 08:03:14 -0800, Mostowski Collapse wrote:
A more suitable view would be possibly to abandon classicalJust a brain-fart, but I think this is an interesting and useful path
logic, and consider (#=)/2 and (#\=)/2 not opposites of each
other. Rather both being relations over the domain Integer x
Integer, that would fail outside of the domain.
of thought:
black and white are only "opposites" in a context. From the outside they're,... some interesting optical properties?
Dhu
--
Je suis Canadien. Ce n'est pas Francais ou Anglaise.
C'est une esp`ece de sauvage: ne obliviscaris, vix ea nostra voco;-)
On Sat, 06 Mar 2021 08:03:14 -0800, Mostowski Collapse wrote:
A more suitable view would be possibly to abandon classicalJust a brain-fart, but I think this is an interesting and useful path
logic, and consider (#=)/2 and (#\=)/2 not opposites of each
other. Rather both being relations over the domain Integer x
Integer, that would fail outside of the domain.
of thought:
black and white are only "opposites" in a context. From the outside they're,... some interesting optical properties?
Dhu
--
Je suis Canadien. Ce n'est pas Francais ou Anglaise.
C'est une esp`ece de sauvage: ne obliviscaris, vix ea nostra voco;-)
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