Re: Comments on Norbert's topological extension of relational algebra
From: Nicola <nvitacolonna_at_gmail.com>
Date: Fri, 11 Dec 2015 13:02:46 +0100
Message-ID: <n4ee16$16q5$1_at_adenine.netfront.net>
>
> I don't get that point. What objections are against the names "1" and
> "2", (or, maybe "one" and "two").
Date: Fri, 11 Dec 2015 13:02:46 +0100
Message-ID: <n4ee16$16q5$1_at_adenine.netfront.net>
>> Assuming that algebra of binary relations is good fit for topology, >> then relations with >> named attributes (database relations) most likely aren't.
>
> I don't get that point. What objections are against the names "1" and
> "2", (or, maybe "one" and "two").
I too don't fully understand it. You have commented in the past that
the theory of multivariate relations
does not generalize the theory of binary relations. While this is true
in the sense that some operations,
such as transitive closure, cannot be extended (at least, not
straightforwardly), I do not see what
prevents you from using relation algebra (not relational algebra!) in
the context of multivariate
relations, i.e., in databases, as a proper closed subsystem. Is it negation?
Nicola
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