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Home -> Community -> Usenet -> comp.databases.theory -> Re: Relation Schemata vs. Relation Variables
Brian Selzer wrote:
> "JOG" <jog_at_cs.nott.ac.uk> wrote in message
> news:1157554419.796440.287750_at_e3g2000cwe.googlegroups.com...
> > Bob Badour wrote:
> >> JOG wrote:
> >> > Brian Selzer wrote:
> >> >
> >> >>"Jan Hidders" <hidders_at_gmail.com> wrote in message
> >> >>news:1157532864.768886.10750_at_d34g2000cwd.googlegroups.com...
> >> >>
> >> >>>Brian Selzer wrote:
> >> >>>
> >> >>>>"Jan Hidders" <hidders_at_gmail.com> wrote in message
> >> >>>>news:1157457516.222077.154380_at_b28g2000cwb.googlegroups.com...
> >> >>>>
> >> >>>>>Sets of facts can and do change, and transitional constraints
> >> >>>>>restrict
> >> >>>>>wich transitions from one set of fact to another are allowed. I
> >> >>>>>don't
> >> >>>>>see a fundamental problem here. Note btw. that they are a strict
> >> >>>>>subclass of the restrictions that might be expressed by some kind of
> >> >>>>>temporal logic.
> >> >>>>
> >> >>>>I don't understand what you mean. Are you saying that transition
> >> >>>>constraints can be expressed as state constraints?
> >> >>>
> >> >>>A transitional constraint is a binary predicate over states. One
> >> >>>argument is the old state and the other the new state. Or, put in
> >> >>>another way, a transition constraint constrains the transitions. This,
> >> >>>I would say, is pretty much the definition of the term.
> >> >>>
> >> >>>Or did I misunderstand your question and are you asking about temporal
> >> >>>logics?
> >> >>>
> >> >>
> >> >>No. I just wanted to be sure that we're on the same page.
> >> >>
> >> >>The point that I was making in the original post is that because keys
> >> >>can
> >> >>change, there isn't enough information given only the old state and the
> >> >>new
> >> >>state to pair up the values in the old state with those in the new
> >> >>state for
> >> >>comparison.
> >> >
> >> > You cannot pair up values David. You can only compare the sets as a
> >> > whole.
> >>
> >> I think you misspoke. I draw your attention yet again to Date's
> >> _Principle of Incoherence_: "It is very difficult to respond coherently
> >> to that which is incoherent."
> >
> > guilty as charged. Very difficult indeed. I'll rephrase:
> >
> > There is no transition between individual tuples in different relation
> > values Brian, and it is illogical to try and compare them as if there
> > were. There is only a transition from one set of tuples to another, as
> > a whole. (This is because, as a variable, a relvar posesses an identity
> > outside of its current value).
> >
>
Rubbish. His views of a transition constraint are totally in line with my own. He correctly treats the two relations states (before and after) in terms of sets S and S`, which are joined given the specified constraint, requiring that the resulting relation is empty. Vitally this has nothing /at all/ to do with examining individual tuples as though they were variables, and everything to do with the examining the sets as a whole.
> I don't think that pairing up tuples for comparison is illogical at all.
Comparison of tuples is totally illogical if you do it in any manner other than comparing the tuples' attributes.
> What is illogical is expecting R join R' to give consistent results without
> object identifiers or tuple identifiers.
No matter how many times you repeat this it is still reads as nonsense. A tuple is not a variable.
> What is illogical is discarding
> information supplied by the user in order to fit what are obviously more
> expressive modification operations into the mold of relational assignment.
> What is illogical is assuming that keys won't change.
>
> I really don't understand what you mean about a variable having identity.
Well I'm suprised because this is fundamental stuff. A relvar is a variable and so can change its value, a proposition is not and so cannot change, only created or deleted.
>> >> tuples within relations ie. elements within sets.
> >>
> >> One can pair up values any number of ways: least, greatest, lesser,
> >> greater, least greater, greatest lesser etc.
> >>
> >> Cartesian product and restrict have the effect that one can pair up
You are still trying to fight thousands of years of development in maths, identity and logic Brian. You've highlighted a vital design consideration when it comes to key selections, but no more than that. Received on Thu Sep 07 2006 - 11:40:04 CDT
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