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Re: Relation Definition

From: Jan Hidders <jan.hidders_at_REMOVETHIS.pandora.be>
Date: Wed, 23 Feb 2005 18:36:42 GMT
Message-ID: <_24Td.19245$Ix6.2454622@phobos.telenet-ops.be>


Anith Sen wrote:

>>> You defined them as pairs and in a set there can be two pairs
>>> with the same first component.

>
> Yes, and it was imprecise.

Good. That was my point, and I'm glad you agree now.

>>> It is not "an interpretation", it is the standard definition of a
>>> tuple as used by mathematicians.

>
> Are you contradicting your reference which blatantly states it as an
> interpretation?

Ah, my apologies. By "it" I meant the definition in the reference I gave.

> Even being a standard definition, its usage may not obviated in a
> relational definition. See, you stated the usage of n-dimensional
> notion as inappropriate while defining relations and some
> justification for that statement would be helpful.

Er, no, that's not exactly what I claimed. Here's what I really said:

Jan Hidders wrote:
> The notion of n-dimensional tuple is usually reserved for ordered
> tuples which is not appropriate here.

The "which" in that sentence refers to "ordered tuples" and not to "n-dimensional tuple". I have no problem with the usage of that term as long as it is explicitly stated that we are talking about unordered tuples and what those precisely are.

Received on Wed Feb 23 2005 - 12:36:42 CST

Original text of this message

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