To: | patrick@xxxxxxxxxxx, "[ontolog-forum] " <ontolog-forum@xxxxxxxxxxxxxxxx> |
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From: | "Smith, Barry" <phismith@xxxxxxxxxxx> |
Date: | Sun, 30 Apr 2006 18:15:30 +0200 |
Message-id: | <7.0.1.0.2.20060430174531.05867a20@xxxxxxxxxxx> |
Patrick, I am trying, in my usual fumbling fashion, to understand your 13250-5 CD ( http://www.isotopicmaps.org/TMRM/TMRM-latest.html) document. We have the following (all from pp. 1-2): Subjects are represented by subject proxies (proxies ). This raises, e.g., the following questions: If each label from the set L corresponds to exactly one proxy and vice-versa, and if the set V contains L and all the numbers, then how is it possible that the set of proxies is of cardinality 2P ? Given that P itself is L x V, wouldn't this mean something like: card(L) = card(2LxAleph-0 )? (Perhaps it is okay in topic maps to identify these two proxies.) If subjects are 'represented by subject proxies (proxies )', then what about all those proxies, like {<sleeps furiously, colorless green>}, for which there are no subjects? Given what you say, we have for every positive integer n, proxies like: (<prime, n>}, <not-prime, n>}, and {<prime, n>, <not-prime, n>} as well as: {<blue, n>}, {<creamy, n>}, {<not-identical-to-17, n>}, etc. We are told that each property 'is a statement about the proxy's subject'. Who makes all these statements? And what is the 'subject' of {<not-identical-to-17, 17>}? BS PS Is this an ISO Standard yet? |
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