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Re: [uom-ontology-std] uom-ontology-std - strawman UML

To: uom-ontology-std <uom-ontology-std@xxxxxxxxxxxxxxxx>
From: Mike Bennett <mbennett@xxxxxxxxxxxxxxx>
Date: Fri, 07 Aug 2009 01:15:03 +0100
Message-id: <4A7B7207.7040501@xxxxxxxxxxxxxxx>
Wouldn't a trope (if it was represented in OWL for example) be an 
individual as opposed to a class? Presumably the same concept would 
apply in other notations.    (01)

In which case, I would take it as a given that any proposed, reusable 
ontology is unlikely to include any individual / instance information 
anyway, except for specific instances that are referred to in class 
definitions of other kinds of thing.    (02)

But I agree that this is all the more reason to include the definition 
of this in any discourse around the subject.    (03)

Mike    (04)

Pat Hayes wrote:
> On Aug 6, 2009, at 12:33 PM, ingvar_johansson wrote:
>
>   
>> Pat Hayes wrote:
>>
>>     
>>> I think this is not what is meant, if I understand the 'trope'
>>> language. Take a concrete case, a measurement of length in meters and
>>> two identical sticks A and B, with exactly the same length. There is
>>> one property here, called "length", which applies to both sticks and
>>> produces the same value in each case, say 3.1 meters. So: two sticks,
>>> one property, one length value of that property.
>>>       
>> I think the solution is to accept the existence of both properties and
>> tropes (property instances). So: two sticks, one property, two  
>> property
>> instances, one length value of that property that are instantiated  
>> twice.
>>
>>     
>
> Well, my purpose was only to make the difference clear; but as to my  
> own opinion, I see no good reason to allow tropes. They serve only to  
> confuse things, and have no useful ontological role. As John Sowa has  
> mentioned, one can always consider a trope to be a subproperty of the  
> original property, one which applies only to one individual. That is  
> if tropes are felt to be indispensable in your metaphysics. On this  
> view, the length of A is identical to the length of B, and the A- 
> length of A is equal to the length of A, but B simply does not have an  
> A-length.
>
> Pat
>
>
>   
>> Ingvar Johansson
>>
>>
>>
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>>     
>
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>       (05)


-- 
Mike Bennett
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