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Re: [ontolog-forum] confounded models

To: "[ontolog-forum] " <ontolog-forum@xxxxxxxxxxxxxxxx>
From: Pat Hayes <phayes@xxxxxxx>
Date: Mon, 16 Jul 2007 17:44:34 -0500
Message-id: <95F56587-20AC-40E5-AE9E-B95D23DFB166@xxxxxxx>

On Jul 16, 2007, at 5:20 PM, Gary Berg-Cross wrote:    (01)

> Pat, Barry
>
> Most authors who write biology text books don't know about, or  
> aren't thinking about Taskian models.    (02)

They may not know about them, but they can still be thinking about  
them.  Just as someone who knows nothing of botany can think about  
plants.    (03)

> They are thinking about real cells as know through theory and  
> related biological models.
>
>> So that a full model of the sentences in the biology textbook would
>> have two kinds of cells, real ones and model ones?
>> BS
>
> No more or less , it seems to me, than two different biology books  
> with slightly different sentences featuring certain aspects of  
> cells could be said to have to different models.  Or take a book  
> from 1970 and one from 2000, They have differences based on  
> advancement.  They both are about real cells, just reflecting the  
> author's different understanding of the field at the time.    (04)

Agreed. You are talking about what the authors have in mind. But one  
might also take a more, er, analytical perspective and ask the  
following question: Given the ontologies they have produced, what  
could these ontologies *possibly* be about? Hopefully what their  
authors had in mind is one such topic, but there could be others. In  
particular, if you produce a very 'thin' ontology with very little  
content, it *could* be about a wider range of things, perhaps things  
you didn't have in mind at all. The Tarskian formal semantic theory  
gives this idea flesh, and provides a way to even construct these  
'nonstandard' models. Thy are often very useful as they provide a way  
to identify weak points in a formal ontology.    (05)

BTW, the terminology 'nonstandard' comes from mathematics, where  
people realized a while ago that no matter how many axioms you write  
for arithmetic, there are going to be models of them that aren't like  
the integers (the 'standard model' that we all have in mind).  
Investigating such nonstandard arithmetics turns out to be very  
useful and interesting, for example there are such arithmetics with  
infinitesimals in them, providing for the first time a rigorous  
foundation of Newton's intuitions.    (06)

Pat    (07)


>
> Gary Berg-Cross, Ph.D.
> Spatial Ontology Community of Practice (SOCoP)
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> www.visualknowledge.com/wiki/socop>
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> ________________________________
>
> From: ontolog-forum-bounces@xxxxxxxxxxxxxxxx on behalf of Pat Hayes
> Sent: Mon 7/16/2007 1:30 PM
> To: [ontolog-forum]
> Subject: Re: [ontolog-forum] confounded models
>
>
>
>
> On Jul 16, 2007, at 4:10 AM, Smith, Barry wrote:
>
>> At 12:14 AM 7/16/2007, Jon Awbrey wrote:
>>> o~~~~~~~~~o~~~~~~~~~o~~~~~~~~~o~~~~~~~~~o~~~~~~~~~o~~~~~~~~~o
>>>
>>> BS: If we have a sentence in a biology textbook, say "blood cells
>>> are non-nucleated",
>>> then is this about cells in reality (as I, and I guess common sense,
>>> would assume)
>>> or about cells in the biology model?
>>>
>>> If by "about" we mean something like "applies to" or "true of",
>>> is there any harm in saying that the sentences are about both?
>>
>>
>> So that a full model of the sentences in the biology textbook would
>> have two kinds of cells, real ones and model ones?
>> BS
>>
> Or, a more charitable interpretation might be that one model of the
> sentences might have real cells in it, while another model might have
> model cells in it. Which does indeed seem to be an accurate statement
> about how Tarskian semantics captures a lack of information, by
> allowing more models than may have been intended. The 'model cells'
> might well be called, following mathematical precedent, 'non-
> standard' cells.
>
> Pat
>
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phayesAT-SIGNihmc.us       http://www.ihmc.us/users/phayes    (09)






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