Thanks, Frederik. I think that to properly call a view Platonist it must reject 
the existence of particulars in favour of universals. Russell fits this 
description because fairly early in his (long) career he explicitly rejected 
particulars, and argued that instances were combinations of "compossible" 
universals (whence his structuralism, and perhaps a "contraction to 
individuals"). One can be a Platonist about some domains but not others. For 
example there are Platonists about numbers and other parts of mathematics 
(Gödel), and there are the opposite about numbers (Mill and Phillip Kitcher, 
for example), but not necessarily about scientific laws. Hartrey Field famously 
rejected numbers altogether, at least with respect to the world of science.  
His motivation was an extreme nominalism.

Peirce was not a Platonist in the sense above, with his distinction between 
existing and being real. I suppose (no reason to think otherwise so far) that 
this extends to signs. But I am not quite sure how he slices it to get a 
position that is more extreme than (weaker than?) Duns Scotus, which is pretty 
weak, but still allows universals that are not instantiated. Or perhaps I am 
missing what he means by 'extreme' here. I parted company with my coauthors of 
All Things Must Go over the existence of structures that don't interact, for of 
which in principle we could have no knowledge. This seemed to me to violate a 
Peircean principle that they started the book with, which is basically the 
pragmatic principle.

In any case, we agree on openness of universals.

Regards,
John

From: Frederik Stjernfelt [mailto:stj...@hum.ku.dk]
Sent: March 17, 2015 8:22 AM
To: <biosemiot...@lists.ut.ee>
Cc: Jon Awbrey; Peirce Discussion Forum (PEIRCE-L@list.iupui.edu)
Subject: [biosemiotics:8114] Re: Pragmatism About Theoretical Entities

Dear John, lists,


It may not be extreme, but I think that most current realist metaphysicians 
(ones who accept universals as real, like myself and David Armstrong, for 
example) take a line closer to the Duns Scotus one. The more extreme view seems 
to most to be difficult to distinguish from Platonism (e.g., my otherwise hero 
Bertrand Russell, who came to reject particulars entirely). This isn't to say 
that universals are not open-ended at any time, and that something can come to 
fall under a universal.

I think the crux about P's realism is exactly this: that universals are 
"open-ended at any time". He does not himself identify this with Platonism. But 
what is Platonism exactly, other than a pejorative which many positions use to 
profile themselves against?


However, Frederik, there are two slippery terms in your answer that I would 
like more elucidation on, "contracted in" and "comprise". My understanding of 
Armstrong, for example, does not have universals comprised of instances, but 
their reality does depend on their instantiation. Myself, I take a view 
slightly weaker than Armstrong in one sense, but stronger in another, and think 
that universals are made necessary only by logic (including 2nd order logic) or 
instantiation, in which case they are identical to natural kinds. I would not 
use the word "comprise" to describe this.

Funnily, you address the same terms in my short summary as did Jon Awbrey. 
"Contracted" is just referring to Peirce - to his late revision of his diamond 
example from "How to make our ideas clear":
"Even Duns Scotus is too nominalistic when he says that universals are 
contracted to the mode of individuality in singulars, meaning, as he does, by 
singulars, ordinary existing things. The pragmaticist cannot admit that." 
(1905, 8.208)
 Interestingly, a bit later in the same paper he addresses your issue about 
things, here understood as absolute individuals which he takes not to exist: 
"For I had long before declared that absolute individuals were entia rationis, 
and not realities."
As to "comprise", I shall not insist on that term,  the important idea is just 
that P takes universals to be continua and so to exceed any possible amount of 
individual realizations.

Best
F



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