Jon S, Jerry, List,

Did Peirce reject Platonism in favor of scholastic realism regarding the status 
of abstract objects?

That is not how I interpret Peirce's inquiries in metaphysics and cosmology. 
Rather, I agree with several scholars who take Peirce at his word when he says 
that the position he is developing is an extreme form of scholastic realism 
and, at the same time, a form of objective idealism. Platonic idealism is label 
used to characterize a wide range of metaphysical positions that reject various 
forms of materialism in favor or objective idealism.

We've inherited two important distinctions from the classical metaphysics of 
Plato and Aristotle:  the division between realism and nominalism, and the 
division between idealism and materialism. As an interpretative strategy, I 
agree with Richard Smyth, Kelly Parker and others who suggest that Peirce is 
developing ideas in logic, epistemology and metaphysics that stem from the 
Neo-Platonic tradition of Plotinus and Porphyry. See, for instance, Kelly 
Parker's short essay https://kellyaparker.net/kap/Neoplatonism/, or Smyth's 
Reading Peirce Reading.

The general thrust of Neo-Platonic thought is to seek a synthesis between 
Platonic Idealism and Aristotelian Realism. Peirce, I think, is exploring the 
various ways an evolutionary cosmology might open the door to a richer and 
deeper synthesis of these two traditions in philosophical metaphysics.

So, no, I don't think Peirce rejects Platonism in favor of scholastic realism. 
As an interpretative strategy, I tend to think such bold claims miss the mark.

Yours,

Jeff

________________________________
From: [email protected] <[email protected]> on 
behalf of Jon Alan Schmidt <[email protected]>
Sent: Saturday, November 2, 2024 4:22 PM
To: Peirce-L <[email protected]>
Subject: Re: [PEIRCE-L] More on Peirce and Anselm

Jerry, List:

As has generally been the case with your other recent posts, I frankly do not 
see the relevance of this one to what the rest of us have been discussing. It 
does not appear to have anything at all to do with the thread topic.

It is not a "conjecture" that Peirce rejected fictionalism, conceptualism, and 
Platonism regarding the ontological status of abstract objects (including 
propositions) in favor of scholastic realism. It is also not a "conjecture" 
that he classified propositions as dicent symbols and therefore 
legisigns/types, which do not (metaphysically) exist except when and where they 
are embodied in sinsigns/tokens as replicas/instances.

I am not in any way seeking to downplay Peirce's originality as a thinker. 
After all, he went well beyond the term logic of Aristotelian syllogisms by 
inventing modern first-order predicate logic independently of Frege. In fact, 
it is Peirce's notation for the latter (not Frege's), employing the existential 
and universal quantifiers, that evolved (via Russell) into what we use today.

Regards,

Jon Alan Schmidt - Olathe, Kansas, USA
Structural Engineer, Synechist Philosopher, Lutheran Christian
www.LinkedIn.com/in/JonAlanSchmidt<http://www.LinkedIn.com/in/JonAlanSchmidt> / 
twitter.com/JonAlanSchmidt<http://twitter.com/JonAlanSchmidt>

On Fri, Nov 1, 2024 at 11:35 PM Jerry LR Chandler 
<[email protected]<mailto:[email protected]>> wrote:
List, Jon, Gary, Helmut:
On Nov 1, 2024, at 5:10 PM, Jon Alan Schmidt 
<[email protected]<mailto:[email protected]>> wrote:

Of course, Peirce rejected all three of these in favor of scholastic 
realism--propositions do not (metaphysically) exist, but they are real as 
representations of purported facts prescinded from reality as a whole.
From the perspective of the histories of the sciences and the goals of 
meaningful communication, I find this conjecture to nothing less than absurd.

CSP developed his notions of logic from chemical demonstrations and gives many 
many examples of this throughout his texts. (Personal and scientific integrity 
require every CSP scholar to acknowledge the scientific role of these concepts 
in evaluating CSP texts.) These demonstrations of material facts are remote 
from the assertions that CSP's originality is merely a minor extension of 
"scholastic realism”

I would suggest that the first four Aristotelian categories (substance, 
quality, quantity, and relatives) are the principle basis of the developments 
of the structuralism presented in:

Quality-signs, sin-signs, legi-signs,
Images(icons), indicies, symbols
Rhema, decisions, arguments

such that chemical demonstrations are grounded on the chemical indices as 
constituents of chemical symbols and the “legi-signs" (identities) of the 
sin-signs.

I would further suggest that for CSP, the role of the indices is placed in the 
center of the eight other terms because it is a direct logical quantitative 
connective to the qualities and term assignments of all chemical 
demonstrations.  The corresponding grammar of the chemical connectives 
(essential to semiosis) are expressions of the meanings of connectivity of the 
semiotic with the semes (cognitive signs), the semiology (legisigns) with the 
semantics.

My reasoning for this logical perspectives is that it is consistent with 
chemical practice, then and now.
The modern chemical practice is grounded in the TERM logic of Aristotelian 
syllogisms, (chemical elements as names of objects) not the sentential logic of 
modern first predicate logic grounded in various connectives that are totally 
unrelated to CSP expressions of chemical connectives as the source of lattice 
points.

In modern terminology, the Quali-signs (semiotic terms) determine the indices 
of the sin-sign  (identity of the object) which in turn determine the argument 
that generates the legi-sign (the name of the chemical object).  In set 
theoretic terms, the set of indices (determined / demonstrated from) the 
quali-sign are arranged to assign the organization of the legisign.   This line 
of reasoning follows the structuralism of modern mathematics in the sense of  [ 
“sets” —> "permutation groups” —> “categories”] for any chemical object, 
including higher order perplex structures.

Cheers
Jerry
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