Hello Jon S, List,

Does the sign itself constitute a triadic relationship? You say, No. It is the 
first correlate of a triadic relation, but it is not itself a triadic relation. 
Let me adopt the other side of the argument and see what points I can marshall 
in its favor.


First, I'd like to point out that any sign that is general in character: (i.e., 
all legisigns, and therefore all symbols) have the nature of genuine triadic 
relations. Legisigns have that nature in themselves. Symbolic legisigns have 
that nature in themselves and in the relation that holds between sign and 
object. That much follows from the account of genuine triadic relations offered 
in a number of places, including "The Logic of Mathematics, an attempt to 
develop my categories from within."


Furthermore, consider the following definition of a sign offered in NDTR:


A Representamen is the First Correlate of a triadic relation, the Second 
Correlate being termed its Object, and the possible Third Correlate being 
termed its Interpretant, by which triadic relation the possible Interpretant is 
determined to be the First Correlate of the same triadic relation to the same 
Object, and for some possible Interpretant. A Sign is a representamen of which 
some interpretant is a cognition of a mind. Signs are the only representamens 
that have been much studied. (1903 - C.P. 2.242)


Let's separate the clauses:


  1.  A Representamen is the First Correlate of a triadic relation,
  2.  the Second Correlate being termed its Object,
  3.  and the possible Third Correlate being termed its Interpretant,
  4.  by which triadic relation the possible Interpretant is determined to be 
the First Correlate of the same triadic relation to the same Object,
  5.  and for some possible Interpretant.


You have focused on the first three clauses. What is implied in the 4th and 
fifth?  For those interpretants that really are general signs in relation to 
some further object and interpretant, what is the character of such a sign? For 
the sake of the argument, let's set to the side interpretants that are, in 
themselves, mere possibles or mere existents. For any interpretant that has a 
general nature, it will itself be a genuine triadic relation in its nature.


Let me ask:  why is this important for the sake of offering explanations of how 
signs and interpretants function in the process of semiosis? As we try to 
answer this question, let us shift the focus of our attention from the anatomy 
to the physiology of signs and explain what is essential to their proper 
functioning. In the process of representation, correlate A functions as a sign 
in relation to some real interpretant C, where that interpretant C, in turn, 
serves as a sign in relation to some further object D interpretant E. What does 
interpretant C represent to E as a sign? For one thing, it represents object B 
is the same object as D (or B corresponds to D in some way). What is more, 
Peirce suggests, C represents the relation that A holds to B to interpretant E. 
C cannot really serve the function of representing such features about A and B 
to E without itself being genuinely triadic in character.


What is more, the kind of genuine triadic relation that interpretant C embodies 
is not a genuine triadic relation of quality (i.e., what he calls a law of 
quality) or a genuine triadic relation of fact (i.e., a law of fact). Rather, 
it is what  Peirce calls a thoroughly genuine triadic relation. These sorts of 
relations are special in that the general character of C, in serving the 
function of both an interpretant in relation to A and as a sign in relation the 
further interpretant E, is not a mere law. That is, it is not simply a rule 
having some sort of generality or some sort of necessity. Rather, as a 
representamen, C has the character of a living general--one that has life and 
is capable of growth. This is something that C itself possess as a sign.


Thus far, I've argued that all legisigns, and a fortiori, all symbols have the 
character of being, themselves, genuine triadic relations. What is more, I've 
argued that all symbolic signs are, in themselves, thoroughly genuine triadic 
relations. One reason they must have this character is that it is essential for 
serving, in turn, the function as a symbolic sign in relation to some further 
object and interpretant.


What should we say of signs that are, in their nature, iconic qualisigns 
(tones) or indexical sinsigns (tokens)? Without arguing the point, I would like 
to point out that they are always capable of serving as parts of larger 
inferences. I'll leave it at that.


--Jeff






Jeffrey Downard
Associate Professor
Department of Philosophy
Northern Arizona University
(o) 928 523-8354
________________________________
From: Jon Alan Schmidt <jonalanschm...@gmail.com>
Sent: Sunday, April 14, 2019 11:48:58 AM
To: peirce-l@list.iupui.edu
Subject: Re: Re: [PEIRCE-L] Peirce Monument

List:

Surprisingly, the manuscript number in the design documents for the memorial is 
incorrect--rather than 117, it should be 717, which is undated in the Robin 
Catalog, but now believed to be from Peirce's 1893 drafts for How to Reason:  A 
Critick of Arguments.  The reproduced diagram is on page 
9<https://rs.cms.hu-berlin.de/peircearchive/pages/view.php?ref=26185>, which 
has the quoted heading, "Chapter II. The Categories," and the following 
accompanying text.

CSP:  A triad is something more than a congeries of pairs. For example, A gives 
B to C. Here are three pairs: A parts with B, C receives B, A enriches C. But 
these three dual facts taken together do not make up the triple fact, which 
consist[s] in this that A parts with B, C receives B, A enriches C, all in one 
act. Take another illustration. There is a two-way mode of freedom of a 
particle on a line from A to B. But if there is a furcation of the line, so 
that it leads from A to B and C and from B to A and C, there is an essentially 
different feature. Thus, in triads we must expect to find peculiarities of 
which pairs give no hint.

Note that "triad" here and elsewhere in Peirce's writings clearly designates a 
kind of relation--one with three correlates.  That is why, as several of us 
have pointed out repeatedly, it is misleading to call the Sign itself a triad; 
rather, it is the relation of "representing" or "mediating" that is a triad, 
and the Sign is one of its correlates (A), along with its Object (B) and its 
Interpretant (C).  By contrast, the diagrams in CP 1.347 are from the Lowell 
Lectures of 1903, and are explicitly intended to be Existential Graphs--which 
Peirce did not invent until 1897, four years after drawing the diagram in R 
717.  That is why each has a letter at the Spot in the middle, where the name 
of the triadic relation would go (e.g., "giving," "representing," or 
"mediating"), and three Lines of Identity that would be attached to the 
correlates (e.g., giver, gift, and recipient; or Sign, Object, and 
Interpretant).

Regards,

Jon Alan Schmidt - Olathe, Kansas, USA
Professional Engineer, Amateur Philosopher, Lutheran Layman
www.LinkedIn.com/in/JonAlanSchmidt<http://www.LinkedIn.com/in/JonAlanSchmidt> - 
twitter.com/JonAlanSchmidt<http://twitter.com/JonAlanSchmidt>

On Sun, Apr 14, 2019 at 8:51 AM Edwina Taborsky 
<tabor...@primus.ca<mailto:tabor...@primus.ca>> wrote:

The 'three tails' is also found in The Categories in Detail; 1.347.

Edwina

On Sun 14/04/19 9:16 AM , Gary Richmond 
gary.richm...@gmail.com<mailto:gary.richm...@gmail.com> sent:

Thanks, Terry. Best, Gary

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On Sun, Apr 14, 2019 at 9:12 AM Terry L Rankin <rankin.te...@hotmail.com> wrote:
On the memorial website 
(http://monument.peirce-foundation.org/app/components/peirce-monument/medias/peirces-last-house-27112017-4.png)
 the engraving appears to be attributed to the 1893 MS117, The Categories, 
Chapter II.

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Still in One Peace,
Terry Rankin
rankin.te...@hotmail.com

Join the Extinction Rebellion<https://extinctionrebellion.us/> (XR)!
Join the XR Orlando 
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From: Daniel L Everett <danleveret...@gmail.com>
Sent: Sunday, April 14, 2019 8:58 AM
To: Gary Richmond <gary.richm...@gmail.com>
Cc: Peirce-L <peirce-l@list.iupui.edu>Subject: Re: [PEIRCE-L] Peirce Monument

Gary

Thanks. I believe you are right about this. I consulted John Sowa also and did 
my own searches.

But if anyone on the list has a precise reference that would be great.

Dan
On Apr 14, 2019, at 08:45, Gary Richmond <gary.richm...@gmail.com> wrote:
Cecile, Dan, list,

Cecile asked about the symbol Dan photographed on the Peirce monument at his 
grave site in Milford: Do you know what the diagram refers to? Does it appear 
somewhere in Peirce's papers? Do you know where? With a Y to symbolize the 
sign? And A for the object as if it was first in the semiosis?

Dan had asked me the same question off-list. I believe it's simply the 
'turnstile'--an icon of any triadic relation, the A, B, C applicable to not 
only the sign, but to any trichotomic relation, phenomenological of semeiotic.

I believe it does appear in Peirce's papers (I've seen it before, for sure) but 
I have not yet been able to locate the exact source in a quick search. I'm sure 
some list member will be able to answer your question more specifically and 
soon. If not, I'll make inquiries at the Peirce mini-conference in Milford this 
week.

Best,

Gary

Gary Richmond
Philosophy and Critical Thinking
Communication Studies
LaGuardia College of the City University of New York

On Sun, Apr 14, 2019 at 6:49 AM Cécile Menieu-Cosculluela 
<cecile.coscullu...@univ-pau.fr> wrote:
Thanks a lot! That's interesting. Do you know what the diagram refers to? Does 
it appear somewhere in Peirce's papers? Do you know where? With a Y to 
symbolize the sign? And A for the object as if it was first in the semiosis?

Best,

Cécile

----- Mail original -----
De: "Daniel L Everett" <danleveret...@gmail.com>
À: peirce-l@list.iupui.edu
Envoyé: Jeudi 11 Avril 2019 19:39:14
Objet: [PEIRCE-L] Peirce Monument

Folks

Thought you might want to see the new Peirce monument at the Milford Cemetery. 
Just visiting in Milford today and tomorrow.

Dan

[image/jpeg:IMG_2516.jpg]
[image/jpeg:IMG_2517.jpg]
[image/jpeg:IMG_2518.jpg]
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