Robert, Jack, Ulysses, List:

Ulysses has helpfully restated the point that I have been trying to
make--thank you.

Just to clarify, Robert's linked paper is not about *all *tokens
(sinsigns), it is specifically about "replicas"--a term that Peirce
discarded in favor of "instances" as his speculative grammar continued to
develop after 1903, just like he discarded "representamen" in favor of
"sign."

CSP: An individual existing embodiment of such a type is called a
*graph-instance*, or a[n] *instance *of a graph. I formerly called it a
*replica*, forgetting that Mr. Kempe, in his Memoir on Mathematical Forms,
§170, had already preempted this word as a technical term relating to
graphs, and that in a highly appropriate sense, while my sense was not at
all appropriate. I therefore am glad to abandon this term. (LF 2/1:171,
1904)

CSP: I use 'sign' in the widest sense of the definition. It is a wonderful
case of an almost popular use of a very broad word in almost the exact
sense of the scientific definition. ... I formerly preferred the word
*representamen*. But there was no need of this horrid long word. (SS 193,
1905 July)


My question as posted is whether *every *sign token is an instance of a
sign type, so using the earlier terminology, I am asking whether
*every *sinsign
is a replica of a legisign. Robert's paper does not address this, nor what
I requested from anyone advocating a negative answer--a specific example of
a sign token that *cannot *be understood as an instance of a sign type,
i.e., a sinsign that *cannot *be understood as a replica of a legisign.

This is my seventh post of the week, so I will voluntarily begin complying
with the new rule that is going into effect next week by not posting again
until Sunday at the soonest.

Regards,

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

On Fri, Nov 7, 2025 at 12:47 PM Ulysses <[email protected]> wrote:

> Right. We can conceive of a rhematic iconic sinsign without conceiving of
> it being a replica/token of a legisign. And yet, a rhematic iconic sinsign
> could still be a token of a legisign. For example a sensory experience of
> redness could be an icon conceived without relation to a legisign or law.
> But we can also understand red as a manifestation of laws governing the
> electromagnetic spectrum (or regularities governing human perception).
>
> So even if it is quite clear only certain signs have replicas, it is not
> clear that certain sinsigns don’t have conceivable “types” or legisigns.
> Pure random chaos might be a candidate … but even that is an instance of
> the type “chaos” which has general characteristics that distinguish it from
> other things and thus is a token of a type. Even some things we might have
> once assumed were noise, such as cosmic background radiation, turn out to
> be important indices of larger processes (ie of the big bang).
>
> I don’t know this means every possible sign token can be mapped to at
> least one sign type but it does suggest we can work with the hypothesis
> that a sinsign is a replica of some conceivable legisign.
>
> On Fri, 7 Nov 2025 at 3:37 pm, Jack Cody <[email protected]> wrote:
>
>> Robert, List
>>
>> Robert, having read your work presented by you in the last post, I note
>> that you deductively demonstrate that there are only six classes of signs
>> to which the notion of token corresponds at all.
>>
>> Am I right, then, in assuming that the answer to JAS's general question
>> is, as I suspect, "no"? That is, not all is an instance of token/type
>> correspondence but rather there is a delimitation?
>>
>> Cheers,
>>
>> Jack
>> ------------------------------
>> *From:* [email protected] <[email protected]> on
>> behalf of robert marty <[email protected]>
>> *Sent:* Friday, November 7, 2025 7:50 AM
>> *To:* [email protected] <[email protected]>; Jon Alan Schmidt <
>> [email protected]>
>> *Subject:* Re: [PEIRCE-L] Sign Tokens and Sign Types (was Peirce's
>> Categorial Involution, and Contemporary Peirce Scholarship)
>>
>> List,
>>
>> A few years ago, I posted a short note online that accurately addresses
>> this issue.
>> https://www.academia.edu/61335079/Note_on_Signs_Types_and_Tokens
>>
>> Regards,
>> Robert Marty
>>
>> Honorary Professor ; PhD Mathematics ; PhD Philosophy
>> fr.wikipedia.org/wiki/Robert_Marty
>> *https://martyrobert.academia.edu/ <https://martyrobert.academia.edu/>*
>>
>
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