Helmut, List:

What helped me first come to understand how a linear series of N
trichotomies results in a total of (N+1)(N+2)/2 classes of signs was the
attached diagram that appears on p. 46 of John K. Sheriff's 1994 book, *Charles
Peirce's Guess at the Riddle:  Grounds for Human Significance*.  The
vertical and angled lines indicate that as you go down the list from one
trichotomy to the next, a possible (1ns) can only determine a possible
(1ns), an existent (2ns) can determine a possible (1ns) or an existent
(2ns), and a necessitant (3ns) can determine a possible (1ns), an existent
(2ns), or a necessitant (3ns).

Applying this to only the first two trichotomies yields six classes
accordingly--iconic qualisign, iconic sinsign, iconic legisign, indexical
sinsign, indexical legisign, and symbolic legisign.  Adding the third
trichotomy results in ten classes as numbered at the bottom of the
diagram--an iconic qualisign, sinsign, or legisign must be rhematic; an
indexical sinsign or legisign can be rhematic or dicent; and a symbolic
legisign can be rhematic, dicent, or an argument.  Applying the same rule
to six trichotomies gives 28 classes, while ten trichotomies produce 66
classes.  Is that any clearer?

Regards,

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

On Wed, May 6, 2020 at 11:51 AM Helmut Raulien <[email protected]> wrote:

> Jon, List,
>
> Thank you, Jon! I do have to say, that have had a concept of composition,
> of which Robert and Jon A.S. said it is not good, and it rather is all
> about determination and correlates. The concept of composition was, that a
> secondness would consist of two, and a thirdness of three parts, and this
> would go on eternally. Like, for example, a dynamic object (2.2.) consists
> of (2.2.1.) and (2.2.2.). I thought, this would make sense, as there might
> be identified two parts of the dynamic object: Its conceptuality outside
> the sign, and its ontologic part (outside too).
> This way, there were 3, 6, 10, 15, 21, and so on parts. But the sign
> classes are not created this way, but by regarding determination of
> correlates, and this way there are 10, 28, 66 sign classes. How this is
> done, I have not yet understood. Does there exist a text for dummies?
>
> By comparing AB-AC-BC with SS-SO-SI, I thougt to have had identified the
> nonexistent OI- relation for a "missing link". In spite of the catchiness
> of this term, I have the hunch, that this my stream of consideration might
> be based on not having understood the signtree and the determination issue,
> and I should work on this understanding before. But nevertheless I am very
> much looking forward to your answer and the subject of projective reduction
> in case of the sign!
>
> Best,
> Helmut
>  05. Mai 2020 um 21:40 Uhr
>  "Jon Awbrey" <[email protected]>
> wrote:
> Helmut,
>
> I've been trying to get back to your message of 4/12/2020
> under the subject line "Categories and Speculative Grammar",
> but I'll reply under Robert's original subject line as the
> profusion of titles has been derailing my train of thought.
> Some of the material you allude to below has gone missing
> off the live web, and the fragments I can still find need
> a bit of reformatting, so I'll go address those issues and
> return to these questions as soon as I can.
>
> Regards,
>
> Jon
>
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