Helmut, List ...
Given that sign relations are special cases of triadic relations,
we can get significant insight into the structures of both cases
by examining a few simple examples of triadic relations, without
getting distracted by all the extra features that come into play
with sign
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}Jon, list - yes, makes sense. Yes - I meant the internal Sign
triadAnd yes, the three correlates are in 'other Sign
relations'enables diversity
Edwina
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Supplement:
I have made a mistake with my explaining a relation with itself: If there is a set that has a relation with itself, this relation is not a subset of all tupels possibly formed by any two elements of this set, but of the set that would be formed by all tupels of the set and a copy
Edwina, List:
ET: In a triadic spot/rhema/proposition which has three 'loose ends' or
blank forms - which means, as I understand it, that it is open to being
filled by some subject.
So far, so good. The triadic Sign relation has three loose ends, which are
filled by three subjects--the Sign
List, Edwina
> On Apr 13, 2017, at 4:18 PM, Edwina Taborsky wrote:
>
> Now- what am I missing in this view?
I do not understand how your question(s) relate to the concept of identity.
Perhaps if you can clearly state the premises and the conclusions of your
arguments, I
On 4/13/2017 3:59 PM, Jerry LR Chandler wrote:
In my mind, I am left with an intractable question: Is a Procrustian Bed
essential to understanding the role of the identity relation in CSP’s
theory of logical graphs of relations? Or, is a semantic explanation
possible?
Peirce published his
Jerry, list - as someone with no background in chemistry, I have a
few questions:
1) I understand your analysis using the 'doctrine of valency' in
chemistry and, as you point out, Peirce was a chemist. Now, in
Robert's, p.115, he shows several figures - and figure 3 'represents
triadic
Jon, List,
You wrote, that a dyadic relation of anything to itself is simply identity. Well, I dont know, how far you can apply the mathematical "relation" to the Peircean, but in mathematics it is not so: Eg. you have the set (mouse, dog, elephant), and the dyadic relation reason is "smaller
Helmut, List:
That is a very interesting suggestion, and some quick Googling confirms
that Jon Awbrey has written about compositive vs. projective reduction in
the past. He even cited the Sign relation as a specific example of a
triadic relation that is "projectively reducible." I still wonder,
Edwina, List:
I have to agree with Gary F. on interpreting the diagram in CP 1.347. As
the text (beginning at CP 1.346) explicitly indicates, it is simply
intended to illustrate how multiple triadic relations, each of which is
designated by a different letter, can be combined to form
List:
(This post is rather technical and the contents may be intractably perplex for
many readers of this list. One purpose of this post is to crisply separate the
fundamental philosophical concept of identity from the mathematical concept of
identity. To differentiate CSP view of lines of
John,
Thanks a lot! A most interesting post. I'll look up your paper.
Even though I have approached these questions from a different angle ,
I wholly agree with your conlusion views on the nature of thirds. And
on the arguments offered by Peirce. - It has seemed to me, too, that he
did
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Jon - I see your point about what we have discussed is an INTERNAL
semiosis of the Immediate Object-Representamen-Immediate
Interpretant. I agree with this - since they are all in the same
mode, then, I can understand
Gary F- thanks for your comments, but I disagree with your
explanation.
A dyad is between TWO existential entities. A Relation, such as
between the Representamen and the Interpretant is not between two
existential entities, but is an interaction that actually enables
both to function.
Edwina, List:
Again, my understanding is that the three-spoke diagram represents one
triadic relation. As such, it corresponds to only one of the ten
trichotomies of 1908--the very last one, "the Triadic Relation of the Sign
to the Dynamical Object and to its Normal Interpretant" (EP 2:483),
Gary R, Edwina, Jon S, list,
I probably shouldn’t intervene in this discussion, but I have to say (one more
time) that if we want to understand Peirce’s terms — especially what he means
by a triadic relation — we need to read them in the context where Peirce uses
them, not lift them out of
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