On 6/21/2015 3:31 AM, Helmut Raulien wrote:
Supplement:
Because I dont want to pass over my below mentioned confusion, or start a
tangent, I try to answer my own question: There are concepts, that are a product
of reflexion (eg. by having looked at nature), and there are other concepts that
come from praeflexion. Mathematics does praeflect, and then prove these
concepts, and the Peircean logic of relatives is reflecting nature. Because
nature is triadic, the Peircean logic is also. Mathematics is not only
reflecting nature, but itself and then preaflecting all that might be possible
to justifiedly do with numbers and other abstract (reflected) units, so it is
k-adic.
Jon, Gary, List,
Gary has confirmed, I think, that with ontologism you have meant the FOO, and
that this FOO indeed denies the reality of concepts, so also denies triadic
relations in nature. Now about the term "nature": Is it so, that in mathematics
things are possible, which are not possible in nature? I am refering to the
Peircean logic of relations, in which all higher-than-3-adic relations can be
reduced to 3-adic relations. Now my question is: In mathematics 4-,5-,6-, and so
on-adic relations are unique ones, are they not? Are they not in Peirces logic
of relations, because it is a naturalistic thing, and in nature (or in the
nature we can percieve), there is only the classes time, space, relation between
time and space? Or events, ens (permanent units), 2-adic relations? (of which
three the relation is 3-adic). So- is Peircean logic, in contrast to
mathematical logic, naturalistic? Naturalism is often not nicely spoken about:
"Naturalistic fallacy". But all this I wrote cannot be, because if I say, that
concepts are real, then mathematics (which is a concept), is also real, so part
of nature. So, higher-than-3-adic relations should be unique (not reducible to
3-adic, as claimed by Peirce). I am confused.
Best,
Helmut

Well, a state of confusion is one of the provinces that inquiry hails from.
And relation theory affords a handy atlas of maps to guide the exploration.

Regards,

Jon

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