Thread:
JAS:https://list.iupui.edu/sympa/arc/peirce-l/2017-02/msg00094.html
JA:https://list.iupui.edu/sympa/arc/peirce-l/2017-02/msg00098.html
JFS:https://list.iupui.edu/sympa/arc/peirce-l/2017-02/msg00100.html

JA:
As far as "predicate" and "proposition" go, usage varies promiscuously.
Some people use them to mean syntactic elements, in the S & I domains.
Some people use them to mean objective elements, in the Object domain.
In a sign relational setting we need to admit both types of elements
and we need to be clear about their distinctive roles in the triadic
sign relation at hand.

It can help to use a tactic that is common in computer science, simply
tack the epithet "expression" or "name" on the end of the formal object
name you have in mind in order to denote the associated semiotic entity,
e.g., function / function expression, predicate / predicate expression,
proposition / propositional expression, and so on. In many contexts one
can then use the terms equivocally in the usual way, adding the epithet
only when necessary to focus on the syntax.

On 2/10/2017 2:14 PM, John F Sowa wrote:
JA: As far as "predicate" and "proposition" go, usage varies promiscuously.

JFS: Logicians are consistent in the way they use those words.

Well, no, they aren't.  Most logicians and other perfectly
sensible folks are hardly even consistent in the way they
use those words within a single context, much less across
the whole wide literature and history of logic.  And yet
there are sensible ways of resolving the resulting Babel.
That is a big part of what the sign relational framework
is for.

By the way, it isn't what one calls the syntactic structures --
expressions, graphs, propositions, rhemes, sentences, whatever --
that makes one a nominalist, it is the claim that the syntactic
entities are sufficient.

If syntactic entities are not sufficient then there must be
other sorts of objective entities that the syntactic entities
denote.  In many cases of practical interest we can recover the
isomorphic structure of the object domain as equivalence classes
of the syntactic entities.

Regards,

Jon

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