Graham Cooper
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On Aug 18, 6:03 am, Zuhair <
zaljo...@gmail.com> wrote:
> are external to any interpretation derived logically from meta-logical
> systems, so they are not "completely" interpreted in such systems, so
> they are not mathematical!
>
> Of course Structuralism goes to the heart of the subject, i.e. the
> meaning of mathematical theories, while this attempt is at the way of
> speaking about such subjects. I don't know if what is presented here
> makes sense really. I would appreciate any further insights into this
> subject.
>
> Zuhair
You're using META-LOGIC to mean OUTSIDE of LOGIC
or SEMANTICS of LOGIC.
META-PHILOSOPHY = philosophy of philosophy
META-MATHEMATICS = mathematics of mathematics
META-RULE = rule of rules
META-THEORY = theory of theories
META-ARGUMENT = argument about arguing
META-PLOT = plot of plots
META-SYNTAX = syntax of syntax
META-GOAL = goal of goals
What is LOGIC of LOGIC?
****************************
I've recently devised a theory on semantics of logic.
1. TRUE and FALSE are properties of ACTION SENTENCES, i.e. VERBS.
2. There are 2 types of verb - DO and IS.
3. DO is temporally-quantified with EXIST(TIME): clause DO clause
4. IS is temporally-quantified with ALL(TIME): clause IS clause
5. All verbs can be replaced with either DO or IS conjoined with an
adverb.
Herc
--
|N| = |GODEL NUMBERS|
|GODEL NUMBERS| = |FUNCTIONS|
|FUNCTIONS| = |CHOICE FUNCTIONS|
|CHOICE FUNCTIONS| = |SETS|
|SETS| > |N|