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Thanks for explaining Glen.

I am no logician or mathematician either. I just decided to re-look at logic because Hubbard was so scathing of it and I found that "logic"has many different applications.

Dennis uses Boolean logic. When I first discovered TROM - I had to find out what the devil he was talking about.

Dennis takes the mind apart using Boolean logic. The mind is bound to finite, physical universe values such as time and space and is aptly addressed with those finite concepts.

However, we as "infinite" beings, have perceptions and abilities beyond the finite constraints of this universe and have difficulty in discussing the infinite using finite concepts.

I think I get what Leon was referring to now when he spoke of "primary uncaused creation"

 I hope that he answers my queries.

I agree that the mind, using itself, cannot fully understand itself. I wonder sometimes whether there is any purpose in understanding the mind?

Best regards,

Martin

On 23 June 2012 22:28, Glen Strathy wrote:
I don't claim to be a logician or mathematician. But my understanding is that Godel's work explains the halting problem in computer programming, proving that no algorithm (based on logic) can ever analyze a piece of software and discover whether it can produce an infinite loop.

I believe the idea is that no logical system can be fully understood from within itself, so no system of logic is ever complete - there are always truths about the system that cannot be proven by referring to the system only. It takes an outside observer to discern the missing truths.

Kind of like, no mind can ever fully understand itself, because the perspective it observes itself from will always be a blind spot.

By "power of logic" I simply meant its usefulness as a tool.

On 6/23/2012 3:42 PM, Martin Foster wrote:
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On 21 June 2012 16:47, Glen Strathy wrote:
The power of logic is undeniable. Nonetheless, I think Kurt Godel proved that logic has its limits.

Logic has no power - It is merely disciplined thinking.

Go"del's theorem's state: As I understand them??

Theorem 1.In any logical system one can construct statements that are neither true nor false. (Of course one can. Isn't this a variation of the liars paradox that schoolkids play around with and which can be avoided in logic by not making self referential statements which cause circles of logic)

and

Theorem 2: Therefore no consistent system can be used to prove its own consistency. No proof can be proof of itself.

Does theorem 2 follow from 1? - It doesn't seem to? and why would you want to prove postulates or axioms? Wouldn't a tautological system in which one accepted the evidence of perception be more useful.

If you accept Go"del's incompleteness theorem then you must also accept that the theorem itself is incomplete. lol

Martin


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