On 03 Feb 2014, at 21:49, Craig Weinberg wrote:



On Sunday, February 2, 2014 10:46:34 PM UTC-5, Brent wrote:
On 2/2/2014 2:36 PM, John Mikes wrote:
You just scolded John Mikes for assuming he knew what reality is.

Brent

Brent: could you refresh my aging memory and 'quote me' with this stupid misunderstanding?
It was last time yesterday when I wrote the opposite.

Here's the exchange:---------------------------------------

JM: I appreciate the mathematical truth (reality) but do not substitute it for REALITY (of which my agnosticism fails to know more).

BM: But mathematical truth is not substituted for reality. i show that the machine's epistemology is already richer than the mathematical truth.

Then, yes, for the ontology, IF we assume comp, then the mathematical, even the arithmetical reality, is shown to be complete.
But we stay agnostic on this, as we stay agnostic on comp itself.

Somehow you seem to be non agnostic on the question of reality. You seem to talk like if you knew that reality is not the arithmetical reality.

We don't have to know that reality is not the arithmetical reality, we can infer it from the nature of arithmetic and its virtues in rendering processes automatic and unconscious.

Consciousness might be indeed related to what, in arithmetic, is not amenable to automatic processing, like the FPI already is. In that cse the brain too filter consciousness, through automation. Open problem.



We can understand from the reality of presence that there is a difference between presentation and representation which is not visible from representation.

Yes, that is already the case for the notion of computation. But in arithmetic, we can say that a computation exists, when we can prove that its description exists. But theyremain different notions.


That machine epistemology extends beyond mathematics need not imply that extension is aesthetic or experiential, any more than any emergent property implies an army of conscious agents causing the emergence.

Sure, that is why we assume the theory. If comp was a theorem, it would not be a theory.

Bruno

http://iridia.ulb.ac.be/~marchal/



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