On 16 May 2014 08:22, Craig Weinberg <[email protected]> wrote:

> On Thursday, May 15, 2014 2:19:01 PM UTC-4, Bruno Marchal wrote:
>>
>> On 15 May 2014, at 14:40, Craig Weinberg wrote:
>>
>> On Wednesday, May 14, 2014 6:34:55 PM UTC-4, Bruno Marchal wrote:
>>>
>>> On 14 May 2014, at 03:45, Craig Weinberg wrote:
>>>
>>> I'm showing that authenticity can be empirically demonstrated, and that
>>> the failure of logic to detect the significance of authenticity can be
>>> empirically demonstrated, but that neither authenticity or the failure of
>>> logic to detect it can be detected within logic. At least Godel shows
>>> logic's incompleteness, but that is just the beginning. What logic doesn't
>>> know about what logic doesn't know I think dwarfs all of arithmetic truth.
>>>
>>>
>>> Gödel has shown the completeness of first order logic, and this means
>>> that what we prove in a theory written in such logic,  will be true in all
>>> interpretation of the theory, and what is true in all interpretations, will
>>> be provable in the theory.
>>>
>>> Then Gödel proved the incompleteness of *all* theories about numbers and
>>> machines, with respect to a standard notion of truth.
>>>
>>> This means that the truth about number and machines are above what
>>> machines can prove, and thus what human can prove, locally, if we assume
>>> computationalism.
>>>
>>
> But computationalism is a theory about numbers and machines, so we cannot
> truthfully assume it.
>
> I believe it's an assumption, and all we can do is bet on (or against) it.
If we make that assumption, the UDA shows the consequences.

The assumption is a fairly standard one for scientists working in the
materialist paradigm, I believe. Unless they use continua or infinities at
some point, it seems quite plausible that at some level reality could be TE.

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