How can you justify logic from physics if logic is primary to prove
anything? You're building your lower layer upon an higher layer... It's
contradictory.


Le 23 avr. 2017 02:21, "Bruce Kellett" <[email protected]> a écrit :

On 23/04/2017 10:01 am, Quentin Anciaux wrote:

If everything reduce to matter then the tools you use to prove and
demonstrate are *false*... The truth of them are inconsistent if only real
is physically realised computations... Even the notion of realised
computation proved by definition that computation is not a physical notion.


Existence is not a matter of definition. Rules of inference are abstract,
not concrete, but abstractions do not contradict the concrete.

Bruce



Quentin

Le 23 avr. 2017 01:34, "Bruce Kellett" <[email protected]> a écrit :

> On 23/04/2017 9:03 am, Quentin Anciaux wrote:
>
> The contradiction is in requiring computation which is a mathematical
> notion, if physicalism is true, so everything reduce to matter,
> computationalism is false by definition, as computation as such is not a
> physical notion.
>
>
> That is just word salad. A description of a physical process is not, in
> itself, physical (unless it is written down or stored physically).
> Similarly, computation is not physical in so far as it is an abstract
> description of what a computer does. But the computer is physical, and the
> computation does not exist absent the computer.
>
> It seems that you have merely defined computationalism as the thesis that
> physicalism is false, and then claimed that the assumption of
> computationalism contradicts physicalism. But that is logic chopping of the
> basest kind.
>
> Bruno, at least, starts from the "Yes, doctor" idea, which is not, of
> itself, inconsistent with physicalism, and then attempts to argue that the
> notion of abstract computations (platonia) renders the physical otiose.
> There is still no contradiction. The best that Bruno can achieve is
> something that seems absurd to him. But that is merely a contradiction with
> his instinctive notions of what is reasonable -- it is not a demonstrated
> logical contradiction.
>
> Bruce
>

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