> On 26 Oct 2018, at 21:33, Tomas Pales <litewav...@gmail.com> wrote:
> 
> 
> 
> On Friday, October 26, 2018 at 8:06:03 PM UTC+2, Bruno Marchal wrote:
> 
> OK. But it seemed to me you said that is better not to make unnecessary 
> assumption.
> 
> My only ontological assumption is that existence is logical consistency.

Logical consistency is an attribute of theories, or some class of chatty 
machines. I do not understand what you mean.




> This assumption gives rise to the set-theoretic multiverse,

Which means that your ontological assumption is very strong, and probably 
“redundant” with the mechanist phenomenology, extracted from the discourse of 
the chatty machine emulated in the arithmetical, or the combinatorical, reality.




> and I don't mean just ZF or ZFC but all consistent versions of pure set 
> theory.

That is a lot. 



> You add assumptions that restrict this set-theoretic multiverse to arithmetic.


I make the assumption that I could survive in principle through a digital 
emulation made at some level.

It makes possible to translate the mind-body problem partially into a body 
problem in pure arithmetic, or sound extensions of it.

Set theories, Bosons, and Galaxies, are, well fictions that the (universal, 
Löbian) numbers (the “chatty machines”) cannot avoid when trying to understand 
where they come from.

I try to assumes the less to explain the more, or its appearances and interest. 
In a sense, I believe in infinity, but I don’t have to put it in the ontology. 
“God” can be played by the (sigma_1) arithmetical truth, but it is not part of 
the ontology in any communicable way. It is a phenomenon similar to Gödel’s 
incompleteness: self-consistency, if true, became false when even just taken as 
an axiom/hypothesis. 

I look at a theory always as a machine. ZF exists in arithmetic, and its 
multiple emulation, including the evolving one are too. But for doing 
metaphysics, ZF, NF, NBG, have too much imagination. And not enough, with 
respect to the full phenomenology of the machines.

If mechanism is false, you may be right. But I am problem driven, so to 
convince me, you might solve a problem. Intuitive set theory is nice to do 
mathematics, but in metaphysics, better to make strong ontological commitment 
only in last resort. I think.

Bruno





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