I don't understand anything from what you are saying. Probably you are just 
too smart that few people can understand you. I hope that is the case, and 
not the second option in which you just randomly say fancy words just to 
impress people.

On Friday, 17 May 2019 21:36:50 UTC+3, [email protected] wrote:
>
> Complexity challenges us all, and the few are able to successfully rise to 
> the challenge. For me, the mathematically gifted are indeed a successor 
> species!
>
>
> -----Original Message-----
> From: Bruno Marchal <[email protected] <javascript:>>
> To: everything-list <[email protected] <javascript:>>
> Sent: Fri, May 17, 2019 8:34 am
> Subject: Re: My book "I Am" published on amazon
>
>
> On 15 May 2019, at 17:41, spudboy100 via Everything List <
> [email protected] <javascript:>> wrote:
>
> Some years ago, some astronomer or cosmologist introduced the idea of One 
> Gigantic Universe, but many, many, "domains," which, for me, is the same 
> thing as Everett's-Deutsch's-Tegmark's multiverses. I am not sure if all 
> domains followed the identical laws, or varied, or..?
>
>
> With mechanism, what exists are the numbers. The (halting) computations 
> are enough for the ontology, and their existence are assured by RA (the 
> weaker Turing universal theory with finitely many axioms).
>
> To compare with physical brother mathematical notion of multiverse remains 
> to be done by the future generations. It is  complex subject. 
>
> Bruno
>
>
>
>
>
>
> -----Original Message-----
> From: Bruno Marchal <[email protected] <javascript:>>
> To: everything-list <[email protected] <javascript:>>
> Sent: Wed, May 15, 2019 11:31 am
> Subject: Re: My book "I Am" published on amazon
>
>
> On 13 May 2019, at 08:55, Philip Thrift <[email protected] <javascript:>> 
> wrote:
>
>
>
> On Sunday, May 12, 2019 at 9:40:12 PM UTC-5, Jason wrote:
>
>
>
>
> Incompleteness disproves nominalism.  Arithmetical truth was proven not 
> only to be not human defined, but to be not human definable.
>
>
>
>
> (This is something I posted a few days ago in another forum.)
>
> From Joel David Hamkins @JDHamkins - http://jdh.hamkins.org/
>
> "Truths" in the set-theoretic multiverse (slides from a talk last week):
>
> http://jdh.hamkins.org/wp- content/uploads/Is-there-more- 
> than-one-mathematical- universe.pdf 
> <http://jdh.hamkins.org/wp-content/uploads/Is-there-more-than-one-mathematical-universe.pdf>
>
>
> The final slides:
>
> ----
>
> *The Continuum Hypothesis is settled*
>
> On the multiverse perspective, the CH question is settled.
> It is incorrect to describe it as an open question.
>
> The answer consists of our detailed understanding of how the
> CH both holds and fails throughout the multiverse, of how these
> models are connected and how one may reach them from each
> other while preserving or omitting certain features.
>
> Fascinating open questions about CH remain, of course, but the
> most important essential facts are known.
>
> Ultimately, the question becomes: do we have just one
> mathematical world or many
>
> ----
>
> Mathematics is a language - with multiple dialects.
>
>         * Each dialect of mathematics has its own syntax *(to some extent)* 
> and semantics!*
>
>
> If it has a semantic, it is not just a language, there is a 
> reality/model/semantic, and we have to distinguish languages and possible 
> theories on that reality.
>
> It is obvious (for a mathematical logician) that there are many 
> mathematical worlds, but like in physics, this does not interfere with 
> realism, on the contrary. Now, I use only arithmetical realism, on which 
> everybody agree. The standard arithmetical truth is definable with a bit of 
> set theory, on which most people agree (as it is the intersection of all 
> models of the theories RA or PA). That is as acceptable as any theorem in 
> analysis. With Mechanism, Analysis, and physics, remains full of sense, but 
> have became phenomenological. 
>
>
>
>
>
> There is no settled "truth" in mathematics.
>
> For example (as Hamkins shows) the CH is true in one dialect (of set 
> theory) and false in another.
>
>
> That was shown by Cohen and Gödel.
>
> Interestingly, ZFC and ZF + CH does not prove more arithmetical 
> propositions than ZF alone. The arithmetical truth is totally independent 
> of the axiom of choice or the continuum hypotheses.
>
> Now, ZF proves much more theorems in arithmetic than PA, which proves much 
> more than RA. 
>
> Bruno
>
>
>
>
> @philipthrift
>
>
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