On Thursday, July 26, 2018 at 7:26:56 PM UTC, Brent wrote:
>
>
>
> On 7/25/2018 11:54 PM, Bruno Marchal wrote:
>
>
> On 25 Jul 2018, at 16:36, Jason Resch <[email protected] <javascript:>> 
> wrote:
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>
>
> On Tue, Jul 24, 2018 at 10:47 PM, Brent Meeker <[email protected] 
> <javascript:>> wrote:
>
>>
>>
>> On 7/24/2018 7:02 PM, Jason Resch wrote:
>>
>>
>>
>> On Tue, Jul 24, 2018 at 7:47 PM, Brent Meeker <[email protected] 
>> <javascript:>> wrote:
>>
>>>
>>>
>>> On 7/24/2018 7:12 AM, Jason Resch wrote:
>>>
>>>
>>>
>>> On Mon, Jul 23, 2018, 10:44 PM Brent Meeker <[email protected] 
>>> <javascript:>> wrote:
>>>
>>>>
>>>>
>>>> On 7/23/2018 8:40 PM, Jason Resch wrote:
>>>> > Other mathematics might work, but this seems to be the absolute 
>>>> > simplest and with the least assumptions.  It comes from pure 
>>>> > mathematical truth concerning integers.  You don't need set theory, 
>>>> or 
>>>> > reals, or machines with infinite tapes. You just need a single 
>>>> > equation, which needs math no more advanced than whats taught in 
>>>> > elementary school. I can't imagine a TOE that could assume less.
>>>>
>>>> It might be interesting except that it executes all possible 
>>>> algorithms.  Another instance of proving too much.
>>>>
>>>> Now if you would find the diophantine equations that compute this world 
>>>> and only this world that would be something.
>>>>
>>>
>>> Well for you to have a valid doubt regarding the everything predicted to 
>>> exist by all computations, you would need to show why you expect each 
>>> individual being within that everything should also be able to see 
>>> everything.
>>>
>>>
>>> So if I tell you everything described in every novel ever written really 
>>> happened, but on a different planets (many also called "Earth")  you 
>>> couldn't doubt that unless you could show that you should have been able to 
>>> see all those novels play out.
>>>
>>
>> If a theory predicts that everything exists, and also explains why you 
>> shouldn't expect to see everything even though everything exists, then you 
>> can't use your inability to see everything that exists as a criticism of 
>> the theory.
>>
>>
>> However, I can use the incoherence of "everything exists" to reject it.
>>
>
> You could, but Robinson arithmetic is fairly coherent, in my opinion.
>
>
> Indeed. Robinso Arithmetic, or Shoenfinkel-Curry combinator theory proves 
> the existence of a quantum universal dovetailer. Of course that does not 
> solve the mind-body problem, we have still to extract it from 
> self-reference to distinguish qualia and quanta. 
>
>
> What does that have to do with "everything exists", which is not only 
> incoherent, but it is empirically false?  There is this myth that 
> "everything exists" or "everything happens" is a consequence of quantum 
> mechanics and it therefore proved by physics.  But quantum mechanics 
> predicts probability(x)=0 for many values of x, c.f. arXiv:0702121
>
> Brent
>
> *I would rather call "everything happens" an illusion rather than a myth, 
and IMO it originates from the interpretation of the superposition that all 
components states, which generally have different probabilities, physically 
exist, or co-exist. This is what I have been arguing here for some time 
now, and feeling like a voice crying in the wilderness. Moreover, it is 
from this illusion that I trace the origin of the MWI. It is a subtle 
connecting of dots which has led otherwise sharp minds, to go astray. And 
your opinion is what? AG* 

>
>
> If some people are interested, I can show how the two axioms Kxy = x and 
> Sxyz (+ few legality axioms and rules, but without classical logic (unlike 
> Robison arithmetic) gives a Turing complete theory. I have all this fresh 
> in my head because I have just finished a thorough course on this. 
> Combinators are also interesting to explain what is a computation and for 
> differentiating different sorts of computation, including already sort of 
> “physical computation”. Yet it would be treachery to use this directly. To 
> distinguish 3p and 1p, and 3-1 quanta with 1-p qualia, we need to extract 
> them from Löb’s formula, and use Löbian combinators. I will probably type a 
> summary here.
>
> Bruno
>
>
>
>
> Jason 
>
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