On Sunday, September 11, 2016 at 10:50:17 AM UTC-6, Bruno Marchal wrote:
>
>
> On 10 Sep 2016, at 16:22, Stephen Paul King wrote:
>
> Hi,
>
>    Is there any consideration of the duration of the period of time of the 
> moment? Are they assumed to have vanishingly small durations?
>
>
>
> Duration and moment are more like Bergson-Brouwer 1p notion. It emerges in 
> the 1p statistics on all relative computations. 
> I guess a moment might be well approximated there by an open set in some 
> topological space, probably through the semantics of the machine first 
> person theories (S4Grz(1), X1*).
>
> To have the notion of computation, and the computations per se, we need 
> only the digital clock given by the successor operation, and (at a 
> different level) from the induction axioms (for the machine who want prove 
> things about the computations).
>
> Bruno
>

 Ahaa! So it is the monkey typing randomly that creates everything. But 
where does he/it get the clock and the notion of a successor element? God 
given? AG

>
 

>
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> On Saturday, August 27, 2016 at 7:44:16 PM UTC-4, telmo_menezes wrote:
>>
>> On Sat, Aug 27, 2016 at 11:38 PM, Charles Goodwin <[email protected]> 
>> wrote: 
>> > Hi everyone and everything, I was discussing comp and similar things 
>> with 
>> > Liz the other day and we came across a sticking point in what I think 
>> (from 
>> > memory) is step 7 of the UDA. Maybe you can help? 
>> > 
>> > I'm assuming AR, "Yes, Doctor" and so on. At step 7 we reach the point 
>> where 
>> > we assume that a physical Universal Dovetailer can be created and that 
>> it 
>> > runs forever, and ask what is the probability that my observer moments 
>> are 
>> > generated by it, rather than by my brain. 
>> > 
>> > Now ISTM that the UD will have an infinite number of possible 
>> programmes to 
>> > run, so even if it runs forever, how does it get on to the second step 
>> in 
>> > any of them? 
>>
>> Every program can be mapped to a natural number (intuitively, imagine 
>> the binary encoding of a program in any Turing-complete language). 
>> With something akin to the binary encoding (more abstractly, you can 
>> do this to the state table of a Universal Turing Machine), program 
>> size increases with their numbers. 
>>
>> Then the dovetailer proceeds like so: 
>>
>> - execute step 1 of program 1 
>> - execute step 2 of program 1 
>> - execute step 1 of program 2 
>> - execute step 3 of program 1 
>> - execute step 2 of program 2 
>> - execute step 1 of program 3 
>> ... 
>>
>> So it will only take finite time for all the computable programs of up 
>> to a certain size to finish. 
>>
>> Telmo. 
>>
>> > 
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> http://iridia.ulb.ac.be/~marchal/
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