Le jeu. 14 janv. 2021 à 07:21, Quentin Anciaux <[email protected]> a
écrit :

>
>
> Le jeu. 14 janv. 2021 à 04:42, Alan Grayson <[email protected]> a
> écrit :
>
>>
>>
>> On Wednesday, January 13, 2021 at 8:29:16 PM UTC-7 Pierz wrote:
>>
>>> On Thursday, January 14, 2021 at 1:23:11 PM UTC+11 [email protected]
>>> wrote:
>>>
>>>> On Wednesday, January 13, 2021 at 4:33:20 PM UTC-7 Pierz wrote:
>>>>
>>>>> On Wednesday, January 13, 2021 at 5:50:29 PM UTC+11
>>>>> [email protected] wrote:
>>>>>
>>>>>> On Tuesday, January 12, 2021 at 10:19:59 PM UTC-7 Pierz wrote:
>>>>>>
>>>>>>>
>>>>>>>
>>>>>>> On Monday, January 4, 2021 at 12:09:06 PM UTC+11 [email protected]
>>>>>>> wrote:
>>>>>>>
>>>>>>>> On Sunday, January 3, 2021 at 3:56:51 PM UTC-7 [email protected]
>>>>>>>> wrote:
>>>>>>>>
>>>>>>>>> On Sun, Jan 3, 2021 at 5:21 PM Alan Grayson <[email protected]>
>>>>>>>>> wrote:
>>>>>>>>>
>>>>>>>>> *> The MWI doesn't guarantee that these subsequent measurements,
>>>>>>>>>> for subsequent horse races say, are occurring in the SAME OTHER 
>>>>>>>>>> worlds as
>>>>>>>>>> trials progress, to get ensembles in those OTHER worlds. *
>>>>>>>>>
>>>>>>>>>
>>>>>>>>> I don't know what you mean by "SAME OTHER worlds", the same as
>>>>>>>>> what? In one world Alan Grayson remembers having seen the electron go 
>>>>>>>>> left,
>>>>>>>>> in another world Alan Grayson remembers having seen the electron go 
>>>>>>>>> right,
>>>>>>>>> other than that the two worlds are absolutely identical, so which one 
>>>>>>>>> was
>>>>>>>>> the "SAME OTHER world"?
>>>>>>>>>
>>>>>>>>> > You seem to avoid the fact that no where does the MWI guarantee
>>>>>>>>>> [...]
>>>>>>>>>
>>>>>>>>>
>>>>>>>>> Quantum mechanics is not in the guarantee business, it deals with
>>>>>>>>> probability.
>>>>>>>>>
>>>>>>>>> *> I don't think you understand my point, which isn't
>>>>>>>>>> complicated. *
>>>>>>>>>
>>>>>>>>>
>>>>>>>>> Yes, your point is very simple indeed, but the word simple can
>>>>>>>>> have 2 meanings, one of them is complementary and the other not
>>>>>>>>> so much.
>>>>>>>>>
>>>>>>>>
>>>>>>>> In first trial, the MWI postulates other worlds comes into
>>>>>>>> existence. Same other worlds in second trial? Same other worlds in 
>>>>>>>> third
>>>>>>>> trial, etc? Where does the MWI assert these other worlds are the SAME 
>>>>>>>> other
>>>>>>>> worlds? Unless it does, you only have ONE measurement in each of these
>>>>>>>> worlds. No probability exists in these other worlds since no ensemble 
>>>>>>>> of
>>>>>>>> measurements exist in these other world. AG
>>>>>>>>
>>>>>>>
>>>>>>> You grossly misunderstand MWI. There are no "same other" worlds. The
>>>>>>> worlds that arise at each trial are different in precisely one way and 
>>>>>>> one
>>>>>>> way only: the eigenvalue recorded for the experiment. The different
>>>>>>> eigenvalues will then give rise to a "wave of differentiations" as the
>>>>>>> consequences of that singular difference ramifies, causing the different
>>>>>>> worlds generated by the original experimental difference to multiply.
>>>>>>> "World" really means a unique configuration of the universal wave 
>>>>>>> function,
>>>>>>> so two worlds at different trials can't possibly be the "same world", 
>>>>>>> and
>>>>>>> yes, there is only one measurement in each.
>>>>>>>
>>>>>>
>>>>>> This is what I have been saying all along! AG
>>>>>>
>>>>> No it isn't. I agree you have been saying there is only one
>>>>> measurement outcome in each world. However this business about "same other
>>>>> worlds" betrays your lack of comprehension. It's not that MWI "doesn't
>>>>> guarantee" that the the worlds at each trial are the same world. It's that
>>>>> the whole notion of "same other worlds" means nothing in this context and
>>>>> has no bearing on anything. A bit like arguing when we add 1 and 1 twice
>>>>> whether we are guaranteed that the ones we add each time are the "SAME
>>>>> ones" at each addition. If mathematics can't guarantee that then how can 
>>>>> we
>>>>> be sure the answer is the same? Basically the only answer to that is 
>>>>> "WTF?"
>>>>>
>>>>>>
>>>>>>
>>>>>>> That is precisely the stipulation of MWI. If we have a quantum
>>>>>>> experiment with two eigenvalues 1 and 0, and each is equally likely per 
>>>>>>> the
>>>>>>> Born rule, then the MWI interpretation is that - effectively - two 
>>>>>>> worlds
>>>>>>> are created. You, the experimenter, end up in both, each version knowing
>>>>>>> nothing about the other.
>>>>>>>
>>>>>>
>>>>>> Again, what I have been saying all along! AG
>>>>>>
>>>>> If you get that, then the next bit follows.
>>>>>
>>>>>>
>>>>>>
>>>>>>> So, in the "objective world" (the view from outside the whole wave
>>>>>>> function as it were), no probability is involved. But if you repeat this
>>>>>>> experiment many times, each version of you will record an apparently 
>>>>>>> random
>>>>>>> sequence of 1s and 0s. Your best prediction of what happens in the next
>>>>>>> experiment is that it's a 50/50 toss up between 1 and 0. Objectively
>>>>>>> there's no randomness, subjectively it appears that way.
>>>>>>>
>>>>>>
>>>>>> Here's where you go astray. AG
>>>>>>
>>>>>
>>>>> So you say! Without justifying yourself in any way. You *seem* to be
>>>>> saying that probability can't describe QM experiments because in each 
>>>>> world
>>>>> there is only one outcome and therefore no "ensemble" of outcomes from
>>>>> which a probability can be derived. That is totally wrong-headed. There 
>>>>> are
>>>>> two "ensembles": the ensemble of different multiverse branches at each
>>>>> experiment, and the ensemble of each experimenter's prior measurements, 
>>>>> and
>>>>> those are enough to derive the appearance of randomness and to justify a
>>>>> probabilistic description despite the objective lack of randomness. If you
>>>>> agree with "what you have been saying all along", then you must agree that
>>>>> every experimenter in every world in an MWI multiverse will see a record 
>>>>> of
>>>>> an apparently random sequence of 1s and 0s in the described experiment.
>>>>> Right? And if not why not?
>>>>>
>>>>
>>>> IMO, since the trials are independent, the other observers are disjoint
>>>> from each other and each records only one measurement. So the only observer
>>>> who sees an ensemble is the observer in THIS world. To get an ensemble of
>>>> outcomes in those other worlds, and hence a probability, you need to appeal
>>>> to a non-existent observer, also called the Bird's Eye observer. AG
>>>>
>>>
>>> Respectfully, you did not answer my question. Do you agree or not that
>>> every experimenter in every branch of the multiverse who records a series
>>> of experiments as described in my scenario will record a *seemingly*
>>> random string of 1s and 0s? If you do, that's really all that's required.
>>> Abstract debates about "ensembles required to get a probability" are moot.
>>> If the world is as described by MWI, the appearance of probability is an
>>> outcome, and probability is the best possible description of how quantum
>>> experiments turn out from any real observer's POV (as opposed to the Bird's
>>> Eye observer). If you disagree that experimenters will get a seemingly
>>> random string of 1s and 0s, then you'll need to explain why you think that.
>>>
>>
>> I did answer your question. Since the trials are independent, a NEW OTHER
>> WORLD observer is created on each THIS WORLD trial. So the other observers
>> see ONE outcome each. No reason to assume otherwise. You need another
>> postulate for this to work. AG
>>
>> --
>>
>
> So your postulate is that at each experiment, the other AG has no past
> memory and is as conscious as a rock right ? Because if not, those "others"
> AG have the same past memory as "this' AG
>

A little correction here before you go again in the WTF argument. They have
the same past memory with this AG up until they spiltted/differentiated
from him.

 and have an ensemble of results consisting of results of the past trials
> in their memory and the latest trial.
>
> Quentin
>
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