On 1 April 2014 14:33, meekerdb <meeke...@verizon.net> wrote:

>  On 3/31/2014 6:00 PM, LizR wrote:
>
>  On 1 April 2014 06:04, meekerdb <meeke...@verizon.net> wrote:
>
>> The price is not having a unified 'self' - which many people would
>> consider a big price since all observation and record keeping which is used
>> to empirically test theories assumes this unity.  If you observe X and you
>> want to use that as empircal test of a theory it isn't helpful if your
>> theory of the instruments says they also recorded not-X.
>>
>
>  (I suspect some people would consider it a big price not to have a
> unified self for other reasons, too!)
>
> I can't see how it's worse for your theory to say that your instruments
> "will record X and not X" as opposed to saying they "will record X or not
> X, but we don't know which".
>
>
> That's before the fact.  I didn't write "will".   MWI is a theory that
> says when you read your instrument and it says X, it's only one of an
> infinite set some of which say X and some say not-X.
>

OK, I suppose I should have used the same tense in my reply, although I
can't see that it makes much difference. To recast what I said into the
past tense, then, it seems no better to have a theory that says "you got an
unpredictable result for no reason" than to have one that says "you got one
of a range of results, all of which were realised, for an explicable
reason."

 The former explanation says there will be apparent but explicable
randomness, the latter says there will be intrinsic and inexplicable
randomness.

 But is it explicable.  Bruno is careful to refer to "uncertainty" or
> "indeterminancy".  Those are not necessarily probabilities unless they can
> be quantified to satisfy Kolomogorov's axioms - and it's not clear to me
> that they can.  The axioms require that the set of "everything" have
> measure 1.  But in this case "everything" is ill defined and uncountably
> infinite.  In common applications of QM one assumes isolation and considers
> only a small (at least finite) set of possible results - which works FAPP.
>

I would say that it seems, at first glance, more explicable than invoking
an intrinsic randomness in nature, which is explicitly specified as being
inexplicable, at least in some interpretations (any which specify "no
hidden variables", I believe). To start with a deterministic equation and
keep it deterministic, rather than adding some apparently ad hoc
randomness, seems like a good thing, assuming it still gives results which
match our observations. What you appear to be asking is whether the
explanation works, which is another issue, of course. Maybe it doesn't, in
which case we are back to "there is no reason, just shut up and calculate"
- which is perhaps fair enough. I assume you are talking about the "measure
problem" here.

Why do you say the result is uncountably infinite, by the way, I was under
the impression no one knows if it's countable or uncountable? If this has
been determined, I'd be interested to know.

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