On Mon, 12 Dec 2022 08:15:07 -0800 (PST), erik simpson
>That expansion "disconnects" regions of spacetime that we could
>previously observe is a process which can't be denied without
>denying the observed expansion.
umm... not quite. As you may know, if cosmic expansion was
decelerating as was once thought, the speed of light/causality would
eventually but necessarily catch up with and surpass cosmic expansion.
However, the latest evidence shows cosmic expansion is accelerating,
and so there is necessarily a sphere beyond which spacetime is forever
disconnected from us.
The larger point is, the above is but one example of many things which
theory says can't be observed directly but are inferred from the data.
My question still applies if I used quarks as an example. Do you
doubt the existence of quarks because they can't be observed directly?
>Other universes with more than
>one time-like dimension, populated with beings beyond our comprehension
>is another matter.
What you describe above is a prediction of some versions of
multiverse, but not MWI. As I pointed out elsethread, there are
several different kinds of multiverse:
<
https://en.wikipedia.org/wiki/Multiverse#Types>
>Everett's theory explains nothing we don't otherwise
>know, but one adherent explained to me long ago that the great
>advantage was "philosophical" in that it removed indeterminacy from QM.
>I was and continue to be unimpressed. Indeterminacy in unavoidable in
>physics anyway (see double pendulum, or newtonian three-body problem),
>and has nothing necessarily to do with quantum mechanics. Occam's
>razor strongly suggests there is no there there.
Sean Carroll offers a more accurate explanation:
<
https://www.youtube.com/watch?v=kxvQ3Wyw2M4>
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@3:26
What Everett really says, what his theory is, is there's a wave
function of the universe, and it obeys the Schrodinger equation all
the time. That's it. That's the full theory right there.
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And since you mention Occam's Razor, Carroll says this:
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@16:54
[QUESTION] Why do you find many worlds so compelling?
[CARROLL] There's two reasons actually. One is like I said, it is the
simplest, right, like the most bare-bones austere pure version of
quantum mechanics. And I am someone who is very willing to put a lot
of work into mapping the formalism onto reality. I'm less willing to
complicate the formalism itself.
But the other big reason is that there's something called modern
physics, with quantum fields and quantum gravity and holography and
space-time doing things like that. And when you take any of the other
versions of quantum theory, they bring along classical baggage. All
of the other versions of quantum mechanics prejudice or privilege some
version of classical reality, like locations in space, okay? And I
think that that's a barrier to doing better at understanding the
theory of everything and understand quantum gravity and the emergence
of space-time.
Whenever if you change your theory from, you know, here's a harmonic
oscillator, oh there's a spin, here's an electromagnetic field, in
hidden variable theories or dynamical collapse theories, you have to
start from scratch, you have to say like, well, what are the hidden
variables for this theory, or how does he collapse or whatever,
whereas many worlds is plug-and-play. you tell me the theory
and I can give you its many worlds version. So when we have a
situation like we have with gravity and space-time, where the
classical description seems to break down in a dramatic way, then I
think you should start from the most quantum theory that you have,
which is really Many Worlds.
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The above says to me that Occam's Razor points to MWI as the most
parsimonious.