On 30/11/2017 10:32 pm, agrayson2...@gmail.com wrote:
On Thursday, November 30, 2017 at 4:08:20 AM UTC-7, Bruce wrote:

    On 30/11/2017 9:53 pm, agrays...@gmail.com <javascript:> wrote:

        On Wednesday, November 29, 2017 at 10:40:36 PM UTC, Bruce wrote:

            On 30/11/2017 5:31 am, John Clark wrote:

                On Tue, Nov 28, 2017 at 10:59 PM, Bruce Kellett
                <bhke...@optusnet.com.au> wrote:


                        ​ >​
                        ​I see no reason all the Everett worlds have
                        the same physics,


                    ​ > ​
                    Everettian worlds follow from assuming that the
                    Schrödinger equation applies everywhere without
                    exception, so that all physical evolution is
                    unitary. A change in the underlying physics --
                    such as a change in the value of fundamental
                    constants, Planck's constant or Newton's constant
                    for example -- would not be unitary, so cannot
                    occur in MWI.


                ​
                Why can't it be unitary?? Show me why if
                ​ ​
                Newton's constant had any value other than
                ​ ​
                6.754* 10^-11 m3 kg^−1 s^−2
                ​  ​
                the sum of all quantum probabilities would no longer
                add up to exactly 1. If you can really do that then
                you've just derived Newton's constant directly from
                first principles and you should but a ticket to
                Stockholm right now because you're absolutely certain
                to win the next nobel Prize.

                Although unitarity does mean that probabilities
                always sum to unity, that is a consequence of unitary
                evolution, not a definition of it. A unitary
                transformation is one that can be reversed: so the
                unitary operator U can be written as exp(-iH), for
                example, and the complex conjugate (or the adjoint
                for hermitian operators) is the inverse transformation.*
                *

                *Considering the evolution of the wf, if there exists
                a DE that describes the collapse process, would it
                necessarily be nonlinear? Is nonlinear a problem; that
                is, what is the downside to nonlinear? How would it
                effect the issue of hidden variables? TIA, AG *


Collapse would be non-linear and non-unitary -- intrinsically non-reversible. This is not necessarily a problem since there are plenty of non-linearities in physics. It has nothing to do with hidden variables.
*
*
*Why would it be non linear? Brent claimed (on page 1)*

Page 1 of what?*

*
*that if the QM could be made deterministic, say by a DE that described collapse, it would imply awful consequences, such as the future determining the past.*

No, it wouldn't imply that.

*Would making QM into a deterministic theory imply an inconsistency in the postulates of QM? TIA, AG*

QM in MWI is deterministic. Bohm's theory is deterministic, though expressly non-local. Determinism is not really an issue. One world theories are intrinsically random, not deterministic.

Bruce

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