On Tuesday, July 10, 2018 at 4:42:44 PM UTC-6, Brent wrote:
>
>
>
> On 7/10/2018 3:01 PM, [email protected] <javascript:> wrote:
>
> *IIRC, the above quote is also in the Wiki article. It's not a coherent 
> argument; not even an argument but an ASSERTION. Let's raise the level of 
> discourse. It says we always get a or b, no intermediate result when the 
> system is in a superposition of states A and B.. Nothing new here. Key 
> question: why does this imply the system is in states A and B 
> SIMULTANEOUSLY before the measurement? AG  *
>
>
> Because, in theory and in some cases in practice, there is a direct 
> measurement of the superposition state, call it C, such that you can 
> directly measure C and always get c, 
>


*Is c an eigenvalue of some operator? How can you always get c, if C is not 
an eigenstate of some operator? And if it is an eigenstate, why do you 
assert it is a superposition? AG*
 

> but when you have measured and confirmed the system is in state c and then 
> you measure A/B you get a or b at random.   The easiest example is SG 
> measurements of sliver atom spin orientation where spin UP can be measured 
> left/right and get a LEFT or a RIGHT at random, but it can be measured 
> up/down and you always get UP.  Any particular  orientation can be 
> *written* as a superposition of two orthogonal states.  
>

*I'm not clear what a left/right measurement is, and how it might be 
measured. I assume you mean the directions perpendicular to Up / Dn.  In 
any event, how is this related to the simultaneity of Up / Dn? AG*

>
> This is true in general.  Any state can be written as a superposition of 
> states in some other basis.  But it is not generally true that we can 
> prepare or directly measure a system in any given state.  So those states 
> we can't directly access, we tend to think of them as existing only as 
> superpositions of states we can prepare.
>

*I'm OK with superpositions, only their interpretation of simultaneity of 
component states. We can measure Up or Dn, and represent the situation 
before measurement as a superposition and calculate probabilities, but the 
assumption of simultaneity seems unsupported and produces apparent 
paradoxes. AG *

>
> Brent
>

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