> On 21 Nov 2019, at 00:28, Alan Grayson <agrayson2...@gmail.com> wrote:
> 
> 
> 
> On Wednesday, November 20, 2019 at 3:00:35 PM UTC-7, scerir wrote:
>> Nevertheless, the SWE does not give a probability without some further 
>> assumptions. Why do you think that MWI advocates spend so much time an 
>> effort trying to derive the Born rule? You cannot get probabilities from the 
>> Schroedinger equation without some additional assumptions.
>> 
>> Bruce
> In his Nobel lecture (The statistical interpretation of quantum mechanics, 
> 1954)
> Born writes: "Again an idea of Einstein’s gave me the lead. He had tried to 
> make the duality of particles - light quanta or photons - and waves 
> comprehensible by interpreting the square of the optical wave amplitudes as 
> probability density for the occurrence of photons. This concept could at once 
> be carried over to the psi-function: |psi|^2 ought to represent the 
> probability density for electrons (or other particles). It was easy to assert 
> this, but how could it be proved?" 
> 
> 
> How could any of the postulates of QM "be proved”?

In arithmetic, when assuming Mechanism. QM has to become a theorem or … 
Mechanism is refuted.

The only thing that we cannot prove is x + 0 = x, etc.

Bruno



> All we can do is make assumptions and determine if they give good 
> predictions. (Have you seen my email?) AG 
> 
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