On Fri, Aug 9, 2019 at 3:16 PM smitra <[email protected]> wrote:

> On 09-08-2019 05:35, Bruce Kellett wrote:
>
> > It is really quite simple. If a state is a sum of two components,
> > |psi> = (|A> + |B>), then we measure <psi|psi> = (<A| + <B|)(|A> +
> > |B>) = <A|A> + <B|B> + 2<A|B>. If <A|B> does not vanish (the
> > components are not orthogonal), then there is interference. For
> > orthogonal components <A|B> = 0, and there is no interference.
> > Introducing separate states for the two slits does not aid
> > comprehension  here.
>
> Nonsense.


What is nonsense? The fact that separate states for the two slits does not
aid comprehension? Or the fact that orthogonal states do not interfere?

What we observe at a point x on the screen is the expectation
> value of the projection operator |x><x|.


No, we don't observe an expectation value, which is a weighted average over
possible outcomes. We measure a particular outcome at each point on the
screen.

Bruce


> The two states are orthogonal,
> but that doesn't matter one iota, we always measure the modulus squared
> of the inner product of the state with |x>.
>
> Saibal
>

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