On Wed, Sep 3, 2025 at 6:53 PM Alan Grayson <[email protected]> wrote:

*>> |E|^2 gives the relative probabilities of detecting a photon at
> different points on the screen, it gives you the correct curve shape
> but is not normalized so all the probabilities don't add up to exactly
> one. To make it a true probability distribution that integrates to 1 you
> divide |E|^2 by a constant, the total integrated intensity across the
> screen.*
>
>
> *> But this E is the classical energy, and when the EM field is quantized
> don't we need a huge number of photons to define the curve you reference
> above?*
>

*If you are able to calculate the probability distribution for where a
single photon is likely to deliver its quantum of energy after passing
through two slits, then you will be able to calculate how the energy will
be distributed across the entire screen for any finite number of photons
that passes through those two slits.*


> *> Is there a differential equation that when solved, gives us the wf of a
> RELATIVISTIC particle?*
>

*If you start with Maxwell's Equations then you get that automatically
because, although they were discovered a decade before Einstein was born,
they are 100% compatible with both Special and General Relativity.
Interestingly they are NOT compatible with Newtonian physics because Newton
claimed that all speed was relative, but Maxwell's Equations can produce an
absolute speed, the speed of light, and there are no specifications about
who should observe that speed, so everybody must.  Resolving
that inconsistency was the motivation Einstein had for developing
relativity; he made no changes to Maxwell's Equations, he thought they were
fine just as they are, instead he modified Newtonian physics.   *

> *Is there an equation that gives the wf of a photon? TY, AG *
>

*As I explained before, the electromagnetic field amplitude can take on the
role of a photon’s probability amplitude.*

*John K Clark    See what's on my new list at  Extropolis
<https://groups.google.com/g/extropolis>*

ijt


>

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