Graduate Understanding time invariant of EM

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The discussion centers on the concept of time invariance in electromagnetism, specifically how it relates to the interaction of light between two observers. It explains that if one person can see another's eyes in a mirror, the reverse is also true due to the time-reversal symmetry of light paths governed by Maxwell's equations. Participants explore scenarios where this might not hold, such as when light sources are absent or obstructed. They also consider practical examples, like seeing through a keyhole, highlighting the nuances of visibility and light interaction. Overall, the conversation clarifies the implications of time invariance in the context of electromagnetic theory and light behavior.
jdou86
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on the conquering the physics gre book it says e.g. for time invariant "if you can see someones eyes in a mirror, they can see yours as well" so what the hell does that mean?

isnt person A sending photons to person B and person B sending different sets of photons to person A? how does that relate to time invariant of EM

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Technically, the type of photons sent to one person's eyes are not sent by other persons, but by light sources, such as the Sun, or a bolt. Time invariance of electromagnetism means that if a solution of the Maxwell's equations is a function of "t", the same functional dependence but with "t" replaced by "-t" is also a solution of the same equations.
 
jdou86 said:
for time invariant "if you can see someones eyes in a mirror, they can see yours as well" what the **** does that mean?

It means that the time reverse of the path light rays take from them to you, i.e., the path light rays take from you to them, is also allowed by the laws of physics. If the laws governing light were not time reversal invariant, that would not be the case.
 
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PeterDonis said:
It means that the time reverse of the path light rays take from them to you, i.e., the path light rays take from you to them, is also allowed by the laws of physics. If the laws governing light were not time reversal invariant, that would not be the case.
Thanks! that is a very cool answer!
 
jdou86 said:
on the conquering the physics gre book it says e.g. for time invariant "if you can see someones eyes in a mirror, they can see yours as well"
It might be fun to think of all the examples where this is not true.

For example, if you remove a blindfold, then you will almost immediately see someone at a distance. But they won't see your eyes for a tiny bit longer.

I'm not sure why the mirror is relevant either.

You could also be hiding in a dark cupboard, looking out through a keyhole. But perhaps that's getting too silly.
 
Keyhole I think is fine (both can see) but there is a delay since c =1
 
jdou86 said:
Keyhole I think is fine (both can see) but there is a delay since c =1
If there is no light source and all the photons entering the cupboard are absorbed.
 
PeroK said:
If there is no light source and all the photons entering the cupboard are absorbed.
Then the person in the darkness wouldn’t be able to see through it because there is no light
 
jdou86 said:
Then the person in the darkness wouldn’t be able to see through it because there is no light
You've obviously never played hide and seek! You can see out through a crack or hole, as light enters, but not enough light comes out for anyone to see you.
 
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PeroK said:
You've obviously never played hide and seek! You can see out through a crack or hole, as light enters, but not enough light comes out for anyone to see you.
places with more light have more interference you are not looking at the light from the hole but you also looking at light from the world bruh
 
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okay this is the end, i do not want to receive any more information from this post please.
 

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