Faraday paradox revisited,magnetic field rotation question.

[PolaczekCebulaczek]

Consider that the field is a loop from one pole to the other and any conductor would in fact be passing through the field in both directions. So any movement through the field generates a canceling charge from the same field passing through the conductor in the opposite direction and provide zero current.

hmm i also start thinking about something like this... yeah...

its like a two transformers connected out of phase? right? electron pushes against electron so 0 current? in such transformers configuration  coils(with stuck current) are getting hot or not?

[lumen]

hmm i also start thinking about something like this... yeah...

its like a two transformers connected out of phase? right? electron pushes against electron so 0 current? in such transformers configuration  coils(with stuck current) are getting hot or not?

Yes, same problem and with no current there is no heat generated.

The point that a connection is needed to, is exactly where the field starts to change direction and pass back through the conductor which is at the edge of the magnet face.
So now you can see that all you need to do is make a connection to that point on the conductor without passing through either of the two fields again. Impossible.

If one of the conductors does not move in the field then a current can be generated as in the case of the Faraday generator.
This is why we wonder where the current is generated, in the disk or the conductor, and may depend on whether or not the magnet rotates which one is providing the current flow.

[PolaczekCebulaczek]

and what about this?
https://www.youtube.com/watch?v=rWO7O5hvzWE

this is a soild proof for non rotating field?

[Enjoykin2017]

"Physics stands on a stable foundation of the facts, but not on drift sand of imaginary hypotheses", E. Rutherford.

http://rexresearch.com/gary/gary1.htm

[lancaIV]

https://worldwide.espacenet.com/publicationDetails/mosaics?CC=US&NR=1859764A&KC=A&FT=D&ND=3&date=19320524&DB=EPODOC&locale=en_EP