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The gravitational potential between those two points is finite, but enough for escape speed to be c.
But not true for the observer falling in.
The light does in fact get there, and beyond. Rocks really do fall into black holes, with nothing unusual about the event. No Hawking radiation observed by the rock for instance. It just doesn't fall into the black hole in the frame of this distant observer is all.
Energy is not conserved over different reference frames, so that property is being applied in an invalid manner here.
Maybe you should read the original post and work through the thought experiment.
The blueshift a light beam will undergo when traveling from any point in space to an event horizon is infinite....By the time the front of the laser beam intersects the event horizon, the beam is infinitely blueshifted.
The light from the lasers platform is indeed blue shifted, but only as measured at the Event horizon. Passing that EV it is part of the singularity and might be described as 'infinitely blue shifted', although that makes no sense from the position of making a measurement. Outside, or at, the EV it can't be infinitely blue shifted.The light the platform possibly can measure on will be reflected light, and that, as it comes back from the vicinity of the black hole, must be red shifted. You always need to be clear about what frame of reference you use when setting up a thought experiment like this.
Correct again, but we're looking at the reflected beam from the frame of the platform from which it was sent, reflected by a mirror stationary relative to that platform. Regardless of any gravity well in which the mirror might be, that is going to result in no red or blue shift as seen by our platform observer.
If I put a mirror stationary (relative to the platform) near a black hole
As I keep repeating, all these effects are quite real, but irrelevant.
Quote from: Halc on 07/01/2019 12:14:42 If I put a mirror stationary (relative to the platform) near a black holeHow do you define, "near a black hole"?
As the experiment shows, and the Shapiro Delay confirms, light cannot travel from any point in space to an event horizon in finite time. How are you defining two points, stationary WRT each other, to be "near" each other when light cannot travel from one to the other in finite time?
How are you defining distance?
Quote from: Halc on 09/01/2019 15:40:32As I keep repeating, all these effects are quite real, but irrelevant.I think I see where you're getting confused. The blueshift is not irrelevant but the very crux of the argument.
If the light beam travels from the platform to the event horizon, the beam will be infinitely blueshifted.
Look Halc, this is what you wrote. " If I put a mirror stationary (relative to the platform) near a black hole, the observer on the platform will see his own reflected light coming back the same frequency as it left. "That's what I reacted on, the rest of it is you not checking your sources to see if I'm correct or not. The lasers light will red shift as it is reflected from a gravity well (EV) back to the 'platform' with the laser. The red shift involves a slower frequency and a longer wave length, due to different time rates, as it 'climbs' the gravity well.Check it