# Does light accelerate inside event horizon [duplicate]

This question already has an answer here:

Any object which reaches close to a black hole accelerates towards it just like an apple accelerates towards earth when released from a height.

My question is that what happens when light reaches close a black hole does it accelerates and if it accelerates then its speed would become greater than 299,792,458 m / s which is a speed limit of anything in the universe.

So should it accelerate or not.

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• Your question contains an incorrect assumption in the first sentence. Free-fall is specifically not even called acceleration in General Relativity. – m4r35n357 Jun 29 '18 at 13:59
• If you do mean motion on the horizon then this is not a dpulicate. Least time principle + $dt=0$ on the surface – user76568 Jun 29 '18 at 14:19
• Light slows down near and stops at the event horizon. The energy of light becomes zero at the event horizon, so light ceases to exist. Nothing ever crosses the event horizon. It is not a spacelike surface that something could cross. The event horizon is lightlike and impossible to cross. Furthermore, there is nowhere to cross, because there is no such a place in our universe as "inside a black hole". There is no singularity "inside" (since there is no inside). All energy of the black hole is outside the event horizon. The energy of the infalling light is converted to the gravitational energy. – safesphere Jun 29 '18 at 15:02
• The event horizon is not impossible to cross (particles can fall in). – m4r35n357 Jun 29 '18 at 15:06
• @safesphere you mean you will not observe particles ever reaching the horizon. However you can go about it yourself. The horizon is like a one way valve of world lines. Yet light should prefer to stay on the horizon instead of wasting time going through. Unless there is something to counter this. ? – user76568 Jun 29 '18 at 15:29

However, these effects just change the velocity vector direction, they do not change the speed of the light and they cannot. Light must never move faster than the physical limit of $299,792,458 m/s$.