Inside Black Hole

When we go from R=4/3×G×M/c² in the left direction to R=0, the period of rotation significantly increases up to infinity, meaning the core of the Black Hole stops. Then friction inside the Black Hole will slow down and eventually stop the whole Black Hole. It turns out, that left side of the graph is incorrect, because attracting mass inside the Black Hole is not constant anymore. By <a href="https://en.wikipedia.org/wiki/Shell_theorem" rel="noopener ugc nofollow" target="_blank">Newton’s Shell Theorem</a>, gravitational pull inside a massive hollow sphere (which is in light grey on the drawing below) is 0. For a particle inside the Black Hole at the distance r from the center of Black Hole, outer layer (in light grey) does not attract this particle anymore (by Shell theorem), only dark grey ball part continues attracting the particle. Meaning, this particle is not attracted by the whole mass M=M(R) of the whole Black Hole, but only by mass M(r) of the dark grey part of the Black Hole: <a href="https://medium.com/timematters/inside-black-hole-438ccaea201f">Visit Now</a>