Page 28 - 0 English Edition, the Book with Ch. 46 Added..docx
P. 28

6.3 Is the black hole a solution to general relativity?


                   When we say Solution, we mean one or more intersections of
                   two formulas. For example, the intersection of the two formulas

                   y=x and y= -x is (0,0), which is the solution of the two formulas.


                   However, in the general relativity formula, the formulas on both
                   sides of the equal sign do not have a common variable or

                   algebra, so the above mentioned solutions have nothing to do
                   with black holes.


                   Then, a black hole can't be a solution composed of algebra. The
                   answer is that it is unlikely. Because there is no mention of

                   black holes in general relativity. In the absence of mention, a
                   black hole cannot be a variable or an algebra, nor can it be a

                   solution composed of many algebras.


                   In summary, black holes are unlikely, a solution to general
                   relativity.


                   6.4 : How to apply physics for basketball shooting.


                   Projecting basketball is actually a parabola. The distance is the
                   X axis and the height is the Y axis. The velocity vector can be

                   divided into Vx and Vy. The formula for the distance Y is
                   -1/2gt^2 +V sin angle t + height The formula for the distance X
                   is V cosine angle t.:: g = gravitational acceleration v = velocity

                   angle = angle height = ball height t = time time. V = velocity ~=
                   shot strength More force = more velocity The greater the power,

                   the faster the speed.


                   You can use physics to make your shots more accurate.


                   I overthrew the luminous efficiency borrowed by Professor
                   Jwo-Huei Jou, the electron-hole recombination theory
   23   24   25   26   27   28   29   30   31   32   33