GENERAL RELATIVITY PREDICTIONS AS WELL AS STANDARD NEWTON
Mass candiate	Mass formula candiate	Reduced Compton wavelength $\bar{λ} = \frac{ℏ}{m c}$	Compton wavelength $λ = \frac{h}{m c} = \bar{λ} 2 π$	Schwarzschild radius $v_{e} = c$ $r_{s} = \frac{2 G m}{c^{2}}$	Schwarzschild time $t_{s} = \frac{r_{s}}{c}$	Escape velocity at Compton $v_{e} = \sqrt{\frac{2 G m}{\bar{λ}}}$	Escape velocity at redu. Compton $v_{e} = \sqrt{\frac{2 G m}{λ}}$	Acceleration at $r_{s}$ where $v_{e} = c$ $g = \frac{G m}{r_{s}^{2}}$
1^a	$m_{p} = \sqrt{\frac{ℏ c}{G}}$	$l_{p}$	$l_{p} 2 π$	$2 l_{p}$	$2 t_{p}$	$\frac{c}{\sqrt{2}}$	$c \sqrt{2}$	$\frac{1}{4} a_{p}$
2^b	$π m_{p}$	$\frac{l_{p}}{π}$	$2 l_{p}$	$2 π l_{p}$	$2 π t_{p}$	$c \sqrt{π}$	$c \sqrt{2} π$	$\frac{a_{p}}{4 π}$
3^c	$\sqrt{π} m_{p}$	$\frac{l_{p}}{\sqrt{π}}$	$2 \sqrt{π} l_{p}$	$2 \sqrt{π} l_{p}$	$2 \sqrt{π} t_{p}$	$c$	$c \sqrt{2 π}$	$\frac{a_{p}}{4 \sqrt{π}}$
4^d	$2 m_{p}$	$\frac{l_{p}}{2}$	$π l_{p}$	$4 l_{p}$	$4 t_{p}$	$\frac{2}{\sqrt{π}}$	$\sqrt{8} c$	$\frac{a_{p}}{8}$
5^e	$\sqrt{2} m_{p}$	$\frac{l_{p}}{\sqrt{2}}$	$\sqrt{2} π l_{p}$	$\sqrt{2} l_{p}$	$\sqrt{2} t_{p}$	$\frac{\sqrt{2}}{\sqrt{π}}$	$2 c$	$\frac{a_{p}}{\sqrt{32}}$
6^f	$\frac{1}{\sqrt{2}} m_{p}$	$\sqrt{2} l_{p}$	$\sqrt{8} π l_{p}$	$\sqrt{2} l_{p}$	$\sqrt{2} t_{p}$	$\frac{c}{\sqrt{2 π}}$	$c$	$\frac{a_{p}}{\sqrt{8}}$
7^g	$\frac{1}{\sqrt{π}} m_{p}$	$\sqrt{π} l_{p}$	$2 π^{3 / 2} l_{p}$	$\frac{2 l_{p}}{\sqrt{π}}$	$\frac{2 t_{p}}{\sqrt{π}}$	$\frac{c \sqrt{2}}{\sqrt{π}}$	$\frac{c}{π}$	$\frac{a_{p} \sqrt{π}}{4}$
8^h	$\frac{1}{2} m_{p}$	$2 l_{p}$	$4 π l_{p}$	$l_{p}$	$t_{p}$	$\frac{c}{2 \sqrt{π}}$	$\frac{c}{\sqrt{2}}$	$\frac{1}{2} a_{p}$
9ⁱ	$\frac{1}{4} m_{p}$	$4 l_{p}$	$8 π l_{p}$	$\frac{1}{2} l_{p}$	$\frac{1}{2} t_{p}$	$\frac{c}{\sqrt{16 π}}$	$\frac{c}{\sqrt{8}}$	$a_{p}$