Planck time (God time) from:

Formula

Comments

Not dependent on G, ħ or c:

Light deflection and orbital velocity

$t_p=\frac{\delta }{4v_o}\frac{R_1{\overline{\lambda }}_1}{\sqrt{R_2{\overline{\lambda }}_2}}$

Light deflection and gravitational acceleration

$t_p=\frac{\delta }{4\sqrt{g}}\frac{R_1{\overline{\lambda }}_1}{R_2\sqrt{{\overline{\lambda }}_2}}$

Not dependent on G or ħ, but on c:

Gravitational acceleration

$t_p=\frac{R\sqrt{g\overline{\lambda }}}{c^2}$

Orbital velocity

$t_p=\frac{v_0\sqrt{R\overline{\lambda }}}{c^2}$

Orbital time

$t_p=\frac{2\pi \sqrt{R^3\overline{\lambda }}}{T{c}^2}$

Periodicity pendulum clock

$t_p=\frac{2\pi R\sqrt{L\overline{\lambda }}}{T{c}^2}$

L: length pendulum.

Velocity ball Newton cradle

$t_p=\frac{R{v}_{out}\sqrt{\overline{\lambda }}}{c^2\sqrt{2H}}$

H: hight of ball drop.

Light deflection

$t_p=\frac{\sqrt{\delta R\overline{\lambda }}}{2c}$

$\delta$ light deflection.

Advance of perihelion

$t_p=\frac{\sqrt{\sigma \overline{\lambda }a\left(1-e^2\right)}}{c\sqrt{6\pi }}$

$\sigma$ Advance of perihelion

Micro lensing

$\frac{\theta \sqrt{\overline{\lambda }\frac{d_S{d}_L}{d_S-d_L}}}{2c}$

$\theta$ micro lensing.

Cavendish apparatus

$t_p=\sqrt{\frac{\overline{\lambda }L2{\pi }^2{R}^2{\theta }_c}{T^2{c}^4}}$

R distance from small to large ball.

L distance between small balls,

${\theta }_c$ angle, T pendulum periodicity.

Hubble time and reduced Compton time

$t_p=\sqrt{t_h\frac{1}{2}{t}_c}$

t_h: Hubble time, t_c: Compton time critical Friedmann universe.

Hubble time and reduced Compton time

$t_p=\sqrt{t_h{t}_c}$

t_h: Hubble time, t_c: Compton time Haug-Spavieri universe.

Hubble constant and CMB temp

$t_p=\frac{H_0}{T_{CMB}^2}\frac{{\hslash }^2}{k_b^{2}32{\pi }^2}$

H₀: Hubble constant, T_cmb: CMB temp.

Redshift and CMB temp

$t_p=\frac{z}{d{T}_{CMB}^2}\frac{{\hslash }^{2}c}{k_b^{2}32{\pi }^2}$

z: cosmological redshift, T_cmb: CMB temp.