Standard:

Linked to collision space-time:

Coulomb constant

$k_e=\frac{1}{4\pi {\epsilon }_0}=c^2\times {10}^{-7}$

${\overline{k}}_e=c^2$

Planck charge

$q_p=\sqrt{\frac{\hslash }{c}\times {10}^7}$

${\overline{q}}_p=\sqrt{t_p{l}_p}$

Planck voltage

$V_p=\frac{c}{l_p}\sqrt{\hslash c}\sqrt{{10}^{-7}}$

${\overline{V}}_p=\sqrt{c}$

Planck energy

$E_p=V_p{q}_p=\hslash \frac{c}{l_p}$

${\overline{E}}_p={\overline{V}}_p{\overline{q}}_p=l_p$

Planck impedance

$I_p=\frac{\sqrt{\hslash c\times {10}^7}}{l_p}$

${\overline{I}}_p=\frac{\sqrt{\hslash c}}{l_p}$

Planck resistance

$R_{\Omega }=\frac{V_p}{I_p}=c\times {10}^{-7}$

${\overline{R}}_{\Omega }=\frac{V_p}{I_p}=c$

Magnetic field

$\sqrt{k_e\frac{c^5}{\hslash G^2}}=\frac{\sqrt{\hslash c\times {10}^{-7}}}{l_p^2}$

$\frac{\sqrt{c}}{l_p}$

Electric field

$\sqrt{k_e\frac{c^7}{\hslash G^2}}=\frac{c\sqrt{\hslash c\times {10}^{-7}}}{l_p^2}$

$\frac{c\sqrt{c}}{l_p}$

Coulomb force Planck charges

$F=k_e\frac{q_p{q}_p}{r^2}=\hslash \frac{c}{r^2}$

$\overline{F}=c^2\frac{{\overline{q}}_p{\overline{q}}_p}{r^2}=\frac{l_p^2}{r^2}c$

Charged squared

$q^2=\frac{\hslash }{c}\times {10}^7$

${\overline{q}}_p^2=t_p{l}_p$ (absement)