Momentum

kinetic

energy

in X-Space

(normal space)

Energy located in Y and Z spaces

making up

the translationally inert mass

of the particle in motion

Rest mass

energy

(m₀c²)

$\left\{{\left(\frac{{\epsilon }_0{E}^{\text{2}}}{\text{2}}\right)}_Y\overrightarrow{J}\overrightarrow{i}+\left({\left(\frac{B^{\text{2}}}{2{\mu }_0}\right)}_Z\overleftrightarrow{K}\right)\right\}{V}_{m_e}$

Carrying energy

ΔK + Δm_mc²

${\left[\frac{hc}{2\lambda }\right]}_X\overrightarrow{I}\overrightarrow{i}$

$\left[{\left(\frac{B_K^2}{2{\mu }_0}\right)}_Z\overleftrightarrow{K}\right]V_K$

Total

Relativistic

mass

energy

(mc²)

$\left\{{\left(\frac{{\epsilon }_{\text{0}}{E}^{\text{2}}}{\text{2}}\right)}_Y\overrightarrow{J}\overrightarrow{i}+\left({\left(\frac{B^{\text{2}}}{2{\mu }_0}\right)}_Z\overleftrightarrow{K}\right)\right\}{V}_{m_e}+\left[{\left(\frac{B_K^2}{2{\mu }_0}\right)}_Z\overleftrightarrow{K}\right]V_K$