Equation (which constant)

Original Equation (T₀)

New Equation (T)

Einstein’s Equation for Special Relativity (c₀)

$\Delta t_B=\frac{\Delta t_A}{\sqrt{1-\frac{v^2}{c^2}}}$

$u\left(v_r,v^{\prime }\right)=\frac{v_r+v^{\prime }}{1+\frac{v_r{v}^{\prime }}{c^2}}$

$\Delta t_{BT}=\frac{\Delta t_{AT}}{\sqrt{1-\frac{T_0^2{v}^2}{T^2{c}_0^2}}}$

$u{\left(v_r,v^{\prime }\right)}_T=\frac{v_r+v^{\prime }}{1+\frac{T_0^2{v}_r{v}^{\prime }}{T^2{c}_0^2}}$

Dirac Equation (c₀)

$\left(\beta m{c}^2+c{\displaystyle {\int }_{n=1}^3{\alpha }_n{p}_n}\right)\phi \left(x,t\right)=ih\frac{\partial \phi \left(x,t\right)}{\partial t}$

$\left(\beta m\frac{T^2}{T_0^2}{c}_0^2+\frac{T}{T_0}{c}_0{\displaystyle {\int }_{n=1}^3{\alpha }_n{p}_n}\right)\phi \left(x,t\right)=ih\frac{\partial \phi \left(x,t\right)}{\partial t}$

Planck’s Equation for Blackbody Radiation (c₀)

$\frac{N\left(v\right)}{V}\text{d}v=\frac{8\pi }{c_0^3}{v}^2\frac{1}{{\text{e}}^{hv/k{T}_{bd}}-1}\text{d}v$

$\frac{N\left(v\right)}{V}\text{d}v=\frac{8\pi T_0^3}{T^3{c}_0^3}{v}^2\frac{1}{{\text{e}}^{hv/k{T}_{bd}}-1}\text{d}v$

plasma frequency

(ε₀)

$w_p^2=\frac{n_0{q}_e^2}{{\epsilon }_0{m}_e}$

$w_{pT}^2=\frac{T{n}_0{q}_e^2}{T_0{\epsilon }_0{m}_e}$

Ampere’s law (ε₀, c₀)

${\displaystyle \oint B\cdot \text{d}s}=\frac{I}{{\epsilon }_0{c}_0^2}$

${\displaystyle \oint B\cdot \text{d}s}=\frac{T_{0}I}{T{\epsilon }_0{c}_0^2}$