In a similar way,
\(F_T=m_Ta\)
with
\(F_T=\cfrac{T_1T_2}{4\pi\tau_o r^2}\)
which is derived from the Gaussian flux concept (Gauss's Law) with \(\tau_o\) being analogous to \(\varepsilon_o\) and \(T_n\) the magnitude of the \(n\)th temperature particle analogous to charge. \(m_T\) is the mass of a temperature particle, its inertia in a \(T\) field. We might differentiate,
\(m_{T^{+}}\)
mass for a positive temperature particle and,
\(m_{T^{-}}\)
mass for a negative temperature particle.
Nice!
