Antonio Lao
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If we can apply dualism in the square of energy (there really are two kinds of energy: the potential and the kinetic), then
H^{+}=E^2 this is a general form of kinetic energy.
H^{-}= - E^2 this is a general form of potential energy.
then the square root of the general potential energy is a pure imaginary number.
\sqrt{H^{-}} = Ei
H+ and H- is possible if and only if the infinitesimal forces and metrics are orthogonal.
If kinetic and potential energy are absolutely dual then
E_K E_P= E_K - E_P
And the RHS expression can be defined as a Lagrangian.
H^{+}=E^2 this is a general form of kinetic energy.
H^{-}= - E^2 this is a general form of potential energy.
then the square root of the general potential energy is a pure imaginary number.
\sqrt{H^{-}} = Ei
H+ and H- is possible if and only if the infinitesimal forces and metrics are orthogonal.
If kinetic and potential energy are absolutely dual then
E_K E_P= E_K - E_P
And the RHS expression can be defined as a Lagrangian.
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