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All types of energy in the universe is represented by potential and vector energy. Kinetic energy is "defined" as a scalar energy, the same as potential energy, thus potential and kinetic energy represents only potential or scalar energy, not all types of energy in the universe.

Quaternion energy defines all types of energy in the universe, Quaternion energy consists of the sum of the scalar energy and vector energy, e.g

W = -mGM/r + cmV= -mu/r + cP,

the potential energy is -mu/r and the vector energy is cP.

Physics does not yet recognize cP as vector energy, it is the so-called "Dark Energy", currently being sought for . The "Dark Energy' is in plain sight but their theory has blinded the physicists.

A simpler case is Energy W = FD = -F.D + FxD = |FD|(-cos(FD) + sin(FD))

Note that FDsin(FD) is a vector energy but it is called Torque, not vector energy.

Torque is not scalar or kinetic energy.

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11y ago
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13y ago

As far as I know, all types of energy can be ultimately explained as either kinetic energy (including heat) or potential energy (including gravitational potential energy, chemical energy and nuclear energy).

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Q: Which pair of energies represents all types of energy in the universe?
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