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Fermi's relativistic notion of mixed transport is extended to a mathematical space-time model with an arbitrary linear connection, and the properties of this generalized transport are examined.
Dirac's generalized Hamiltonian dynamics is given an accurate geometric formulation as an implicit differential equation and is compared with Tulczyjew's formulation of dynamics. From the comparison it follows that Dirac's equation-unlike Tulczyjew's-fails to give a complete picture of the real laws of classical and relativistic dynamics.
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