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    The transformation law for 4-acceleration is inhomogeneou... — Carmelics
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    Supports→There does not exist a unique standard of zero 4-acceleration that is intrinsic to the differential topological structure of spacetime.

    The transformation law for 4-acceleration is inhomogeneous, as shown by the term representing the inhomogeneous part of the transformation.

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    There does not exist a unique standard of zero 4-acceleration that is intrinsic ...

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    A 4-acceleration that is zero with respect to one coordinate system is not zero ...There does not exist a unique standard of zero 4-acceleration that is intrinsic ...

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    The transformation law of 3-acceleration is linear and inhomogeneous i...89%A 4-acceleration that is zero with respect to one coordinate system is...86%The transformation law of the projective structure has the same inhomo...85%The same reasoning that requires geometric fields for 4-acceleration a...77%

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    The expression \(\overline{X}^{i}_{jk}\gamma^{\,j}_{1}\gamma^{k}_{1}\) in equation (33) represents the inhomogeneous term of the transformation of the 4-acceleration. The inhomogeneity of the transformation law entails that a 4-acceleration that is zero with respect to one coordinate system is not zero with respect to another coordinate system. This means that there does not exist a unique standard of zero 4-acceleration that is intrinsic to the differential topological structure of spaceti

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