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    It is impossible to choose boundary conditions for infini... — Carmelics
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    Supports→Einstein could not satisfy Mach's Principle for an infinite space containing a finite amount of matter

    It is impossible to choose boundary conditions for infinite space containing finite matter such that g_ij is completely determined by T_ij

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    Einstein could not satisfy Mach's Principle for an infinite space containing a f...Mach's Principle requires that the ten potentials of the metric g_ij be complete...

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    Einstein could not satisfy Mach's Principle for an infinite space cont...83%The boundary condition 'flat at infinity' is incompatible with Mach's ...74%Weyl's reformulation of the space problem should incorporate Riemann's...74%Weyl's reformulation of the space problem should cohere with the requi...73%

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    The cosmological principle continuous to play an important role in cosmological modelling to this day. However, Einstein’s second assumption that the universe is static was in conflict with his field equations, which permitted models of the universe that were homogeneous and isotropic, but not static. In this regard, Einstein’s difficulties were essentially the same that Newton had faced: A static Newtonian model involving an infinite container with an infinite number of stars was unstable

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