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    An empty universe satisfying Einstein's field equations i... — Carmelics
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    Challenges→Einstein failed to successfully incorporate Mach's Principle into his general theory of relativity.

    An empty universe satisfying Einstein's field equations is a direct counter-example to Mach's Principle being built into those equations.

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    De Sitter's solution describes a valid universe that is entirely empty of matter...Einstein failed to successfully incorporate Mach's Principle into his general th...Einstein hoped that Mach's Principle would be incorporated into his field equati...

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    De Sitter's solution describes a valid universe that is entirely empty...82%A matter-empty universe is flat and Euclidean.78%Einstein's field equations admit no vacuum solutions for a static univ...78%In a matter-empty universe, the metric field is fixed and the set of c...78%

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    However, Einstein was mistaken. In 1917, the Dutch astronomer Willem de Sitter published another solution to Einstein’s field equations containing the cosmological constant. De Sitter’s solution showed that Einstein’s solution is not a unique solution of his field equations. In addition, since de Sitter’s universe is empty it provided a direct counter-example to Einstein’s hope that Mach’s Principle had been successfully incorporated into his theory.[80]

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