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    A manifold can be topologically closed yet embed in highe... — Carmelics
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    Supports→Weyl's inference from spherical embedding geometry to closed topology conflates the geometry of a particular coordinatization with intrinsic topological structure.

    A manifold can be topologically closed yet embed in higher dimensions with open coordinate domains; embedding ≠ intrinsic property.

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    Weyl's inference from spherical embedding geometry to closed topology conflates ...

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