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Obviously, even though from Earth’s surface area it seems like we have been observing a plane all around us, the Earth’s world shape is not really that of a airplane. Our universe would be the clearest example. It's a differentiable manifold of dimension three (in this article we omit time, and also the notion of spacetime, so as to simplify ou

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The conjecture is formulated as follows: If X is really a projective manifold, any class of rational homology of kind (p, p) may be represented by advanced submanifolds of the intricate dimension p. The formulation is proposed being an extension of Thom’s aforementioned outcome, wherever any course of rational homology of dimension k could be rep

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