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The Differentiable Chain Functor Is Not Homotopy Equivalentto The Continuous Chain Functor

机译:可微分链函子不等价于连续链函子

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摘要

Let S_* and S_*~∞ be the functors of continuous and differentiable singular chains on the category of differentiable manifolds. We prove that the natural transformation i:S_*~∞→S_* , which induces homology equivalences over each manifold, is not a natural homotopy equivalence.
机译:令S_ *和S_ *〜∞为在可微流形类别上连续且可微的奇异链的函子。我们证明自然变换i:S_ *〜∞→S_ *在每个流形上引起同等性不是自然同性对等。

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