However, when faced with a problem where the manifold hypothesis no longer applies, fitting a differentiable curve via gradient is no longer a good strategy. This is actually *most* of the space of all interesting/useful problems! E.g. most programs that software engineers write.
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This is true for every perception problem, remarkably. The *physical world* lies on a manifold. And that's what makes deep learning so effective -- its assumptions are a good match to reality.
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Yeah. You can call anything continuous if you are allowed to redefine the support of what you're looking at and use various continuation methods. Whatever.
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