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Originally posted by DeadFidel
So what your saying is that sexeducation is a Millionaire?
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no, all I am saying is that
The most interesting metrics are induced (euclidian) metric and intrinsic metric. A set is called normally embedded if these two metrics are bi-Lipschitz equivalent. The main result of the talk is the following : Every closed semialgebraic set is intrinsically bi-Lipschitz equivalent to some normally embedded semialgebraic set. This result does not admit a complex analog. We present an example of a complex analytic set which is not intrinsically bi-Lipschitz equivalent to any normally embedded complex analytic set.