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Exercise 1. Show that if X is compact, Y is Hausdorf and : X Y is a one-to-one continuous map, then f is an
Exercise 1. Show that if X is compact, Y is Hausdorf and : X Y is a one-to-one continuous map, then f is an embedding. Demonstrate, by means of a counterexample, that the previous sentence may not be true if X is not compact.
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Answer To show that if X is compact Y is Hausdorf and f XY is a onetoone continuous map then is an e...
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Statistical Inference
Authors: George Casella, Roger L. Berger
2nd edition
0534243126, 978-0534243128
