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| | Mathematics 328 |
 | | A handout treating the Hausdorff metric on the space of closed and bounded subsets of a Euclidean space. |
 | | From Chapter 2 in the textbook, and now (as in the book) in the context of metric spaces: sequences, convergence, Cauchy sequences, completeness, brief dicsussion of series (on normed linear spaces), Banach spaces, absolute convergence, completeness of the space of continuous functions on a closed interval (uniform convergence). |
 | | From Chapter 5 in the textbook: integration and differentiation of series, the space of bounded continuous maps as a metric space, and as a normed vector space if the image space is a normed vector space, with completeness if the image space is complete; equicontinuity and the Arzela-Ascoli Theorem. |
| www.mast.queensu.ca /~leo/more.html (1261 words) |
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