1. The Baire category theorem - Aarhus Universitet

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Proof of the corollary Reminder ?: A subset E of S is dense when E ∩ U = ∅ for all open and non-empty subsets U. Examples: 1) Q is dense in R. Klaus Thomsen 1. The Baire category theorem
Proof of the corollary Reminder ?: A subset E of S is dense when E ∩ U = ∅ for all open and non-empty subsets U. Examples: 1) Q is dense in R. The polynomials are dense in C[0,1]. Klaus Thomsen 1. The Baire category theorem
Page 1 and 2: 1. The Baire category theorem Klaus
Page 3 and 4: We read in W. Rudin: Functional Ana
Page 5 and 6: Definition of first and second cate
Page 11 and 12: A subset A of S is nowhere dense wh
Page 13 and 14: A subset A of S is nowhere dense wh
Page 21 and 22: Basic properties the notions of cat
Page 33 and 34: The Baire’s category theorem The
Page 35: Proof of the corollary Reminder ?:
Page 39 and 40: Proof of the corollary Reminder ?:
Page 41 and 42: Proof of Baire’s category theorem
Page 47 and 48: On locally compact Hausdorff spaces
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Proof of Baire’s category theorem
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Proof of Baire’s category theorem
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1. The Baire category theorem - Aarhus Universitet

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