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Basic topology:

a developmental course for beginners
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Macmillan, 1976 - Mathematics - 256 pages

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Contents

11
49
Cardinality
50
References for Section 11
55
Copyright

31 other sections not shown

Common terms and phrases

axioms bijection calculus Cauchy sequence Chapter claim of Example closed sets closed subset cluster point compact complement component connected subset connectedness continuous function converges Corollary defined Definition denote dense disjoint dominance elements equivalence relation EXERCISES FOR SECTION Figure final topology finite set finite subcovering fixed-point property formula function f geometry given Hausdorff property Hausdorff space hence homeomorphism identity integers interior operator left as exercises left for exercises Lemma Lindelof locally connected maps mathematics metric space nonempty set nonempty subset open covering open interval open sets open subset Outline of Proof pair path-connected point-set topology preceding theorem product topology proof is left proof of Theorem propositions Prove Theorem rational numbers real numbers relative topology satisfy second countable Section 16 segment separated subbasis subspace Suggestion for Proof Suppose surjection symbols topological space totally bounded triangle union usual topology Venn diagrams Verify the claim

Bibliographic information

QR code for Basic topology
TitleBasic topology: a developmental course for beginners
AuthorDan Edwin Christie
Editionillustrated
PublisherMacmillan, 1976
Original fromthe University of Michigan
DigitizedFeb 5, 2010
ISBN0023224401, 9780023224409
Length256 pages
Subjects › 

Mathematics / General
Mathematics / Topology
Topology
  
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