Topology, Addison-Wesley, 1970

Stephen Willard, G. (1970). Topology, Addison-Wesley, 1970. Addison-Wesley.

Type

Book

Intellectual base

Textbook

Year

1970

Link

no authoritative link yet

Cited by

4 citations across 4 artifacts.

Domain-specific

• Adherent point
  • … transfers from A canonical instance directly demonstrates that the topological space, subset and point are fixed and every neighborhood of the point has nonempty intersection with the subset. to An applied instance preserves the same invariant under a changed scale, notation, jurisdiction, dataset, or implementation..
• First-countable space
  • … the topological space and point, countable local family, neighborhood and open-set convention, refinement property at every neighborhood and any claimed sequential consequence are explicit. to An applied instance preserves the same invariant under changed scale, notation, dataset, jurisdiction, or implementation..
• Positively separated sets
  • The entry records a descriptive analytical identity; practical use requires the governing domain's evidence, standards, and safety obligations.
• Semiregular space
  • For example, the distinction between constitutive identity and a convenient observable transfers from Every regular topological space is semiregular because regular-open neighborhoods refine its topology. to A Hausdorff double-origin construction can be semiregular while failing regularity..

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