Zermelo's Axiom of Choice

Moore, G. H., & Axiom, Z. (1982). Zermelo's Axiom of Choice: Its Origins, Development, and Influence. Springer-Verlag.

Type

Book chapter

Intellectual base

Review or monograph

Year

1982

Link

https://openlibrary.org/isbn/9780387906706verified

Cited by

2 citations across 2 artifacts.

Domain-specific

• Hausdorff Maximal Principle
  • Often Zorn's lemma is the more direct interface; Hausdorff's form is natural when the desired witness itself is a maximal chain.
• Non-measurable set
  • … identity and a convenient observable transfers from A Vitali set is not Lebesgue measurable because countably many rational translates would violate additivity and finite interval measure. to A proof identifies the measure and choice assumptions and does not call a set absolutely non-measurable without qualification..

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