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- Federer–Morse_theorem abstract "In mathematics, the Federer–Morse theorem, introduced by Federer and Morse (1943), states that if f is a surjective continuous map from a compact metric space X to a compact metric space Y, then there is a Borel subset Z of X such that f restricted to Z is a bijection from Z to Y.Moreover, the inverse of that restriction is a Borel section of f.".
- Federer–Morse_theorem wikiPageID "34818152".
- Federer–Morse_theorem wikiPageLength "1014".
- Federer–Morse_theorem wikiPageOutDegree "8".
- Federer–Morse_theorem wikiPageRevisionID "627137421".
- Federer–Morse_theorem wikiPageWikiLink Bijection.
- Federer–Morse_theorem wikiPageWikiLink Borel_set.
- Federer–Morse_theorem wikiPageWikiLink Bulletin_of_the_American_Mathematical_Society.
- Federer–Morse_theorem wikiPageWikiLink Category:Theorems_in_topology.
- Federer–Morse_theorem wikiPageWikiLink Continuous_function.
- Federer–Morse_theorem wikiPageWikiLink Metric_space.
- Federer–Morse_theorem wikiPageWikiLink Section_(category_theory).
- Federer–Morse_theorem wikiPageWikiLink Uniformization_(set_theory).
- Federer–Morse_theorem wikiPageWikiLinkText "Federer–Morse theorem".
- Federer–Morse_theorem author1Link "Herbert Federer".
- Federer–Morse_theorem author2Link "Anthony Morse".
- Federer–Morse_theorem last "Federer".
- Federer–Morse_theorem last "Morse".
- Federer–Morse_theorem wikiPageUsesTemplate Template:Citation.
- Federer–Morse_theorem wikiPageUsesTemplate Template:Distinguish.
- Federer–Morse_theorem wikiPageUsesTemplate Template:Harvs.
- Federer–Morse_theorem year "1943".
- Federer–Morse_theorem subject Category:Theorems_in_topology.
- Federer–Morse_theorem hypernym Map.
- Federer–Morse_theorem type Software.
- Federer–Morse_theorem type Redirect.
- Federer–Morse_theorem type Theorem.
- Federer–Morse_theorem type Thing.
- Federer–Morse_theorem comment "In mathematics, the Federer–Morse theorem, introduced by Federer and Morse (1943), states that if f is a surjective continuous map from a compact metric space X to a compact metric space Y, then there is a Borel subset Z of X such that f restricted to Z is a bijection from Z to Y.Moreover, the inverse of that restriction is a Borel section of f.".
- Federer–Morse_theorem label "Federer–Morse theorem".
- Federer–Morse_theorem differentFrom Sards_theorem.
- Federer–Morse_theorem sameAs Q5440935.
- Federer–Morse_theorem sameAs m.0j3gbtd.
- Federer–Morse_theorem sameAs Federer–Morses_sats.
- Federer–Morse_theorem sameAs Q5440935.
- Federer–Morse_theorem wasDerivedFrom Federer–Morse_theorem?oldid=627137421.
- Federer–Morse_theorem isPrimaryTopicOf Federer–Morse_theorem.