Löwenheim–Skolem theorem
theorem that, for any signature 𝜎, any infinite 𝜎-structure 𝑀 and any infinite cardinal 𝜅≥|𝜎|, there is a 𝜎‐structure 𝑁 of cardinality 𝜅 that is either an elementary substructure or an elementary extension of 𝑀
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Löwenheim Skolem/Abzählbar/Aufgabeschema:Article
Löwenheimova–Skolemova větaschema:Article
Löwenheim–Skolem theoremschema:Article
Satz von Löwenheim-Skolemschema:Article
Stelling van Löwenheim-Skolemschema:Article
Teorema de Löwenheim-Skolemschema:Article
Teorema de Löwenheim-Skolemschema:Article
Teorema de Löwenheim–Skolemschema:Article
Teorema di Löwenheim-Skolemschema:Article
Teorema ëd Löwenheim-Skolem-Tarskischema:Article
Theorema Löwenheim–Skolemschema:Article
Théorème de Löwenheim-Skolemschema:Article
Twierdzenie Löwenheima-Skolemaschema:Article
Теорема Льовенгейма — Сколемаschema:Article
Теорема Лёвенгейма — Скулемаschema:Article
משפט לוונהיים-סקולםschema:Article
レーヴェンハイム–スコーレムの定理schema:Article
勒文海姆–斯科伦定理schema:Article
뢰벤하임-스콜렘 정리schema:Article