Levitzky's theorem

theorem stating that, in a right Noetherian ring, every nil one-sided ideal is nilpotent
Intangible theorem Q6535741
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Levitzky's theorem

Summary

Levitzky's theorem is a theorem[1].

Key Facts

  • Levitzky's theorem's instance of is recorded as theorem[2].
  • Jacob Levitzki is named after Levitzky's theorem[3].
  • Levitzky's theorem's part of is recorded as list of theorems[4].
  • Levitzky's theorem's Freebase ID is recorded as /m/07kgnjx[5].
  • Levitzky's theorem's maintained by WikiProject is recorded as WikiProject Mathematics[6].

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APA 4ort.xyz Knowledge Graph. (2026). Levitzky's theorem. Retrieved May 3, 2026, from https://4ort.xyz/entity/levitzky-s-theorem
MLA “Levitzky's theorem.” 4ort.xyz Knowledge Graph, 4ort.xyz, 3 May. 2026, https://4ort.xyz/entity/levitzky-s-theorem.
BibTeX @misc{4ortxyz_levitzky-s-theorem_2026, author = {{4ort.xyz Knowledge Graph}}, title = {{Levitzky's theorem}}, year = {2026}, url = {https://4ort.xyz/entity/levitzky-s-theorem}, note = {Accessed: 2026-05-03}}
LLM prompt According to 4ort.xyz Knowledge Graph (aggregator of Wikidata, Wikipedia, and authoritative open-data sources): Levitzky's theorem — https://4ort.xyz/entity/levitzky-s-theorem (retrieved 2026-05-03)

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