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@misc{OAI:Equivariant-Jiang-Su-Stability-for-Amenable-Actions-in-the-Unital-Stably-Finite-Case-October-5-2026,
  author = {{OpenAI}},
  title = {{Equivariant Jiang--Su Stability for Amenable Actions in the Unital Stably Finite Case}},
  howpublished = {OpenAI Math Release preprint
                  \href{https://github.com/openai/math/blob/main/preprints/Equivariant-Jiang-Su-Stability-for-Amenable-Actions-in-the-Unital-Stably-Finite-Case-October-5-2026/paper.pdf}{OAI:Equivariant-Jiang-Su-Stability-for-Amenable-Actions-in-the-Unital-Stably-Finite-Case-October-5-2026}},
  year = {2026}
}

@misc{OAI:Cuntz-comparison-and-Jiang-Su-absorption-September-23-2026,
  author = {{OpenAI}},
  title = {{Cuntz comparison and Jiang--Su absorption}},
  howpublished = {OpenAI Math Release preprint
                  \href{https://github.com/openai/math/blob/main/preprints/Cuntz-comparison-and-Jiang-Su-absorption-September-23-2026/paper.pdf}{OAI:Cuntz-comparison-and-Jiang-Su-absorption-September-23-2026}},
  year = {2026}
}

@misc{OAI:Nuclear-dimension-and-Jiang-Su-stability-without-elementary-subquotients-September-23-2026,
  author = {{OpenAI}},
  title = {{Nuclear dimension and Jiang--Su stability without elementary subquotients}},
  howpublished = {OpenAI Math Release preprint
                  \href{https://github.com/openai/math/blob/main/preprints/Nuclear-dimension-and-Jiang-Su-stability-without-elementary-subquotients-September-23-2026/paper.pdf}{OAI:Nuclear-dimension-and-Jiang-Su-stability-without-elementary-subquotients-September-23-2026}},
  year = {2026}
}

@misc{OAI:Tracial-projection-methods-and-uniform-property-Gamma-September-23-2026,
  author = {{OpenAI}},
  title = {{Tracial projection methods and uniform property $\Gamma$}},
  howpublished = {OpenAI Math Release preprint
                  \href{https://github.com/openai/math/blob/main/preprints/Tracial-projection-methods-and-uniform-property-Gamma-September-23-2026/paper.pdf}{OAI:Tracial-projection-methods-and-uniform-property-Gamma-September-23-2026}},
  year = {2026}
}
