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}

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@article{Ribe84,
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@article{AL85,
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@article{Kalton04,
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@article{Kalton08,
  author  = {Kalton, Nigel J.},
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@article{AK09,
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@article{AABC26,
  author  = {Albiac, Fernando and Ansorena, Jos{\'e} L. and B{\'i}ma, Jan and C{\'u}th, Marek},
  title   = {{Lipschitz} free {$p$}-spaces for {$0<p<1$} in the light of the {Schur} {$p$}-property and the compact reduction},
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@article{ANPP21,
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@article{GK03,
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  title   = {{Lipschitz}-free {Banach} spaces},
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@article{GKL00,
  author  = {Godefroy, Gilles and Kalton, Nigel J. and Lancien, Gilles},
  title   = {Subspaces of {$c_0(\mathbb{N})$} and {Lipschitz} isomorphisms},
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@article{KP18,
  author  = {Kochanek, Tomasz and Perneck{\'a}, Eva},
  title   = {{Lipschitz}-free spaces over compact subsets of superreflexive spaces are weakly sequentially complete},
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  number  = {4},
  year    = {2018},
  pages   = {680--696},
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  note    = {Preprint: \url{https://arxiv.org/abs/1703.07896v2}}
}

@misc{OpenAITingley,
  author = {{OpenAI}},
  title  = {{A positive solution to Tingley's problem}},
  howpublished = {OpenAI Math Release preprint
                  \href{https://github.com/openai/math/blob/main/preprints/A-positive-solution-to-Tingleys-problem-September-23-2026/paper.pdf}{OAI:A-positive-solution-to-Tingleys-problem-September-23-2026}},
  year   = {2026}
}