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Univalent Foundations

In: Nankai Symposium on Mathematical Dialogues

Author

Listed:
  • Daniel R. Grayson

Abstract

Homotopy type theory, together with the partition of types into levels and the univalence axiom developed by Vladimir Voevodsky, provides both a new logical foundation for mathematics, called Univalent Foundations, and a formal language usable with computers for checking the proofs mathematicians make.

Suggested Citation

  • Daniel R. Grayson, 2026. "Univalent Foundations," Springer Books, in: Yang-Hui He & Mo-Lin Ge & Cheng-Ming Bai & Jiakang Bao & Edward Hirst (ed.), Nankai Symposium on Mathematical Dialogues, pages 169-171, Springer.
    • Handle: RePEc:spr:sprchp:978-981-19-2328-9_19
    DOI: 10.1007/978-981-19-2328-9_19
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