Understanding Higher Inductive Types In Cubical Computational Type Theory

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Key Takeaways about Higher Inductive Types In Cubical Computational Type Theory

  • Using hcomp and hfill, this video amounts to showing 1 + (–1) = 0 in π₁(S¹), the fundamental group of the circle.
  • 7th of October, 2021. Part of the Topos Institute Colloquium. ----- Abstract: One of the aims of Homotopy
  • CSCI 8980
  • Garbage Collection for
  • Michael Shulman University of California, San Diego; Member, School of Mathematics November 14, 2012 For more videos, visit ...

Detailed Analysis of Higher Inductive Types In Cubical Computational Type Theory

Homotopy Another application of For course material, see http://www.cs.cmu.edu/~rwh/courses/hott/ Lecture notes: ...

CSCI 8980

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