I'm a post-doctoral fellow in the
division of
the Department of Mathematics
at Stockholm University. Before that I was a Ph.D. student in
computer science at Carnegie Mellon
University under Robert
Harper. I study type theories with interval structure,
particularly cubical type theory and internally parametric type
theory.

Address mail to evan.cavallo, postal code math.su.se.

20.07 | | |
Internalizing representation independence with univalence.Carlo Angiuli, Evan Cavallo, Anders Mörtberg, & Max Zeuner. Principles of Programming Languages (POPL) 2021.[Paper] [Cubical Agda] |

20.01 | | |
Internal parametricity for cubical type theory.Evan Cavallo & Robert Harper. Computer Science Logic (CSL) 2020.[Paper] [Tech report] |

20.01 | | |
Unifying cubical models of univalent type theory.Evan Cavallo, Anders Mörtberg, & Andrew W Swan. Computer Science Logic (CSL) 2020.[Paper] [Tech report: type theory] [Tech report: model structure] [Agda formalization] |

19.01 | | |
Higher inductive types in cubical computational type theory.Evan Cavallo & Robert Harper. Principles of Programming Languages (POPL) 2019.[Paper] [Tech report] |

18.07 | | |
The RedPRL proof assistant.Carlo Angiuli, Evan Cavallo, Favonia, Robert Harper, & Jonathan Sterling. Logical Frameworks & Meta Languages: Theory & Practice (LFMTP) 2018. Invited paper.[Paper] |

21.02 | | |
Higher inductive types and internal parametricity for cubical type theory..Ph.D. thesis in Computer Science @ Carnegie Mellon U. Evan Cavallo. [Thesis] |

21.01 | | |
Modalities and parametric adjoints.Daniel Gratzer, Evan Cavallo, G.A. Kavvos, Adrien Guatto, & Lars Birkedal. [Preprint] |

20.05 | | |
Internal parametricity for cubical type theory.Evan Cavallo & Robert Harper. Extended version of CSL 2020 paper, in preparation. [arXiv] |

19.10 | | |
"Stable factorization from a fibred algebraic weak factorization system". Evan Cavallo. Unpublished note. [arXiv] |

15.12 | | |
Synthetic cohomology in homotopy type theory.Evan Cavallo. Master's thesis in Mathematical Sciences @ Carnegie Mellon U. [Thesis] |

An experimental implementation of a type-checker for a type theory with internal parametricity, using Gratzer, Sterling, and Birkedal's

20.01 | | | Internal parametricity for cubical type theory @ CSL 2020. [Slides] |

20.01 | | | Unifying cubical models of univalent type theory @ CSL 2020. [Slides] |

19.06 | | | Cubical indexed inductive types @ HoTT-UF 2019 (invited talk). [Slides] |

19.06 | | | Internally parametric cubical type theory @ TYPES 2019. [Slides] |

19.03 | | | Parametric cubical type theory @ HoTTEST. [Slides] [Video] |

19.01 | | | Higher inductive types in cubical computational type theory @ POPL 2019. [Slides] [Video] |

14.09 | | | The Mayer-Vietoris sequence and cubes @ Oxford HoTT Workshop. [Slides] [Note] [Video] |

16.Fa | | | TA for 15-317 Constructive Logic. |

15.Fa | | | TA for 15-814 Types and Programming Languages. |

15.Sp | | | TA for 15-312 Foundations of Programming Languages. |

14.Fa | | | TA for 15-317 Constructive Logic. |

21-?? | | | Postdoc in Computational Mathematics @ Stockholm U. |

15-21 | | | Ph.D. student in Computer Science @ Carnegie Mellon U. |

10-15 | | | Undergraduate & Honors Master's student in Mathematical Sciences @ Carnegie Mellon U. |