Emily Riehl: "Contractibility as uniqueness"

HoTT Lecture 6: Contractible Types -- HoTTEST Summer School 2022See more

HoTT Lecture 6: Contractible Types -- HoTTEST Summer School 2022

Emily Riehl: "Contractibility as uniqueness"See more

Emily Riehl: 'Contractibility as uniqueness'

Emily Riehl: Mathematician, Musician, EducatorSee more

Emily Riehl: Mathematician, Musician, Educator

Emily Riehl on Topology, Categories, and the Future of MathematicsSee more

Emily Riehl on Topology, Categories, and the Future of Mathematics

Contractibility as uniqueness - Emily RiehlSee more

Contractibility as uniqueness - Emily Riehl

The Formal Theory of Adjunctions Monads Algebras and Descent Emily Riehl MSRISee more

The Formal Theory of Adjunctions Monads Algebras and Descent Emily Riehl MSRI

Emily Riehl: On the ∞-topos semantics of homotopy type theory: categorial semantics... - Lecture 1See more

Emily Riehl: On the ∞-topos semantics of homotopy type theory: categorial semantics... - Lecture 1

MEET a Mathematician! - Emily RiehlSee more

MEET a Mathematician! - Emily Riehl

Lambda World 2019 - A categorical view of computational effects - Emily RiehlSee more

Lambda World 2019 - A categorical view of computational effects - Emily Riehl

Emily Riehl: On the ∞-topos semantics of homotopy type theory: All ∞-toposes have... - Lecture 3See more

Emily Riehl: On the ∞-topos semantics of homotopy type theory: All ∞-toposes have... - Lecture 3

WoW! - Emily RiehlSee more

WoW! - Emily Riehl

Emily Riehl 4 March 2021See more

Emily Riehl 4 March 2021

Math Talk! Dr. Emily Riehl, to infinity categories and beyond.See more

Math Talk! Dr. Emily Riehl, to infinity categories and beyond.

ACT 2020 Tutorial: The Yoneda lemma in the category of matrices (Emily Riehl)See more

ACT 2020 Tutorial: The Yoneda lemma in the category of matrices (Emily Riehl)

"∞-Category theory for undergraduates", talk by Emily Riehl at CQTS @ NYU Abu Dhabi, December 2023See more

'∞-Category theory for undergraduates', talk by Emily Riehl at CQTS @ NYU Abu Dhabi, December 2023

∞-Category Theory for UndergraduatesSee more

∞-Category Theory for Undergraduates

What is Category Theory in mathematics? Johns Hopkins' Dr. Emily Riehl explainsSee more

What is Category Theory in mathematics? Johns Hopkins' Dr. Emily Riehl explains

Emily Riehl | Feb 16, 2021 | Elements of ∞-Category TheorySee more

Emily Riehl | Feb 16, 2021 | Elements of ∞-Category Theory

Emily RiehlSee more

Emily Riehl

Emily Riehl: On the ∞-topos semantics of homotopy type theory: The simplicial model of...- Lecture 2See more

Emily Riehl: On the ∞-topos semantics of homotopy type theory: The simplicial model of...- Lecture 2

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