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Liang-Ting Chen

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Can we formalise type theory intrinsically without any compromise? A case study in(…)CPP 20262026-01-12
An intrinsic syntax for dependent type theory is encoded in Cubical Agda using quotient inductive-inductive-recursive types to define the initial natural model…
Talk
Datatype-Generic Programming Meets Elaborator ReflectionICFP 20222022-09-11
Claims a practical framework that uses elaborator reflection in Agda to turn datatype-generic descriptions into real, native datatypes and functions…
Talk
Monadic typed tactic programming by reflectionTyDe 20192019-08-18
Shallow embedding of Mtac is implemented entirely in Agda by reusing Agda reflection and quotations to represent tactic terms as Agda syntax; the…
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