• 2026 MFPS'XLII. An inductive-recursive universe of searchable ordinals.
  • 2026 7WFTop. Stone Types.
  • 2025 ASSUME. Taking "algebraically" seriously in the definition of algebraically injective type.
  • 2025 HoTTEST seminar. Injective types
  • 2024 LICS2024. Topology in constructive mathematics and computation.
  • 2023 CIRM2023. Compact ordinals in HoTT/UF.
  • 2023 encontro-games. Playing rationally against irrational players using monads.
  • 2022 totally-separated. Totally separated types.
  • 2022 large-group. There are more groups in the next universe.
  • 2022 ljubljana2022. Searchable types in HoTT/UF.
  • 2022 topos2022. Compact totally separated types in univalent mathematics.
  • 2022 csl2022. Seemingly impossible programs and proofs.
  • 2021 YaMCATS. Equality of mathematical structures.
  • 2020 UWLS. Equality of mathematical structures.
  • 2019 universe-oddities. Universe oddities.
  • 2019 ccc2019. Equality of mathematical structures.
  • 2019 xii-pcc. Equality of mathematical structures.
  • 2019 compact-ordinals. Compact totally separated and well ordered types in univalent mathematics.
  • 2019 Compact-Types-2019. Compact totally separated and well ordered types in univalent mathematics.
  • 2018 injective-types. Injective types in univalent mathematics.
  • 2017 prague2017. The frame of Scott continuous nuclei on a preframe.
  • 2017 univalent-logic. Logic in univalent type theory.
  • 2016 leeds2016. On the versatile selection monad with applications to proof theory.
  • 2016 bath-2016. Continuity in constructive dependent type theory.
  • 2016 porto2016. Compact types and ordinals in constructive univalent type theory.
  • 2016 5wft. Continuity in constructive dependent type theory.
  • 2016 tlca2015. Continuity in constructive dependent type theory.
  • 2016 stockholm2016. When the principle of omniscience just holds.
  • 2015 HoTT-UF-2015. The geometry of constancy (in HoTT and in cubicaltt) (and cubicaltt file).
  • 2015 ccc2015. Infinite, exhaustibly searchable sets in dependent type theory and everywhere.
  • 2015 masterclass.lhs. Computing with numbers coded as finite lists of digits.
  • 2014 domains2014. The topology of the universe and related continuity phenomena in Martin-L¨of Type Theory.
  • 2014 cca-2014. A constructive manifestation of the Kleene-Kreisel continuous functionals.
  • 2014 psc2014. Excluded middle considered as a mathematical problem.
  • 2014 ihp2014. Continuity in type theory.
  • 2013 mfps2013. Continuity of G¨odel’s system T functionals via effectful forcing.
  • 2013 phdopen2013. Topological ideas in computation.
  • 2013 scotcat2013. Sheaves in type theory: a model of uniform continuity.
  • 2012 4WFT. The intrinsic topology of a univalent universe.
  • 2012 DCM2012. The intrinsic topology of a universe in intuitionistic type theory.
  • 2012 mfps2012. The topology of the universe.
  • 2012 mgs2012. Computing with infinite objects.
  • 2012 EWSCS2012. Topology for functional programming.
  • 2012 popl2012. the topology of seemingly impossible programs.
  • 2011 map2011. Categorical axioms for functional real-number computation.
  • 2011 invariant-2011. Mathematics of computation with infinite objects.
  • 2011 dagstuhl2011. Infinite sets that satisfy the principle of omniscience in all varieties of constructive mathematics.
  • 2011 wessex2011-queen-mary. Infinite sets that satisfy the principle of omniscience in all varieties of constructive mathematics.
  • 2011 wessex2011-swansea. The ubiquitous selection monad.
  • 2011 types2011. Infinite sets that satisfy the principle of omniscience in all varieties of constructive mathematics.
  • 2011 imperial2011. An amazingly versatile functional.
  • 2011 mfps2011. Programs from proofs.
  • 2011 mgs2011. Game Theory, Topology and Proof Theory for Functional Programming.
  • 2011 leeds2011. When is universal quantification decidable?
  • 2011 cambridge2011. Selection functions everywhere.
  • 2010 mfps2010. Topology, computation, monads, games and proofs.
  • 2010 msfp2010. What Sequential Games, the Tychonoff Theorem and the Double-Negation Shift have in Common.
  • 2010 clp2010. Maybe locales are made of points after all.
  • 2010 lablunch-birmingham. Searchable sets, Dubuc-Penon compactness, Omniscience Principles, and the Drinker Paradox.
  • 2009 cie2009. Computability of continuous solutions of higher-type equations.
  • 2009 mgs2009. Semantics for the lazy functional programmer.
  • 2009 mfps2009. Semi-decidability of may, must and probabilistic testing in a higher-type setting.
  • 2008 mgs2008. Domain theory and denotational semantics of functional programming.
  • 2004 dagstuhl2004. A Hausdorff compactification of the Samborski function space.
  • 2002 dagstuhl2002. Applications of the lambda-calculus to topology.
  • 2000 issac. Exact numerical computation.