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Issues list

functorial maps/equivalences
#80 opened Sep 29, 2023 by TashiWalde
Representable -> Hom
#35 opened Sep 21, 2023 by emilyriehl
Formalise adjunctions (Section 11 of RS17 paper) RS17 Related to Riehl and Shulman's 2017 paper «Type theory for synthetic ∞-categories»
#26 opened Sep 14, 2023 by fizruk
5 of 16 tasks
Formalise representable isomorphisms (Proposition 10.11 of RS17 paper) RS17 Related to Riehl and Shulman's 2017 paper «Type theory for synthetic ∞-categories»
#25 opened Sep 14, 2023 by fizruk
Formalise Rezk-completeness (Section 10.2 of RS17 paper) RS17 Related to Riehl and Shulman's 2017 paper «Type theory for synthetic ∞-categories»
#24 opened Sep 14, 2023 by fizruk
4 of 6 tasks
Formalise representable functors (Proposition 9.10 of RS17 paper) RS17 Related to Riehl and Shulman's 2017 paper «Type theory for synthetic ∞-categories»
#21 opened Sep 13, 2023 by fizruk
Improve the proof of naturality of Yoneda lemma in a : A enhancement New feature or request RS17 Related to Riehl and Shulman's 2017 paper «Type theory for synthetic ∞-categories»
#19 opened Sep 13, 2023 by fizruk
Formalise closure properties of covariance (Section 8.7 of RS17 paper) RS17 Related to Riehl and Shulman's 2017 paper «Type theory for synthetic ∞-categories»
#18 opened Sep 13, 2023 by fizruk
1 of 2 tasks
Formalise multivariable covariance (Section 8.5 of RS17 paper) RS17 Related to Riehl and Shulman's 2017 paper «Type theory for synthetic ∞-categories»
#16 opened Sep 13, 2023 by fizruk
3 tasks
Formalise discrete fibers (Section 8.4 of RS17 paper) good first issue Good for newcomers RS17 Related to Riehl and Shulman's 2017 paper «Type theory for synthetic ∞-categories»
#15 opened Sep 13, 2023 by fizruk
3 tasks
Formalise dependent composition (Remark 8.11 of RS17 paper) good first issue Good for newcomers RS17 Related to Riehl and Shulman's 2017 paper «Type theory for synthetic ∞-categories»
#13 opened Sep 13, 2023 by fizruk
Formalise anodyne maps (Section 5.5 of RS17) RS17 Related to Riehl and Shulman's 2017 paper «Type theory for synthetic ∞-categories»
#8 opened Sep 13, 2023 by fizruk
2 of 4 tasks
Formalise 3D horn filling for Segal types (Proposition 5.16 of RS17 paper) RS17 Related to Riehl and Shulman's 2017 paper «Type theory for synthetic ∞-categories»
#7 opened Sep 13, 2023 by fizruk
Formalise propositions about extension extensionality (Section 4.4 of RS17 paper) RS17 Related to Riehl and Shulman's 2017 paper «Type theory for synthetic ∞-categories»
#5 opened Sep 13, 2023 by fizruk
7 of 8 tasks
Formalise joins of simplices (Section 3.3 from RS17 paper) RS17 Related to Riehl and Shulman's 2017 paper «Type theory for synthetic ∞-categories»
#4 opened Sep 13, 2023 by fizruk
ProTip! Updated in the last three days: updated:>2024-07-10.