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Update backlog

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Frederik Hanghøj Iversen 2018-04-09 16:03:02 +02:00
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BACKLOG.md
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@ -10,13 +10,16 @@ Prove that these two formulations of univalence are equivalent:
∀ A → isContr (Σ[ X ∈ Object ] A ≅ X) ∀ A → isContr (Σ[ X ∈ Object ] A ≅ X)
Prove univalence for the category of Prove univalence for the category of
* the opposite category
* functors and natural transformations * functors and natural transformations
Prove: Prove:
* `isProp (Product ...)` * `isProp (Product ...)`
* `isProp (HasProducts ...)` * `isProp (HasProducts ...)`
Rename composition in categories
In stead of using AreInverses, just use a sigma-type
Ideas for future work Ideas for future work
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