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Formalise propositions about extension extensionality (Section 4.4 of RS17 paper) #5

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fizruk opened this issue Sep 13, 2023 · 1 comment
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RS17 Related to Riehl and Shulman's 2017 paper «Type theory for synthetic ∞-categories»

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@fizruk
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fizruk commented Sep 13, 2023

  • Axiom 4.6
  • Construction 4.7 (ext-htpy-eq)
  • Proposition 4.8
    • (i)
    • (ii) (ExtExt is defined but is not connected to the definition of Axiom 4.6)
  • Proposition 4.10
  • Proposition 4.11
  • Proposition 4.12 (currently only instances of the proposition for specific n can be stated in Rzk)

May require extra definitions in the HoTT part.

@fizruk fizruk added the RS17 Related to Riehl and Shulman's 2017 paper «Type theory for synthetic ∞-categories» label Sep 13, 2023
@jonalfcam
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I'm going to start work on this.

@jonalfcam jonalfcam self-assigned this Sep 29, 2023
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RS17 Related to Riehl and Shulman's 2017 paper «Type theory for synthetic ∞-categories»
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