Documentation

ConNF.Model.Externalise

Externalisation #

In this file, we convert many of our internal results (i.e. inside the induction) to external ones (i.e. defined using the global TSet/AllPerm definitions).

Main declarations #

Equations
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theorem ConNF.heq_funext {α : Sort u_1} {β γ : α → Sort u_2} {f : (x : α) → β x} {g : (x : α) → γ x} (h : ∀ (x : α), f x ≍ g x) :
f ≍ g
theorem ConNF.globalLtData_eq [Params] [Level] :
globalLtData = ltData fun (β : Λ) (x : ↑β < ↑α) => motive β
theorem ConNF.globalLeData_eq [Params] [Level] :
globalLeData = leData fun (β : Λ) (x : ↑β < ↑α) => motive β
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@[simp]
theorem ConNF.heq_cast_eq_iff {α β γ : Type u_1} {x : α} {y : β} {h : α = γ} :
cast h x ≍ y ↔ x ≍ y
theorem ConNF.globalPreCoherentData_eq [Params] [Level] :
globalPreCoherentData = preCoherentData (fun (β : Λ) (x : ↑β < ↑α) => motive β) fun (β : Λ) (x : ↑β < ↑α) => hypothesis β
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