90a79a0b06
Now, `universe` may declare many universes. The goal is to make it consistent with the `variable` command
63 lines
1.5 KiB
Text
63 lines
1.5 KiB
Text
universe u v w
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structure A (α : Type u) :=
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(f : (β : Type u) → α → β → α)
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set_option pp.all true
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structure B (α : Type u) extends A α :=
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(x : Nat)
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(f := fun β a b => a)
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#check B.f._default
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#check { x := 10 : B Nat}
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namespace New
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structure A (α : Type u) where
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f : (β : Type u) → α → β → α
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structure B (α : Type u) extends A α where
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x : Nat
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f := fun β a b => a
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#check B.f._default
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#check { x := 10 : B Nat }
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structure Data where
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index? : Option Nat := none
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lowlink? : Option Nat := none
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onStack : Bool := false
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structure State (α : Type) where
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stack : List α := []
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nextIndex : Nat := 0
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data : Array Data := #[]
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sccs : List (List α) := []
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inductive Format where
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| nil : Format
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| line : Format
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| text : String → Format
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| nest (indent : Int) : Format → Format
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| append : Format → Format → Format
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| group : Format → Format
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class MonadControl (m : Type u → Type v) (n : Type u → Type w) where
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stM : Type u → Type u
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liftWith {α} : (({β : Type u} → n β → m (stM β)) → m α) → n α
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restoreM {α} : m (stM α) → n α
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instance : MonadControl m (ReaderT ρ m) where
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stM := id
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liftWith f := fun ctx => f fun x => x ctx
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restoreM x := fun ctx => x
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instance [Monad m] : MonadControl m (StateT σ m) where
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stM α := α × σ
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liftWith f := do let s ← get; liftM (f (fun x => x.run s))
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restoreM x := do let (a, s) ← liftM x; set s; pure a
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end New
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