{-# OPTIONS --universe-polymorphism #-} module Issue293a where open import Agda.Primitive using (Level; _⊔_) renaming (lzero to zero; lsuc to suc) ------------------------------------------------------------------------ record RawMonoid c ℓ : Set (suc (c ⊔ ℓ)) where infixl 7 _∙_ infix 4 _≈_ field Carrier : Set c _≈_ : Carrier → Carrier → Set ℓ _∙_ : Carrier → Carrier → Carrier ε : Carrier module M (rm : RawMonoid zero zero) where open RawMonoid rm thm : ∀ x → x ∙ ε ≈ x thm = {!!} -- Previous agda2-goal-and-context: -- rm : RawMonoid zero zero -- ------------------------ -- Goal: (x : RawMonoid.Carrier rm) → -- RawMonoid._≈_ rm (RawMonoid._∙_ rm x (RawMonoid.ε rm)) x -- Current agda2-goal-and-context: -- rm : RawMonoid zero zero -- ------------------------ -- Goal: (x : Carrier) → x ∙ ε ≈ x ------------------------------------------------------------------------ record RawMonoid′ : Set₁ where infixl 7 _∙_ infix 4 _≈_ field Carrier : Set _≈_ : Carrier → Carrier → Set _∙_ : Carrier → Carrier → Carrier ε : Carrier module M′ (rm : RawMonoid′) where open RawMonoid′ rm thm′ : ∀ x → x ∙ ε ≈ x thm′ = {!!} -- Previous and current agda2-goal-and-context: -- rm : RawMonoid′ -- --------------- -- Goal: (x : Carrier) → x ∙ ε ≈ x ------------------------------------------------------------------------ -- UP isn't relevant. record RawMonoid″ (Carrier : Set) : Set₁ where infixl 7 _∙_ infix 4 _≈_ field _≈_ : Carrier → Carrier → Set _∙_ : Carrier → Carrier → Carrier ε : Carrier data Bool : Set where true false : Bool data List (A : Set) : Set where [] : List A _∷_ : (x : A)(xs : List A) → List A module M″ (rm : RawMonoid″ (List Bool)) where open RawMonoid″ rm thm″ : ∀ x → x ∙ ε ≈ x thm″ = {!!} -- Previous agda2-goal-and-context: -- rm : RawMonoid″ (List Bool) -- --------------------------- -- Goal: (x : List Bool) → -- RawMonoid″._≈_ rm (RawMonoid″._∙_ rm x (RawMonoid″.ε rm)) x -- Current agda2-goal-and-context: -- rm : RawMonoid″ (List Bool) -- --------------------------- -- Goal: (x : List Bool) → x ∙ ε ≈ x