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[add] partial elements in Effect.Monad.Partial module #2796
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Update src/Effect/Monad/Partial.agda
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Original file line number | Diff line number | Diff line change |
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module Effect.Monad.Partial where | ||
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open import Level | ||
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open import Data.Product | ||
open import Data.Empty | ||
open import Data.Unit | ||
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-- The type of partial elements | ||
record ↯ {ℓ} (A : Set ℓ) (ℓ' : Level) : Set (ℓ ⊔ suc ℓ') where | ||
field | ||
Dom : Set ℓ' | ||
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elt : Dom → A | ||
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open ↯ | ||
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private variable | ||
ℓ ℓ' : Level | ||
A B : Set ℓ | ||
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-- | ||
never : ↯ A zero | ||
never .Dom = ⊥ | ||
never .elt = ⊥-elim | ||
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always : A → ↯ A zero | ||
always a .Dom = ⊤ | ||
always a .elt _ = a | ||
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----------------------- | ||
↯-bind : ↯ A ℓ → (A → ↯ B ℓ') → ↯ B (ℓ ⊔ ℓ') | ||
↯-bind a↯ f .Dom = Σ[ a↓ ∈ a↯ .Dom ] f (a↯ .elt a↓) .Dom | ||
↯-bind a↯ f .elt (a↓ , fa↓) = f (a↯ .elt a↓) .elt fa↓ | ||
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----------------------- | ||
↯-map : (A → B) → ↯ A ℓ → ↯ B ℓ | ||
↯-map f a↯ .Dom = a↯ .Dom | ||
↯-map f a↯ .elt d = f (a↯ .elt d) | ||
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----------------------- | ||
↯-ap : ↯ (A → B) ℓ → ↯ A ℓ' → ↯ B (ℓ ⊔ ℓ') | ||
↯-ap a→b↯ a↯ .Dom = a→b↯ .Dom × a↯ .Dom | ||
↯-ap a→b↯ a↯ .elt (f↓ , a↓) = a→b↯ .elt f↓ (a↯ .elt a↓) | ||
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