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- postulate A : Set
- postulate _≤_ : A → A → Set
- postulate refl : {a₀ : A} → a₀ ≤ a₀
- postulate trans : {a₀ a₁ a₂ : A} → a₀ ≤ a₁ → a₁ ≤ a₂ → a₀ ≤ a₂
- ⟦_⟧ : A → Set
- ⟦_⟧ = {!!}
- ⇒ : {a₀ a₁ : A} → a₀ ≤ a₁ → ⟦ a₀ ⟧ → ⟦ a₁ ⟧
- ⇒ = {!!}
- ⇐ : {a₀ a₁ : A} → (⟦ a₀ ⟧ → ⟦ a₁ ⟧) → a₀ ≤ a₁
- ⇐ = {!!}
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