Comments (1)
Makes sense. Both union and intersection should be changed to infixr.
-- Set union.
infixr 6 ∪
∪ : ∀ {ℓ₁ ℓ₂} → Pred A ℓ₁ → Pred A ℓ₂ → Pred A _
P ∪ Q = λ x → x ∈ P ⊎ x ∈ Q
-- Set intersection.
infixr 7 ∩
∩ : ∀ {ℓ₁ ℓ₂} → Pred A ℓ₁ → Pred A ℓ₂ → Pred A _
P ∩ Q = λ x → x ∈ P × x ∈ Q
from agda-stdlib.
Related Issues (20)
- Refactor to support multiple definitions of `Data.List.Relation.Binary.Permutation` HOT 10
- Add `AlmostRightCancellative` proof to ` IsCancellativeCommutativeSemiring` HOT 3
- Can we unify Relation.Binary.Morphism.Definitions and Function.Definitions? HOT 2
- Parsing problems with the `PermutationReasoning` combinators in `Data.List.Relation.Binary.Permutation.Propositional` HOT 15
- move `decToMaybe` from `Data.Maybe.Base` to `Data.Maybe` HOT 8
- move `_≗_` from `Relation.Binary.PropositionalEquality` to `*.Core` HOT 3
- What should our explicit import policy be? HOT 4
- Consistently add the equality after `resp` in proof names. HOT 1
- Deprecate existing definition of `⊥-elim` in favour of its irrelevant version `⊥-elim-irr`
- Add `Algebra.Action.*` HOT 9
- Add `Algebra.Construct.WreathProduct` and/or `Algebra.Construct.SemiDirectProduct` HOT 7
- Organizing 3.0
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- List of wrinkles in `Data.List.Properties` HOT 7
- List of sub-optimal definitions in `Data.List.Base` HOT 25
- Add the `Setoid`al structure of a (free) `Monoid` on `List` HOT 1
- lib2.0 : `ℕᵇ `(binary) can be pure unlike `ℕ`. HOT 8
- To let or not to let HOT 3
- lemma for `map` for `⊆` as Subset
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from agda-stdlib.