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Within LTS Haskell 24.35 (ghc-9.10.3)
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rSetDifference :: DiscreteOrdered v => RSet v -> RSet v -> RSet vRanged-sets Data.Ranged.RangedSet Set difference. Infix precedence is left 6.
rSetEmpty :: DiscreteOrdered a => RSet aRanged-sets Data.Ranged.RangedSet The empty set.
rSetFull :: DiscreteOrdered a => RSet aRanged-sets Data.Ranged.RangedSet The set that contains everything.
rSetHas :: DiscreteOrdered v => RSet v -> v -> BoolRanged-sets Data.Ranged.RangedSet True if the value is within the ranged set. Infix precedence is left 5.
rSetIntersection :: DiscreteOrdered v => RSet v -> RSet v -> RSet vRanged-sets Data.Ranged.RangedSet Set intersection for ranged sets. Infix precedence is left 7.
rSetIsEmpty :: DiscreteOrdered v => RSet v -> BoolRanged-sets Data.Ranged.RangedSet True if the set has no members.
rSetIsFull :: DiscreteOrdered v => RSet v -> BoolRanged-sets Data.Ranged.RangedSet True if the negation of the set has no members.
rSetIsSubset :: DiscreteOrdered v => RSet v -> RSet v -> BoolRanged-sets Data.Ranged.RangedSet True if the first argument is a subset of the second argument, or is equal. Infix precedence is left 5.
rSetIsSubsetStrict :: DiscreteOrdered v => RSet v -> RSet v -> BoolRanged-sets Data.Ranged.RangedSet True if the first argument is a strict subset of the second argument. Infix precedence is left 5.
rSetNegation :: DiscreteOrdered a => RSet a -> RSet aRanged-sets Data.Ranged.RangedSet Set negation.