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@[inline]
def
Char.reduceUnary
{α : Type u_1}
[Lean.ToExpr α]
(declName : Lake.Name)
(op : Char → α)
(arity : optParam Nat 1)
(e : Lean.Expr)
:
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- Char.reduceToLower = Char.reduceUnary `Char.toLower Char.toLower
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- Char.reduceToUpper = Char.reduceUnary `Char.toUpper Char.toUpper
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- Char.reduceToNat = Char.reduceUnary `Char.toNat Char.toNat
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- Char.reduceIsWhitespace = Char.reduceUnary `Char.isWhitespace Char.isWhitespace
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- Char.reduceIsUpper = Char.reduceUnary `Char.isUpper Char.isUpper
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- Char.reduceIsLower = Char.reduceUnary `Char.isLower Char.isLower
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- Char.reduceIsAlpha = Char.reduceUnary `Char.isAlpha Char.isAlpha
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- Char.reduceIsDigit = Char.reduceUnary `Char.isDigit Char.isDigit
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- Char.reduceIsAlphaNum = Char.reduceUnary `Char.isAlphanum Char.isAlphanum
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- Char.reduceToString = Char.reduceUnary `ToString.toString toString 3
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- Char.reduceLT = Char.reduceBinPred `LT.lt 4 fun (x1 x2 : Char) => decide (x1 < x2)
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- Char.reduceLE = Char.reduceBinPred `LE.le 4 fun (x1 x2 : Char) => decide (x1 ≤ x2)
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- Char.reduceGT = Char.reduceBinPred `GT.gt 4 fun (x1 x2 : Char) => decide (x1 > x2)
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- Char.reduceGE = Char.reduceBinPred `GE.ge 4 fun (x1 x2 : Char) => decide (x1 ≥ x2)
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- Char.reduceEq = Char.reduceBinPred `Eq 3 fun (x1 x2 : Char) => decide (x1 = x2)
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- Char.reduceNe = Char.reduceBinPred `Ne 3 fun (x1 x2 : Char) => decide (x1 ≠ x2)
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- Char.reduceBEq = Char.reduceBoolPred `BEq.beq 4 fun (x1 x2 : Char) => x1 == x2
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- Char.reduceBNe = Char.reduceBoolPred `bne 4 fun (x1 x2 : Char) => x1 != x2
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Return .done
for Char values. We don't want to unfold in the symbolic evaluator.
In regular simp
, we want to prevent the nested raw literal from being converted into
a OfNat.ofNat
application. TODO: cleanup
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