instance Lean.Meta.Linear.Nat.instReprExpr : Repr Nat.Linear.Expr

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• Lean.Meta.Linear.Nat.instReprExpr = { reprPrec := Lean.Meta.Linear.Nat.reprExpr✝ }

instance Lean.Meta.Linear.Nat.instReprExprCnstr : Repr Nat.Linear.ExprCnstr

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• Lean.Meta.Linear.Nat.instReprExprCnstr = { reprPrec := Lean.Meta.Linear.Nat.reprExprCnstr✝ }

instance Lean.Meta.Linear.Nat.instReprPolyCnstr : Repr Nat.Linear.PolyCnstr

Equations

• Lean.Meta.Linear.Nat.instReprPolyCnstr = { reprPrec := Lean.Meta.Linear.Nat.reprPolyCnstr✝ }

@[inline]

abbrev Lean.Meta.Linear.Nat.LinearExpr : Type

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• Lean.Meta.Linear.Nat.LinearExpr = Nat.Linear.Expr

@[inline]

abbrev Lean.Meta.Linear.Nat.LinearCnstr : Type

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• Lean.Meta.Linear.Nat.LinearCnstr = Nat.Linear.ExprCnstr

@[inline]

abbrev Lean.Meta.Linear.Nat.PolyExpr : Type

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• Lean.Meta.Linear.Nat.PolyExpr = Nat.Linear.Poly

def Lean.Meta.Linear.Nat.LinearExpr.toExpr (e : Lean.Meta.Linear.Nat.LinearExpr) : Lean.Expr

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• Lean.Meta.Linear.Nat.LinearExpr.toExpr (Nat.Linear.Expr.num v) = Lean.mkApp (Lean.mkConst (Lean.Name.mkStr4 "Nat" "Linear" "Expr" "num")) (Lean.mkNatLit v)
• Lean.Meta.Linear.Nat.LinearExpr.toExpr (Nat.Linear.Expr.var i) = Lean.mkApp (Lean.mkConst (Lean.Name.mkStr4 "Nat" "Linear" "Expr" "var")) (Lean.mkNatLit i)

instance Lean.Meta.Linear.Nat.instToExprLinearExpr : Lean.ToExpr Lean.Meta.Linear.Nat.LinearExpr

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def Lean.Meta.Linear.Nat.LinearCnstr.toExpr (c : Lean.Meta.Linear.Nat.LinearCnstr) : Lean.Expr

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instance Lean.Meta.Linear.Nat.instToExprLinearCnstr : Lean.ToExpr Lean.Meta.Linear.Nat.LinearCnstr

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def Lean.Meta.Linear.Nat.LinearExpr.toArith (ctx : Array Lean.Expr) (e : Lean.Meta.Linear.Nat.LinearExpr) : Lean.MetaM Lean.Expr

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• Lean.Meta.Linear.Nat.LinearExpr.toArith ctx (Nat.Linear.Expr.num v) = pure (Lean.mkNatLit v)
• Lean.Meta.Linear.Nat.LinearExpr.toArith ctx (Nat.Linear.Expr.var i) = pure ctx[i]!
• Lean.Meta.Linear.Nat.LinearExpr.toArith ctx (Nat.Linear.Expr.mulL k a) = do let a ← Lean.Meta.Linear.Nat.LinearExpr.toArith ctx a Lean.Meta.mkMul (Lean.mkNatLit k) a
• Lean.Meta.Linear.Nat.LinearExpr.toArith ctx (Nat.Linear.Expr.mulR a k) = do let a ← Lean.Meta.Linear.Nat.LinearExpr.toArith ctx a Lean.Meta.mkMul a (Lean.mkNatLit k)

def Lean.Meta.Linear.Nat.LinearCnstr.toArith (ctx : Array Lean.Expr) (c : Lean.Meta.Linear.Nat.LinearCnstr) : Lean.MetaM Lean.Expr

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structure Lean.Meta.Linear.Nat.ToLinear.State : Type

• varMap : Lean.Meta.KExprMap Nat
• vars : Array Lean.Expr

@[inline]

abbrev Lean.Meta.Linear.Nat.ToLinear.M (α : Type) : Type

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• Lean.Meta.Linear.Nat.ToLinear.M = StateRefT' IO.RealWorld Lean.Meta.Linear.Nat.ToLinear.State Lean.MetaM

def Lean.Meta.Linear.Nat.ToLinear.addAsVar (e : Lean.Expr) : Lean.Meta.Linear.Nat.ToLinear.M Lean.Meta.Linear.Nat.LinearExpr

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partial def Lean.Meta.Linear.Nat.ToLinear.toLinearExpr (e : Lean.Expr) : Lean.Meta.Linear.Nat.ToLinear.M Lean.Meta.Linear.Nat.LinearExpr

partial def Lean.Meta.Linear.Nat.ToLinear.toLinearExpr.visit (e : Lean.Expr) : Lean.Meta.Linear.Nat.ToLinear.M Lean.Meta.Linear.Nat.LinearExpr

partial def Lean.Meta.Linear.Nat.ToLinear.toLinearCnstr? (e : Lean.Expr) : Lean.Meta.Linear.Nat.ToLinear.M (Option Lean.Meta.Linear.Nat.LinearCnstr)

def Lean.Meta.Linear.Nat.ToLinear.run {α : Type} (x : Lean.Meta.Linear.Nat.ToLinear.M α) : Lean.MetaM (α × Array Lean.Expr)

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def Lean.Meta.Linear.Nat.toContextExpr (ctx : Array Lean.Expr) : Lean.MetaM Lean.Expr

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• Lean.Meta.Linear.Nat.toContextExpr ctx = Lean.Meta.mkListLit (Lean.mkConst (Lean.Name.mkStr1 "Nat")) (Array.toList ctx)

def Lean.Meta.Linear.Nat.reflTrue : Lean.Expr

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