← Copula mathematical handbook

inductive Aesop.Script.SScript : Type

• empty : SScript
• onGoal (goalPos : Nat) (step : Step) (tail : SScript) : SScript
• focusAndSolve (goalPos : Nat) (here tail : SScript) : SScript

@[instance_reducible]

instance Aesop.Script.instInhabitedSScript : Inhabited SScript

Equations

• Aesop.Script.instInhabitedSScript = { default := Aesop.Script.instInhabitedSScript.default }

def Aesop.Script.SScript.takeNConsecutiveFocusAndSolve? (acc : Array SScript) : Nat → SScript → Option (Array SScript × SScript)

Equations

• Aesop.Script.SScript.takeNConsecutiveFocusAndSolve? acc 0 x✝ = some (acc, x✝)
• Aesop.Script.SScript.takeNConsecutiveFocusAndSolve? acc n.succ Aesop.Script.SScript.empty = none
• Aesop.Script.SScript.takeNConsecutiveFocusAndSolve? acc n.succ (Aesop.Script.SScript.onGoal goalPos step tail) = none
• Aesop.Script.SScript.takeNConsecutiveFocusAndSolve? acc n.succ (Aesop.Script.SScript.focusAndSolve 0 here tail) = Aesop.Script.SScript.takeNConsecutiveFocusAndSolve? (acc.push here) n tail
• Aesop.Script.SScript.takeNConsecutiveFocusAndSolve? acc n.succ (Aesop.Script.SScript.focusAndSolve n_1.succ here tail) = none

def Aesop.Script.SScript.render {m : Type → Type} [Monad m] [Lean.MonadError m] [Lean.MonadQuotation m] (script : SScript) : m (Array Lean.Syntax.Tactic)

Equations

• script.render = Aesop.Script.SScript.render.go✝ #[] script