use mathlib Apply ... At

Game/Metadata.lean

@@ -11,7 +11,6 @@ import Game.Tactic.Induction
 import Game.Tactic.Cases
 import Game.Tactic.Rfl
 import Game.Tactic.Rw
-import Game.Tactic.Apply
 import Game.Tactic.Use
 import Game.Tactic.Ne
 import Game.Tactic.Xyzzy

Game/Tactic/Apply.lean

@@ -1,54 +0,0 @@
-import Mathlib.Tactic
-import Lean
-
-namespace Mathlib.Tactic
-open Lean Meta Elab Tactic Term
-
-elab "apply" t:term "at" i:ident : tactic => withMainContext do
-  let fn ← Term.elabTerm t none
-  let fnTp ← inferType fn
-  let (ms, _, foutTp) ← forallMetaTelescopeReducing fnTp (some 1)
-  unless ms.size == 1 do throwError "oops!"
-  let finTp ← inferType ms[0]!
-  let ldecl ← (← getLCtx).findFromUserName? i.getId
-  let (mvs, outTp) ← show TacticM (Array Expr × Expr) from do
-    let mut mvs := #[ms[0]!]
-    let mut cmpTp := finTp
-    let mut outTp := foutTp
-    while !(← isDefEq cmpTp ldecl.type) do
-      let (ms, _, newfoutTp) ← forallMetaTelescopeReducing outTp (some 1)
-      unless ms.size == 1 do throwError "oops!"
-      mvs := mvs ++ ms
-      cmpTp ← inferType ms[0]!
-      outTp := newfoutTp
-    mvs := mvs.pop
-    return (mvs, outTp)
-  let mainGoal ← getMainGoal
-  let mainGoal ← mainGoal.tryClear ldecl.fvarId
-  let mainGoal ← mainGoal.assert ldecl.userName outTp (mkAppN fn (mvs.push ldecl.toExpr))
-  let (_, mainGoal) ← mainGoal.intro1P
-  replaceMainGoal <| [mainGoal] ++ mvs.toList.map fun e => e.mvarId!
-
-example (A B C : Prop) (ha : A) (f : A → B) (g : B → C) : C := by
-  apply f at ha -- ha : B
-  apply g at ha
-  exact ha
-
-open Nat
-
-example (a b : Nat) (h : succ a = succ b) : a = b := by
-  let succ_inj2 (a b : Nat) : succ a = succ b → a = b := by simp
-  apply succ_inj2 at h
-  exact h
-
--- Test
-example (A B C : Prop) (ha : A) (f : A → B) (g : B → C) : C := by
-  apply f at ha
-  apply g at ha
-  exact ha
-
--- failing test
-example (h1 : ∀ x, Nat.succ x = 4 → x = 3) (a : Nat) (h : Nat.succ a = 4) : a = 3 := by
-  -- apply h1 at h -- fails
-  replace h := h1 _ h -- works
-  exact h