∀ (motive : Turing.PartrecToTM2.Λ' → Sort u_1) (p : Turing.PartrecToTM2.Γ' → Bool) (k₁ k₂ : Turing.PartrecToTM2.K')
  (q : Turing.PartrecToTM2.Λ')
  (h_1 :
    (p : Turing.PartrecToTM2.Γ' → Bool) →
      (k₁ k₂ : Turing.PartrecToTM2.K') → (q : Turing.PartrecToTM2.Λ') → motive (Turing.PartrecToTM2.Λ'.move p k₁ k₂ q))
  (h_2 :
    (k : Turing.PartrecToTM2.K') →
      (f : Option Turing.PartrecToTM2.Γ' → Option Turing.PartrecToTM2.Γ') →
        (q : Turing.PartrecToTM2.Λ') → motive (Turing.PartrecToTM2.Λ'.push k f q))
  (h_3 : (q : Option Turing.PartrecToTM2.Γ' → Turing.PartrecToTM2.Λ') → motive (Turing.PartrecToTM2.Λ'.read q))
  (h_4 :
    (p : Turing.PartrecToTM2.Γ' → Bool) →
      (k : Turing.PartrecToTM2.K') → (q : Turing.PartrecToTM2.Λ') → motive (Turing.PartrecToTM2.Λ'.clear p k q))
  (h_5 : (q : Turing.PartrecToTM2.Λ') → motive q.copy) (h_6 : (q : Turing.PartrecToTM2.Λ') → motive q.succ)
  (h_7 : (q₁ q₂ : Turing.PartrecToTM2.Λ') → motive (q₁.pred q₂))
  (h_8 :
    (fs : Turing.ToPartrec.Code) →
      (k : Turing.PartrecToTM2.Cont') → motive (Turing.PartrecToTM2.Λ'.ret (Turing.PartrecToTM2.Cont'.cons₁ fs k)))
  (h_9 : (k : Turing.PartrecToTM2.Cont') → motive (Turing.PartrecToTM2.Λ'.ret k.cons₂))
  (h_10 :
    (f : Turing.ToPartrec.Code) →
      (k : Turing.PartrecToTM2.Cont') → motive (Turing.PartrecToTM2.Λ'.ret (Turing.PartrecToTM2.Cont'.comp f k)))
  (h_11 :
    (f : Turing.ToPartrec.Code) →
      (k : Turing.PartrecToTM2.Cont') → motive (Turing.PartrecToTM2.Λ'.ret (Turing.PartrecToTM2.Cont'.fix f k)))
  (h_12 : Unit → motive (Turing.PartrecToTM2.Λ'.ret Turing.PartrecToTM2.Cont'.halt)),
  (match Turing.PartrecToTM2.Λ'.move p k₁ k₂ q with
    | Turing.PartrecToTM2.Λ'.move p k₁ k₂ q => h_1 p k₁ k₂ q
    | Turing.PartrecToTM2.Λ'.push k f q => h_2 k f q
    | Turing.PartrecToTM2.Λ'.read q => h_3 q
    | Turing.PartrecToTM2.Λ'.clear p k q => h_4 p k q
    | q.copy => h_5 q
    | q.succ => h_6 q
    | q₁.pred q₂ => h_7 q₁ q₂
    | Turing.PartrecToTM2.Λ'.ret (Turing.PartrecToTM2.Cont'.cons₁ fs k) => h_8 fs k
    | Turing.PartrecToTM2.Λ'.ret k.cons₂ => h_9 k
    | Turing.PartrecToTM2.Λ'.ret (Turing.PartrecToTM2.Cont'.comp f k) => h_10 f k
    | Turing.PartrecToTM2.Λ'.ret (Turing.PartrecToTM2.Cont'.fix f k) => h_11 f k
    | Turing.PartrecToTM2.Λ'.ret Turing.PartrecToTM2.Cont'.halt => h_12 ()) =
    h_1 p k₁ k₂ q