case h.e'_3.h
p : ℕ
inst✝ : Fact (Nat.Prime p)
ncs : CauSeq ℤ_[p] norm
F : Polynomial ℤ_[p]
a : ℤ_[p]
ncs_der_val :
  ∀ (n : ℕ), ‖Polynomial.eval (↑ncs n) (↑Polynomial.derivative F)‖ = ‖Polynomial.eval a (↑Polynomial.derivative F)‖
x✝ : ℕ
⊢ ‖Polynomial.eval (↑ncs x✝) (↑Polynomial.derivative F)‖ = ‖Polynomial.eval a (↑Polynomial.derivative F)‖
p : ℕ
inst✝ : Fact (Nat.Prime p)
ncs : CauSeq ℤ_[p] norm
F : Polynomial ℤ_[p]
a : ℤ_[p]
ncs_der_val :
  ∀ (n : ℕ), ‖Polynomial.eval (↑ncs n) (↑Polynomial.derivative F)‖ = ‖Polynomial.eval a (↑Polynomial.derivative F)‖
⊢ Tendsto (fun i => ‖Polynomial.eval (↑ncs i) (↑Polynomial.derivative F)‖) atTop
    (𝓝 ‖Polynomial.eval a (↑Polynomial.derivative F)‖)
convert @tendsto_const_nhds ℝ ℕ _ _ _
no goals
case h.e'_3.h
p : ℕ
inst✝ : Fact (Nat.Prime p)
ncs : CauSeq ℤ_[p] norm
F : Polynomial ℤ_[p]
a : ℤ_[p]
ncs_der_val :
  ∀ (n : ℕ), ‖Polynomial.eval (↑ncs n) (↑Polynomial.derivative F)‖ = ‖Polynomial.eval a (↑Polynomial.derivative F)‖
x✝ : ℕ
⊢ ‖Polynomial.eval (↑ncs x✝) (↑Polynomial.derivative F)‖ = ‖Polynomial.eval a (↑Polynomial.derivative F)‖
rw [ncs_der_val]