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Mathlib/Data/Complex/Exponential.lean

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@@ -180,7 +180,6 @@ theorem series_ratio_test {f : ℕ → β} (n : ℕ) (r : α) (hr0 : 0 ≤ r) (h
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replace hk : m = k + n.succ := (tsub_eq_iff_eq_add_of_le hmn).1 hk
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induction' k with k ih generalizing m n
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· rw [hk, Nat.zero_add, mul_right_comm, inv_pow _ _, ← div_eq_mul_inv, mul_div_cancel]
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exact le_refl _
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exact (ne_of_lt (pow_pos r_pos _)).symm
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· have kn : k + n.succ ≥ n.succ := by
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rw [← zero_add n.succ]; exact add_le_add (Nat.zero_le _) (by simp)

Mathlib/Data/MvPolynomial/Variables.lean

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@@ -97,7 +97,6 @@ theorem degrees_monomial (s : σ →₀ ℕ) (a : R) : degrees (monomial s a)
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have := Finsupp.support_single_subset h
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rw [Finset.mem_singleton] at this
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rw [this]
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exact le_refl _
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#align mv_polynomial.degrees_monomial MvPolynomial.degrees_monomial
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theorem degrees_monomial_eq (s : σ →₀ ℕ) (a : R) (ha : a ≠ 0) :

Mathlib/LinearAlgebra/AffineSpace/Basis.lean

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@@ -126,7 +126,6 @@ noncomputable def basisOf (i : ι) : Basis { j : ι // j ≠ i } k V :=
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suffices
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Submodule.span k (range fun j : { x // x ≠ i } => b ↑j -ᵥ b i) = vectorSpan k (range b) by
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rw [this, ← direction_affineSpan, b.tot, AffineSubspace.direction_top]
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exact le_rfl
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conv_rhs => rw [← image_univ]
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rw [vectorSpan_image_eq_span_vsub_set_right_ne k b (mem_univ i)]
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congr

Mathlib/LinearAlgebra/FiniteDimensional.lean

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@@ -1448,8 +1448,6 @@ theorem Subalgebra.eq_bot_of_finrank_one {S : Subalgebra F E} (h : finrank F S =
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-- porting note: fails without explicit type
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haveI : FiniteDimensional F S := finiteDimensional_of_finrank_eq_succ h
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rw [← finrank_eq_rank, h, Nat.cast_one]
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-- porting note: added, `rw` forgot to close this
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exact le_rfl
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#align subalgebra.eq_bot_of_finrank_one Subalgebra.eq_bot_of_finrank_one
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set_option synthInstance.etaExperiment true in

Mathlib/RingTheory/Multiplicity.lean

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@@ -243,8 +243,7 @@ theorem multiplicity_le_multiplicity_iff {a b c d : α} :
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exact le_multiplicity_of_pow_dvd (h _ (pow_multiplicity_dvd _))
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else by
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have : ∀ n : ℕ, c ^ n ∣ d := fun n => h n (not_finite_iff_forall.1 hab _)
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rw [eq_top_iff_not_finite.2 hab, eq_top_iff_not_finite.2 (not_finite_iff_forall.2 this)]
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apply le_refl⟩
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rw [eq_top_iff_not_finite.2 hab, eq_top_iff_not_finite.2 (not_finite_iff_forall.2 this)]⟩
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#align multiplicity.multiplicity_le_multiplicity_iff multiplicity.multiplicity_le_multiplicity_iff
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theorem multiplicity_eq_multiplicity_iff {a b c d : α} :

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