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Golf one measurability proof.
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Mathlib/MeasureTheory/Function/UnifTight.lean

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@@ -174,7 +174,7 @@ private theorem unifTight_fin (hp_top : p ≠ ∞) {n : ℕ} {f : Fin n → α
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obtain ⟨S, hμS, hFε⟩ := h hgLp hε
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obtain ⟨s, _, hμs, hfε⟩ :=
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(hfLp (Fin.last n)).exists_eLpNorm_indicator_compl_lt hp_top (coe_ne_zero.2 hε.ne')
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refine ⟨s ∪ S, (by measurability), fun i => ?_⟩
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refine ⟨s ∪ S, (by finiteness), fun i => ?_⟩
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by_cases hi : i.val < n
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· rw [show f i = g ⟨i.val, hi⟩ from rfl, compl_union, ← indicator_indicator]
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apply (eLpNorm_indicator_le _).trans

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