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Mathlib/Analysis/SpecialFunctions Expand file tree Collapse file tree Original file line number Diff line number Diff line change @@ -140,7 +140,7 @@ lemma tendsto_integral_inv_smul_nhdsWithin (hf : LocallyIntegrableOn f (Ioi 0))
140140 _ < M * (η / M) := mul_lt_mul_of_pos_left ht_bound hM
141141 _ = η := mul_div_cancel₀ η (ne_of_gt hM)
142142 have := hη_sub ⟨mem_ball.2 hx_lt_η, hx_pos⟩
143- rw [mem_setOf_eq , dist_eq_norm] at this
143+ rw [mem_ofPred_eq , dist_eq_norm] at this
144144 exact le_of_lt this
145145
146146/-- If `f → R` as `x → +∞` and `f` is locally integrable on `(0, ∞)`, then the weighted integral
@@ -227,7 +227,7 @@ theorem integral_Ioi_eq (hf : LocallyIntegrableOn f (Ioi 0)) (ha : 0 < a) (hb :
227227 refine ⟨δ, hδ_pos, ?_⟩
228228 intro x hx hdist
229229 specialize hδ x ⟨hdist, hx⟩
230- rw [mem_setOf ] at hδ
230+ rw [mem_ofPred ] at hδ
231231 have hint' : IntegrableOn g (Ioi x) := hint.mono (by grind) (by simp)
232232 have htends := intervalIntegral_tendsto_integral_Ioi x hint' tendsto_id
233233 have hle := le_of_tendsto (htends.dist tendsto_const_nhds) (hδ.mono (fun _ hy ↦ hy.le))
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