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Expand file tree Collapse file tree Original file line number Diff line number Diff line change @@ -116,7 +116,7 @@ theorem upperCentralSeriesStep_eq_comap_center :
116116 div_eq_mul_inv, mul_inv_rev, mul_assoc]
117117
118118instance [hH : H.Characteristic] : Characteristic (upperCentralSeriesStep H) :=
119- (upperCentralSeriesStep_eq_comap_center H) ▸ comap_Characteristic H centerCharacteristic
119+ (upperCentralSeriesStep_eq_comap_center H) ▸ centerCharacteristic.comap_quotient_mk
120120
121121variable (G)
122122
Original file line number Diff line number Diff line change @@ -392,8 +392,8 @@ theorem comap_comap_center {H₁ : Subgroup G} [H₁.Normal] {H₂ : Subgroup (G
392392
393393open Subgroup in
394394@[to_additive]
395- theorem comap_Characteristic [hN : N. Characteristic] {K : Subgroup (G ⧸ N)}
396- (hK : K.Characteristic) :
395+ theorem _root_.Subgroup. Characteristic.comap_quotient_mk {N : Subgroup G} [hN : N.Characteristic]
396+ {K : Subgroup (G ⧸ N)} (hK : K.Characteristic) :
397397 Characteristic (K.comap (mk' N)) := by
398398 refine characteristic_iff_map_le.2 fun ϕ x ⟨y, hy⟩ => ?_
399399 have := characteristic_iff_map_eq.1 hK (congr N N ϕ (characteristic_iff_map_eq.1 hN ϕ))
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