@@ -45,8 +45,8 @@ lemma out_image_represents (C : Set (Quot r)) : (Quot.out '' C).Represents C whe
4545 rw [← hyc, c'.out_eq]
4646 exact {c} h := by
4747 ext v
48- simp only [mem_inter_iff, mem_image, mem_empty_iff_false, iff_false,
49- not_and, forall_exists_index, and_imp]
48+ simp only [mem_inter_iff, mem_image, mem_empty_iff_false, iff_false, not_and,
49+ forall_exists_index, and_imp]
5050 intro c' hc' hv hvc
5151 rw [← hvc, ← hv, c'.out_eq] at h
5252 exact h hc'
@@ -67,12 +67,11 @@ lemma disjoint_represents (hrep : s.Represents C) (h : c ∉ C) : Disjoint s c :
6767
6868lemma ncard_sdiff_represents_of_mem [Fintype α] (hrep : s.Represents C) (h : c ∈ C) :
6969 ((c : Set α) \ s).ncard = (c : Set α).ncard - 1 := by
70- simp [← ncard_inter_add_ncard_diff_eq_ncard c s (toFinite _),
71- inter_comm, ncard_represents_inter hrep h]
70+ simp [← ncard_inter_add_ncard_diff_eq_ncard c s (toFinite _), inter_comm,
71+ ncard_represents_inter hrep h]
7272
7373lemma ncard_sdiff_represents_of_not_mem [Fintype α] (hrep : s.Represents C) (h : c ∉ C) :
7474 ((c : Set α) \ s).ncard = (c : Set α).ncard := by
75- simp [← ncard_inter_add_ncard_diff_eq_ncard c s (toFinite _),
76- inter_comm, hrep.exact h]
75+ simp [← ncard_inter_add_ncard_diff_eq_ncard c s (toFinite _), inter_comm, hrep.exact h]
7776
7877end Set
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