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Removed duplicate lemma nth_ord_ltn
1 parent 9cd60df commit 4a3fedf

2 files changed

Lines changed: 5 additions & 6 deletions

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theories/LRrule/Greene.v

Lines changed: 5 additions & 3 deletions
Original file line numberDiff line numberDiff line change
@@ -1290,7 +1290,8 @@ Proof using.
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move => Hi; rewrite /= !extractmaskE tabcols_cons enumIsize_to_word /=.
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rewrite (nth_map (Ordinal Hi)); last by rewrite size_enum_ord.
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rewrite nth_enum_ord //= [X in mask _ X]to_word_cons.
1293-
rewrite nth_ord_ltn map_cat mask_cat; last by rewrite 2!size_map size_enum_ord.
1293+
rewrite (nth_ord_enum (Ordinal Hi) (Ordinal Hi)).
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rewrite map_cat mask_cat; last by rewrite 2!size_map size_enum_ord.
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rewrite -map_comp.
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set fr := (X in rcons (mask (map X _) _)).
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rewrite (eq_map (g := fr)); first last.
@@ -1320,7 +1321,8 @@ apply/setP/subset_eqP/andP; split; apply/subsetP => i.
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move/(mem_takeP set0) => [pos].
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rewrite size_map size_enum_ord leq_min => /andP[Hpos Hpos0] ->.
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rewrite (nth_map (Ordinal Hpos0)); last by rewrite size_enum_ord.
1323-
rewrite !inE lrshift_recF /= (mem_imset _ _ lshift_recP) nth_ord_ltn => Hi.
1324+
rewrite !inE lrshift_recF /= (mem_imset _ _ lshift_recP).
1325+
rewrite (nth_ord_enum (Ordinal Hpos0) (Ordinal Hpos0)) /= => Hi.
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apply/bigcupP; exists (nth set0 (tabcols t) (Ordinal Hpos0)); last exact Hi.
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rewrite inE; apply/(mem_takeP set0).
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exists pos; last by [].
@@ -1338,7 +1340,7 @@ apply/setP/subset_eqP/andP; split; apply/subsetP => i.
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+ rewrite inE; apply/(mem_takeP set0).
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exists pos; first by rewrite size_map size_enum_ord leq_min Hpos.
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rewrite (nth_map (Ordinal Hpos0)); last by rewrite size_enum_ord.
1341-
by rewrite nth_ord_ltn.
1343+
by rewrite (nth_ord_enum (Ordinal Hpos0) (Ordinal Hpos0)).
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+ by rewrite !inE lrshift_recF /=; apply/imsetP; exists i.
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Qed.
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theories/SSRcomplements/ordcast.v

Lines changed: 0 additions & 3 deletions
Original file line numberDiff line numberDiff line change
@@ -36,9 +36,6 @@ Proof.
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by subst m; rewrite /= (eq_map (g := id)) ?map_id // => i; apply: val_inj.
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Qed.
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39-
Lemma nth_ord_ltn i n (H : i < n) x0 : nth x0 (enum 'I_n) i = (Ordinal H).
40-
Proof. by apply: val_inj => //=; rewrite nth_enum_ord. Qed.
41-
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Section Casts.
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Lemma cast_map_cond (T: Type) n m (P : pred 'I_n) (F : 'I_n -> T) (H : m = n) :

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