Mercurial > hg > Members > kono > Proof > ZF-in-agda
diff OD.agda @ 342:b1ccdbb14c92
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| author | Shinji KONO <kono@ie.u-ryukyu.ac.jp> |
|---|---|
| date | Mon, 13 Jul 2020 13:55:46 +0900 |
| parents | 27d2933c4bd7 |
| children | 34e71402d579 |
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--- a/OD.agda Mon Jul 13 13:29:38 2020 +0900 +++ b/OD.agda Mon Jul 13 13:55:46 2020 +0900 @@ -396,7 +396,7 @@ lemmab : {x : HOD} → od→ord (x , x) o< next (od→ord x) lemmab {x} = subst (λ k → od→ord (x , x) o< k ) lemmab0 lemmab1 where lemmab0 : next (odmax (x , x)) ≡ next (od→ord x) - lemmab0 = {!!} + lemmab0 = trans (cong (λ k → next k) (omxx _)) (sym nexto≡) lemmab1 : od→ord (x , x) o< next ( odmax (x , x)) lemmab1 = ho< lemmac : {x y : HOD} → od→ord x o< od→ord y → od→ord (x , y) o< od→ord (y , y) @@ -408,7 +408,7 @@ lemma91 : od→ord (ord→od y) o< od→ord (ord→od y , ord→od y) lemma91 = c<→o< (case1 refl) lemma9 : od→ord (ord→od y , (ord→od y , ord→od y)) o< next (od→ord (ord→od y , ord→od y)) - lemma9 = lemmaa {!!} + lemma9 = lemmaa (c<→o< (case1 refl)) lemma71 : od→ord (ord→od y , (ord→od y , ord→od y)) o< next (od→ord (ord→od y)) lemma71 = next< lemma81 lemma9 lemma1 : od→ord (u y) o< next (osuc (od→ord (ord→od y , (ord→od y , ord→od y))))