Mercurial > hg > Members > kono > Proof > ZF-in-agda
comparison filter.agda @ 193:0b9645a65542
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author | Shinji KONO <kono@ie.u-ryukyu.ac.jp> |
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date | Mon, 29 Jul 2019 08:41:16 +0900 |
parents | 9eb6a8691f02 |
children | 650bdad56729 |
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192:38ecc75d93ce | 193:0b9645a65542 |
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1 open import Level | 1 open import Level |
2 module filter where | 2 open import OD |
3 | |
4 open import zf | 3 open import zf |
5 open import ordinal | 4 open import ordinal |
6 open import OD | 5 module filter ( n : Level ) where |
6 | |
7 open import Relation.Nullary | 7 open import Relation.Nullary |
8 open import Relation.Binary | 8 open import Relation.Binary |
9 open import Data.Empty | 9 open import Data.Empty |
10 open import Relation.Binary | 10 open import Relation.Binary |
11 open import Relation.Binary.Core | 11 open import Relation.Binary.Core |
12 open import Relation.Binary.PropositionalEquality | 12 open import Relation.Binary.PropositionalEquality |
13 open import Data.Nat renaming ( zero to Zero ; suc to Suc ; ℕ to Nat ; _⊔_ to _n⊔_ ) | 13 open import Data.Nat renaming ( zero to Zero ; suc to Suc ; ℕ to Nat ; _⊔_ to _n⊔_ ) |
14 | |
15 od = OD→ZF {n} | |
14 | 16 |
15 | 17 |
16 record Filter {n : Level} ( P max : OD {suc n} ) : Set (suc (suc n)) where | 18 record Filter {n : Level} ( P max : OD {suc n} ) : Set (suc (suc n)) where |
17 field | 19 field |
18 _⊇_ : OD {suc n} → OD {suc n} → Set (suc n) | 20 _⊇_ : OD {suc n} → OD {suc n} → Set (suc n) |