Mercurial > meta
comparison mem.ur @ 5:943410267fad
Import Incl and Mem
author | Adam Chlipala <adam@chlipala.net> |
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date | Tue, 14 Dec 2010 09:49:10 -0500 |
parents | |
children | 744bf911dcc6 |
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4:8f7396495045 | 5:943410267fad |
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1 con mem' = K ==> fn (nm :: Name) (t :: K) (r :: {K}) (r' :: {K}) => | |
2 [[nm] ~ r'] => {Expose : f :: ({K} -> Type) -> f r -> f ([nm = t] ++ r'), | |
3 Hide : f :: ({K} -> Type) -> f ([nm = t] ++ r') -> f r} | |
4 | |
5 con mem = K ==> fn (nm :: Name) (t :: K) (r :: {K}) => | |
6 tp :: Type -> (r' :: {K} -> [[nm] ~ r'] => mem' nm t r r' -> tp) -> tp | |
7 | |
8 fun mem [K] [nm :: Name] [t :: K] [r :: {K}] [[nm] ~ r] = | |
9 fn [tp :: Type] (f : r' :: {K} -> [[nm] ~ r'] => mem' nm t ([nm = t] ++ r) r' -> tp) => | |
10 f [r] ! (fn [[nm] ~ r] => {Expose = fn [f :: {K} -> Type] x => x, | |
11 Hide = fn [f :: {K} -> Type] x => x}) | |
12 | |
13 fun mp [K] [K2] [f :: K -> K2] [nm ::: Name] [t ::: K] [r ::: {K}] (m : mem nm t r) = | |
14 m [mem nm (f t) (map f r)] (fn [r' :: {K}] [[nm] ~ r'] (m' : mem' nm t r r') => | |
15 fn [tp :: Type] (f : r' :: {K2} -> [[nm] ~ r'] => | |
16 mem' nm (f t) (map f r) r' -> tp) => | |
17 f [map f r'] ! (fn [[nm] ~ map f r'] => | |
18 {Expose = fn [f' :: {K2} -> Type] x => | |
19 m'.Expose [fn r => f' (map f r)] x, | |
20 Hide = fn [f' :: {K2} -> Type] x => | |
21 m'.Hide [fn r => f' (map f r)] x})) | |
22 | |
23 fun proj [nm ::: Name] [t ::: Type] [r ::: {Type}] (m : mem nm t r) (r : $r) = | |
24 m [t] (fn [r' :: {Type}] [[nm] ~ r'] (m' : mem' nm t r r') => | |
25 (m'.Expose [fn r => $r] r).nm) | |
26 | |
27 fun replace [nm ::: Name] [t ::: Type] [r ::: {Type}] (m : mem nm t r) (r : $r) (v : t) = | |
28 m [$r] (fn [r' :: {Type}] [[nm] ~ r'] (m' : mem' nm t r r') => | |
29 m'.Hide [fn r => $r] (m'.Expose [fn r => $r] r -- nm ++ {nm = v})) | |
30 | |
31 fun fold [K] [tf :: ({K} -> Type)] [r ::: {K}] | |
32 (f : nm :: Name -> v :: K -> r' :: {K} -> [[nm] ~ r'] | |
33 => mem nm v r -> tf r' -> tf ([nm = v] ++ r')) | |
34 (i : tf []) (fl : folder r) = | |
35 @@Incl.fold [tf] [r] | |
36 (fn [nm :: Name] [v :: K] [r' :: {K}] [[nm] ~ r'] (i : Incl.incl ([nm = v] ++ r') r) acc => | |
37 f [nm] [v] [r'] ! (Incl.inv1 [nm] [v] [r'] [r] [mem] i mem) acc) | |
38 i fl |