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Ajout : Calculus.Lambda.Omega.Explicit.
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1 module Hcompta.Lib.Map.Strict where
2
3 import qualified Data.Foldable as Foldable
4 import Data.Map.Strict (Map)
5 import qualified Data.Map.Strict as Data.Map
6 import Data.Maybe (Maybe(..), maybe)
7 import Data.Ord (Ord(..))
8 import Prelude (($), fst, id)
9
10 import Hcompta.Lib.Interval (Interval)
11 import qualified Hcompta.Lib.Interval as Interval
12 import qualified Hcompta.Lib.Interval.Sieve as Interval.Sieve
13
14 -- * Slice
15
16 -- | Return an 'Interval' spanning over all the keys of the given 'Map'.
17 interval :: Ord k => Map k x -> Maybe (Interval k)
18 interval m | Data.Map.null m = Nothing
19 interval m =
20 (Interval.<=..<=)
21 (fst $ Data.Map.findMin m)
22 (fst $ Data.Map.findMax m)
23
24 -- | Return non-'Data.Map.null' sub-'Map's of the given 'Map'
25 -- sliced according to the given 'Interval.Sieve.Sieve'.
26 slice
27 :: Ord k
28 => Interval.Sieve.Sieve k
29 -> Map k x -> [Map k x]
30 slice (Interval.Sieve.Sieve is) m =
31 Foldable.foldr
32 (\i ->
33 let l = Interval.low i in
34 let h = Interval.high i in
35 let (_lt_l, eq_l, gt_l) = Data.Map.splitLookup (Interval.limit l) m in
36 let (lt_h, eq_h, _gt_h) = Data.Map.splitLookup (Interval.limit h) gt_l in
37 case
38 (case Interval.adherence l of
39 Interval.In -> maybe id (Data.Map.insert (Interval.limit l)) eq_l
40 Interval.Out -> id) $
41 (case Interval.adherence h of
42 Interval.In -> maybe id (Data.Map.insert (Interval.limit h)) eq_h
43 Interval.Out -> id) $
44 lt_h of
45 s | Data.Map.null s -> id
46 s -> (:) s
47 ) [] is