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Pass the relation around separately from the graph.

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Rob Rix 2017-03-10 11:51:03 -05:00
parent d64ecd672d
commit ec33d16355
1 changed files with 18 additions and 18 deletions
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36
src/SES/Myers.hs
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@ -7,10 +7,10 @@ import qualified Data.Vector as Vector
import Prologue hiding (for, State)
data MyersF a where
SES :: EditGraph a -> MyersF [These a a]
LCS :: EditGraph a -> MyersF [a]
MiddleSnake :: EditGraph a -> MyersF (Snake, EditDistance)
FindDPath :: EditGraph a -> Direction -> EditDistance -> Diagonal -> MyersF Endpoint
SES :: (a -> a -> Bool) -> EditGraph a -> MyersF [These a a]
LCS :: (a -> a -> Bool) -> EditGraph a -> MyersF [a]
MiddleSnake :: (a -> a -> Bool) -> EditGraph a -> MyersF (Snake, EditDistance)
FindDPath :: (a -> a -> Bool) -> EditGraph a -> Direction -> EditDistance -> Diagonal -> MyersF Endpoint
data State s a where
Get :: State s s
@ -22,7 +22,7 @@ data StepF a where
type Myers = Freer StepF
data EditGraph a = EditGraph { as :: !(Vector.Vector a), bs :: !(Vector.Vector a), eq :: !(a -> a -> Bool) }
data EditGraph a = EditGraph { as :: !(Vector.Vector a), bs :: !(Vector.Vector a) }
data Snake = Snake { xy :: Endpoint, uv :: Endpoint }
newtype EditDistance = EditDistance { unEditDistance :: Int }
@ -45,28 +45,28 @@ runMyersStep state step = case step of
decompose :: MyersF a -> Myers a
decompose myers = case myers of
LCS graph
LCS eq graph
| null (as graph) || null (bs graph) -> return []
| otherwise -> return []
SES graph
SES eq graph
| null (bs graph) -> return (This <$> toList (as graph))
| null (as graph) -> return (That <$> toList (bs graph))
| otherwise -> do
return []
MiddleSnake graph -> fmap (fromMaybe (error "bleah")) $
MiddleSnake eq graph -> fmap (fromMaybe (error "bleah")) $
for [0..maxD] $ \ d ->
(<|>)
<$> for [negate d, negate d + 2 .. d] (\ k -> do
forwardEndpoint <- findDPath graph Forward (EditDistance d) (Diagonal k)
forwardEndpoint <- findDPath eq graph Forward (EditDistance d) (Diagonal k)
backwardV <- gets backward
let reverseEndpoint = backwardV `at` (maxD + k)
if odd delta && k `inInterval` (delta - pred d, delta + pred d) && overlaps forwardEndpoint reverseEndpoint
then return (Just (Snake reverseEndpoint forwardEndpoint, EditDistance $ 2 * d - 1))
else continue)
<*> for [negate d, negate d + 2 .. d] (\ k -> do
reverseEndpoint <- findDPath graph Reverse (EditDistance d) (Diagonal (k + delta))
reverseEndpoint <- findDPath eq graph Reverse (EditDistance d) (Diagonal (k + delta))
forwardV <- gets forward
let forwardEndpoint = forwardV `at` (maxD + k + delta)
if even delta && k `inInterval` (negate d, d) && overlaps forwardEndpoint reverseEndpoint
@ -77,7 +77,7 @@ decompose myers = case myers of
delta = n - m
maxD = (m + n) `ceilDiv` 2
FindDPath (EditGraph as bs eq) Forward (EditDistance d) (Diagonal k) -> do
FindDPath eq (EditGraph as bs) Forward (EditDistance d) (Diagonal k) -> do
v <- gets forward
let prev = v `at` (maxD + pred k)
let next = v `at` (maxD + succ k)
@ -95,19 +95,19 @@ decompose myers = case myers of
| (as Vector.! x) `eq` (bs Vector.! y) = slide (Endpoint (succ x) (succ y))
| otherwise = Endpoint x y
FindDPath (EditGraph as bs eq) Reverse (EditDistance d) (Diagonal k) -> return (Endpoint 0 0)
FindDPath eq (EditGraph as bs) Reverse (EditDistance d) (Diagonal k) -> return (Endpoint 0 0)
-- Smart constructors
lcs :: EditGraph a -> Myers [a]
lcs graph = M (LCS graph) `Then` return
lcs :: (a -> a -> Bool) -> EditGraph a -> Myers [a]
lcs eq graph = M (LCS eq graph) `Then` return
findDPath :: EditGraph a -> Direction -> EditDistance -> Diagonal -> Myers Endpoint
findDPath graph direction d k = M (FindDPath graph direction d k) `Then` return
findDPath :: (a -> a -> Bool) -> EditGraph a -> Direction -> EditDistance -> Diagonal -> Myers Endpoint
findDPath eq graph direction d k = M (FindDPath eq graph direction d k) `Then` return
middleSnake :: EditGraph a -> Myers (Snake, EditDistance)
middleSnake graph = M (MiddleSnake graph) `Then` return
middleSnake :: (a -> a -> Bool) -> EditGraph a -> Myers (Snake, EditDistance)
middleSnake eq graph = M (MiddleSnake eq graph) `Then` return
-- Implementation details