diff --git a/Data/HMM.hs b/Data/HMM.hs
new file mode 100644
--- /dev/null
+++ b/Data/HMM.hs
@@ -0,0 +1,402 @@
+-- | Data.HMM is a library for using Hidden Markov Models (HMMs) with Haskell.  HMMs are a common method of machine learning.  All of the most frequently used algorithms---the forward and backwards algorithms, Viterbi, and Baum-Welch---are implemented in this library.
+
+--  The best way to learn to use it is to visit the tutorial at http://izbicki.me/blog/using-hmms-in-haskell-for-bioinformatics.  The tutorial also includes performance benchmarks and caveats that you should be aware of.
+module Data.HMM 
+    ( HMM(..), Prob
+    , forward
+    , backward
+    , viterbi
+    , baumWelch, baumWelchItr
+    , simpleMM, simpleHMM, hmmJoin
+    , verifyhmm
+    , loadHMM
+    , saveHMM
+    )
+    where
+
+import Debug.Trace
+import Data.Array
+import Data.List
+import Data.List.Extras
+import Data.Number.LogFloat
+import qualified Data.MemoCombinators as Memo
+import Control.Parallel
+import System.IO
+import Text.ParserCombinators.Parsec
+
+type Prob = LogFloat
+
+-- | The data types for our HMM.  FIXME: This should probably be changed to be HMMArray
+
+data HMM stateType eventType = HMM { states :: [stateType]
+                                   , events :: [eventType]
+                                   , initProbs :: (stateType -> Prob)
+                                   , transMatrix :: (stateType -> stateType -> Prob)
+                                   , outMatrix :: (stateType -> eventType -> Prob)
+                                   }
+--     deriving (Show, Read)
+
+instance (Show stateType, Show eventType) => Show (HMM stateType eventType) where
+    show hmm = hmm2str hmm 
+    
+hmm2str hmm = "HMM" ++ "{ states=" ++ (show $ states hmm) 
+                     ++ ", events=" ++ (show $ events hmm) 
+                     ++ ", initProbs=" ++ (show [(s,initProbs hmm s) | s <- states hmm])
+                     ++ ", transMatrix=" ++ (show [(s1,s2,transMatrix hmm s1 s2) | s1 <- states hmm, s2 <- states hmm])
+                     ++ ", outMatrix=" ++ (show [(s,e,outMatrix hmm s e) | s <- states hmm, e <- events hmm])
+                     ++ "}"
+
+elemIndex2 :: (Show a, Eq a) => a -> [a] -> Int
+elemIndex2 e list = case elemIndex e list of 
+                            Nothing -> seq (error ("elemIndex2: Index "++show e++" not in HMM "++show list)) 0
+                            Just x -> x
+
+stateIndex :: (Show stateType, Show eventType, Eq stateType) => HMM stateType eventType -> stateType -> Int
+stateIndex hmm state = case elemIndex state $ states hmm of 
+                            Nothing -> seq (error ("stateIndex: Index "++show state++" not in HMM "++show hmm)) 0
+                            Just x -> x
+
+eventIndex :: (Show stateType, Show eventType, Eq eventType) => HMM stateType eventType -> eventType -> Int
+eventIndex hmm event = case elemIndex event $ events hmm of 
+                            Nothing -> seq (error ("eventIndex: Index "++show event++" not in HMM "++show hmm)) 0
+                            Just x -> x
+
+-- | Use simpleMM to create an untrained standard Markov model
+simpleMM eL order = HMM { states = sL
+                        , events = eL
+                        , initProbs = \s -> evenDist--skewedDist s
+                        , transMatrix = \s1 -> \s2 -> if (length s1==0) || (isPrefixOf (tail s1) s2)
+                                                          then skewedDist s2 --1.0 / (logFloat $ length sL)
+                                                          else 0.0
+                        , outMatrix = \s -> \e -> 1.0/(logFloat $ length eL)
+                        }
+                            where evenDist = 1.0 / sLlen
+                                  skewedDist s = (logFloat $ 1+elemIndex2 s sL) / ( (sLlen * (sLlen+ (logFloat (1.0 :: Double))))/2.0)
+                                  sLlen = logFloat $ length sL
+                                  sL = enumerateStates (order-1) [[]]
+                                  enumerateStates order' list
+                                      | order' == 0    = list
+                                      | otherwise     = enumerateStates (order'-1) [symbol:l | l <- list, symbol <- eL]
+
+-- | Use simpleHMM to create an untrained hidden Markov model
+simpleHMM :: (Eq stateType, Show eventType, Show stateType) => 
+             [stateType] -> [eventType] -> HMM stateType eventType
+simpleHMM sL eL = HMM { states = sL
+                      , events = eL
+                      , initProbs = \s -> evenDist--skewedDist s
+                      , transMatrix = \s1 -> \s2 -> skewedDist s2
+                      , outMatrix = \s -> \e -> 1.0/(logFloat $ length eL)
+                      }
+                          where evenDist = 1.0 / sLlen
+                                skewedDist s = (logFloat $ 1+elemIndex2 s sL) / ( (sLlen * (sLlen+ (logFloat (1.0 :: Double))))/2.0)
+                                sLlen = logFloat $ length sL
+                                  
+
+-- | forward algorithm determines the probability that a given event array would be emitted by our HMM
+forward :: (Eq eventType, Eq stateType, Show eventType, Show stateType) => HMM stateType eventType -> [eventType] -> Prob
+forward hmm obs = forwardArray hmm (listArray (1,bT) obs)
+    where
+          bT = length obs
+                               
+forwardArray :: (Eq eventType, Eq stateType, Show eventType, Show stateType) => HMM stateType eventType -> Array Int eventType -> Prob
+forwardArray hmm obs = sum [alpha hmm obs bT state | state <- states hmm]
+    where
+          bT = snd $ bounds obs
+                                                         
+alpha :: (Eq eventType, Eq stateType, Show eventType, Show stateType) => HMM stateType eventType 
+                                                                      -> Array Int eventType 
+                                                                      -> Int 
+                                                                      -> stateType 
+                                                                      -> Prob
+alpha hmm obs = memo_alpha
+    where memo_alpha t state = memo_alpha2 t (stateIndex hmm state)
+          memo_alpha2 = (Memo.memo2 Memo.integral Memo.integral memo_alpha3)
+          memo_alpha3 t' state'
+            | t' == 1       = -- trace ("memo_alpha' t'="++show t'++", state'="++show state') $ 
+                              (outMatrix hmm (states hmm !! state') $ obs!t')*(initProbs hmm $ states hmm !! state')
+            | otherwise     = -- trace ("memo_alpha' t'="++show t'++", state'="++show state') $ 
+                              (outMatrix hmm (states hmm !! state') $ obs!t')*(sum [(memo_alpha (t'-1) state2)*(transMatrix hmm state2 (states hmm !! state')) | state2 <- states hmm])
+
+   
+-- | backwards algorithm does the same thing as the forward algorithm, just a different implementation
+backward :: (Eq eventType, Eq stateType, Show eventType, Show stateType) => HMM stateType eventType -> [eventType] -> Prob
+backward hmm obs = backwardArray hmm $ listArray (1,length obs) obs
+    
+backwardArray :: (Eq eventType, Eq stateType, Show eventType, Show stateType) => HMM stateType eventType -> Array Int eventType -> Prob
+backwardArray hmm obs = backwardArray' hmm obs
+    where 
+          backwardArray' hmm obs = sum [(initProbs hmm state)
+                                       *(outMatrix hmm state $ obs!1)
+                                       *(beta hmm obs 1 state)
+                                       | state <- states hmm
+                                       ]
+    
+beta :: (Eq eventType, Eq stateType, Show eventType, Show stateType) => HMM stateType eventType 
+                                                                      -> Array Int eventType 
+                                                                      -> Int 
+                                                                      -> stateType 
+                                                                      -> Prob
+beta hmm obs = memo_beta
+    where bT = snd $ bounds obs
+          memo_beta t state = memo_beta2 t (stateIndex hmm state)
+          memo_beta2 = (Memo.memo2 Memo.integral Memo.integral memo_beta3)
+          memo_beta3 t' state'
+            | t' == bT       = -- trace ("memo_alpha' t'="++show t'++", state'="++show state') $ 
+                              1
+            | otherwise     = -- trace ("memo_alpha' t'="++show t'++", state'="++show state') $ 
+                              sum [(transMatrix hmm (states hmm !! state') state2)
+                                  *(outMatrix hmm state2 $ obs!(t'+1))
+                                  *(memo_beta (t'+1) state2) 
+                                  | state2 <- states hmm
+                                  ]
+
+
+-- | Viterbi's algorithm calculates the most probable path through our states given an event array
+viterbi :: (Eq eventType, Eq stateType, Show eventType, Show stateType) => 
+           HMM stateType eventType -> Array Int eventType -> [stateType]
+viterbi hmm obs = [memo_x' t | t <- [1..bT]]
+    where bT = snd $ bounds obs
+          
+          memo_x' = Memo.integral x'
+          x' t 
+              | t == bT   = argmax (\i -> memo_delta bT i) (states hmm)
+              | otherwise = memo_psi (t+1) (memo_x' (t+1))
+              
+--           delta :: Int -> stateType -> Prob
+          memo_delta t state = memo_delta2 t (stateIndex hmm state)
+          memo_delta2 = (Memo.memo2 Memo.integral Memo.integral memo_delta3)
+          memo_delta3 t state = delta t (states hmm !! state)
+          delta t state
+              | t == 1    = (outMatrix hmm state $ obs!t)*(initProbs hmm state)
+              | otherwise = maximum [(memo_delta (t-1) i)*(transMatrix hmm i state)*(outMatrix hmm (state) $ obs!t)
+                                    | i <- states hmm
+                                    ]
+          
+--           psi :: Int -> stateType -> stateType
+          memo_psi t state = memo_psi2 t (stateIndex hmm state)
+          memo_psi2 = (Memo.memo2 Memo.integral Memo.integral memo_psi3)
+          memo_psi3 t state = psi t (states hmm !! state)
+          psi t state 
+              | t == 1    = (states hmm) !! 0
+              | otherwise = argmax (\i -> (memo_delta (t-1) i) * (transMatrix hmm i state)) (states hmm) 
+
+-- | Baum-Welch is used to train an HMM
+baumWelch :: (Eq eventType, Eq stateType, Show eventType, Show stateType) => HMM stateType eventType -> Array Int eventType -> Int -> HMM stateType eventType
+baumWelch hmm obs count
+    | count == 0    = hmm
+    | otherwise     = -- trace ("baumWelch iterations left: "++(show count)) $ 
+                      trace (show itr) $
+                      baumWelch itr obs (count-1)
+        where itr = baumWelchItr hmm obs
+    
+baumWelchItr :: (Eq eventType, Eq stateType, Show eventType, Show stateType) => HMM stateType eventType -> Array Int eventType -> HMM stateType eventType
+baumWelchItr hmm obs = --par newInitProbs $ par newTransMatrix $ par newOutMatrix 
+                       --trace "baumWelchItr " $
+                       HMM { states = states hmm
+                           , events = events hmm
+                           , initProbs = memo_newInitProbs
+                           , transMatrix = {-newTransMatrix---} memo_newTransMatrix
+                           , outMatrix = {-outMatrix hmm ---} memo_newOutMatrix
+                           }
+    where bT = snd $ bounds obs
+          memo_newInitProbs state = memo_newInitProbs2 (stateIndex hmm state)
+          memo_newInitProbs2 = Memo.integral memo_newInitProbs3
+          memo_newInitProbs3 state = newInitProbs (states hmm !! state)
+          newInitProbs state = gamma 1 state
+          
+          memo_newTransMatrix state1 state2 = memo_newTransMatrix2 (stateIndex hmm state1) (stateIndex hmm state2)
+          memo_newTransMatrix2 = (Memo.memo2 Memo.integral Memo.integral memo_newTransMatrix3)
+          memo_newTransMatrix3 state1 state2 = newTransMatrix (states hmm !! state1) (states hmm !! state2)
+          newTransMatrix state1 state2 = --trace ("newTransMatrix"++(hmmid hmm)) $
+                                         sum [xi t state2 state1 | t <- [2..bT]]
+                                        /sum [gamma t state1 | t <- [2..bT]]
+          
+          memo_newOutMatrix state event = memo_newOutMatrix2 (stateIndex hmm state) (eventIndex hmm event)
+          memo_newOutMatrix2 = (Memo.memo2 Memo.integral Memo.integral memo_newOutMatrix3)
+          memo_newOutMatrix3 state event = newOutMatrix (states hmm !! state) (events hmm !! event)
+          newOutMatrix state event = sum [if (obs!t == event) 
+                                             then gamma t state 
+                                             else 0
+                                         | t <- [2..bT]
+                                         ]
+                                    /sum [gamma t state | t <- [2..bT]]
+                                    
+          -- Greek functions, included here for memoization
+          xi t state1 state2 = (memo_alpha (t-1) state1)
+                              *(transMatrix hmm state1 state2)
+                              *(outMatrix hmm state2 $ obs!t)
+                              *(memo_beta t state2)
+                              /backwardArrayVar -- (backwardArray hmm obs)
+          
+          gamma t state = (memo_alpha t state)
+                         *(memo_beta t state)
+                         /backwardArrayVar
+
+          backwardArrayVar = (backwardArray hmm obs)
+
+          memo_beta t state = memo_beta2 t (stateIndex hmm state)
+          memo_beta2 = (Memo.memo2 Memo.integral Memo.integral memo_beta3)
+          memo_beta3 t' state'
+            | t' == bT      = 1
+            | otherwise     = sum [(transMatrix hmm (states hmm !! state') state2)
+                                  *(outMatrix hmm state2 $ obs!(t'+1))
+                                  *(memo_beta (t'+1) state2) 
+                                  | state2 <- states hmm
+                                  ]
+                                  
+          memo_alpha t state = memo_alpha2 t (stateIndex hmm state)
+          memo_alpha2 = (Memo.memo2 Memo.integral Memo.integral memo_alpha3)
+          memo_alpha3 t' state'
+            | t' == 1       = (outMatrix hmm (states hmm !! state') $ obs!t')*(initProbs hmm $ states hmm !! state')
+            | otherwise     = (outMatrix hmm (states hmm !! state') $ obs!t')*(sum [(memo_alpha (t'-1) state2)*(transMatrix hmm state2 (states hmm !! state')) | state2 <- states hmm])
+          
+
+-- | Joins 2 HMMs by connecting every state in the first HMM to every state in the second, and vice versa, with probabilities based on the join ratio
+hmmJoin :: (Eq stateType, Eq eventType, Read stateType, Show stateType) => 
+           HMM stateType eventType -> HMM stateType eventType -> Prob -> HMM (Int,stateType) eventType
+hmmJoin hmm1 hmm2 ratio = HMM { states = states1 ++ states2
+                              , events = if (events hmm1) == (events hmm2)
+                                            then events hmm1
+                                            else error "hmmJoin: event sets not equal"
+                              , initProbs = \s -> if (s `elem` states1)
+                                                     then (initProbs hmm1 $ lift s)*r1
+                                                     else (initProbs hmm2 $ lift s)*r2
+                              , transMatrix =  \s1 -> \s2 -> if (s1 `elem` states1 && s2 `elem` states1)
+                                                                then (transMatrix hmm1 (lift s1) (lift s2))*r1
+                                                                else if (s2 `elem` states2 && s2 `elem` states2)
+                                                                        then (transMatrix hmm2 (lift s1) (lift s2))*r2
+                                                                        else if (s1 `elem` states1)
+                                                                                then (r2)/(logFloat $ length $ states2)
+                                                                                else (r1)/(logFloat $ length $ states1)
+                              , outMatrix = \s -> if (s `elem` states1)
+                                                     then (outMatrix hmm1 $ lift s)
+                                                     else (outMatrix hmm2 $ lift s)
+                              }
+                                  where r1=ratio
+                                        r2=1-ratio
+                                        states1 = map (\x -> (1,x)) $ states hmm1
+                                        states2 = map (\x -> (2,x)) $ states hmm2
+                                        
+--                                         lift :: (Int,String) -> a
+                                        lift x =snd x 
+--                                         lift x =read $ (snd x )
+
+-- debug utils
+hmmid hmm = show $ initProbs hmm $ (states hmm) !! 1
+
+-- | tests
+                                              
+listCPExp :: [a] -> Int -> [[a]]
+listCPExp language order = listCPExp' order [[]]
+    where
+        listCPExp' order list
+            | order == 0    = list
+            | otherwise     = listCPExp' (order-1) [symbol:l | l <- list, symbol <- language]
+
+-- | should always equal 1
+forwardtest hmm x = sum [forward hmm e | e <- listCPExp (events hmm) x]
+
+-- | should always equal 1
+backwardtest hmm x = sum [backward hmm e | e <- listCPExp (events hmm) x]
+
+-- | should always equal each other
+fbtest hmm events = "fwd: " ++ show (forward hmm events) ++ " bkwd:" ++ show (backward hmm  events)
+    
+-- | initProbs should always equal 1; the others should equal the number of states
+verifyhmm hmm = do
+        seq ip $ check "initProbs" ip
+        check "transMatrix" tm
+        check "outMatrix" om
+           
+   where check str var = do
+                putStrLn $ str++" tollerance check: "++show var
+{-                if abs(var-1)<0.0001
+                    then putStrLn "True"
+                    else putStrLn "False"-}
+                    
+         ip = sum $ [initProbs hmm s | s <- states hmm]
+         tm = (sum $ [transMatrix hmm s1 s2 | s1 <- states hmm, s2 <- states hmm]) -- (length $ states hmm)
+         om = sum $ [outMatrix hmm s e | s <- states hmm, e <- events hmm] -- / length $ states hmm
+
+
+
+-----
+-- File processing functions below here
+
+data -- (Eq eventType, Eq stateType, Show eventType, Show stateType) =>
+     HMMArray stateType eventType = HMMArray
+                                   { statesA :: [stateType]
+                                   , eventsA :: [eventType]
+                                   , initProbsA :: Array Int Prob
+                                   , transMatrixA :: Array Int (Array Int Prob) -- (stateType -> stateType -> Prob)
+                                   , outMatrixA :: Array Int (Array Int Prob) -- (stateType -> eventType -> Prob)
+                                   }
+    deriving (Show,Read)
+
+instance Read LogFloat where
+    readsPrec a str = do
+        dbl <- readsPrec a (drop 8 str) :: [(Double,String)]
+--         trace ("LogFloat -> "++show str) $ [(logFloat ((read (drop 8 str)) :: Double), "")]
+        return (logFloat $ fst dbl, snd dbl)
+
+hmm2Array :: (Show stateType, Show eventType) => (HMM stateType eventType) -> (HMMArray stateType eventType)
+hmm2Array hmm = HMMArray { statesA = states hmm
+                         , eventsA = events hmm
+                         , initProbsA = listArray (1,length $ states hmm) [initProbs hmm state | state <- states hmm]
+                         , transMatrixA = listArray (1,length $ states hmm) [
+                                            listArray (1,length $ states hmm) [transMatrix hmm s1 s2 | s1 <- states hmm]
+                                                                                                      | s2 <- states hmm]
+                         , outMatrixA = listArray (1,length $ states hmm) [
+                                            listArray (1,length $ events hmm) [outMatrix hmm s e | e <- events hmm]
+                                                                                                      | s <- states hmm]
+                         }
+
+array2hmm :: (Show stateType, Show eventType, Eq stateType, Eq eventType) => (HMMArray stateType eventType) -> (HMM stateType eventType)
+array2hmm hmmA = HMM { states = statesA hmmA
+                     , events = eventsA hmmA
+                     , initProbs = \s -> (initProbsA hmmA) ! (stateAIndex hmmA s)
+                     , transMatrix = \s1 -> \s2 -> transMatrixA hmmA ! (stateAIndex hmmA s1) ! (stateAIndex hmmA s2)
+                     , outMatrix = \s -> \e -> outMatrixA hmmA ! (stateAIndex hmmA s) ! (eventAIndex hmmA e)
+                     }
+                     
+-- | saves the HMM to a file for later retrieval.  HMMs can take a long time to calculate, so this is very useful
+saveHMM :: (Show stateType, Show eventType) => String -> HMM stateType eventType -> IO ()
+saveHMM file hmm = do
+    outh <- openFile file WriteMode
+    hPutStrLn outh $ show $ hmm2Array hmm
+    hClose outh
+    
+-- loadHMM :: (Read stateType, Read eventType) => String -> IO (HMM stateType eventType)
+loadHMM file = do
+    inh <- openFile file ReadMode
+    hmmstr <- hGetLine inh
+    let hmm = read hmmstr -- :: HMMArray stateType eventType
+    return (array2hmm hmm)
+
+
+stateAIndex :: (Show stateType, Show eventType, Eq stateType) => HMMArray stateType eventType -> stateType -> Int
+stateAIndex hmm state = case elemIndex state $ statesA hmm of 
+                            Nothing -> seq (error "stateIndex: Index "++show state++" not in HMM "++show hmm) 0
+                            Just x -> x+1
+
+eventAIndex :: (Show stateType, Show eventType, Eq eventType) => HMMArray stateType eventType -> eventType -> Int
+eventAIndex hmm event = case elemIndex event $ eventsA hmm of 
+                            Nothing -> seq (error ("eventIndex: Index "++show event++" not in HMM "++show hmm)) 0
+                            Just x -> x+1
+
+------------
+
+hmmParse :: {-(Read stateType, Read eventType) =>-} String -> Either ParseError (HMM String Char)
+hmmParse str = do
+    parse hmmParser str str
+
+hmmParser :: (Read stateType, Read eventType) => GenParser Char st (HMM stateType eventType)
+hmmParser = do
+    let hmm = HMM { states = []
+                  , events = []
+                  , initProbs = (\x -> 0)
+                  , transMatrix = (\x -> \y -> 0)
+                  , outMatrix = (\x -> \y -> 0)
+                  }
+    return hmm
+
diff --git a/HMM.cabal b/HMM.cabal
new file mode 100644
--- /dev/null
+++ b/HMM.cabal
@@ -0,0 +1,15 @@
+Name:HMM
+Version:0.2.1
+Cabal-Version:  >= 1.2
+Build-type: Simple
+License:BSD3
+Author:Mike Izbicki
+Maintainer:mike@izbicki.me
+Homepage:https://github.com/mikeizbicki/hmm
+Category:Algorithms, Data mining, Machine learning
+Synopsis:A hidden markov model library
+
+Library
+  -- Build-Depends:logfloat
+  Exposed-modules:
+    Data.HMM
diff --git a/Setup.hs b/Setup.hs
new file mode 100644
--- /dev/null
+++ b/Setup.hs
@@ -0,0 +1,2 @@
+import Distribution.Simple
+main = defaultMain
