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import Data.List
 
data MelodyNote = Gs | A | B | C' | D' | E' | F' | Gs' | A' | B'
 deriving (Eq, Show, Enum)
 
type Melody = [MelodyNote] -- Assume simple all-quavers rythm.
 
piMelody :: Melody
piMelody = map toEnum piDigits
 
 
data Chord = Am | Dm | C | G7 | E
 deriving (Eq, Show, Enum)
 
type Composition = [(Melody, Chord)]
     -- (Infinite) list of pairs: a melody chunk, and what chord to go with it.
 
chordMNotes :: Chord -> [MelodyNote]       -- Without suspensions.
chordMNotes Am = [A , C', E', A']
chordMNotes Dm = [A , D', F', A']
chordMNotes E  = [Gs, B , D', E', Gs', B', F']  -- Minor dominant may also be diminished-7th.
chordMNotes C  = [C', E']
chordMNotes G7 = [B , D', F', B']
 
resolves :: Chord -> [Chord]
resolves E  = [Am, E]        -- Dominants should resolve to their tonic, if at all.
resolves G7 = [C, G7, Am, E] -- For major dominant, allow also resolving to minor parallels.
resolves _ = [Am .. E]       -- Non-dominant chord can resolve to anything.
 
 
accompany :: Melody -> Composition -- Choose suitable chords for a melody.
 
accompany melody = acc Am melody
 where acc :: Chord -> Melody -> Composition
 
       acc lastChord (n1:n2:ml)    -- Try to find a chord that fits over two melody notes
        | (Just nextChord)         --  and works with the previous (possibly dominant) chord.
            <- find (\ch -> all(`elem` chordMNotes ch) [n1,n2]) $ resolves lastChord
                 = ([n1,n2], nextChord) : acc nextChord ml
                                   -- If two melody notes don't fit in one chord, use two.
        | (Just c1) <- find ((n1`elem`) . chordMNotes) $ resolves lastChord
        , (Just c2) <- find ((n2`elem`) . chordMNotes) $ resolves c1
             = ([n1] , c1) : ([n2] , c2) : acc c2 ml
 
 
 
piDigits :: [Int]   -- Infinite list of decimal digits of π. Algorithm taken from:
                    -- Jeremy Gibbons, "Unbounded Spigot Algorithms for the Digits of Pi";
                    --    The Mathematical Association of America 2005.
piDigits = map fromInteger $ g(1,0,1,1,3,3)
 where g(q,r,t,k,n,l) = if 4*q+r-t<n*t
        then n : g(10*q,10*(r-n*t),t,k,div(10*(3*q+r))t-10*n,l)
        else g(q*k,(2*q+r)*l,t*l,k+1,div(q*(7*k+2)+r*l)(t*l),l+2)
 
main = print $ accompany piMelody

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