module Main where
 
genarrs :: Int -> [(Int, Int)]                                -- Generate all possible inner 1d intervals
genarrs s = genarr 0 s
    where
        genarr _ 0 = []
        genarr a b | a<=b  = [(a,b)] ++ (genarr (a+1) b)
                   | a>b = genarr 0 (b-1)
 
cntoness :: (Int,Int) -> [Int] -> Int						  -- Count ones in 1d interval inside 1d array
cntoness (a,b) xs | a > b = 0
                  | a > (length xs) || b > (length xs) = 0
                  | a <= b = (xs!!a) + cntoness ((a+1),b) xs  -- Input array consists only of ones and zeros
                                                              -- so we can use sum for count.
 
cntonesa :: ((Int,Int), (Int,Int)) -> [[Int]] -> Int		  -- Count ones in 2d interval inside 2d array
cntonesa (ab, (a,b)) xs | a > b = 0
                        | a > (length xs) || b > (length xs) = 0
                        | a <= b = (cntoness ab (xs!!a)) + cntonesa (ab, ((a+1),b)) xs
 
genarrs2d :: Int -> Int -> [((Int, Int), (Int, Int))]         -- Generate all possible inner 2d intervals
genarrs2d a b = [(x, y) | x <- genarrs a, y <- genarrs b]
 
readMatr :: Int -> Int -> IO [[Int]]
readMatr w h = sequence . replicate h $ fmap (map read . take w . words) getLine
 
main :: IO ()
main = do
    sizesln <- getLine
    let nums = map read $ words sizesln
    let w = nums!!0
    let h = nums!!1
    let n = nums!!2
    let arr = readMatr w h
    let cnts = map (\x -> fmap (cntonesa x) arr) (genarrs2d (w-1) (h-1)) -- Coounts of ones in each array
    let fones = fmap (\x -> filter (==n) x) $ sequence cnts              -- Array with only counts equals n
    fmap length fones >>= print

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

MyA0IDIKMSAwIDEKMCAxIDEKMSAwIDAKMSAxIDA=

3 4 2
1 0 1
0 1 1
1 0 0
1 1 0