I've got a little problem i don't understand.
I need to calculate an index for a list (by use of !!).
It should look like this:
floor(j * (n / p2n))
where j is an Integer, n is the length of a list, therefore Integer too,
and p2n is 2^n.
When i use the former line in my Haskell code (pasted at the end of
this mail),
i get the following error message:
qc.lhs:464:16:
No instance for (RealFrac Int)
arising from use of `floor' at qc.lhs:464:16-36
Possible fix: add an instance declaration for (RealFrac Int)
In the expression: floor (j * (n / p2n))
In the definition of `i': i = floor (j * (n / p2n))
In the definition of `genUf'':
genUf' f j n
| j == p2n = []
| otherwise
= [(replicate (j + (y1 - y0)) 0)
++
([1] ++ (replicate (p2n - ((j + (y1 - y0)) + 1))
0))]
++
(genUf' f (j + 1) n)
where
y0 = mod j 2
y1 = xor y0 (f !! i)
xor a b = mod (a + b) 2
p2n = (2 ^ n)
i = floor (j * (n / p2n))
Failed, modules loaded: none.
------------------------------------------------------------------------
genUf :: [Int] -> QOp
genUf f = (QOp(genUf' f 0 (length f)))
where p2n = 2 ^ (length f) {- ok -}
genUf' f j n
| j == p2n = [] {- ok -}
| otherwise =
[(replicate (j+(y1-y0)) 0)
++ [1] ++
(replicate (p2n-(j+(y1-y0)+1)) 0)]
++ (genUf' f (j+1) n)
where y0 = mod j 2
y1 = xor y0 (f!!i)
xor a b = mod (a+b) 2
p2n = (2 ^ n)
i = floor (j * (n / p2n))
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