[Haskell-cafe] Re: [Haskell] (no subject)
Thomas Hartman
thomas.hartman at db.com
Thu Sep 6 09:42:48 EDT 2007
I think at some intermediate stage that flag helped me compile, but in the
final version it's unnecessary.
my bad.
Thomas Hartman <thomas.hartman+external at db.com>
Sent by: haskell-cafe-bounces at haskell.org
09/05/2007 06:29 PM
To
williasr at google.com
cc
haskell-cafe-bounces at haskell.org, haskell-cafe at haskell.org, Tomi Owens
<t.owens at hautlieu.sch.je>
Subject
Re: [Haskell-cafe] Re: [Haskell] (no subject)
I think you want something like this
{-# OPTIONS -fglasgow-exts #-}
f :: (Integer, Float) -> Integer
f (a,b) = a * floor (100000/b)
lst :: [(Integer, Integer)]
lst = [(a ^ 2 + b ^ 2, a) | a <- [1..4], b <- [1..4], a^2 + b^2 < 20, b <=
a]
lst3 = map (f) ( map ( intTupToFloatTup ) lst )
intTupToFloatTup :: (Integer, Integer) -> (Integer, Float)
intTupToFloatTup (int1, int2) = (int1, fromInteger int2)
load the whole thing into ghci with ghci proggie.hs
when I have this type of problem, my usual approach is to put the code
into a text file, load that in ghci, derive type sigs on the functions
that work, and then see if I can figure out
the mismatch.
you could probably get a fast answer to this kind of question on the
#haskell irc channel as well.
hope this helps,
thomas.
"Scott Williams" <williasr at google.com>
Sent by: haskell-cafe-bounces at haskell.org
09/05/2007 05:28 PM
To
"Tomi Owens" <t.owens at hautlieu.sch.je>
cc
haskell-cafe at haskell.org
Subject
[Haskell-cafe] Re: [Haskell] (no subject)
[bcc haskell, cc haskell-cafe]
On 9/5/07, Tomi Owens <t.owens at hautlieu.sch.je> wrote:
Hi there. I'm a teacher of Maths and am working my way through the Euler
Project problems for fun. I have mostly been using Basic, but have read up
about Haskell and think it looks like a sensible way to solve many of the
problems.
OK, so I've downloaded GHCi and am trying to teach myself.
So far I have done this:
___ ___ _
/ _ \ /\ /\/ __(_)
/ /_\// /_/ / / | | GHC Interactive, version 6.6.1, for Haskell 98.
/ /_\\/ __ / /___| | http://www.haskell.org/ghc/
\____/\/ /_/\____/|_| Type :? for help.
Loading package base ... linking ... done.
Prelude> let f (a,b) = a * floor (100000/b)
Prelude> f(2,5)
40000
Here you can find out type ghci has inferred for this function.
> :t f
f :: (RealFrac b, Integral b1) => (b1, b) -> b1
This function works just as I want it to.
Now I try creating a list:
Prelude> [(a2+b2,a)| a <- [1..4] , b<- [1..4], a2+b2<20, b<=a]
[(2,1),(5,2),(8,2),(10,3),(13,3),(18,3),(17,4)]
Let's assign this to an intermediate variable so we can query it's type:
Prelude> let lst = [(a ^ 2 + b ^ 2, a) | a <- [1..4], b <- [1..4], a^2 +
b^2 < 20, b <= a]
Prelude> lst
[(2,1),(5,2),(8,2),(10,3),(13,3),(18,3),(17,4)]
Prelude> :t lst
lst :: [(Integer, Integer)]
aha; here's the source of the type mismatch:
Prelude> :t floor
floor :: (RealFrac a, Integral b) => a -> b
Floor has to take a RealFrac. According to hoogle[1], we can use various
floating-point approximations (Float, Double, CFloat, etc) or we can use
the exact Rational type.
[1] http://haskell.org/hoogle/?q=RealFrac
You can get your types to match by declaring your list to be of type
[(Rational, Rational)] either by explicitly typing one of the untyped
variables or the entire expression:
Prelude> let lst = [(a ^ 2 + b ^ 2, a) | (a::Rational) <- [1..4], b <-
[1..4], a^2 + b^2 < 20, b <= a]
Prelude> :t lst
lst :: [(Rational, Rational)]
Prelude> let lst :: [(Rational, Rational)] = [(a ^ 2 + b ^ 2, a) | a <-
[1..4], b <- [1..4], a^2 + b^2 < 20, b <= a]
Prelude> :t lst
lst :: [(Rational, Rational)]
and this works
So now I try to apply the function to the list:
Prelude> map (f) [(a2+b2,a)| a <- [1..4] , b<- [1..4], a2+b2<20, b<=a]
and I get this result:
<interactive>:1:5:
Ambiguous type variable `t' in the constraints:
`Integral t' arising from use of `f' at <interactive>:1:5
`RealFrac t' arising from use of `f' at <interactive>:1:5
Probable fix: add a type signature that fixes these type variable(s)
I'm sorry, but I don't quite get how to set the type signature and how it
will apply to my function...
Thanks,
Hope this helps
Tomi
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