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Type inference

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Type inference is a feature of the type system which means that concrete types are deduced by the type system whereever it is obvious.

If you add an integer variable
to a numeric literal
, then the type system concludes that
, which in principle can represent 2 for every number type, must also be an integer, since
supports only addition of numbers of the same type.

(This restriction is a good thing, as we explain for the idea of a Generic number type.)

Another example: There are the following standard functions:

map :: (a -> b) -> [a] -> [b]
Char.ord :: (Char -> Int)
For the expression
map ord
the type checker finds out that the type variable
must be bound to the type
must be bound to
and thus it concludes
map ord :: [Char] -> [Int]

You can play with the type inference mechanism in Hugs and GHCi. See Determining the type of an expression.

See also

The type inference mechanism is very similar to unification in PROLOG.