The interpreter can be started from the terminal command prompt $ by simply typing ghci
$ ghci
GHCi, version X: http://www.haskell.org/ghc/
:? for help
Prelude>
The GHCi prompt Prelude> indicates that the interpreter is now ready to evaluate an expression.
For example, it can be used as a desktop calculator to evaluate simple numeric expresions:
Prelude> 2+3*4
14
Prelude> (2+3)*4
20
Prelude> sqrt (3^2 + 4^2)
5.0
2+3*4
(2+3)*4
sqrt (3^2 + 4^2)
Haskell comes with a large number of standard library functions. In addition to the familiar numeric functions such as + and *, the library also provides many useful functions on LISTS.
Return the first element of a list (CAR!)
head [1,2,3,4,5]
Return the list after remove the first element from a list (CDR!)
tail [1,2,3,4,5]
Return the nth element of a list
[1,2,3,4,5] !! 2
Return the first n elements of a list
take 3 [1,2,3,4,5]
Return the list after removing the first n elements from a list
drop 3 [1,2,3,4,5]
Return the length of a list
length [1,2,3,4,5]
Return the sum of a list of numbers
sum [1,2,3,4,5]
Return the product of a list of numbers
product [1,2,3,4,5]
Append two lists:
[1,2,3] ++ [4,5]
Reverse a list
reverse [1,2,3,4,5]
In Mathematics, function application is denoted using parentheses, and multiplication is often denoted using juxtaposition or space.
$f(a,b) + c d$
Apply the function f to a and b, and add the result to the product of c and d.
In Haskell, function application is denoted using space, and multiplication is denoted using *.
f a b + c*d
Moreover, function application is assumed to have higher priority than all other operators, so
f a + b
means (f a) + b
, rather than f (a + b)
.
Function application is left associative
double x = x + x
triple x = x + x + x
double triple 3
double (triple 3)
Some examples of function applications in Mathematics and the corresponding expressions in Haskell
Mathematics | Haskell |
---|---|
$f(x)$ | f x |
$f(x, y)$ | f x y |
$f(g(x))$ | f (g x) |
$f(x, g(y))$ | f x (g y) |
$f(x) g(y)$ | f x * g y |
In addition to using the functions defined in the standard Prelude, you can also define your own functions.
New functions are defined within a script, a text file comprising a sequence of definitions; By convention, Haskell scripts usually have a .hs suffix on their filename.
When developing a Haskell script, it is useful to keep two windows open, one running an editor for the script, and the other running GHCi.
Start an editor, type in the following two function definitions, and save the script as test.hs:
double x = x + x
quadruple x = double (double x)
Leaving the editor open, in another window start up GHCi with the new script:
ghci test.hs
Now both the standard library and the file test.hs are loaded, and functions from both can be used:
Prelude> quadruple 10
40
Prelude> take (double 2) [1,2,3,4,5,6]
[1,2,3,4]
Leaving GHCi open, return to the editor, add the following two definitions, and resave:
factorial n = product [1..n]
average ns = sum ns `div` length ns
Note:
- div is enclose in back quotes, not forward;
- x 'f' y is just syntactic sugar for f x y
GHCi does not automatically detect that the script has been changed, so a reload command must be executed before the new definitions can be used:
Prelude> :reload
Reading file "test.hs"
Prelude> factorial 10
3628800
Prelude> average [1,2,3,4,5]
3
Command | Meaning |
---|---|
:load name | load script name |
:reload | reload current script |
:set editor name | set editor to name |
:edit name | edit script name |
:edit | edit current script |
:type expr | show type of expr |
:? | show all commands |
:quit | quit GHCi |
myFun fun1 arg_2 x’
xs ns nss
case, class, data, default, deriving, do, else, foreign, if, import, in, infix, infixl, infixr, instance, let, module, newtype, of, then, type, where
In a sequence of definition, each definition must begin in precisely the same column:
Correct
a = 10
b = 20
c = 30
Incorrect
a = 10
b = 20
c = 30
Incorrect
a = 10
b = 20
c = 30
The layout rule avoids the need for explicit syntax to indicate the grouping of definitions.
The following snippets are the same
-- Implicit grouping
a = b + c
where
b = 1
c = 1
d = a * 2
-- explicit grouping
a = b + c
where
{b = 1;
c = 1}
d = a * 2
Do not use TABs to indent.
-- This is a single line comment
x = 40 -- assign 40 to x
{-
Multi line comment
Multi line comment
-}
y = 60
x + y