Philippe Sigaud 
Posted in reply to Graham Fawcett
| http://d.puremagic.com/issues/show_bug.cgi?id=4391
Philippe Sigaud <philippe.sigaud@gmail.com> changed:
What |Removed |Added
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CC| |philippe.sigaud@gmail.com
--- Comment #1 from Philippe Sigaud <philippe.sigaud@gmail.com> 2010-06-25 21:13:39 CEST ---
(In reply to comment #0)
Here is a possible patch:
/**
Takes a D function, and curries it (in traditional, mathematical sense): given
a n-args function, it creates n 1-arg functions nested inside one another. When
all original arguments are reached, it returns the result.
Example:
----
int add(int i, int j) { return i+j;}
alias curry!add cadd; // cadd waits for an int, will return an int
delegate(int)
auto add3 = cadd(3); // add3 is a function that take an int and return this int
+ 3.
auto m = map!add3([0,1,2,3]);
assert(equal(m, [3,4,5,6]));
bool equals(int i, int j) { return i==j;}
alias curry!equals cequals;
auto equals4 = cequals(4); // equals4 is a function taking an int and return
true iff this int is 4.
auto f = filter!equals4([2,3,4,5,4,3,2,2,3,4]);
assert(equal(f, [4,4,4]));
----
What's fun is that it'll work for template functions too.
Example:
----
string conj(A, B)(A a, B b)
{
return to!string(a)~to!string(b);
}
alias curry!conj cconj;
auto c1 = cconj(1); // c1 is a template function waiting for any type.
assert(c1('a') == "1a");
----
BUG:
for now, it does not verify the compatibility of types while you give it the
arguments. It's only
at the end that it sees whether or not it can call the function with these
arguments.
Example:
----
// given a function like this, with dependencies between the arguments' types:
A foo(A,B,C)(A a, Tuple!(B,A) b, Tuple!(C,B,A) c) { return
a+b.field[1]+c.field[2];}
// if you curries it and gives it an int as first argument, the returned
template function should really be:
int foo2(B,C)(Tuple!(B,int) b) { return anotherFunction;}
// because we now know A to be an int...
----
*/
template curry(alias fun)
{
static if (isFunction!fun)
enum curry = mixin(curryImpl!(fun, "", ParameterTypeTuple!fun));
else
enum curry = curriedFunction!(fun)();
}
template curryImpl(alias fun, string xs, T...)
{
static if (T.length == 0)
enum curryImpl = "&fun";
else static if (T.length == 1)
enum curryImpl = "(" ~ T[0].stringof ~ " x1) { return fun(" ~ xs ~
"x1);}";
else
enum curryImpl = "(" ~ T[0].stringof ~ " x" ~ to!string(T.length) ~ ")
{ return "
~ curryImpl!(fun,xs ~ "x" ~ to!string(T.length) ~
", ", T[1..$]) ~ ";}";
}
struct CurriedFunction(alias fun, T...) /+if (T.length)+/
{
T _t;
static if (T.length)
void initialize(T t) { _t = t;}
template OpCallType(U...)
{
static if (is (typeof(fun(Init!T, Init!U))))
alias typeof(fun(Init!T, Init!U)) OpCallType;
else
alias CurriedFunction!(fun, T, U) OpCallType;
}
OpCallType!U opCall(U...)(U u)
{
static if(is(typeof(fun(_t, u))))
return fun(_t,u);
else
{
CurriedFunction!(fun, T, U) cf;
static if (U.length) cf.initialize(_t, u);
return cf;
}
}
}
CurriedFunction!(fun, TypeTuple!()) curriedFunction(alias fun)()
{
CurriedFunction!(fun, TypeTuple!()) cf;
return cf;
}
unittest
{
int add(int i, int j) { return i+j;}
alias curry!add cadd; // cadd waits for an int, will return an int
delegate(int)
auto add3 = cadd(3); // add3 is a function that take an int and return this
int + 3.
auto m = map!add3([0,1,2,3]);
assert(equal(m, [3,4,5,6]));
bool equals(int i, int j) { return i==j;}
alias curry!equals cequals;
auto equals4 = cequals(4); // equals4 is a function taking an int and
return true iff this int is 4.
auto f = filter!equals4([2,3,4,5,4,3,2,2,3,4]);
assert(equal(f, [4,4,4]));
}
So, the template function part is still a bit rough. I've plan to keep track of types dependencies, but ... well, Real Life (tm) is in the way.
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