On 14/12/11 9:21 PM, Timon Gehr wrote:
On 12/14/2011 09:14 PM, Justin Whear wrote:
I've looked through std.algorithm and std.range, but haven't found
anything
to compute the Cartesian product of several ranges. I have the nagging
feeling that this can be accomplished by combining several of the range
transformations in the standard library.
What I'm after is something like this:
alias Tuple!(int, string) P;
assert(equal(
cartesianProduct([1, 2], ["a", "b"]),
[ P(1, "a"), P(1, "b"), P(2, "a"), P(2, "b") ]
));
auto cartesianProduct(R,S)(R r, S s)if(isInputRange!R && isForwardRange!S){
struct CartesianProduct{
private{R r; S s, startS;}
this(R r, S s){this.r=r; this.s=s; startS=this.s.save;}
@property auto front(){return tuple(r.front, s.front);}
@property bool empty(){return r.empty;}
void popFront(){
s.popFront();
if(s.empty){
s = startS.save;
r.popFront();
}
}
static if(isForwardRange!R):
@property auto save(){return typeof(this)(r.save, s.save);}
}
return CartesianProduct(r,s);
}
The implementation of this was discussed at length a while ago.
The obvious implementation that you have above was presented, but Andrei
was unhappy that it didn't work well with infinite ranges. Some schemes
were investigated so that the products of two infinite ranges could
would get better sampling, but the whole thing got stuck in analysis
paralysis and nothing ever happened.
What you have above should be added into Phobos. If people want the
product of infinite ranges then they can just to it manually.
