Obtaining the position of an element with a collection

[Ney André de Mello Zunino]

Hello.

To find the position of an element within a collection, I currently
follow these two steps:

1. obtain an iterator to the element (i.e. find it)
2. use std::distance with coll.begin() and the previous iterator

This works, but I still would like to know if there is a better way
which I might be overlooking.

Thank you,

--
Ney André de Mello Zunino

[Robbie Hatley]

"Ney André de Mello Zunino" <zu****@inf.ufs c.br> wrote in message news:2u******** *****@uni-berlin.de...

Hello.

To find the position of an element within a collection, I currently
follow these two steps:

1. obtain an iterator to the element (i.e. find it)
2. use std::distance with coll.begin() and the previous iterator

This works, but I still would like to know if there is a better way
which I might be overlooking.

Thank you,

--
Ney André de Mello Zunino

It depends on what kind of "collection ". With vectors and deques, the
index is the postion. With maps, "position" is not a very useful concept
because lookup is done (behind the scenes) using b-tree technology.
With lists, there is no index and no random iterators, so the fastest
way to find effective "index" or "position number" would be a linear
search:

list<std::strin g> Blat;
// (put stuff into list here)
list<std::strin g>::iterator Bob, Jack;
Bob = Blat.find("Vani lla");
int i=0;
for (Jack = Blat.begin(); Jack != Bob ; ++Jack)
{
++i;
}

The value of i will now be the effective "index" of the first occurence
of "Vanilla" in your list.

[Ioannis Vranos]

Ney André de Mello Zunino wrote:

To find the position of an element within a collection, I currently
follow these two steps:

1. obtain an iterator to the element (i.e. find it)
2. use std::distance with coll.begin() and the previous iterator

This works, but I still would like to know if there is a better way
which I might be overlooking.

For containers with random iterators you can subtract the iterators,
which is what std::distance implementation for random iterators will
probably do too.
So the answer is, your approach sounds OK. :-)

--
Ioannis Vranos

http://www23.brinkster.com/noicys