friol's approach is good when coupled with yours. First, build a vector consisting of the numbers 1…n, along with the elements from the vector dictating the sorting order:
typedef vector<int>::const_iterator myiter;
vector<pair<size_t, myiter> > order(Index.size());
size_t n = 0;
for (myiter it = Index.begin(); it != Index.end(); ++it, ++n)
order[n] = make_pair(n, it);
Now you can sort this array using a custom sorter:
struct ordering {
bool operator ()(pair<size_t, myiter> const& a, pair<size_t, myiter> const& b) {
return *(a.second) < *(b.second);
}
};
sort(order.begin(), order.end(), ordering());
Now you've captured the order of rearrangement inside order
(more precisely, in the first component of the items). You can now use this ordering to sort your other vectors. There's probably a very clever in-place variant running in the same time, but until someone else comes up with it, here's one variant that isn't in-place. It uses order
as a look-up table for the new index of each element.
template <typename T>
vector<T> sort_from_ref(
vector<T> const& in,
vector<pair<size_t, myiter> > const& reference
) {
vector<T> ret(in.size());
size_t const size = in.size();
for (size_t i = 0; i < size; ++i)
ret[i] = in[reference[i].first];
return ret;
}
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