| Category: algorithms | Component type: function |
template <class InputIterator
class OutputIterator>
OutputIterator adjacent_difference(InputIterator first
InputIterator last
OutputIterator result);
template <class InputIterator
class OutputIterator
class BinaryFunction>
OutputIterator adjacent_difference(InputIterator first
InputIterator last
OutputIterator result
BinaryFunction binary_op);
The first version of adjacent_difference uses operator- to calculate differences and the second version uses a user-supplied binary function. In the first version for each iterator i in the range [first + 1 last) *i - *(i - 1) is assigned to *(result + (i - first)). In the second version the value that is assigned to *(result + 1) is instead binary_op(*i *(i - 1)).
int main()
{
int A[] = {1
4
9
16
25
36
49
64
81
100};
const int N = sizeof(A) / sizeof(int);
int B[N];
cout << "A[]: ";
copy(A
A + N
ostream_iterator<int>(cout
" "));
cout << endl;
adjacent_difference(A
A + N
B);
cout << "Differences: ";
copy(B
B + N
ostream_iterator<int>(cout
" "));
cout << endl;
cout << "Reconstruct: ";
partial_sum(B
B + N
ostream_iterator<int>(cout
" "));
cout << endl;
}
[1] The reason it is useful to store the value of the first element as well as simply storing the differences is that this provides enough information to reconstruct the input range. In particular if addition and subtraction have the usual arithmetic definitions then adjacent_difference and partial_sum are inverses of each other.
[2] Note that result is permitted to be the same iterator as first. This is useful for computing differences "in place".