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equal

Test whether two ranges are equal
+ View version details

Key Facts

Gyroscopic Couple: The rate of change of angular momentum (\inline \tau) = \inline I\omega\Omega (In the limit).
  • \inline I = Moment of Inertia.
  • \inline \omega = Angular velocity
  • \inline \Omega = Angular velocity of precession.


Blaise Pascal (1623-1662) was a French mathematician, physicist, inventor, writer and Catholic philosopher.

Leonhard Euler (1707-1783) was a pioneering Swiss mathematician and physicist.

Definition

The equal() algorithm is defined in the standard header <algorithm> and in the nonstandard backward-compatibility header <algo.h>.

Interface

#include <algorithm>
template < class InputIterator1, class InputIterator2 >
   bool equal(
      InputIterator1 first1, 
      InputIterator1 last1, 
      InputIterator2 first2
      );
template < class InputIterator1, 
           class InputIterator2, 
           class BinaryPredicate >
   bool equal(
      InputIterator1 first1, 
      InputIterator1 last1, 
      InputIterator2 first2, 
      BinaryPredicate comp
      );

Parameters:

Parameter Description
first1 An input iterator addressing the position of the first element in the first range to be tested
last1 An input iterator addressing the position one past the final element in the first range to be tested
first2 An input iterator addressing the position of the first element in the second range to be tested
comp User-defined predicate function object that defines the condition to be satisfied if two elements are to be taken as equivalent. A binary predicate takes two arguments and returns true when satisfied and false when not satisfied

Description

Compares two ranges element by element either for equality or equivalence in a sense specified by a binary predicate.

Return Value

The first version of equal returns true if and only if for every iterator i in [first1, last1),
*i == *(first2 + (i - first1)).

The second version of equal returns true if and only if for every iterator i in [first1, last1), comp(*i, *(first2 + (i - first1)) is true.

Complexity

The time complexity of the algorithm is linear in the number of elements contained in the range, at most last1 - first1 comparisons..
Example:
Example - equal algorithm
Problem
This program illustrates the use of the STL equal() algorithm (default version) to test whether the integers in a range of integers in one vector are the same as the integers in another range in a different vector.
Workings
#include <iostream>
#include <vector>
#include <algorithm>
 
using namespace std;
 
int main()
{
  int a1[] = {4, 3, 7, 5, 6};
  vector<int> v1(a1, a1+5);
  cout <<"\nHere are the contents of v1:\n";
  for (vector<int>::size_type i=0; i<v1.size(); i++)
    cout <<v1.at(i)<<" ";
 
  int a2[] = {1, 2, 4, 3, 7, 5, 6, 8, 9, 10};
  vector<int> v2(a2, a2+10);
  cout <<"\nHere are the contents of v2:\n";
  for (vector<int>::size_type i=0; i<v2.size(); i++)
    cout <<v2.at(i)<<" ";
 
  cout <<"\nFirst we compare the sequence in v1 and the sequence "
         "starting\nat the beginning of v2, and ask whether they match.";
  if (equal(v1.begin(), v1.end(), v2.begin()))
    cout <<"\nYes, they match.";
  else
    cout <<"\nNo, they don't match.";
 
  cout <<"\nThen we compare the sequence in v1 with the sequence "
         "starting\nat the third value of v2, and ask whether they match.";
  if (equal(v1.begin(), v1.end(), v2.begin()+2))
    cout <<"\nYes, they match.";
  else
    cout <<"\nNo, they don't match.";
 
  return 0;
}
Solution
Output:

Here are the contents of v1:
4 3 7 5 6

Here are the contents of v2:
1 2 4 3 7 5 6 8 9 10

First we compare the sequence in v1 and the sequence starting
at the beginning of v2, and ask whether they match.
No, they don't match.

Then we compare the sequence in v1 with the sequence starting
at the third value of v2, and ask whether they match.
Yes, they match.
References