CF903D.Almost Difference

普及/提高-

通过率:0%

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题目描述

Let's denote a function

You are given an array aa consisting of nn integers. You have to calculate the sum of d(ai,aj)d(a_{i},a_{j}) over all pairs (i,j)(i,j) such that 1<=i<=j<=n1<=i<=j<=n .

输入格式

The first line contains one integer nn ( 1<=n<=2000001<=n<=200000 ) — the number of elements in aa .

The second line contains nn integers a1a_{1} , a2a_{2} , ..., ana_{n} ( 1<=ai<=1091<=a_{i}<=10^{9} ) — elements of the array.

输出格式

Print one integer — the sum of d(ai,aj)d(a_{i},a_{j}) over all pairs (i,j)(i,j) such that 1<=i<=j<=n1<=i<=j<=n .

输入输出样例

  • 输入#1

    5
    1 2 3 1 3
    

    输出#1

    4
    
  • 输入#2

    4
    6 6 5 5
    

    输出#2

    0
    
  • 输入#3

    4
    6 6 4 4
    

    输出#3

    -8
    

说明/提示

In the first example:

  1. d(a1,a2)=0d(a_{1},a_{2})=0 ;
  2. d(a1,a3)=2d(a_{1},a_{3})=2 ;
  3. d(a1,a4)=0d(a_{1},a_{4})=0 ;
  4. d(a1,a5)=2d(a_{1},a_{5})=2 ;
  5. d(a2,a3)=0d(a_{2},a_{3})=0 ;
  6. d(a2,a4)=0d(a_{2},a_{4})=0 ;
  7. d(a2,a5)=0d(a_{2},a_{5})=0 ;
  8. d(a3,a4)=2d(a_{3},a_{4})=-2 ;
  9. d(a3,a5)=0d(a_{3},a_{5})=0 ;
  10. d(a4,a5)=2d(a_{4},a_{5})=2 .
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