Little Jhool is friend with the magical creature from Koi Mil Gaya as we all know, called Jaadu.

Now, Jhool is learning Mathematics from Jaadu; he wants to know about the Mathematics of the other planet, too.

In Jaadu's planet, the sequence of powers of two are called the: The \(JP\). (Jaadu power!) That is, \(2^1, 2^2, 2^3.... 2^{1000000}\). \(10,00,000\) being the limit known to the people on Jaadu's planet. Also, Jhool is smart so he notices that this particular sequence starts from index 1 and NOT 0. Now since Jhool thinks that he's understood the sequence well, already so he challenges Jaadu.

Jaadu gives him a number, denoted by N, and asks Jhool to find the number of pairs \((i, j)\) such that \((JP [i] - 1)\) divides \((JP[j] - 1)\) and \(1\le i<j \le N \). Jhool is stunned by this difficult question. And needs your help!

Input:
First line contains number of test cases T. Each test cases contains single integer N.

Output
For each test case print total numbers of pairs \((i,j)\) such that \(1\le i < j \le N\) and \(JP[i]-1\) is divisors of \(JP[j]-1\).

Constraints:
\(1 \le T \le 10000\)
\(1 \le N \le 1000000\)