Professor Oak has many quirks. For instance, he thinks that the multiples of 13 are unlucky: 13, 26, 39, 52, …. Moreover, for some reason he also dislikes numbers like 174, “because” its distance to the next century is a (strictly positive) multiple of 13: 200 − 174 = 26. For the same reason he disaproves numbers like 1061 or 48: 1100 − 1061 = 39, 100 − 48 = 52. Note that some numbers like 1287 are doubly disliked: 1287 = 99 · 13, 1300 − 1287 = 13.
Given a number n, can you count how many numbers between 1 and n are liked?
Input
Input consists of several natural numbers n, each one between 1 and 1015.
Output
For every n, print the quantity of numbers in [1, n] liked by Professor Oak.
Input
9 13 100 200 1000000000 1000000000000000
Output
8 11 86 171 858461534 858461538461534