A9178. Valera and Queries

Valera loves segments. He has recently come up with one interesting problem.

The $Ox$ axis of coordinates has $n$ segments, the $i$ -th segment starts in position $l_{i}$ and ends in position $r_{i}$ (we will mark it as $[l_{i},r_{i}]$ ). Your task is to process $m$ queries, each consists of number $cnt_{i}$ and a set of $cnt_{i}$ coordinates of points located on the $Ox$ axis. The answer to the query is the number of segments, such that each of them contains at least one point from the query. Segment $[l,r]$ contains point $q$ , if $l<=q<=r$ .

Valera found the solution of this problem too difficult. So he asked you to help him. Help Valera.

The first line contains two integers $n$ , $m$ ( $1<=n,m<=3·10^{5}$ ) — the number of segments on the axis of coordinates and the number of queries.

Next $n$ lines contain the descriptions of the segments. The $i$ -th line contains two positive integers $l_{i}$ , $r_{i}$ ( $1<=l_{i}<=r_{i}<=10^{6}$ ) — the borders of the $i$ -th segment.

Next $m$ lines contain the description of the queries, one per line. Each line starts from integer $cnt_{i}$ ( $1<=cnt_{i}<=3·10^{5}$ ) — the number of points in the $i$ -th query. Then the line contains $cnt_{i}$ distinct positive integers $p_{1},p_{2},...,p_{cnti}$ ( $1<=p_{1}<p_{2}<...<p_{cnti}<=10^{6}$ ) — the coordinates of points in the $i$ -th query.

It is guaranteed that the total number of points in all queries doesn't exceed $3·10^{5}$ .

Print $m$ non-negative integers, where the $i$ -th number is the response to the $i$ -th query.