Problem Statement

There are $N$ buildings in the JOI Kingdom. The height of the $i$-th ($1 \le i \le N$) building is $H_i$ meters.

Find how many of these buildings have a height of $X$ meters or more.

Constraints

• $1 \le N \le 100$.
• $1 \le X \le 1000$.
• $1 \le H_i \le 1000$ ($1 \le i \le N$).
• All input values are integers.

Input

The input is given in the following format:

N X
H_1 H_2 ... H_N

Output

Output the number of buildings whose height is $X$ meters or more, omitting the unit.

Do not output anything other than the answer. (Do not output sentences prompting for input, etc.)

For the output format, you may also refer to Practice Problems and Their Sample Solutions.

Sample Input $1$

3 20
18 25 20

Sample Output $1$

2

There are $3$ buildings in the JOI Kingdom, and their heights are $18$ meters, $25$ meters, and $20$ meters, respectively.

Among these, there are $2$ buildings whose height is $20$ meters or more. Therefore, output $2$.

Sample Input $2$

4 10
3 9 1 3

Sample Output $2$

0

There are $4$ buildings in the JOI Kingdom, and their heights are $3$ meters, $9$ meters, $1$ meter, and $3$ meters, respectively.

Among these, there are no buildings whose height is $10$ meters or more. Therefore, output $0$.

Sample Input $3$

1 100
100

Sample Output $3$

1

Sample Input $4$

5 634
829 679 632 601 600

Sample Output $4$

2