Problem F
Eldspýtur

Benni and Óðinn are playing a game. In the game they start with $n$ matches and take turns, with Benni always going first. In each round, one is allowed to remove between $1$ and $k$ matches. The one who removes the last match wins. Benni and Óðinn are super smart so if they can win, they will. Benni is a very sore loser and won’t play unless he wins. Given that both of them play perfectly, will Benni be willing to play?

Input

The input is a single line containing two integers $n$ and $k$, the number of matches at the start of the game and the maximum number of matches one may remove in a single move.

Output

Print Jebb if Benni is willing to play, print Neibb otherwise.

Scoring

Group	Points	Constraints
1	20	$0 < k,n \leq 5$
2	40	$5 < k,n \leq 100$
3	40	$100 < k,n \leq 10^9$

Sample Input 1	Sample Output 1
21 3	Jebb

Sample Input 2	Sample Output 2
15 7	Jebb

Sample Input 3	Sample Output 3
6 1	Neibb