Bears love candies and games involving eating them. Limak and Bob play the following game. Limak eats 1 candy, then Bob eats 2 candies, then Limak eats 3 candies, then Bob eats 4 candies, and so on. Once someone can't eat what he is supposed to eat, he loses.
Limak can eat at most A candies in total (otherwise he would become sick), while Bob can eat at most B candies in total.
Who will win the game?
Print "Limak" or "Bob" accordingly.

-----Input-----
The first line of the input contains an integer T denoting the number of test cases. The description of T test cases follows.
The only line of each test case contains two integers A and B denoting the maximum possible number of candies Limak can eat and the maximum possible number of candies Bob can eat respectively.

-----Output-----
For each test case, output a single line containing one string — the name of the winner ("Limak" or "Bob" without the quotes).

-----Constraints-----
- 1 ≤ T ≤ 1000
- 1 ≤ A, B ≤ 1000

-----Example-----
Input:
10
3 2
4 2
1 1
1 2
1 3
9 3
9 11
9 12
9 1000
8 11

Output:
Bob
Limak
Limak
Bob
Bob
Limak
Limak
Bob
Bob
Bob

-----Explanation-----
Test case 1. We have A = 3 and B = 2. Limak eats 1 candy first, and then Bob eats 2 candies. Then Limak is supposed to eat 3 candies but that would mean 1 + 3 = 4 candies in total. It's impossible because he can eat at most A candies, so he loses. Bob wins, and so we print "Bob".
Test case 2. Now we have A = 4 and B = 2. Limak eats 1 candy first, and then Bob eats 2 candies, then Limak eats 3 candies (he has 1 + 3 = 4 candies in total, which is allowed because it doesn't exceed A). Now Bob should eat 4 candies but he can't eat even a single one (he already ate 2 candies). Bob loses and Limak is the winner.
Test case 8. We have A = 9 and B = 12. The game looks as follows:
- Limak eats 1 candy.
- Bob eats 2 candies.
- Limak eats 3 candies (4 in total).
- Bob eats 4 candies (6 in total).
- Limak eats 5 candies (9 in total).
- Bob eats 6 candies (12 in total).
- Limak is supposed to eat 7 candies but he can't — that would exceed A. Bob wins.

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