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Problem Statement

Consider an endlessly repeating sequence of keys, analogous to an infinite piano keyboard. This sequence follows a specific pattern that repeats indefinitely: wbwbwwbwbwbw. You need to determine if a continuous section of this sequence can be found which includes exactly W white keys (denoted by w) and B black keys (denoted by b).

Details

• The pattern for the sequence is: wbwbwwbwbwbw.
• Your task is to identify whether there is a substring in this infinite sequence that contains exactly W 'w' characters and B 'b' characters.

Constraints

• N: An integer such that $0 \leq N \leq 10$
• W: An integer such that $0 \leq W \leq 100$
• B: An integer such that $0 \leq B \leq 100$
• The sum of W and B must be at least 1 ($W + B \geq 1$), ensuring that you are always looking for a non-empty segment.

Input

The input is given from Standard Input in the following format:

N
W1 B1
W2 B2
...
WN BN

Here, N denotes the number of queries. Each line after the first specifies a pair of integers Wi and Bi, which represent the numbers of 'w' and 'b' characters to check for in the string S respectively.

Output

For each query, if there is a contiguous substring in S that contains exactly Wi 'w' characters and Bi 'b' characters, output Yes; otherwise, output No.

F1 F2 ... FN

Sample Input 1

1
3 2

Sample Output 1

Yes

The first 15 characters of $S$ are wbwbwwbwbwbwwbw. You can take the 11-th through 15-th characters to form the string bwwbw, which is a substring consisting of three occurrences of w and two occurrences of b.

Sample Input 2

2
3 0
10 2

Sample Output 2

No No

The only string consisting of three occurrences of w and zero occurrences of b is www, which is not a substring of $S$.

Sample Input 3

3
92 66
1 3
3 1

Sample Output 3

Yes No Yes