Here is the challenge:
Given two integers: L and R,
find the maximal values of A xor B given, L ≤ A ≤ B ≤ R
Input Format The input contains two lines, L is present in the first line. R in the second line.
Constraints 1 ≤ L ≤ R ≤ 103
Output Format The maximal value as mentioned in the problem statement.
Sample Input#00
1 10
Sample Output#00
15
**Sample Input**#0110 15
Sample Output#01
7
Explanation for the second example is as follows:In the second sample let's say L=10, R=15, then all pairs which comply to above condition are
10⊕10=0
10⊕11=1
10⊕12=6
10⊕13=7
10⊕14=4
10⊕15=5
11⊕11=0
11⊕12=7
11⊕13=6
11⊕14=5
11⊕15=4
12⊕12=0
12⊕13=1
12⊕14=2
12⊕15=3
13⊕13=0
13⊕14=3
13⊕15=2
14⊕14=0
14⊕15=1
15⊕15=0Here two pairs (10,13) and (11,12) have maximum xor value 7 and this is the answer.
The code below represents my solution to the problem in question. It works but I feel like I reinvintedreinvented the wheel on this one. Is there a better way of going about it than what I have?
Given two integers: L and R,
find the maximal values of A xor B given, L ≤ A ≤ B ≤ R
Input Format The input contains two lines, L is present in the first line. R in the second line.
Constraints 1 ≤ L ≤ R ≤ 103
Output Format The maximal value as mentioned in the problem statement.
Sample Input#00
1
10
Sample Output#00
15
**Sample Input**#01
10
15
Sample Output#01
7
Explanation for the second example is as follows:
In the second sample let's say L=10, R=15, then all pairs which comply to above condition are
10⊕10=0
10⊕11=1
10⊕12=6
10⊕13=7
10⊕14=4
10⊕15=5
11⊕11=0
11⊕12=7
11⊕13=6
11⊕14=5
11⊕15=4
12⊕12=0
12⊕13=1
12⊕14=2
12⊕15=3
13⊕13=0
13⊕14=3
13⊕15=2
14⊕14=0
14⊕15=1
15⊕15=0
Here two pairs (10,13) and (11,12) have maximum xor value 7 and this is the answer.