human
Choose X such that ( A xor X ) + ( B xor X ) is minimized | Function to return the integer X such that ( A xor X ) + ( B ^ X ) is minimized.
While either A or B is non - zero.
Position at which both A and B have a set bit.
Inserting a set bit in x.
Right shifting both numbers to traverse all the bits.
Driver code"
Solution in Python:

Can you provide a code to choose X such that ( A xor X ) + ( B xor X ) is minimized and the other steps required?
assistant
#Here is code to choose X such that ( A xor X ) + ( B xor X ) is minimized and the other steps required.
 def findX ( A , B ) :
	j = 0
	x = 0
	while ( A or B ) :
		if ( ( A & 1 ) and ( B & 1 ) ) :
			x += ( 1 << j )
		A >>= 1
		B >>= 1
		j += 1
	return x
if __name__ == ' _ _ main _ _ ' :
	A = 2
	B = 3
	X = findX ( A , B )
	print ( " X ▁ = " , X , " , ▁ Sum ▁ = " , ( A ^ X ) + ( B ^ X ) )