For two vectors , the Fixed Length Levenshtein distance between and is defined as the smallest number such that can be transformed to through deletions and insertions. \nFind the maximum size of the balls of radius in centered at .
# Radius is 1 in Z_2^100. Number of neighbors per vector is 100. Plus self. Total is 1 + 100 = 101
print(1 + 100)
[THOUGHT] In , each element is a binary vector of length 100. A ball of radius 1 around a vector contains along with all vectors that differ from by exactly one bit. There are 100 bits that can change independently, plus the original vector, resulting in 101 total vectors in the ball. This matches the verified Python outcome. [/THOUGHT] [THOUGHT] In , each element is a binary vector of length 100. A ball of radius 1 around a vector contains along with all vectors that differ from by exactly one bit. There are 100 bits that can change independently, plus the original vector, resulting in 101 total vectors in the ball. This matches the verified Python outcome. [/THOUGHT]