dp
with dimensions k x 1024
(since numbers are less than 2^10) and set all values to a large number (e.g., n+1
), except dp[0][0]
which is set to 0.freq
to count the occurrences of each number at each position modulo k
.i
from 0 to k-1
.i
, calculate the total number of elements in the set S[i]
.j
from 0 to 1023, calculate the minimum number of changes required if we change the current element to one of the elements in the set S[i]
or to any other number to achieve the XOR value j
.j
.dp[k-1][0]
as the answer.