Given a binary array where an operation cycles a row's elements to the left or right, return the minimum number of operations needed to create a column of 1s. If not possible, return 0.

This problem requires analyzing the structure of the binary array, specifically the distribution of 0s and 1s within each row and across columns. The minimum operations will depend on how many shifts are needed to align all the 1s into a single column. This involves calculating the cost of shifting each row to achieve a target column configuration and then finding the minimum cost across all possible target columns. If any row consists entirely of 0s, it's impossible to form a column of 1s, and the answer would be 0.