N_x=1_forward: The total number of “trials”, \(N\), at the first position in the forward direction, \(N(x=1)\). int64.
N_x=1_reverse: Same as above, but for the reverse direction, \(N(x=-1)\). int64.
N_sum_forward: The sum of \(N\) over all positions in the forward direction, \(\sum_i N(x=i)\). int64.
N_sum_reverse: Same as above, but for the reverse direction, \(\sum_{-i} N(x=i)\). int64.
N_sum_total: The total sum N_sum_forward and N_sum_reverse. int64.
N_min: The minimum of \(N\) for all positions (forward and reverse). int64.
k_sum_forward: The total number of “successes”, \(k\), summed over all positions in the forward direction, \(\sum_i k(x=i)\). int64.
k_sum_reverse: Same as above, but for the reverse direction, \(\sum_{-i} k(x=i)\). int64..
k_sum_total: The total sum k_sum_forward and k_sum_reverse. int64.
k+i: The number of “successes”, \(k\) at position \(x=i\): \(k(x=i)\) in the forward direction. int64.
k-i: Same as above, but for the reverse direction. int64.
N+i: The number of “trials”, \(N\) at position \(x=i\): \(N(x=i)\) in the forward direction. int64.
N-i: Same as above, but for the reverse direction. int64.
f+i: The damage frequency, \(f\), given \(k\) and \(N\): \(f(x) = k(x) / N(x)\), at position \(x=i\) in the forward direction. int64.
f-i: Same as above, but for the reverse direction. int64.