Consider a sequence of vectors $\mathbf{X} = (\mathbf{x}_1, \mathbf{x}_2, \mathbf{x}_3, \mathbf{x}_4, \mathbf{x}_5, \mathbf{x}_6)$. Which subsequence is represented by the notation $\mathbf{X}_{[i-n_c+1, i]}$ when the final index $i=5$ and the window size $n_c=4$?

Determining Window Parameters from a Subsequence

Consider a sequence of vectors $\mathbf{V}$ and a subsequence defined by the notation $\mathbf{V}_{[i-n_c+1,i]}$. If the final index $i$ is incremented by one, and the window size $n_c$ is held constant, the starting index of the subsequence will also be incremented by one.