Consider a sequence of elements represented by $\mathbf{K} = [10, 20, 30, 40, 50, 60, 70, 80]$, where the first element is at index 1. If a segment of this sequence is selected using the notation $\mathbf{K}_{[i-n_c+1,i]}$ with a current position $i=6$ and a window size $n_c=4$, what is the resulting segment?

Determining Context Window Size

Consider the notation $\mathbf{K}_{[i-n_c+1,i]}$, which defines a segment of a sequence $\mathbf{K}$ of size $n_c$ ending at position $i$. True or False: If the window size $n_c$ is increased while the final position $i$ is held constant, the segment's starting position will shift to a higher index (i.e., further along in the sequence).