$\begin{array}{}
\displaystyle
u_s^t
\end{array}$ | 4 | 4n − s + 1 | t = 1, n + 1; s = 1 | 2 |
$\begin{array}{}
\displaystyle
u_s^t
\end{array}$ | 6 | 4n − s + 1 | t = 1, n + 1, | n |
| | | 2 ≤ s ≤ $\begin{array}{}
\displaystyle
\frac{n}{2}
\end{array}$ + 1 | |
$\begin{array}{}
\displaystyle
u_s^t
\end{array}$ | 6 | 3n + s − 1 | t = 1, n + 1, | n − 2 |
| | | $\begin{array}{}
\displaystyle
\frac{n}{2}
\end{array}$ + 2 ≤ s ≤ n | |
$\begin{array}{}
\displaystyle
u_s^t
\end{array}$ | 12 | 4n − 3(s − 1) − t | s = 1, | $\begin{array}{}
\displaystyle
\frac{n}{2}
\end{array}$ |
| | | 2 ≤ t ≤$\begin{array}{}
\displaystyle
\frac{n}{2}
\end{array}$ + 1 | |
$\begin{array}{}
\displaystyle
u_s^t
\end{array}$ | 27 | 4n − 3(s − 1) − t | 2 ≤ s ≤$\begin{array}{}
\displaystyle
\frac{n}{2}
\end{array}$, | $\begin{array}{}
\displaystyle
\frac{n^2}{8}-\frac{3n}{4}
\end{array}$ |
| | | s + 1 ≤ t ≤ $\begin{array}{}
\displaystyle
u_s^t
\end{array}$ + 1 | |
$\begin{array}{}
\displaystyle
u_s^t
\end{array}$ | 27 | 4(n + 1) − s − 3t | 2 ≤ s ≤ $\begin{array}{}
\displaystyle
\frac{n}{2}
\end{array}$, | $\begin{array}{}
\displaystyle
\frac{n}{4}(\,\,\, \frac{ n}{2}-1\,\,)
\end{array}$ |
| | | 2 ≤ t ≤ s | |
$\begin{array}{}
\displaystyle
u_s^t
\end{array}$ | 27 | 3n + s − 3t + 2 | $\begin{array}{}
\displaystyle
\frac{n}{2}
\end{array}$ + 1 ≤ s ≤ n − 1, | $\begin{array}{}
\displaystyle
\frac{n}{4}(\,\,\, \frac{ n}{2}-1\,\,)
\end{array}$ |
| | | 2 ≤ t ≤ n + 1 − s | |
$\begin{array}{}
\displaystyle
u_s^t
\end{array}$ | 27 | n + 3s − t − 1 | $\begin{array}{}
\displaystyle
\frac{n}{2}
\end{array}$ + 1 ≤ s ≤ n, | $\begin{array}{}
\displaystyle
\frac{n}{4}(\,\,\, \frac{ n}{2}+1\,\,)
\end{array}$ |
| | | n − s + 2 ≤ t ≤ $\begin{array}{}
\displaystyle
\frac{n}{2}
\end{array}$ + 1 | |
$\begin{array}{}
\displaystyle
u_s^t
\end{array}$ | 12 | 3(n − s) + t + 1 | s = 1, | $\begin{array}{}
\displaystyle
\frac{n}{2}
\end{array}$ − 1 |
| | | $\begin{array}{}
\displaystyle
\frac{n}{2}
\end{array}$ + 2 ≤ t ≤ n | |
$\begin{array}{}
\displaystyle
u_s^t
\end{array}$ | 27 | 3(n − s) + t + 1 | 2 ≤ s ≤$\begin{array}{}
\displaystyle
\frac{n}{2}
\end{array}$ − 1, | $\begin{array}{}
\displaystyle
\frac{1}{8}
\end{array}$(n − 4)(n − 2) |
| | | $\begin{array}{}
\displaystyle
\frac{n}{2}
\end{array}$ + 2 ≤ t ≤ n-s + 1 | |
$\begin{array}{}
\displaystyle
u_s^t
\end{array}$ | 27 | n − s + 3t − 2 | 2 ≤ s ≤ $\begin{array}{}
\displaystyle
\frac{n}{2}
\end{array}$, | $\begin{array}{}
\displaystyle
\frac{n}{4}(\,\,\, \frac{ n}{2}-1\,\,)
\end{array}$ |
| | | n − s + 2 ≤ t ≤ n | |
$\begin{array}{}
\displaystyle
u_s^t
\end{array}$ | 27 | 4s − n + t − 3 | $\begin{array}{}
\displaystyle
\frac{n}{2}
\end{array}$ + 2 ≤ s ≤ n, | $\begin{array}{}
\displaystyle
\frac{n}{4}(\,\,\, \frac{ n}{2}-1\,\,)
\end{array}$ |
| | | $\begin{array}{}
\displaystyle
\frac{n}{2}
\end{array}$ + 2 ≤ t ≤ s | |
$\begin{array}{}
\displaystyle
u_s^t
\end{array}$ | 27 | s + 3t − 4 | $\begin{array}{}
\displaystyle
\frac{n}{2}
\end{array}$ + 1 ≤ s ≤ n − 1, | $\begin{array}{}
\displaystyle
\frac{n}{4}(\,\,\, \frac{ n}{2}-1\,\,)
\end{array}$ |
| | | s + 1 ≤ t ≤ n | |