1 $[0.170; 0.173]$ | 1.00 |
|
1 $[0.40; 0.42]$ | 2.00 |
|
1 $10~W/m^2$ | 1.00 |
|
1 $N_3 \in [1370; 1430]$ | 2.00 |
|
2 $N_3 \in [1390; 1410]$ | 2.00 |
|
1 $\Delta N_3 \in [70; 110]$ | 1.00 |
|
2 $\Delta N_3 \in [80; 100]$ | 1.00 |
|
1 $[5.0; 6.0]~cm$ | 1.00 |
|
2 $[5.4; 5.6]~cm$ | 1.00 |
|
1 $\hat{U}(z)=\left(\begin{array}{cc}e^{i q z} & 0 \\ 0 & e^{-i q z}\end{array}\right)$ Zero non-diagonal entries | 0.50 |
|
2 Correct diagonal entries | 0.50 |
|
1 $\vec p$ or $\vec k$ | 1.00 |
|
1 $\hat{\Lambda}=\left(\begin{array}{cc}0 & -i \\ i & 0\end{array}\right)$ | 3.00 |
|
1 0.89 or 8/9 | 2.00 |
|
1 $\hat{\rho}=\left(\begin{array}{cc}0.75 & 0.25 i \\ -0.25 i & 0.25\end{array}\right)$ | 2.00 |
|
1 Equation $\rho_{11} \rho_{22}-\rho_{12} \rho_{21}=0$ (or equivalent) derived | 1.00 |
|
2 No | 1.00 |
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1 $\hat{\rho}=\left(\begin{array}{cc}1 / 3 & (1+i) / 8 \\ (1-i) / 8 & 2 / 3\end{array}\right)$ | 3.00 |
|
1 $w_1=1$ | 1.50 |
|
2 $w_2=0$ | 1.50 |
|
1 $w_1=0.25$ | 3.00 |
|
2 $w_2=0.25$ | 3.00 |
|