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\begin{document}
\begin{tabular}{|l|l|r|l|l|}\hline
 $j_1$ & $j_2$ & $h$ & $Y_{\ell_1}^{m_1}(\theta_1,-\varphi)Y_{\ell_2}^{m_2}(\pi-\theta_2,0)$
  & $\Theta^{j_1j_2}_{h}(\cos\theta_1,\cos\theta_2,\varphi)$         \\ [1mm] \hline\hline
 0 & 0 & ${0          }$ & $ \sqrt{\pi} Y_0^0 Y_0^0  $                  & $\frac{1}{2\sqrt{2\pi}}$ \\ [1mm] \hline
 0 & 1 & ${0          }$ & $ \sqrt{\pi} Y_0^0 Y_1^0  $                  & $-\frac{\sqrt{3}}{2\sqrt{2\pi}}\cos\theta_2$ \\ [1mm] \hline
 1 & 0 & ${0          }$ & $ \sqrt{\pi} Y_1^0 Y_0^0  $                  & $\frac{\sqrt{3}}{2\sqrt{2\pi}}\cos\theta_1$ \\ [1mm] \hline
 0 & 2 & ${0          }$ & $ \sqrt{\pi} Y_0^0 Y_2^0  $                  & $\frac{\sqrt{5}}{4\sqrt{2\pi}}(3\cos^2\theta_2-1)$ \\ [1mm] \hline
 2 & 0 & ${0          }$ & $ \sqrt{\pi} Y_2^0 Y_0^0  $                  & $\frac{\sqrt{5}}{4\sqrt{2\pi}}(3\cos^2\theta_1-1)$ \\ [1mm] \hline
 1 & 1 & ${0          }$ & $ \sqrt{\pi} Y_1^0 Y_1^0  $                  & $-\frac{3}{2\sqrt{2\pi}} \cos\theta_1\cos\theta_2$ \\ [1mm]
 1 & 1 & ${\parallel  }$ & $ \frac{\sqrt{\pi}}{\sqrt{2}}(Y_1^{-1} Y_1^{+1} + Y_1^{+1} Y_1^{-1})  $ & $-\frac{3}{4\sqrt{\pi}} \sin\theta_1\sin\theta_2\cos\varphi$ \\ [1mm]
 1 & 1 & ${\perp      }$ & $ \frac{\sqrt{\pi}}{\sqrt{2}}(Y_1^{-1} Y_1^{+1} - Y_1^{+1} Y_1^{-1})  $ & $-i\frac{3}{4\sqrt{\pi}} \sin\theta_1\sin\theta_2\sin\varphi$ \\ [1mm] \hline
 1 & 2 & ${0          }$ & $ \sqrt{\pi} Y_1^0 Y_2^0  $                  & $\frac{\sqrt{15}}{4\sqrt{2\pi}}\cos\theta_1(3\cos^2\theta_2-1)$ \\ [1mm]
 1 & 2 & ${\parallel  }$ & $ \frac{\sqrt{\pi}}{\sqrt{2}}(Y_1^{-1} Y_2^{+1} + Y_1^{+1} Y_2^{-1})  $ & $\frac{3\sqrt{5}}{4\sqrt{\pi}}\sin\theta_1\sin\theta_2\cos\theta_2\cos\varphi$ \\ [1mm]
 1 & 2 & ${\perp      }$ & $ \frac{\sqrt{\pi}}{\sqrt{2}}(Y_1^{-1} Y_2^{+1} - Y_1^{+1} Y_2^{-1})  $ & $i\frac{3\sqrt{5}}{4\sqrt{\pi}}\sin\theta_1\sin\theta_2\cos\theta_2\sin\varphi$ \\ [1mm] \hline
 2 & 1 & ${0          }$ & $ \sqrt{\pi} Y_2^0 Y_1^0  $                  & $-\frac{\sqrt{15}}{4\sqrt{2\pi}}(3\cos^2\theta_1-1)\cos\theta_2$ \\ [1mm]
 2 & 1 & ${\parallel  }$ & $ \frac{\sqrt{\pi}}{\sqrt{2}}(Y_2^{-1} Y_1^{+1} + Y_2^{+1} Y_1^{-1})  $ & $-\frac{3\sqrt{5}}{4\sqrt{\pi}}\sin\theta_1\cos\theta_1\sin\theta_2\cos\varphi$ \\ [1mm]
 2 & 1 & ${\perp      }$ & $ \frac{\sqrt{\pi}}{\sqrt{2}}(Y_2^{-1} Y_1^{+1} - Y_2^{+1} Y_1^{-1})  $ & $-i\frac{3\sqrt{5}}{4\sqrt{\pi}}\sin\theta_1\cos\theta_1\sin\theta_2\sin\varphi$ \\ [1mm] \hline
 2 & 2 & ${0          }$ & $ \sqrt{\pi} Y_2^0 Y_2^0  $                  & $\frac{5}{8\sqrt{2\pi}}(3\cos^2\theta_1-1)(3\cos^2\theta_2-1)$ \\ [1mm]
 2 & 2 & ${\parallel_{1}}$ & $ \frac{\sqrt{\pi}}{\sqrt{2}}(Y_2^{-1} Y_2^{+1} + Y_2^{+1} Y_2^{-1})  $ & $\frac{15}{4\sqrt{\pi}}\sin\theta_1\cos\theta_1\sin\theta_2\cos\theta_2\cos\varphi$ \\ [1mm]
 2 & 2 & ${\perp_{1}}$ & $ \frac{\sqrt{\pi}}{\sqrt{2}}(Y_2^{-1} Y_2^{+1} - Y_2^{+1} Y_2^{-1})  $ & $i\frac{15}{4\sqrt{\pi}}\sin\theta_1\cos\theta_1\sin\theta_2\cos\theta_2\sin\varphi$ \\ [1mm]
 2 & 2 & ${\parallel_{2}}$ & $ \frac{\sqrt{\pi}}{\sqrt{2}}(Y_2^{-2} Y_2^{+2} + Y_2^{+2} Y_2^{-2})  $ & $\frac{15}{16\sqrt{\pi}}\sin^2\theta_1\sin^2\theta_2\cos(2\varphi)$ \\ [1mm]
 2 & 2 & ${\perp_{2}}$ & $ \frac{\sqrt{\pi}}{\sqrt{2}}(Y_2^{-2} Y_2^{+2} - Y_2^{+2} Y_2^{-2})  $ & $i\frac{15}{16\sqrt{\pi}}\sin^2\theta_1\sin^2\theta_2\sin(2\varphi)$ \\ [1mm] \hline
\end{tabular}
\end{document}
