Relative Standard Deviation

1%

5%

10%

$L\left({\alpha }^0\right)$

1.765 × 10⁶

1.765 × 10⁶

1.765 × 10⁶

${\left[E\left(L\right)\right]}_t^{\left(2,U,N\right)}$

4.598 × 10⁴

1.149 × 10⁶

4.598 × 10⁶

${\left[E\left(L\right)\right]}_t^{\left(U,N\right)}=L\left({\alpha }^0\right)+{\left[E\left(L\right)\right]}_t^{\left(2,U,N\right)}$

1.811 × 10⁶

2.914 × 10⁶

6.363 × 10⁶

${\left[\mathrm{var}\left(L\right)\right]}_t^{\left(1,U,N\right)}$

3.419 × 10¹⁰

8.549 × 10¹¹

3.419 × 10¹²

${\left[\mathrm{var}\left(L\right)\right]}_t^{\left(2,U,N\right)}$

2.879 × 10⁹

1.799 × 10¹²

2.879 × 10¹³

${\left[\mathrm{var}\left(L\right)\right]}_t^{\left(3,U,N\right)}$

1.308 × 10¹⁰

8.713 × 10¹²

1.308 × 10¹⁴

$\begin{array}{l}{\left[\mathrm{var}\left(L\right)\right]}_t^{\left(U,N\right)}={\left[\mathrm{var}\left(L\right)\right]}_t^{\left(1,U,N\right)}+{\left[\mathrm{var}\left(L\right)\right]}_t^{\left(2,U,N\right)}\\ +{\left[\mathrm{var}\left(L\right)\right]}_t^{\left(3,U,N\right)}\end{array}$

5.015 × 10¹⁰

1.083 × 10¹³

1.630 × 10¹⁴

${\left[{\mu }_3\left(L\right)\right]}_t^{\left(U,N\right)}$

6.227 × 10¹⁵

3.892 × 10¹⁸

6.227 × 10¹⁹

${\left[{\gamma }_1\left(L\right)\right]}_t^{\left(U,N\right)}$

0.554

0.109

0.030