User:Krauss/digito

Art. 2007-027

eqn0: $h_p^2$
eqn1: $N(0, \sigma_w^2)$
eqn2: $\sigma_w^2$
eqn3: $\sigma_G^2$
eqn4: $\sigma_G^2 = \sigma_A^2 + \sigma_D^2$
eqn5: $\sigma_A^2$
eqn6: $\sigma_A^2 = \sum_{l=1}^{20} a_l^2 / 2$
eqn7: $\sigma_A^2 = L/2$
eqn8: $\sigma_D^2$
eqn9: $\sigma_D^2 = 0$
eqn10: $h_F{_2} ^2$
eqn11: $e \sim N(0, \sigma _e^2)$
eqn12: $\sigma _e^2$
eqn13: $\sigma _w^2 / \sigma _e^2$
eqn14: $\sigma_p^2$
eqn15: $(\sigma_p^2 = 7/4 \sigma_A^2)$
eqn16: $\sigma_d^2$
eqn17: $(\sigma_D^2 = \sigma_{Gd}^2 + \sigma_w^2)$
eqn18: $\sigma_{Gd}^2$
eqn19: $\sigma_{Gd}^2 = 1/8 \sigma_A^2$
eqn20: $(h_F{_2} ^2)$
eqn21: $\textrm {\textbf{y}} + \textrm {\textbf{X}} \beta + \textrm {\textbf{Za}} + \textrm {\textbf{e}}$
eqn22: $a ˜ N (0, G)$
eqn23: $G = A \sigma_a^2$
eqn24: $e ˜ N (0, R)$
eqn25: $R = I \sigma_e^2$
eqn26: $I \sigma_p^2$
eqn27: $\sigma_a^2$
eqn28: $(\sigma_p^2)$
eqn29: $\textrm {\textbf{A}}\sigma_A^2$
eqn30: $(\sigma_A^2)$
eqn31: $\otimes$
eqn32: ${\hat{\textbf{a}}}$
eqn33: $(\hat{\beta})$
eqn34: $h_p^2 \geq 50\%$
eqn35: $\sqrt {h_p^2}$
eqn36: $(\sqrt {h_p^2})$
eqn37: $\hat{h_p^2}$
eqn38: $\hat{\sigma_p^2}$
eqn39: $\left[ E\textrm(\textbf{a}) = 0 \right]$
eqn40: $E (\hat{\textbf{a}}) = E({\textbf{a}})$
eqn41: $\hat{\textbf{a}}$
eqn42: $\left[ E \hat{\textrm(\textbf{a})} = \textrm(\textbf{a}) \right]$
eqn43: $h_p^2 \to 100\%$
eqn44: $\hat{\textbf{a}}=E(\textbf{a/y}) \to \textbf{a}$
eqn45: $h_p^2 \to 0$
eqn46: $\hat{\textbf{a}}=E(\textbf{a/y}) \to 0$