| - ( @ 2004-08-20 18:00:00 |
but economics is even worse
I'm despairing at doing my syntax, but I don't have to deal with the stuff economists make up. Here's a single equation occupying about a quarter of a page in the Latex source I'm proofreading:
My current task is to remove the starred vector p arguments. In the future those absolute summation limits are for the chop.
I'm despairing at doing my syntax, but I don't have to deal with the stuff economists make up. Here's a single equation occupying about a quarter of a page in the Latex source I'm proofreading:
$$\sum_{y=1}^{K+H+I} \left((p_y^* - \bar{c}_y^0)\frac{\partial q_y(\vec{p^*})}{\partial p_x} \right)-\left( \bar{c}_{X-3}^0 + \bar{c}_{X-2}^0 \right)\alpha \frac{\partial \underline{n}(\vec{p^*})}{\partial p_x} - \left( \bar{c}_{X-1}^0 + \bar{c}_X^0 \right)\alpha \frac{\partial \underline{m}(\vec{p^*})}{\partial p_x} + $$
$$\sum_{j=1}^J \sum_{y=K+H+Ij+1}^{K+H+I(j+1)} \left((p_y^* - p_{X-1}^* - p_X^* - \bar{c}_y^j) \frac{\partial q_y(\vec{p^*})}{\partial p_x} - q_y(\vec{p^*}) \right)+ $$
\begin{equation}
\label{eq:unconstrained foc x>X-2 1}
\sum_{j=1}^J \sum_{y=K+H+I(J+1)+Gj+1}^{K+H+I(J+1)+G(j+1)} \left( (p_y^*-p_{X-3}^* - p_{X-2}^* -\bar{c}_y^j) \frac{\partial q_y(\vec{p^*})}{\partial p_x}- q_y(\vec{p^*}) \right) = 0
\end{equation}
My current task is to remove the starred vector p arguments. In the future those absolute summation limits are for the chop.