Satifying Kuhn-Tucker conditions.
Given $\lambda$ is a row, and $\dfrac{\partial L}{\partial \lambda}$ is a column,
why does $\lambda$ $\dfrac{\partial L}{\partial \lambda}=0$ ?
Satifying Kuhn-Tucker conditions.
Given $\lambda$ is a row, and $\dfrac{\partial L}{\partial \lambda}$ is a column,
why does $\lambda$ $\dfrac{\partial L}{\partial \lambda}=0$ ?
I worked it out. I didn't realise it's just a condition that must be satisfied.
Either $\lambda=0$
or $\dfrac{\partial L}{\partial \lambda}=0$
Fair enough.