I'm a freelancer coder and I was coding some equations. But for the equation below, I don't know what they mean? can anybody help me so I can model it?
$$\large\delta^*=\arg\{\underset{\delta}{\max}E[B(WA)-L(F,D)]\}$$
I'm a freelancer coder and I was coding some equations. But for the equation below, I don't know what they mean? can anybody help me so I can model it?
$$\large\delta^*=\arg\{\underset{\delta}{\max}E[B(WA)-L(F,D)]\}$$
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Even though it is not immediately apparent, the expression $E[B(WA)-L(F,D)]$ seems to be a function of $\delta$. Now $\max_\delta$ describes the maximal "output" that this expression can attain among all possible choices of $\delta$, and $\operatorname{arg}$ describes an "input" that produces this maximal "output". In other words, $\delta^*$ is a maximizer of $E[B(WA)-L(F,D)]$.