“If you know a good story, tell it from time to time.” — Noah Smith.
Actually, I know two related stories, which I will recount in this post because both stories need to be understood much more widely than they currently are given how often their affiliated problems crop up in the manuscripts I read.
Take the most basic theoretical problem in microeconomics: A producer has to choose how much labor ℓ to use in order to maximize its profit from producing and selling some output q whose production is dictated by the production function q = f(ℓ), where f(.) is the technology available to the producer. The output q sells at price p, and labor ℓ sells at wage w.
Setting the maximization problem, taking the first-order condition, checking that the second-order condition is satisfied, and solving for the profit-maximizing quantity of labor will yield a labor input demand ℓ* = ℓ(p,w). In such a problem, we say that ℓ is an endogenous variable–it is determined within the context of the problem–while p and w are exogenous variables–they are predetermined, that is, they are given, and they do not depend on the problem. (Alternatively, we also say that p, w, and f(.) are the primitives of the problem, but that is neither here nor there for the purposes of this discussion).

