The Neoclassical Model and the Welfare Costs of Selection

By Fabrice Collard and Omar Licandro

http://d.repec.org/n?u=RePEc:ces:ceswps:_9249&r=dge

This paper embeds firm dynamics into the Neoclassical model and provides a simple framework to solve for the transitional dynamics of economies moving towards more selection. As in the Neoclassical model, markets are perfectly competitive, there is only one good and two production factors (capital and labor). At equilibrium, aggregate technology is Neoclassical, but the average quality of capital and the depreciation rate are both endogenous and positively related to selection. At steady state, output per capita and welfare both raise with selection. However, the selection process generates transitional welfare losses that may reduce in around 60% long term (consumption equivalent) welfare gains. The same property is shown to be true in a standard general equilibrium model with entry and fixed production costs.

The selection mechanism is important in any economy, and this paper shows this is indeed the case. Selection, however, does not always work that well: sometimes, the most efficient firms do not survive. This is the crux of a lot of the less developed economies. But even for developed ones, selection leads to some degree of market power, which can be welfare decreasing.

Advertisement

One Response to The Neoclassical Model and the Welfare Costs of Selection

  1. We fully agree that selection may not need to be efficient. This is the main point made by the literature on misallocation. Our point here is to stress the transitional costs of selection. Even in a framework where selection is efficient in the long run, it may entail transitional costs that in our quantitative exercise substantially cut the stationary gains.

Leave a Reply

Fill in your details below or click an icon to log in:

WordPress.com Logo

You are commenting using your WordPress.com account. Log Out /  Change )

Facebook photo

You are commenting using your Facebook account. Log Out /  Change )

Connecting to %s

%d bloggers like this: