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samlet årgang - Økonomisk Institut - Københavns Universitet

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328<br />

NATIONALØKONOMISK TIDSSKRIFT 2005. NR. 3<br />

reacts by making a discrete jump from not working at all to working nearly as many<br />

hours as individual 1 (at point B 2 ). This discreteness of the participation choice is consistent<br />

with empirical distributions of hours worked. Hence, the incorporation of fixed<br />

work costs allows for a more realistic model of participation behavior. 3<br />

To summarize, we note that tax reforms entail intensive as well as extensive labor<br />

supply responses, and to account for the observed discreteness of extensive responses,<br />

they have to be modeled by introducing non-convexities into the standard framework.<br />

3. The excess burden of taxation<br />

In general, the tax system affects labor supply along both the intensive and extensive<br />

margins. These distortionary effects on labor supply affect government revenue and<br />

give rise to a loss of economic efficiency. This is what we call the excess burden or the<br />

deadweight loss of taxation. The aim of this section is to explain why it is important to<br />

distinguish explicitly between the intensive margin and the extensive margin when<br />

trying to measure the excess burden of taxation. Notice that it is not obvious a priori<br />

that we need to distinguish between the two margins in order to quantify the efficiency<br />

cost of the tax system. Taxes distort labor supply along both dimensions, but maybe<br />

this could be captured simply by looking at the aggregate labor supply curve thereby<br />

incorporating both the intensive margin effect and the extensive margin effect in a<br />

single relationship. Although this reasoning may sound plausible, it turns out to be<br />

wrong, as we will show below.<br />

3.1 The excess burden of taxation with intensive labor supply responses<br />

We start with a review of the standard deadweight loss of taxation, which focuses<br />

only on the intensive labor supply margin. Consider an individual with an hourly<br />

productivity/wage of w. For simplicity, assume that the individual faces a simple proportional<br />

tax scheme where m denotes the marginal tax rate. The individual is willing<br />

to work more hours at a higher after-tax wage rate thereby giving rise to the upwardsloping<br />

labor supply curve illustrated in Figure 3a. With no taxes, the labor market<br />

would be at point A. The impact of the tax system is to reduce the hourly take-home<br />

wage from w to (1 – m) w, thereby giving rise to an equilibrium at point B.<br />

At point B, the individual obtains a consumer surplus given by the area CS, the<br />

government revenue is given by the area labeled GR, while the triangle DWL captures<br />

the deadweight loss from the tax. The deadweight loss measures the amount that is<br />

3. In addition to fixed work costs, the presence of low-income support programs featuring gradual phase-out<br />

and possibly discrete earnings and work tests create non-convexities making low hours of work very<br />

unattractive. In fact, Figure 2 can easily be reinterpreted to illustrate the case of non-convex tax-transfer<br />

programs by thinking of the cost y f as an out-of-work welfare benefit, which is lost upon entry.

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