Notes on indifference curve analysis of the choice between leisure and labor, and the deadweight loss of taxation. Jon Bakija

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1 Notes on indifference curve analysis of the choice between leisure and labor, and the deadweight loss of taxation Jon Bakija This example shows how to use a budget constraint and indifference curve diagram to analyze how a tax affects choices regarding labor supply (the number of hours worked), and illustrates more precisely what economists mean when they say a tax creates deadweight loss. Consider an individual s choice about how many hours to work in a week. Suppose the individual earns an hourly wage of \$30. For simplicity, assume for the sake of this example that the maximum number of hours that the individual has available to allocate between work and leisure in a single week is 100 hours (for instance, suppose all other hours in the week must be spent sleeping and on basic personal needs). Then suppose that the government imposes a tax of \$10 per hour worked on this individual (or equivalently, a tax of 33.3% of wage income), and the worker bears the full burden of the tax that is, once the tax is imposed, the pre-tax wage paid by the employer stays at \$30, but the after-tax wage received by the worker falls to \$20 per hour. What matters to the worker is the after-tax wage, that is, the wage received after taxes are paid. Before the tax is imposed, the after-tax wage is \$30 (because the tax is \$0). After the tax is imposed, the after-tax wage is \$20. We can illustrate this situation on a budget constraint and indifference curve diagram. The individual s choice is simplified into a choice between two goods: leisure (L), measured in hours, and market consumption (C), measured in dollars. On a diagram of the budget constraint, we ll put L on the horizontal axis and C on the vertical axis. The maximum number of hours available in the week does not change, so the budget constraint always intercepts the horizontal (L) axis at 100. The number of hours worked equals 100-L. The vertical-axis intercept represents the amount of consumption that could be achieved if you worked all 100 hours, so it equals \$3,000 when the after-tax wage is \$30, and \$2,000 when the after-tax wage is \$20. The slope of the budget constraint is equal to the (negative of the) after-tax wage. Intuitively, if you want one more hour of leisure, you have to give up an amount of consumption equal to your aftertax wage. When the tax is imposed, it makes the budget constraint flatter, as the slope changes from -30 to -20. You could also think of this as an increase in the price of consumption. The opportunity cost, or price, of \$1 of consumption has increased from 1/30 th of an hour to 1/20 th of an hour. Figure 1 illustrates an example of how the tax might affect the choice between leisure and consumption, and breaks the response to the tax down into income and substitution effects. Without the tax, the individual chooses point e, where the indifference curve is tangent to the no-tax budget constraint. When the tax is imposed, the budget constraint pivots down as illustrated below, and the individual chooses a point like g, where the new budget constraint is tangent to an indifference curve. The choice can be de-composed into the income effect, shown by the movement from point e to point f, and the 1

2 substitution effect, the movement from point f to point g. The dashed line is an imaginary line that is parallel to the old indifference curve, and tangent to the new budget constraint. Point f represents the combination of C and L that would have been chosen if income had been reduced by an amount that left the individual at the same level of utility (on the same indifference curve) as the actual tax, but if there had been no change in the relative price of leisure and consumption. The change from f to g then represents the effect of changing the relative price of leisure vs. consumption, while holding utility constant, which is the substitution effect. Consumption (\$) \$3,000 Budget constraint without tax Figure 1 ` \$2,000 * f * e Budget constraint with tax * g 100 Leisure (hours) In this particular example, the substitution effect happens to be larger than the income effect, and as a result, the individual responds to the tax by increasing the amount of leisure (which is now relatively cheaper compared to consumption), or in other words, by working less. If this person had different preferences (differently shaped indifference curves), it could have been the case that the income effect was larger than the substitution effect, in which case the tax would cause the individual to work more (illustrating this is left as an exercise for you). We can use this same framework to illustrate the deadweight loss from the tax. The deadweight loss from a tax is the amount by which the decline in well-being of the taxpayer, measured in dollars, exceeds the amount of revenue paid to the government. The reason the taxpayer is worse off by more than the amount of money paid to the 2

3 government is that the taxpayer undertakes actions in an effort to avoid some of the tax, and these actions involve a hidden cost. In this case, the hidden cost is that the taxpayer substituted some extra leisure for less market consumption, when that market consumption was more valuable to the taxpayer than the leisure at the margin. The taxpayer switched from something more valuable to something less valuable solely in order to reduce the amount of tax payment. This made sense from the individual s point of view, because the tax savings from doing this were greater than the size of the hidden cost from switching away from more-highly-valued consumption to lower-valued leisure. But there is nonetheless a hidden cost. In order to quantify this hidden cost, we would need to put a dollar value on the amount by which the individual s well-being has declined because of the tax, and then subtract off the amount of revenue received by the government. To make things concrete, suppose that after the tax is imposed, the individual chooses to work 40 hours, which also means taking 60 hours of leisure. First, consider how to show the amount of government revenue on the diagram. Consumption (\$) Figure 2 \$3,000 \$2,000 f * e * TR DWL \$1,200 \$800 \$500 h * * g * i Leisure (hours) 40 hours of work 3

4 If the individual does work 40 hours, then pre-tax income is \$30 40 hours = \$1,200. Pre-tax income when working 40 hours is equal to the height of point h. After-tax income when working 40 hours is \$20 40 hours = \$800. This is the height of point g in the diagram above. The difference between pre-tax income and after-tax income is the amount of tax revenue paid to the government. This equals the vertical distance between point h and point g, labeled TR in Figure 2, or \$400 (as the example stated, the tax is \$10 per hour, so the revenue is \$10 times 40 hours worked). 1 It is important to note that on this diagram, unlike on a supply and demand diagram, the tax revenue is measured as a distance, not as the area of a rectangle. The vertical distance between point g and point h on the diagram above represents the difference between pre-tax income and after-tax income, and that difference is the entire amount of revenue that goes to the government. Now, we need a measure of how much worse off the tax makes the individual, in dollars. One way to measure this would be to figure out the size of the lump-sum tax that we would have to take away from the individual in order to leave him or her at the same level of utility as the actual wage tax does. A lump-sum tax is a fixed amount of money that does not depend on anything that you do for example, a head tax of \$1,000 per person. Since nothing you do can change the amount of the lump-sum tax, it does not change any relative prices or incentives. Because there is no incentive to change your behavior in an effort to avoid the tax, a lump-sum tax involves no hidden costs. The harm to you from a lump-sum tax is exactly equal to the revenue raised by the government. A lump-sum tax causes only a parallel shift in the budget constraint, without changing the slope. In Figure 2, the lump-sum tax that would leave the individual at the same level of utility as the actual tax is depicted by the dashed line it is the imaginary budget constraint (parallel to the original budget constraint) that we used to illustrate the income effect. The dollar amount of the lump-sum tax is the same no matter how many hours of leisure are chosen it equals the vertical distance between point h and point i. The exact size of this lump-sum tax will depend on the shape of the individual s indifference curves, but as should be apparent from the diagram, it will always be at least as large as the revenue raised by the actual tax. For example s sake, let s say the size of the lumpsum tax is \$700. We call the amount of this lump-sum tax the equivalent variation it is the equivalent variation in your income that would leave you on the same indifference curve as the actual tax. The deadweight loss from the wage tax equals the equivalent variation minus the tax revenue raised by the government. In Figure 2, the deadweight loss is the vertical distance between point i and point g, and is labeled DWL. There are two ways of looking at why there is deadweight loss or waste here. First, if the government had 1 To verify that the height of point h is \$1,200, the height of point g is \$800, and the difference is government tax revenue, note that the equation for the before-tax budget constraint is: C = L, and the equation for the after-tax budget constraint is C = L. Before taxes, if L = 60, then C = (60) = \$1,200. After taxes, if L = 60, then C = (60) = \$800. The vertical distance between the two budget constraints at any point is equal to the amount of tax paid to the government, or \$10 times the number of hours of work. 4

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