Hello,
I’m currently reading Hal Varian’s intermediate micro textbook. I have been very amazed to find in this book an analysis of the fiscal incidence issue which seems to me very similar to the Austrian one.
Indeed, in the 1st chapter, the author writes,
Let’s consider another example of a surprising comparative statics analysis: the effect of an apartment tax. Suppose that the city council decides that there should be a tax on apartments of $50 a year. Thus each landlord will have to pay $50 a year to the city for each apartment that he owns. What will this do to the price of apartments? Most people would think that at least some of the tax would get passed along to apartment renters. But, rather surprisingly, that is not the case. In fact, the equilibrium price of apartments will remain unchanged! In order to verify this, we have to ask what happens to the demand curve and the supply curve. The supply curve doesn’t change—there are just as many apartments after the tax as before the tax. And the demand curve doesn’t change either, since the number of apartments that will be rented at each different price will be the same as well. If neither the demand curve nor the supply curve shifts, the price can’t change as a result of the tax. Here is a way to think about the effect of this tax. Before the tax is imposed, each landlord is charging the highest price that he can get that will keep his apartments occupied. The equilibrium price p_ is the highest price that can be charged that is compatible with all of the apartments being rented. After the tax is imposed can the landlords raise their prices to compensate for the tax? The answer is no: if they could raise the price and keep their apartments occupied, they would have already done so. If they were charging the maximum price that the market could bear, the landlords couldn’t raise their prices any more: none of the tax can get passed along to the renters. The landlords have to pay the entire amount of the tax. This analysis depends on the assumption that the supply of apartments remains fixed.
But, then, in the chapter 2, he holds that,
How does a quantity tax affect the budget line of a consumer? From the viewpoint of the consumer the tax is just like a higher price. Thus a quantity tax of t dollars per unit of good 1 simply changes the price of good 1 from p1 to p1 + t. As we’ve seen above, this implies that the budget line must get steeper. (p.27)
If good 1 has a price of p1 but is subject to a sales tax at rate Ƭ, then the actual price facing the consumer is (1 + Ƭ)p1. The consumer has to pay p1 to the supplier and Ƭp1 to the government for each unit of the good so the total cost of the good to the consumer is (1 + Ƭ )p1. (p.27)
Can someone tell me,
1° If there is a diffference between the first excerpt and the Austrian theorem of fiscal incidence;
2° If the first quotation and the other two are compatible?
Thanks in advance.
(Some other things puzzle me in Varian’s book.)