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[Joseph_E._Stiglitz,_Carl_E._Walsh]_Economics(Bookos.org) (1)

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Thinking Like an Economist

INCENTIVE AND INFORMATION PROBLEMS

IN THE HOUSING MARKET

For most Americans, buying or selling a house is likely to be

the largest financial transaction they ever engage in. For people

selling houses, setting the right price is critical. Set the price

too high, and the house may remain unsold for months; set it

too low, and the house sells quickly but the seller ends up with

less money. Most people rely on a real estate agent to help

them sell their homes, and the agent’s job is to recommend a

price at which to list the home, advertise it to attract potential

buyers, and help the owner negotiate a final sale.

Because real estate agents know more about the local

housing market than the typical client does, they can use

their informational advantage to help sell the home. In their

book Freakonomics, the University of Chicago economist

Steven Levitt and his co-author Stephen Dubner highlight

some of the ways real estate agents signal information about

a house to other agents and to potential buyers. Words in

ads such as “fantastic,” “spacious,” “charming,” or “great

neighborhood” actually are associated with lower sales prices,

while “granite,” “state-of-the-art,” “Corian,” “maple,” and

“gourmet” are associated with higher sales prices. Levitt

and Dubner argue that the second set of descriptive terms

tell potential buyers about particular attributes of the

house. If all you can say about a house is that it is “spacious,”

potential buyers may take that as a signal that the place isn’t

all that great—otherwise, the ad would list its specific

attractive features.

Interestingly, when real estate agents sell their own homes,

they are much more likely to employ specific terms like “granite”

or “maple,” knowing that doing so is likely to yield a higher

sales price.

Why then would they use adjectives like “fantastic” when

they are hired to sell the homes of others? The answer lies in

the incentives agents face. Suppose an agent lists her own home

for $400,000. If she receives an offer of $380,000, she may

decide to reject it and wait longer for the higher asking price.

After all, she gives up $20,000 if she accepts the offer. But when

it is your home she is selling, the situation is quite different.

The agent typically receives a commission that is equal to a

percentage of the sales price. After the costs of advertising

and the share that goes to the agent’s company are subtracted,

only 1.5 percent of the sales price ends up in the agent’s pocket.

So if you reject the $380,000 offer in hopes of getting an offer

of $400,000, the agent stands to gain only about an extra $300

(1.5 percent of $20,000), a far cry from the $20,000 she would

gain if it were her home. In selling her own home, the agent

has a big incentive to reject the lower offer; but when it comes

to your home, the agent’s incentive is to encourage you to accept.

Giving up the chance of an extra $300 is too small a gain to

make the agent want to pass up a sale that guarantees her a

commission of $5,750 (1.5 percent of $380,000).

SOURCE: Steven D. Levitt and Stephen J. Dubner, Freakonomics (New York: William

Morrow, 2005).

the shoes plus the service of having the shoes fitted. And the more expensive store

is providing a higher-quality service.

Yet as we know from experience, essentially the same good may be sold at different

stores for different prices, and it is not always possible to account for the observed

differences in prices by differences in other attributes, such as the location of the

store or the quality of the service provided. In these cases, we say there is price

dispersion. If the act of finding out all prices were itself costless (or information

were perfect, as in the standard competitive model), consumers would search until

they found the cheapest price. And no store charging more than the lowest price

on the market would ever have any customers. But in a world of costly information,

THE SEARCH PROBLEM ∂ 343

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