1. Introduction
Although there is disagreement about the magnitude, many economists
agree that business cycles have negative consequences for welfare in the
short run by causing output to deviate from potential. As a result, most
policymakers regard reducing volatility as a desirable goal. However,
there is disagreement about the long-run consequences of business
cycles.
Some models suggest that business cycle volatility should reduce
long-run growth, in these models, increased volatility increases risk,
reduces investment, and slows the growth rate of output. In addition,
volatility may reduce the diffusion rate of new technology, which might
reduce the long-run growth rate. Hence, business cycles have negative
short-run consequences (by causing output to deviate from the trend) and
negative long-run consequences (by slowing the long-run growth rate). If
these models are accurate, then the welfare consequences of business
cycles are more severe than previously thought.
An alternative view of the growth-volatility relationship suggests
that there may be a long-run benefit to business cycles. In these
models, increased volatility stimulates inventive activity, which
increases the long-run growth rate. Reduced volatility will be
beneficial in the short run, but if reduced volatility decreases the
long-run growth rate, then there are costs to stabilization. As a
result, policymakers would face a trade-off between business cycle
volatility and long-run growth. In addition, it is possible that the
long-run costs of stabilization policy might exceed the short-run
benefits.
This article sheds new light on the growth-volatility relationship.
First, this article focuses on two types of volatility: expected
volatility and unexpected volatility. This allows a more thorough test
of the two general hypotheses linking growth to volatility. Second, this
article empirically examines the relationship between growth and
volatility for 18 industrialized nations over a 110-year period.
Therefore, the analysis avoids the problem of short time span of data.
This article proceeds as follows. Section 2 clarifies the
relationship between the competing hypotheses as well as between
expected and unexpected volatility. Section 3 analyzes the
growth-volatility relationship without making the distinction between
expected and unexpected volatility. Section 4 uses generalized method of
moments (GMM) and ordinary least squares (OLS) along with panel data to
estimate the effects of expected and unexpected volatility on growth.
Section 5 concludes with suggestions for further research.
2. The Growth-Volatility Relationship
The view that business cycle volatility reduces the long-run growth
rate focuses on risk. Bernanke (1983), Ramey and Ramey (1991), and
Pindyck (1991) argue that volatility creates risk about future demand
and that firms are unlikely to invest in new plants and equipment if
they are unsure about the demand for their product. The greater the
volatility in output, the more uncertain future demand becomes; the
greater the risk, and the less likely firms are to invest. This negative
relationship between volatility and investment might lead to a negative
relationship between growth and volatility: Increased volatility
decreases investment, which then slows the growth rates of the capital
stock and output. The effect would be especially pronounced if new
technology is embodied in new capital goods. Ramey and Ramey (1995) and
Macri and Sinha (2000) have found results consistent with this view of
the growth-volatility relationship using aggregate data. This view
emphasizes the risks associated with unexpected changes in output: When
firms cannot accurately forecast the demand for their goods, they reduce
capital expenditures, which reduces growth.
The view that business cycles might increase long-run growth
focuses on the opportunity cost of productivity-enhancing activities
(PEAs). Bean (1990) and Saint-Paul (1993) view firms as solving an
intertemporal profit-maximizing problem in which producing goods
provides profits today but engaging in PEAs produces profits only in the
distant future. In this case, a countercyclical opportunity cost would
exist if the profits from PEA are relatively stable over the business
cycle but the profits from producing output are temporarily high during
expansions and temporarily low during recessions. Under these
conditions, the profitability of PEA relative to production falls during
expansions and rises during recessions. This would lead firms to
increase PEA during recessions and might lead to a positive relationship
between growth and volatility.
The opportunity cost view seems most closely tied to expected
volatility: When firms can accurately forecast the demand for their
goods, they can plan PEA for the downturns when the opportunity cost is
low. This opportunity-cost effect has found empirical support in several
articles. Bean (1990) found that human capital accumulation is
countercyclical, Hall (1991) argued that organizational capital
accumulates more quickly during recessions, and Saint-Paul (1993) found
evidence that negative aggregate demand shocks stimulate productivity
growth. In addition, Kormendi and Meguire (1985), Grier and Tullock
(1989), and Caporale and McKiernan (1996, 1998) have all found empirical
support for the view that increased volatility stimulates growth, which
is consistent with the opportunity-cost effect.
The literature emphasizes two different types of volatility:
expected and unexpected volatility. Therefore, the theoretical models
emphasizing risk and the opportunity-cost effect are not mutually
exclusive, and it is possible that firms respond to both increased risk
from business cycles and the fluctuation in the opportunity cost of PEAs
over the business cycle. The more interesting question, then, is which
effect is stronger empirically.
Cooper and Haltiwanger (1993) and Cooper, Haltiwanger, and Power
(1999) examine issues related to the opportunity-cost effect. Cooper and
Haltiwanger (1993) develop a deterministic model in which machine
replacement occurs toward the end of economic downturns due to the low
opportunity cost. In addition, they show that machine replacement in the
automobile industry coincided with seasonal downturns (which are
relatively regular and predictable) in production. Cooper, Haltiwanger,
and Power (1999) generalize the model to allow for a stochastic
environment and show that the timing of machine replacement depends on
the underlying stochastic process and the specification of the
adjustment costs. Specifically, in an environment with persistent shocks
and fixed adjustment costs, machine replacement is procyclical rather
than countercyclical.
Neither Cooper and Haltiwanger (1993) nor Cooper, Haltiwanger, and
Power (1999) refers directly to the opportunity-cost literature.
However, these articles do study the relationship between output
fluctuations and one form of PEA (machine replacement). This is in the
spirit of the opportunity-cost literature. Most importantly, the studies
demonstrate that the relationship between fluctuations in output and
PEAs depends on the forecastability of output. In particular, forecasted
downturns allow firms to replace capital goods, which is essential for
the diffusion of new technology, while unexpected downturns will not
necessarily allow for this type of activity. Therefore, Cooper and
Haltiwanger (1993) and Cooper, Haltiwanger, and Power (1999) provide
additional motivation for examining the relationship between growth and
volatility at the aggregate level.
This article improves on the existing literature by distinguishing
between expected and unexpected volatility and estimating the
relationship between growth and each type of volatility. However, this
is not the only way to build on the existing literature. Policy shocks
might increase growth and increase volatility or decrease growth and
decrease volatility regardless of whether the shocks are expected or
not. For example, the onset of major wars might increase volatility and
decrease growth regardless of whether the war was expected or not.
Similarly, changes in international openness might increase growth and
increase volatility regardless of whether the change was expected or
not. Therefore, the relationship between expected volatility and growth
implied by the opportunity-cost literature and the relationship between
unexpected volatility and growth implied by the literature focusing on
uncertainty are not the only possible relationships between growth and
volatility. Even with this caveat in mind, the results here suggest that
expected and unexpected volatility have different relationships with
growth.
3. Growth and Volatility: Preliminary Findings
The length of the data set (120 years) used by Caporale and
McKiernan (1998) is desirable since one would like as many business
cycles as possible in the data set. This article uses a data set of
similar time span, but unlike Caporale and McKiernan (1998), who focus
on just the United States, it extends the analysis to additional
developed countries.
Maddison (1995) published annual gross domestic product data for
developed economies from 1870 to 1994. This data set allows one to study
the growth-volatility relationship for eighteen developed nations with a
long time span of low-frequency data. (1) Therefore, one can test the
nature of the relationship between growth and volatility and be
relatively confident that the estimates reflect long-run rather than
short-run relationships. In addition, one can also get a sense of
whether the Caporale and McKiernan (1998) results are typical for
developed countries.
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