So now are we in a position to compare the Fed’s estimates with its goals?
Not so fast. Coming up with operational measures of the goals is harder than you might think, especially the goal for the rate of maximum sustainable output growth. Unfortunately, this is not something you can go out and measure. So, once again, the Fed has to turn to some sort of model or indicator to estimate it. And it’s hard to be certain about any estimate, in part because it’s hard to be certain that the model or indicator the estimate is based on is the right one. There’s one more important complication in estimating the rate of maximum sustainable growth—it can shift over time!
What problems does a shift in the rate of maximum sustainable growth cause?
The experience of the late 1990s provides a good example of the policy problems caused by such a shift. During this period, output and productivity surged at the same time that rapid innovation was transforming the information technology industry. In the early stages, there was no way for the Fed—or anybody else—to tell why output was growing so fast. In other words, the Fed had to determine how much of the surge in output was due to unusually rapid technical progress and whether this implied an increase in the economy’s trend growth rate.
This was a crucial issue because policy would respond differently depending on exactly why the economy was growing faster. If it was largely due to the spread of new technologies that enhanced worker and capital productivity, implying that the trend growth rate was higher, then the economy could expand faster without creating inflationary pressures. In that case, monetary policy could stand pat. But if it was just the economy experiencing a more normal business cycle expansion, then inflation could heat up. In that case, monetary policy would need to tighten up.
The Fed’s job was complicated by the fact that statistical models did not find sufficient evidence to suggest a change in the trend growth rate. But the Fed looked at a variety of indicators, such as the profit data from firms, as well as at informal evidence, such as anecdotes, to conclude that the majority of the evidence was consistent with an increase in the trend growth rate. On that basis, the Fed refrained from tightening policy as much as it would have otherwise.
Does the trend growth rate ever fall?
Yes, it does. A good example, with a pretty bad outcome, was what happened in the early 1970s, a period marked by a significant slowdown in the trend growth rate. A number of economists have argued that the difficulty in determining that such a slowdown had actually taken place caused the Fed to adopt an easier monetary policy than it might otherwise have, which in turn contributed to the substantial acceleration in inflation observed later in the decade.
What happens when the estimates for growth and inflation are different from the Fed’s goals?
Let’s take the case where the forecast is that growth will be below the goal. That would suggest a need to ease policy. But that’s not all. The Fed also must decide two other things: (1) how strongly to respond to this deviation from the goal and (2) how quickly to try to eliminate the gap. Once again, it can use its models to try to determine the effects of various policy actions. And, once again, the Fed must deal with the problems associated with uncertainty as well as with the measurement problems we have already discussed.
Uncertainty seems to be a problem at every stage. How does the Fed deal with it?
Uncertainty does, indeed, pervade every part of the monetary policy-making process. There is as yet no set of policies and procedures that policymakers can use to deal with all the situations that may arise. Instead, policymakers must decide how to proceed by going case by case.
For instance, when policymakers are more uncertain about their reading of the current state of the economy, they may react more gradually to economic developments than they would otherwise. And because it’s hard to come up with unambiguous benchmarks for the economy’s performance, the Fed may look at more than one kind of benchmark. For instance, because it’s hard to get a precise estimate of the trend growth rate of output, the Fed may look at the labor market to try to figure out where the unemployment rate is relative to some kind of benchmark or “natural rate,” that is, the rate that would be consistent with price stability. Alternatively, it might try to determine whether the stance of policy is appropriate by comparing the real funds rate to an estimate of the “equilibrium interest rate,” which can be defined as the real rate that would be consistent with maximum sustainable output in the long run.
These issues are far from settled. Indeed the Fed spends a great deal of time and effort in researching various ways to deal with different kinds of uncertainty and in trying to figure out what kind of model or indicator is likely to perform best in a given situation. Since these issues aren’t likely to be resolved anytime soon, the Fed is likely to continue to look at everything.
So now are we in a position to compare the Fed’s estimates with its goals?
Not so fast. Coming up with operational measures of the goals is harder than you might think, especially the goal for the rate of maximum sustainable output growth. Unfortunately, this is not something you can go out and measure. So, once again, the Fed has to turn to some sort of model or indicator to estimate it. And it’s hard to be certain about any estimate, in part because it’s hard to be certain that the model or indicator the estimate is based on is the right one. There’s one more important complication in estimating the rate of maximum sustainable growth—it can shift over time!
What problems does a shift in the rate of maximum sustainable growth cause?
The experience of the late 1990s provides a good example of the policy problems caused by such a shift. During this period, output and productivity surged at the same time that rapid innovation was transforming the information technology industry. In the early stages, there was no way for the Fed—or anybody else—to tell why output was growing so fast. In other words, the Fed had to determine how much of the surge in output was due to unusually rapid technical progress and whether this implied an increase in the economy’s trend growth rate.
This was a crucial issue because policy would respond differently depending on exactly why the economy was growing faster. If it was largely due to the spread of new technologies that enhanced worker and capital productivity, implying that the trend growth rate was higher, then the economy could expand faster without creating inflationary pressures. In that case, monetary policy could stand pat. But if it was just the economy experiencing a more normal business cycle expansion, then inflation could heat up. In that case, monetary policy would need to tighten up.
The Fed’s job was complicated by the fact that statistical models did not find sufficient evidence to suggest a change in the trend growth rate. But the Fed looked at a variety of indicators, such as the profit data from firms, as well as at informal evidence, such as anecdotes, to conclude that the majority of the evidence was consistent with an increase in the trend growth rate. On that basis, the Fed refrained from tightening policy as much as it would have otherwise.
Does the trend growth rate ever fall?
Yes, it does. A good example, with a pretty bad outcome, was what happened in the early 1970s, a period marked by a significant slowdown in the trend growth rate. A number of economists have argued that the difficulty in determining that such a slowdown had actually taken place caused the Fed to adopt an easier monetary policy than it might otherwise have, which in turn contributed to the substantial acceleration in inflation observed later in the decade.
What happens when the estimates for growth and inflation are different from the Fed’s goals?
Let’s take the case where the forecast is that growth will be below the goal. That would suggest a need to ease policy. But that’s not all. The Fed also must decide two other things: (1) how strongly to respond to this deviation from the goal and (2) how quickly to try to eliminate the gap. Once again, it can use its models to try to determine the effects of various policy actions. And, once again, the Fed must deal with the problems associated with uncertainty as well as with the measurement problems we have already discussed.
Uncertainty seems to be a problem at every stage. How does the Fed deal with it?
Uncertainty does, indeed, pervade every part of the monetary policy-making process. There is as yet no set of policies and procedures that policymakers can use to deal with all the situations that may arise. Instead, policymakers must decide how to proceed by going case by case.
For instance, when policymakers are more uncertain about their reading of the current state of the economy, they may react more gradually to economic developments than they would otherwise. And because it’s hard to come up with unambiguous benchmarks for the economy’s performance, the Fed may look at more than one kind of benchmark. For instance, because it’s hard to get a precise estimate of the trend growth rate of output, the Fed may look at the labor market to try to figure out where the unemployment rate is relative to some kind of benchmark or “natural rate,” that is, the rate that would be consistent with price stability. Alternatively, it might try to determine whether the stance of policy is appropriate by comparing the real funds rate to an estimate of the “equilibrium interest rate,” which can be defined as the real rate that would be consistent with maximum sustainable output in the long run.
These issues are far from settled. Indeed the Fed spends a great deal of time and effort in researching various ways to deal with different kinds of uncertainty and in trying to figure out what kind of model or indicator is likely to perform best in a given situation. Since these issues aren’t likely to be resolved anytime soon, the Fed is likely to continue to look at everything.
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