Discretionary policy

In macroeconomics, discretionary policy is an economic policy based on the ad hoc judgment of policymakers as opposed to policy set by predetermined rules. For instance, a central banker could make decisions on interest rates on a case-by-case basis instead of allowing a set rule, such as the Taylor rule or Friedman's k-percent rule, to determine interest rates or the money supply. In practice most policy actions are discretionary in nature.

"Discretionary policy" can refer to decision making in both monetary policy and fiscal policy. The opposite is a commitment policy.

Monetarist economists in particular have been opponents of the use of discretionary policy. According to Milton Friedman, the dynamics of change associated with the passage of time presents a timing problem for public policy. The reason this poses a problem is because a long and variable time lag exists between:

It is because of these lags that Friedman argues that discretionary public policy will often be destabilizing. For this reason, he argued the case for general rules rather than discretionary policy.

Friedman formalized his argument in the context of monetary policy as follows. The quantity equation says that

where M is the money supply, V is the velocity of money, and Y is nominal GDP. Expressing this in growth rates gives

where m, v, and y are the growth rates of the money supply, velocity and nominal GDP respectively. Suppose that the policymaker wishes for the variance of nominal GDP to be as low as possible—that is, it defines a stabilizing approach to monetary policy as one which gives the lowest possible nominal GDP variance. From the last equation we have

where ${\displaystyle \sigma }$ refers to the standard deviation (square root of the variance) of the subscripted variable and ${\displaystyle \rho }$ refers to the correlation coefficient between the subscripted variables. With no use of discretionary policy or any rule giving fluctuations of the money supply, ${\displaystyle \sigma _{m}}$ will equal zero and the target variance ${\displaystyle \sigma _{y}^{2}}$ will simply be the exogenous variance of velocity, ${\displaystyle \sigma _{v}^{2}.}$ With the use of discretionary policy, on the other hand, all standard deviations in the above equation will be positive, and discretionary policy will have been stabilizing if and only if ${\displaystyle \sigma _{y}^{2}<\sigma _{v}^{2}}$—that is, if and only if

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