Does a Two-Pillar Phillips Curve Justify a Two-Pillar Monetary Policy Strategy?

Working Paper: CEPR ID: DP6447

Authors: Michael Woodford

Abstract: Arguments for a prominent role for attention to the growth rate of monetary aggregates in the conduct of monetary policy are often based on references to low-frequency reduced-form relationships between money growth and inflation. The 'two-pillar Phillips curve' proposed by Gerlach (2004) has recently attracted a great deal of interest in the euro area, where it is sometimes supposed to provide empirical support for the wisdom of a 'two-pillar strategy' that uses distinct analytical frameworks to assess shorter-run and longer-run risks to price stability. I show, however, that regression coefficients of the kind reported by Assenmacher-Wesche and Gerlach (2006a) among others are quite consistent with a 'new Keynesian' model of inflation determination, in which the quantity of money plays no role in inflation determination, at either high or low frequencies. I also show that empirical results of this kind do not in themselves establish that money growth must be useful in forecasting inflation, either in the short run or over a longer run. Hence they provide little support for the ECB's monetary 'pillar'.

Keywords: Bandpass Regression; ECB; Monetary Policy Strategy; Monetarism

JEL Codes: E52; E58


Causal Claims Network Graph

Edges that are evidenced by causal inference methods are in orange, and the rest are in light blue.


Causal Claims

CauseEffect
money growth (O42)inflation (E31)
common stochastic trend (C22)inflation (E31)
common stochastic trend (C22)money growth (O42)

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