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Real wage rigidities and the New Keynesian model Author info | Abstract | Publisher info | Download info | Related research | Statistics Olivier Blanchard
Jordi Galí
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Most central banks perceive a trade-off between stabilizing inflation and stabilizing the gap between output and desired output. However, the standard new Keynesian framework implies no such trade-off. In that framework, stabilizing inflation is equivalent to stabilizing the welfare-relevant output gap. In this paper, we argue that this property of the new Keynesian framework, which we call the divine coincidence, is due to a special feature of the model: the absence of nontrivial real imperfections. ; We focus on one such real imperfection, namely, real wage rigidities. When the baseline new Keynesian model is extended to allow for real wage rigidities, the divine coincidence disappears, and central banks indeed face a trade-off between stabilizing inflation and stabilizing the welfare-relevant output gap. We show that not only does the extended model have more realistic normative implications, but it also has appealing positive properties. In particular, it provides a natural interpretation for the dynamic inflation-unemployment relation found in the data.
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Paper provided by Federal Reserve Bank of Boston in its series Working Papers with number
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Date of creation: 2005Date of revision:
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Keywords: Keynesian economics ; Monetary policy ; Inflation (Finance) ; Other versions of this item:
Article Paper Olivier Blanchard & Jordi Galí, 2005.
"Real Wage Rigidities and the New Keynesian Model ,"
Economics Working Papers
912, Department of Economics and Business, Universitat Pompeu Fabra, revised Oct 2005.
[Downloadable!] Blanchard, Olivier J & Galí, Jordi, 2005.
"Real Wage Rigidities and the New Keynesian Model ,"
CEPR Discussion Papers
5375, C.E.P.R. Discussion Papers.
[Downloadable!] (restricted) Olivier Blanchard & Jordi Gali, 2005.
"Real Wage Rigidities and the New Keynesian Model ,"
NBER Working Papers
11806, National Bureau of Economic Research, Inc.
[Downloadable!] (restricted) This paper has been announced in the following NEP Reports :
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