Are Central Banks following a linear or nonlinear (augmented) Taylor rule?
Vitor Castro
No 19/2008, NIPE Working Papers from NIPE - Universidade do Minho
Abstract:
The Taylor rule establishes a simple linear relation between the interest rate, inflation and output gap. However, this relation may not be so simple. To get a deeper understanding of central banks' behaviour, this paper asks whether central banks are indeed following a linear Taylor rule or, instead, a nonlinear rule. At the same time, it also analyses whether that rule can be augmented with a financial conditions index containing information from some asset prices and financial variables. A forward-looking monetary policy reaction function is employed in the estimation of the linear and nonlinear models. A smooth transition model is used to estimate the nonlinear rule. The results indicate that the European Central Bank and the Bank of England tend to follow a nonlinear Taylor rule, but not the Federal Reserve of the United States. In particularm those two central banks tend to react to inflation only when inflation is above or outside their targets. Moreover, our evidence suggests that the European Central Bank is targeting financial conditions, contrary to the other two central banks. This lack of attention to the financial conditions might have made the United States and the United Kingdom more vulnerable to the recent credit crunch than the Eurozone.
Keywords: Taylor rule; ECB monetary policy; Financial Conditions Index; Nonlinearity; Smooth transition regression models. (search for similar items in EconPapers)
JEL-codes: E43 E44 E52 E58 (search for similar items in EconPapers)
Date: 2008
New Economics Papers: this item is included in nep-cba, nep-eec, nep-mac, nep-mon and nep-ore
References: View references in EconPapers View complete reference list from CitEc
Citations: View citations in EconPapers (37)
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Working Paper: Are Central Banks following a linear or nonlinear (augmented) Taylor rule? (2008) 
Working Paper: Are Central Banks following a linear or nonlinear (augmented) Taylor rule? (2008) 
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