2004
DOI: 10.1017/s1365100503030013
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Nonlinear Error Correction: The Case of Money Demand in the United Kingdom (1878–2000)

Abstract: This paper explores single-equation nonlinear error correction (NEC) models with linear and nonlinear cointegrated variables. Within the class of semiparametric NEC models, we use smoothing splines. Within the class of parametric models, we discuss the interesting properties of cubic polynomial NEC models and we show how they can be used to identify unknown threshold points in asymmetric models and to check the stability properties of the long-run equilibrium. A new class of rational polynomial NEC models is a… Show more

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Cited by 41 publications
(58 citation statements)
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“…However, it is not clear whether the error correction adjustment (equilibrium correction) is linear as in Engle and Granger (1987) or is nonlinear/asymmetric as in Escribano (1986Escribano ( , 2004, Escribano and Granger (1998) and Escribano and Pfann (1998).…”
Section: Nonlinear and Asymmetric Error Correction Modelsmentioning
confidence: 99%
“…However, it is not clear whether the error correction adjustment (equilibrium correction) is linear as in Engle and Granger (1987) or is nonlinear/asymmetric as in Escribano (1986Escribano ( , 2004, Escribano and Granger (1998) and Escribano and Pfann (1998).…”
Section: Nonlinear and Asymmetric Error Correction Modelsmentioning
confidence: 99%
“…When we test the null hypothesis of non-cointegration between V and RNA based on the residuals of the EG test statistic we obtain a value of −1.7, and therefore we cannot reject the null hypothesis of non-cointegration at the 5% significance level. This result contradicts the ECM test carried out in the nonlinear error correction model, see Escribano (2004).…”
Section: Linear Cointegration With Structural Changes In the Cointegrmentioning
confidence: 61%
“…Few extensions of the linear framework have been performed in the context of nonlinear error correction (NEC), see Escribano (1986Escribano ( , 1987bEscribano ( , 2004 generated as x t = w t + t , while the lower one corresponds to y t = g(w t ) + ξ t , where g(·) represents a third-order polynomial of its argument random walk variable w t , and t are normally distributed.…”
mentioning
confidence: 99%
“…Valadkhani (2005) examined the determinants of M2 demand over the 1976-2002 period and found it to be cointegrated with real income, the rate of return on 10-year Treasury bonds, and cash and inflation rates, with an income elasticity of M2 demand close to unity. Felmingham and Zhang (2001) examined M2 demand over the 2 Other studies that found no evidence of instability in money demand functions include Hayo (2000) for Austria, Juselius (1998) for Denmark, Nielson et al (2004) for Italy, Bahmani-Oskooee and Economidou (2005) for Greece, Gerlach-Kristen (2001) for Switzerland, and Nielsen (2004) and Escribano (2004) for the UK.…”
Section: The Case Of Australiamentioning
confidence: 99%