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2010 | OriginalPaper | Buchkapitel

21. The Goodwin Distributive Cycle After Fifteen Years of New Observations

verfasst von : Prof. Dr. Peter Flaschel

Erschienen in: Topics in Classical Micro- and Macroeconomics

Verlag: Springer Berlin Heidelberg

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Abstract

In this chapter, we reconsider the simple empirical evidence for the existence of a long-phased cycle in the state variables employment rate e and wage share v that we have collected in Flaschel and Groh (1995) for a number of industrialized market economies, see the preceding chapter. We do this on the basis of 15 years of further observations and now also with quite modern econometric techniques. Our findings will be that – in the case of the US economy – the only three-fourths closed long phase loops we observed in this earlier paper can now be confirmed as by and large closed, giving in sum an approximately 50 years long cycle in employment rates and the wage share in its interaction with the six to seven business cycles observed in the US economy between 1960 and 2006. As basic theoretical explanation for the occurrence of such long-phased cycles the reference to the seminal papers by Richard Goodwin (1967), augmented by Rose (1967) type limit cycle considerations, and the many papers that are based on this work suggests itself. By and large this means that we consider a growth cycle model where the steady state of the model is repelling and where there are forces far off this steady state which imply constant or falling employment rates at the full employment ceiling e = 1 and falling wage shares in situations where income distribution squeezes profitability to a significant degree. We have supplied in Flaschel and Groh (1995) a model example for such a situation and will recapitulate in this chapter only the absolutely necessary ingredients that make a Goodwin–Rose growth cycle dynamics repelling at their interior steady state and bounded within the phase space [0, 1]2. The implication of such a scenario will be a clockwise motion of the state variables (v, e) in the phase space [0, 1]2 as it has been observed for a number of countries in Flaschel and Groh (1995).

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Fußnoten
1
See the preceding chapter for a revised version.
 
2
This does not deny that restrictive wage policy (if not accompanied by additional measures) might have side-effects which are not desirable with regard to its social or distributional consequences.
 
3
See Barbosa Filho and Taylor (2006) and Taylor (2004) for detailed analyzes of systems of this type.
 
4
The model underlying these two differential equations is typically formulated such that it includes natural growth as well as Harrod-neutral technical change, assumptions that are not visible in the reduced form we use here as a starting point.
 
5
A labor market led situation is basically of a Marx–Goodwin–Kalecki profit squeeze type and is the generally observed situation in the literature, see also the discussion on pro-cyclical real wages (here real wage growth).
 
6
Blanchard and Katz (1999) error correction is only one possibility to justify a negative influence of the wage share on its rate of growth, see for example Barbosa Filho and Taylor (2006) and Taylor (2004) in this regard.
 
7
Note however that the model in the general form presented here may allow for a variety of further dynamic outcomes.
 
8
From Data Source & Information GmbH (1992) International Statistical Yearbook 1992 (on CD-ROM).
 
9
See Barbosa Filho and Taylor (2006) for estimates of the here considered growth dynamics that can be usefully contrasted with the results of this chapter.
 
10
See Desai (1973) for the sources of these data and for an econometric approach on the basis of these data with respect to the Goodwin growth cycle model.
 
11
Note that they do not – at least on the surface – support one of Kaldor’s famous stylized facts of growth theory (the constancy of the wage share in the long-run).
 
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Metadaten
Titel
The Goodwin Distributive Cycle After Fifteen Years of New Observations
verfasst von
Prof. Dr. Peter Flaschel
Copyright-Jahr
2010
Verlag
Springer Berlin Heidelberg
DOI
https://doi.org/10.1007/978-3-642-00324-0_21