The nature of the relationship between wage growth and inflation has long been the subject of ongoing debate. The expectations-augmented Phillips-curve theory contends that the two variables are mutually causal. However, the original wage-type Phillips-curve model argues it is inflation that causes wage growth rather than vice versa. The price-markup scheme holds an opposite view and asserts that wage growth plays an independent causal role in the inflationary process. Of course, other theories (e.g., the monetarist) deny the presence of any reliable linkage between wages and prices. Researchers have also expended enormous effort attempting to investigate empirically the relationship between wage growth and inflation, but with mixed results. For example, Mehra [24] and Ashenfelter and Card [1] report results suggesting a bidirectional causality; Barth and Bennett [2] and Stein [37; 38] find causality running from prices to wages without feedback; while Shannon and Wallace [34] and Hill and Robinson [19] report results showing causality only in the reverse direction, from wages to prices. Still, Gordon [11], Bazdarich [4], Batten [3], and Mehra [27] find no causal linkage between the two variables. Clearly, such remarkably mixed evidence is unfortunate in light of the profound implications that the precise wage/price relationship may have for economic and public policy. A more recent and quite interesting study is that of Mehra [28]. Mehra employed the technique of cointegration and error-correction modelling on U.S. quarterly data for the period 1959:1-1989:3. He concluded that inflation and wage growth are cointegrated, implying that their long-run movements are correlated as the expectations-augmented Phillips-curve theory predicts. However, contrary to this theory, and in accordance with the original wage-type Phillips-curve view, Mehra argued that the inflation-wage growth long-run correlation is primarily the outcome of the former causing the latter. Mehra's model encompasses three basic variables; namely, prices (p), productivity-adjusted wages (w), and an output-gap proxy (g).' He tested each of the three variables (in logs) for the presence of unit roots, finding evidence of two unit roots in p and w, but a single unit root in g. Mehra then examined cointegration of the two variables having two unit roots (p, w). His re-
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