“…It is, for example, common to identify shocks that have permanent effects on real output as supply shocks and shocks that have temporary effects as demand shocks (cf. Blanchard and Quah (1989), Shapiro and Watson (1988), and Galí (1992)). In case of a transitory shock, a zero element in the corresponding position in the ( )…”
Section: Methods Based On Structural Vector Autoregressive Modelsmentioning
This paper proposes a new approach for estimating potential output and the NAIRU. The methodology models these key unobservable economic variables as latent stochastic trends within a trivariate system of observables comprising information on unemployment, GDP, and inflation. Identification is achieved through the use of a standard version of Okun's law and a Phillips curve. The performance of the procedure is investigated using Swedish quarterly data covering the time period 1970:1-1996:3.
“…It is, for example, common to identify shocks that have permanent effects on real output as supply shocks and shocks that have temporary effects as demand shocks (cf. Blanchard and Quah (1989), Shapiro and Watson (1988), and Galí (1992)). In case of a transitory shock, a zero element in the corresponding position in the ( )…”
Section: Methods Based On Structural Vector Autoregressive Modelsmentioning
This paper proposes a new approach for estimating potential output and the NAIRU. The methodology models these key unobservable economic variables as latent stochastic trends within a trivariate system of observables comprising information on unemployment, GDP, and inflation. Identification is achieved through the use of a standard version of Okun's law and a Phillips curve. The performance of the procedure is investigated using Swedish quarterly data covering the time period 1970:1-1996:3.
“…One reason is that the critique proposed here might seem only to call for different estimators of A and the rest of the structural DGP that do not make use of a factorization of V* (e.g., Shapiro and Watson 1989). In fact, though, there exists no nonsingular A that transforms the innovations ε it into orthogonal shocks η it when one or more equations i has innovations with infinite variance, σ i 2 .…”
“…No restrictions are placed on the contemporaneous relations among the variables. This procedure (hereafter referred to as LR) was introduced by Blanchard and Quah (1989) and Shapiro and Watson (1988) to identify shocks to aggregate demand and supply and has been used recently by Lastrapes and Selgin (1995) to identify money supply shocks and by Fackler and McMillin (1998) to identify monetary policy shocks. 4 The key restrictions used to identify monetary policy shocks in this approach are neutrality restrictions.…”
Section: Model Specification and Identification Of Monetary Policmentioning
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