Q2. What is the econometric issue that the authors must confront?
One econometric issue the authors must confront is that, in small samples, nonlinear estimation using GMM is sometimes sensitive to the way the orthogonality conditions are normalized.
Q3. What is the typical starting point for the derivation of the new Phillips curve?
The typical starting point for the derivation of the new Phillips curve is an environment of monopolistically competitive firms that face some type of constraints on price adjustment.
Q4. What is the main problem of the new Phillips curve?
The essential problem, as emphasized by Fuhrer and Moore (1995), is that the benchmark new Phillips curve implies that inflation should lead the output gap over the cycle, in the sense that a rise (decline) in current inflation should signal a subsequent rise (decline) in the output gap.
Q5. How do the authors estimate the structural parameters?
Their approach is to directly estimate the structural parameters using an instrumental variables procedure that is based on the orthogonality conditions that evolve from the underlying theory.
Q6. What is the relationship between the output gap and the marginal cost?
5Combining the relation between marginal cost and the output gap with equation (3) yields a Phillips curve-like relationship:πt = λκ xt + β Et{πt+1} (6)As with the traditional Phillips curve, inflation depends positively on the output gap and a “cost push” term that reflects the influence of expected inflation.
Q7. What is the reason for the strong counterfactual contemporaneous positive correlation between output and real?
a likely reason for the strong counterfactual contemporaneous positive correlation between output and real marginal cost in the standard sticky price framework is the absence of any type of labor market frictions [see, e.g., the discussion in Christiano, Eichenbaum and Evans (1997)].
Q8. What is the empirical version of the hybrid Phillips curve?
The empirical version of their hybrid Phillips curve is accordingly given by:πt = λ st + γf Et{πt+1}+ γb πt−1 (26)together with equation (25), which describes the relation between the reduced form and structural parameters.
Q9. What is the basis for estimating the model?
The orthogonality condition given by equation (17) then forms the basis for estimating the model via Generalized Method of Moments (GMM).