Discussion of Stock and Watson, “Has Inflation Become Harder to Forecast?” Robert J. Gordon (with Ian Dew-Becker) Northwestern University and NBER QEPD.

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Presentation transcript:

Discussion of Stock and Watson, “Has Inflation Become Harder to Forecast?” Robert J. Gordon (with Ian Dew-Becker) Northwestern University and NBER QEPD Conference, Fed BOG, Washington, September 30, 2005

2 A Paper that Tackles Forecasting Opens Up Many New Issues A Basic Distinction between: A Basic Distinction between: –A macro variable explained ex post over some historical interval –Versus Forecasting, with no advance knowledge of coefficients or values of explanatory variables Key differences in forecasting Key differences in forecasting –Must estimate “rolling coefficients” –Any right-hand variables in the forecast equations must themselves be forecast

3 We Can Learn from both Ex-post Historical Econometrics and Pure Forecasting S-W have done both. What about S-W on history? S-W have done both. What about S-W on history? –With Staiger, their 1997 JEP paper used the “triangle model” Here, they throw out their own past analysis of history and start from scratch Here, they throw out their own past analysis of history and start from scratch An unanswered puzzle in their paper is the “permanent stochastic trend” component of inflation An unanswered puzzle in their paper is the “permanent stochastic trend” component of inflation The answer was already provided by the triangle model in 1980, and in their own 1997 and 2001 papers, but here they pretend they don’t have a clue The answer was already provided by the triangle model in 1980, and in their own 1997 and 2001 papers, but here they pretend they don’t have a clue

4 S-W’s Paper is not an Easy Read Let’s Count the Acronyms Let’s Count the Acronyms Reader already knows: CPI GDP PCE VAR Reader already knows: CPI GDP PCE VAR Reader is expected to keep track of Reader is expected to keep track of –ADF ADL AO AR AR(AIC) IMA MA MCMC MSE MSFE NAIRU PCED PC PC-Δu QLR RMSFE UC-SV “Pseudo” out of sample (what’s “pseudo” about it? “Pseudo” out of sample (what’s “pseudo” about it? Paper has no discussion of real-time data Paper has no discussion of real-time data –PHL and STL Feds

5 Plan of This Comment What we know from historical analysis that might be useful for forecasting What we know from historical analysis that might be useful for forecasting Exposition of triangle model Exposition of triangle model –Theory, textbooks, econometrics –Peel the onion of the SSR as we transition from A-O’s AR model to the full triangle model –Interplay of long lags and supply shocks

6 What We Learn from S-W’s Forecasting Tests Econometric AR’s are competitive with the rectangular distribution of the univariate A-O model Econometric AR’s are competitive with the rectangular distribution of the univariate A-O model What about multivariate models? What about multivariate models? –The triangle model is not tested –What they call testing “multivariate models” is nothing more than seeing if alternative activity variables improve univariate forecasts, and their answer is “no” –There is no mention of Supply Shocks

7 What this Comment will Show The Triangle Model Outperforms A-O and S-W’s univariate forecasts The Triangle Model Outperforms A-O and S-W’s univariate forecasts The Margin of Superiority of the Triangle Model over A-O and S-W increases, the longer ahead is the time horizon The Margin of Superiority of the Triangle Model over A-O and S-W increases, the longer ahead is the time horizon Using a model with long lags, an unemployment gap, and supply shocks beats univariate forecasts, especially at the 8 quarter horizon Using a model with long lags, an unemployment gap, and supply shocks beats univariate forecasts, especially at the 8 quarter horizon

8 The Triangle Model: Merges the NRH Phillips Curve with Inertia and Supply Shocks Theory? Gordon (1975) and Phelps (1978) Theory? Gordon (1975) and Phelps (1978) –Relative price increase of an important price-inelastic product requires an increase in expenditure share (i.e., on oil) –Key condition: A wedge must open up between nominal GDP growth and nominal wage growth to make room for this increased expenditure share (i.e., on oil) One Extreme: Flexible nominal wage decline could eliminate any problem One Extreme: Flexible nominal wage decline could eliminate any problem Other Extreme: Sticky nominal wage growth requires a decline in real nonoil output to reduce the expenditure share of nonoil sector Other Extreme: Sticky nominal wage growth requires a decline in real nonoil output to reduce the expenditure share of nonoil sector –“Inflation Creates Recession” (NYT 1974)

9 The Textbooks The diagram: inflation on the vertical, output gap on the horizontal The diagram: inflation on the vertical, output gap on the horizontal –Short-run Phillips curve slopes up, and is shifted around by both adaptive expectations and by the oil shock –Joined with a negative 45 degree line, the “DG” curve, the demand-growth curve dependent on nominal GDP With constant nominal GDP growth, a supply shock slides the economy northwest along the DG curve With constant nominal GDP growth, a supply shock slides the economy northwest along the DG curve Invented by Rudi Dornbusch in a classroom handout in April, 1975 Invented by Rudi Dornbusch in a classroom handout in April, 1975 –Introduced in two textbooks, Dornbusch-Fischer (1978) and Gordon (1978)

10 The Econometric Model was put into its current form in 1980 The “triangle model” of inflation dynamics The “triangle model” of inflation dynamics p t = a(L)p t-1 + b(L)D t + c(L)z t + e t –D is demand (output or unemployment gap), z is supply shocks, e i.i.d error –Restrict sum of LDV to unity, D N t is natural rate – implies constant inflation –D t, Z t variables defined relative to zero Supply shocks in today’s tests are food-energy, imports, Nixon control dummies (“on” and “off”) Supply shocks in today’s tests are food-energy, imports, Nixon control dummies (“on” and “off”)

11 Allowing the NAIRU to Vary The Kalman smoother: The Kalman smoother: p t = a(L)p t-1 + b(L)(U t – U N t ) + c(L)z t + e t p t = a(L)p t-1 + b(L)(U t – U N t ) + c(L)z t + e t U N t = U N t-1 + ν t, E(ν t )=0, var(ν t )=σ 2 U N t = U N t-1 + ν t, E(ν t )=0, var(ν t )=σ 2 SSW implemented this in JEP 1997 using the Gordon “triangle model” and Gordon adopted the SSW innovation simultaneously, a true “merger” SSW implemented this in JEP 1997 using the Gordon “triangle model” and Gordon adopted the SSW innovation simultaneously, a true “merger” What the TV-NAIRU looks like now compared to 1998 What the TV-NAIRU looks like now compared to 1998

12 The “Unexplained Permanent Component”

13 Stock-Watson Current Approach Leaves Both Big Questions Unanswered #1 Big Question: Why did the “Permanent Stochastic Trend Component” of Inflation rise and then fall? #1 Big Question: Why did the “Permanent Stochastic Trend Component” of Inflation rise and then fall? #2 Big Question: Why is their version of the TV-NAIRU so low in the 1960s and so high in ? #2 Big Question: Why is their version of the TV-NAIRU so low in the 1960s and so high in ? Triangle Model Answers both Questions Triangle Model Answers both Questions

14 Post-Sample Dynamic Simulations (this is Figure 6 in BPEA paper)

15 Historical Analysis, SSRs and U Coefficients, 1962:Q1 to 2004:Q4 A-O237.2 A-O237.2 AR(4)235.4 AR(4) lags lags257.0 Add U Add U Add TVN Add TVN Nixon/off Nixon/off Food-energy Food-energy Imports Imports

16 Interplay Between Supply Shocks and Long Lags on LDV U4 no SS LDV U4 no SS LDV U4 no SS LDV U4 no SS LDV U4 with SS LDV U4 with SS LDV U4 with SS LDV U4 with SS LDV Substitute S-W current treatment of TV-N Substitute S-W current treatment of TV-N U4 with SS LDV U4 with SS LDV

17 That’s Enough about History, Now It’s Time for a Forecasting Contest Aim is to compare A-O, SW AR(8), and the Triangle Model Aim is to compare A-O, SW AR(8), and the Triangle Model Method for Triangle Model Method for Triangle Model –Instead of eliminating zero-lag variables from triangle model, each RHS variable is forecast using a AR(8) rolling forecast –Rolling coefficients. Consider a 4q forecast for 1990:Q4  Coeffs in triangle equation estimated thru 1989:Q4  TV-NAIRU estimated thru 1989:Q4  Coeffs in AR(8) for RHS variables also thru 89:Q4  Values of RHS variables use these 89:Q4 coefficients iteratively to forecast 90:Q4 values 4Q Forecasts start in 1977:Q1 (My 1977 BPEA Paper), 4Q Forecasts start in 1977:Q1 (My 1977 BPEA Paper), 8Q Forecasts start in 1978:Q1

18 Contest for the 4-quarter-ahead Forecasts (Cumulative Sq Errors)

19 Contest for the 8-quarter-ahead forecasts

20 Summary Statistics of the Contest between AO, AR(8), and Triangle Four-quarter-ahead RMSE Four-quarter-ahead RMSE – AO 1.54 AR(8) 1.45 TR 1.27 – AO 2.05 AR(8) 1.77 TR 1.47 – AO 1.08 AR(8) 1.18 TR 1.11 Eight-quarter-ahead RMSE Eight-quarter-ahead RMSE – AR(8) 2.17 TR 1.32 – AR(8) 3.03 TR 1.58 – AR(8) 1.30 TR 1.11

21 Conclusions, #1 In historical mode, the “triangle model” invented in 1980 is strongly supported in many dimensions In historical mode, the “triangle model” invented in 1980 is strongly supported in many dimensions –Performance in dynamic simulations ( ) –Survives sample split ( vs ) –No variable has a significant shift pre-post 1984 except for FAE. The slope of the PC is stable

22 Conclusions, #2 Can we learn from historical econometric equations as we attempt to forecast? Can we learn from historical econometric equations as we attempt to forecast? –S-W emphatically say “no”! We must reject all knowledge gained from three decades of research on inflation dynamics But the triangle model can be used for forecasting But the triangle model can be used for forecasting –Forecast the RHS variables by AR(8) –Triangle model has RMSE’s in rolling forecasts that are 12% lower for q4 forecasts but 40 percent lower for q8 forecasts (48% lower for ) Concluding suggestion: Future papers both on forecasting and on counterfactual history should start from the triangle model as a baseline, not from univariate autoregressions that leave most of the interesting questions unanswered. Concluding suggestion: Future papers both on forecasting and on counterfactual history should start from the triangle model as a baseline, not from univariate autoregressions that leave most of the interesting questions unanswered.