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Do inflation expectations granger cause inflation?

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Abstract

In this paper, we investigate whether survey measures of inflation expectations in Sweden Granger cause Swedish CPI inflation. This is done by studying the precision of out-of-sample forecasts from Bayesian VAR models using a sample of quarterly data from 1996 to 2016. It is found that the inclusion of inflation expectations in the models tends to improve forecast precision. However, the improvement is typically small enough that it could be described as economically irrelevant. One exception can possibly be found in the expectations of businesses in the National Institute of Economic Research’s Economic Tendency Survey; when included in the models, these improve forecast precision in a meaningful way at short horizons. Taken together, it seems that the inflation expectations studied here do not provide a silver bullet for those who try to improve VAR-based forecasts of Swedish inflation. The largest benefits from using these survey expectations may instead perhaps be found among analysts and policy makers; they can after all provide relevant information concerning, for example, the credibility of the inflation target or challenges that the central bank might face when conducting monetary policy.

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Notes

  1. See, for example, Gürkaynak et al. (2007) and Beechey et al. (2011).

  2. This includes the New-Keynesian DSGE model, which has become a workhorse within many central banks; see, for example Adolfson et al. (2007) and Christoffel et al. (2011).

  3. There is a reasonably large literature looking at the importance of survey expectations of inflation, with varying results. See, for example, Nunes (2010) who generally found a small empirical role for survey expectations in the United States or Adam and Padula (2011) who found survey expectations to be an important factor of inflation in the United Kingdom. Fuhrer (2012) concluded that short-run inflation expectations have a significant role in explaining US inflation since the beginning of the 1980s, while long-run expectations generally did not have the same direct influence over the same period. Canova and Gambetti (2010) found that one-year ahead inflation expectations consistently had predictive content in the United States 1960–2005. Wimanda et al. (2011) showed that CPI inflation in Indonesia is significantly determined by, especially, backward-looking inflation expectations. Studying VAR estimates, Clark and Davig (2008), found that shocks to short- and long-term inflation expectations result in some pass-through to actual inflation in the United States.

  4. The results from the survey are also available for five other sub-categories: money market players, employee organisations, employer organisations, manufacturing companies and trade companies. Money market players are (nowadays) interviewed every month and are generally given most attention in the media. We therefore also conduct analysis using data on the expectations of money market players; see Sect. 5.2.

  5. The households are asked every month and the businesses once every quarter. We use the mean of all respondents after excluding extreme values. Monthly values for the households have been converted to quarterly using the arithmetic mean.

  6. The correlation between the different categories of inflation expectations varies between 0.63 and 0.98.

  7. For a discussion about the problems associated with the anchoring of inflation expectations; see, for example, Beechey et al. (2011).

  8. The Prospera survey also contains expectations concerning a number of other Swedish macroeconomic variables. Jonsson and Österholm (2011) analysed wage growth expectations and Beechey and Österholm (2014) studied expectations regarding the repo rate.

  9. In the sensitivity analysis presented in Sect. 5, we also use VAR models estimated with classical methods.

  10. It has been shown by, for example, Beechey and Österholm (2010) that this specification of the BVAR can improve forcast accuracy when it comes to inflation.

  11. Specifically, the prior mean on the first own lag for each variable is here set equal to 0.9. All other coefficients in G have a prior mean of zero.

  12. Within-sample Granger causality tests have been employed by, for example, Stock and Watson (1989), Friedman and Kuttner (1993) and Us (2004).

  13. As an alternative to using the unemployment rate, the unemployment rate gap could be considered. We use the unemployment rate for two main reasons. First, the unemployment rate itself is commonly used in the literature as a way to catch inflationary pressure; see, for example, Cogley and Sargent (2005) and Knotek and Zaman (2017). Second, if the equilibrium unemployment rate moves slowly and not very much, which most studies suggest that it does, the difference between the two measures is minor.

  14. To our knowledge, no valid test exists to test the null hypothesis of equal forecasting performance in our setting. The problem is that we compare forecasts from nested models estimated with Bayesian methods at forecast horizons exceeding one.

  15. However, if one wants to do scenario analysis—where the effect of one variable on another is of interest – it is not unreasonable to choose the model with a higher RMSFE. As an extreme example, consider the case where a univariate model has the smallest out-of-sample RMSFE. Of course, such a model can not tell us anything about what happens when other related variables vary.

  16. The impulse-response functions are based on a Cholesky decomposition of the covariance matrix where the variables in the model are ordered as in Eq. (5). Seeing that the ordering of the variables can matter when using this method, we also changed the ordering so that inflation expectations became the third variable and the treasury bill rate the last. This generated no qualitative differences and only minor quantitative differences when looking at the effect that shocks to inflation have on inflation expectations and the effect that shocks to inflation expectations have on inflation. Results are not presented in the paper but are available from the authors upon request.

  17. See, for example, Hanson (2004) for a discussion.

  18. The standard deviations of the shocks of the Prospera 1 and 5 years inflation expectations are 0.20 and 0.07 percentage points, respectively.

  19. The standard deviations of the shocks of the NIER businesses’ and households’ inflation expectations are both 0.29 percentage points.

  20. The inflation target policy was declared in 1993 but it was not until 1996 that interest rates began to come down to more normal levels.

  21. Note that the inflation expectations and the 3 month treasury bill rate are not revised. Hence, the latest vintage is equal to real-time data. Inflation and the unemployment rate are subject to minor revisions. The fact that we do not use real-time data for these variables should hence have only minor effects on our results. For a discussion concerning real-time data, see Croushore and Stark (2001).

  22. The forecast precision of the individual categories of inflation expectations when they are not used in models (but simply used as predictors of future inflation as they are) are shown in Table 7 in Appendix 3.

  23. Table 4 in Appendix 3 gives the RMSFEs of two commonly used benchmarks, namely a naïve forecast and a recent mean forecast. The naïve forecast is a no-change forecast which simply states that the forecast—at all horizons—will be the same value as the last actual value; this is a commonly employed benchmark in macroeconomics since it is an optimal forecast for a univariate random walk.

  24. We accordingly also use the traditional specification for the Minnesota prior and center the coefficient on the first own lag of all variables on unity (instead of 0.9). A diffuse normal prior is used for the vector of intercepts.

  25. The Riksbank’s governor Stefan Ingves stated that he wanted to “see a reduction in inflation and inflation expectations before easing monetary policy” (Sveriges Riksbank 2008, p. 18).

  26. See, for example, Sveriges Riksbank (2014).

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Acknowledgements

We are grateful to two anonymous referees and seminar participants at the National Institute of Economic Research for valuable comments on this paper.

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Correspondence to Pär Stockhammar.

Appendices

Appendix 1: Data

See Figs. 4, 5 and 6.

Fig. 4
figure 4

Unemployment rate and interest rate. Note: both variables are measured in per cent

Fig. 5
figure 5

Inflation expectations, TNS Sifo Prospera, Money market players

Fig. 6
figure 6

Data 1980Q1–1992Q4

Appendix 2: Steady-state priors

See Table 3.

Table 3 Steady-state priors

Appendix 3: RMSFEs and relative RMSFEs

See Tables 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16 and Figs. 7, 8.

Table 4 RMSFEs of alternative forecasts
Table 5 RMSFEs of the univariate model and relative RMSFEs of the bivariate models
Table 6 RMSFEs of the trivariate model and relative RMSFEs of the fourvariate models
Table 7 RMSFEs of inflation expectations
Table 8 RMSFEs of univariate and bivariate models—OLS estimation
Table 9 RMSFEs of trivariate and fourvariate models—OLS estimation
Table 10 RMSFEs of the univariate model and relative RMSFEs of the bivariate models – OLS estimation
Table 11 RMSFEs of the trivariate model and relative RMSFEs of the fourvariate models—OLS estimation
Table 12 RMSFEs of univariate and bivariate models—money market players
Table 13 RMSFEs of trivariate and fourvariate models—money market players
Table 14 RMSFEs of univariate and bivariate models—sample 1980Q1–1992Q4
Table 15 RMSFEs of trivariate and fourvariate models—sample 1980Q1–1992Q4
Table 16 RMSFEs of alternative forecasts—sample 1980Q1–1992Q4
Fig. 7
figure 7

Reduction in RMSFE by adding inflation expectations to the univariate model of CPI inflation—money market players. Note: results from estimation of Eq. (1) with Bayesian methods. Reduction in RMSFE given in percentage points on the vertical axis. A positive number indicates that the model with inflation expectations has a lower RMSFE than the model without inflation expectations. Forecast horizon in quarters on the horizontal axis

Fig. 8
figure 8

Reduction in RMSFE by adding inflation expectations to the trivariate model of CPI inflation—money market players. Note: results from estimation of Eq. (1) with Bayesian methods. Reduction in RMSFE given in percentage points on the vertical axis. A positive number indicates that the model with inflation expectations has a lower RMSFE than the model without inflation expectations. Forecast horizon in quarters on the horizontal axis

Appendix 4: Impulse-response functions

See Figs. 9, 10, 11 and 12.

Fig. 9
figure 9

Impulse-response functions from fourvariate model using TNS Sifo Propera 1-year inflation expectations. Note: estimation based on Eqs. (1) and (5). Shocks in columns, responses in rows. Black line is the median. Coloured bands are 68 and 95% confidence bands (colour figure online)

Fig. 10
figure 10

Impulse-response functions from fourvariate model using TNS Sifo Propera 5-year inflation expectations. Note: estimation based on Eqs. (1) and (5). Shocks in columns, responses in rows. Black line is the median. Coloured bands are 68 and 95% confidence bands (colour figure online)

Fig. 11
figure 11

Impulse-response functions from fourvariate model using NIER businesses’ inflation expectations. Note: estimation based on Eqs. (1) and (5). Shocks in columns, responses in rows. Black line is the median. Coloured bands are 68 and 95% confidence bands (colour figure online)

Fig. 12
figure 12

Impulse-response functions from fourvariate model using NIER households’ inflation expectations. Note: estimation based on Eqs. (1) and (5). Shocks in columns, responses in rows. Black line is the median. Coloured bands are 68 and 95% confidence bands (colour figure online)

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Stockhammar, P., Österholm, P. Do inflation expectations granger cause inflation? . Econ Polit 35, 403–431 (2018). https://doi.org/10.1007/s40888-018-0111-9

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