Fiscal Policy Uncertainty and the Business Cycle: Time Series Evidence from Italy

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Fiscal Policy Uncertainty and the Business Cycle: Time Series Evidence from Italy Alessio Anzuini, Luca Rossi, Pietro Tommasino Banca d Italia ECFIN Workshop Fiscal policy in an uncertain environment Tuesday, 29 January 219 Brussels, Belgium Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 1 / 32

Research question What is the impact of uncertainty stemming from fiscal policy on Italian economic activity? Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 2 / 32

Motivation While there is a huge literature on the effects of fiscal policy, only recently economists concentrated on second moment shocks and mainly focusing on the US. Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 3 / 32

How does uncertainty impact macroeconomic variables? When uncertainty increases: firms tend to cut investment; households increase their propensity to save; banks are more reluctant to lend. Uncertainty can have several sources: macroeconomic uncertainty, economic policy uncertainty, financial markets uncertainty, geopolitical uncertainty. We focus on the policy uncertainty, in particular the one stemming from fiscal policy (FPU, from now on). Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 4 / 32

Level shocks: Keynesian vs non-keynesian effects On the effects of level shocks on economic activity there is a wide range of interpretations. From very high Keynesian multipliers (Romer and Romer, 212)...... to non-keynesian effects: expansionary fiscal austerity (Alesina and Ardagna, 213). We do not directly contribute to this debate, however, by showing that second moment shocks are important we incidentally show that an important piece of the story might be missing. Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 5 / 32

Macroeconomic Uncertainty: Jurado et al. (AER, 215) They take 132 macro series and estimate forecasting equations regressing each series onto past linear and squared common factors (principal components). The residuals are assumed to evolve with a stochastic volatility model. The macro uncertainty measure is constructed as an average of the 132 stochastic volatility series. Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 6 / 32

Economic policy uncertainty: Baker et al. (QJE, 216) They look at newspaper articles, and measure the frequency of three categories of terms: (i) economic or economy, (ii) uncertain or uncertainty, and (iii) Congress, deficit, Federal Reserve, legislation, regulation, White house. To be included in the index, an article must include at least one term for each category. Using a VAR, where their index is ordered first, they find that it has an negative impact on aggregate economic activity. Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 7 / 32

Economic policy uncertainty index: the website Baker and coauthors also regularly update and release a more encompassing Economic policy uncertainty index, made up of three components (http://www.policyuncertainty.com): 1. The first component is the above-mentioned Becker et al. (216) news-based index 2. The second component reflects the number of federal tax code provisions set to expire over the next 1 years, using information from the Congressional Budget Office. 3. The third component is an index of forecasters disagreement, based on the dispersion of the predictions about future levels of inflation and government expenditures. Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 8 / 32

Fiscal policy uncertainty: Villaverde et al. (AER, 215) They estimate a policy reaction function with stochastic volatility for some budgetary component, to proxy fiscal policy uncertainty. They use the recovered policy index as a first variable in a VAR with US macro variables. They build a DSGE model to replicate the IRF obtained from the VAR. Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 9 / 32

Our contribution We focus on Italy, looking at quarterly data from 198 to 214. Differently from Villaverde et al., we look at the overall (cyclically-adjusted) fiscal stance, not just at some of its components. We follow Giordano et al. (27) by looking at cash data, instead of accruals. Cash data have several advantages: long time series; available on a quarterly basis; public debt is only computed on a cash basis. Cash data, contrary to accrual data, are available to the decision maker in real time. We have shocks to both the level and the volatility of the fiscal stance, Giordano et al. (27) only have level shocks. Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 1 / 32

Our contribution Giordano et al. (27) include more than one fiscal variable in their VAR: current spending on good and services, public wages, net taxes. It turns out that our level shock series, although recovered in a completely different framework, correlates significantly with those in Giordano et al (27). In particular, and as expected, it correlates positively with their tax shock series and negatively with their expenditure shocks series. The GDP response to an increase in the fiscal level shock in our VAR is not statistically different to what Giordano et al. (27) find for a government purchases shock (the fiscal variable which is more influential in their VAR). Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 11 / 32

What do we do operationally We estimate a fiscal policy rule which encompasses shocks to both the level and the volatility. We recover the time series of the two shocks. We estimate a VARX and a VAR model where the two series of the shocks previously recovered enter as exogenous variables in the former and as endogenous in the latter. Finally, we obtain the impulse response functions to a shock in the level and in the volatility of the CAPB. Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 12 / 32

The state-space model of the fiscal rule We estimate the following two-equations state-space model: fis t = β 1 debt t 1 + β 2 gap t 1 + β 3 fis t 1 + e ht u t u t N(, 1) h t = α + ρh t 1 + γε t ε t N(, 1) The non-linearity in the observation equation forces us to use non linear methods. Among those available we pick the particle filter. Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 13 / 32

Why a Particle Filter? The measurement equation has a non-linear component that precludes using the Kalman Filter, which requires linearity. Alternatives: Particle Filter Relatively easy to implement. Flexible, can estimate almost any kind of non-linear specification. Extended Kalman Filter Easy to implement. Closed form. Much worse performances in tracking the hidden state than the particle filter. MCMC Not easy to implement. DGP-specific algorithms (i.e. rigid). Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 14 / 32

Fiscal Volatility Our volatility series.5 Mean Median.4 corr =.99794.3.2.1 81 82 83 84 86 87 88 89 9 91 92 94 95 96 97 98 99 1 2 3 4 5 6 7 9 1 11 12 13 14 Year Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 15 / 32

Our volatility series 198s: two well-known episodes of turbulence related to public finances: at the end of 1982 the Bank of Italy refused to buy government securities unsold on the primary market; in 1985 (summer), a State entity struggled to repay a dollar-denominated loan. 199s: in the second half of 1992, the twin crisis materialized (balance-of-payments and sovereign debt crisis); in the first half of 1999, the launch of the EMU, the introduction of the Stability and Growth Pact, the uncertain rebate of the eurotax. 2s: a significant turning-point in fiscal policy, as the Parliament approved the first expansionary budget in years. Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 16 / 32

Fiscal Volatility Bloom Index for Italy Our volatility series VS Baker et al..5 23 Volatility (left scale) Bloom Index (right scale) corr =.2243.4 19.3 15.2 11.1 7 97 98 99 1 2 3 4 6 7 8 9 1 11 12 13 14 Year Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 17 / 32 3

Our volatility series vs Baker et al. The correlation between the two is equal to about 27%. The main differences between the two indices are related with two episodes: between 211 and 213, during the most acute phase of the Euro area sovereign debt crisis, the Baker et al. (216) index records a larger increase in uncertainty than our FPU index; on the contrary, in 1999, corresponding to the launch of the Euro, the increase in FPU is more pronounced. The uncertainty shock we identify is a pure FPU shock, while the one recovered in Baker et al. (216) mixes uncertainty stemming from fiscal policy with a generic economic policy uncertainty stemming from several other sources. Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 18 / 32

The VARX and the VAR We estimate a VAR with the same macro variables used in Giordano et al. (27). Y t = δ + δ 1 t + δ 2 t 2 + A(L)Y t 1 + b(l)χ t + c(l)µ t + υ t where the vector Y t contains the log of real private GDP, the log of the private GDP deflator, log private employment and the 1 years Government bond yields. The variables χ t and µ t are respectively the fiscal level shock and the FPU determined outside the system of the equations. δ, δ 1 and δ 2 are vectors of coefficients, while A(L) is a polynomial matrix in the lag operator and B(L) and C(L) are finite-order polynomials in the lag operator L. Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 19 / 32

The VARX and the VAR Our system is estimated using standard Bayesian techniques. In particular, we use a non-informative prior (Jeffrey s prior) distribution on the parameter space and an inverse Wishart distribution as the conjugate prior for the covariance matrix. Antithetic acceleration is then used to improve convergence of the Monte Carlo draws. We feed the estimated model with a one-standard-deviation shock on the unexpected variations in the cyclically adjusted primary balance (as a fraction of GDP) or, alternatively, a shock in unexpected FPU (i.e. the shocks to the log-volatility of the innovations to the budget balance). Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 2 / 32

The VARX IRF: the level shock 4 #1-3 log Priv. GDP 3 2 1-1 -2 4 8 12 16 Priv. GDP Deflator #1-3log 3 2.5 2 1.5 1.5 -.5 4 8 12 16 Priv. Employment #1-3log 3 2.5 2 1.5 1.5 -.5-1 4 8 12 16 1.5 #1-3 Interest Rate 1.5 -.5-1 -1.5 4 8 12 16 Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 21 / 32

The VARX IRF: the volatility shock.5 -.5 1 #1-3 log Priv. GDP -1-1.5 4 8 12 16 Priv. GDP Deflator 1 #1-3log.5 -.5-1 -1.5-2 4 8 12 16 Priv. Employment #1-4log 5 15 #1-4 Interest Rate 1-5 5-1 -15 4 8 12 16-5 4 8 12 16 Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 22 / 32

The VARX IRF: joint shocks 4 #1-3 log Priv. GDP 3 2 1-1 -2-3 4 8 12 16 Priv. GDP Deflator 4 #1-3log 3 2 1-1 -2-3 4 8 12 16 Priv. Employment #1-3log 3 2 1-1 -2-3 4 8 12 16 4 #1-3 Interest Rate 3 2 1-1 -2 4 8 12 16 Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 23 / 32

The VAR IRF: the level shock.8 Std Vol. Shocks 1 Std Fiscal Shocks 4 #1-3 log Priv. GDP.6.8 3.4.2.6.4.2 2 1 -.2 -.2-1 -.4 4 8 12 16 -.4 4 8 12 16-2 4 8 12 16 Priv. GDP Deflator #1-3log 2.5 2 1.5 1.5 -.5 4 8 12 16 Priv. Employment #1-3log 2.5 2 1.5 1.5 -.5-1 4 8 12 16 1.5 #1-3 Interest Rate 1.5 -.5-1 4 8 12 16 Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 24 / 32

The VAR IRF: the volatility shock.6.5.4.3.2.1 Std Vol. Shocks -.1 4 8 12 16.4.2 -.2 -.4 -.6 -.8 -.1 Std Fiscal Shocks -.12 4 8 12 16.5 -.5-1 -1.5 1 #1-3 log Priv. GDP -2-2.5 4 8 12 16 Priv. GDP Deflator #1-3log 1.5 1.5 -.5-1 -1.5 4 8 12 16 Priv. Employment #1-3log.5 -.5-1 -1.5-2 -2.5 4 8 12 16 1.5 1.5 -.5 2 #1-3 Interest Rate -1 4 8 12 16 Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 25 / 32

ROBUSTNESS: Ordering Ordering of the variables. - We checked that changing the order of the variables in the VAR does not change the results. Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 26 / 32

ROBUSTNESS: Subsample Subsample stability. - We run the same empirical model excluding the pre-emu period (the eighties and the nineties). Empirical results are virtually unchanged although the statistical significance is reduced due to the loss of degrees of freedom. Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 27 / 32

ROBUSTNESS: Different measure Different measures of fiscal stance. - We estimated the fiscal rule with different measures of budget deficit (a similar eclectic approach can be found in Fatàs and Mihov, 212). In particular, volatility estimates are robust to using the following dependent variables instead of the cyclically adjusted primary balance: total balance (i.e. including interest outlays), change in the total balance, change in the CAPB, cyclically-unadjusted primary balance, change in the cyclically-unadjusted primary balance. Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 28 / 32

ROBUSTNESS: Different specification Different specifications of the fiscal reaction function. - We augmented our fiscal rule including a dummy series for regular and one for snap election and found that none of the two is significant. Our fiscal volatility measure was not affected either. Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 29 / 32

ROBUSTNESS: Egarch EGARCH approach. - Using a simple EGARCH approach, we find that the time profile of the two volatility series is not completely dissimilar but the EGARCH model is unable to disentangle the shock to the level from the shock to the volatility. Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 3 / 32

Work in progress: a new measure of FPU Our aim is to construct a forward looking measure of fiscal policy uncertainty. We calculate the standard deviation σ t of the Budget Balance monthly forecasts taken from Consensus Economics (CE). We use the residuals of the below regression as fiscal policy uncertainty shock. log(σ t ) = β + p β k log(σ t 1 ) + β p+1 E t 1 t 2 (b) + η t k=1 The correlation with FPU is about 1%; it increases to 33% if one only considers the EMU period. New estimates forthcoming. Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 31 / 32

Thank you! Anzuini Rossi Tommasino (BI) Fiscal Policy Uncertainty 29 January 219 32 / 32