Firm Inflation Expectations and Monetary Policy in Uruguay Gerardo Licandro Miguel Mello
006 - 2014
1688-7565
Firm Inflation Expectations and Monetary Policy in Uruguay Gerardo Licandro 1 ª1, Miguel Mello 2 b**, a Banco Central del Uruguay (Inveco), 777 Diagonal J.P. Fabini 11100 Montevideo, Uruguay b Banco Central del Uruguay (Inveco), 777 Diagonal J.P. Fabini 11100 Montevideo, Uruguay
Documento de trabajo del Banco Central del Uruguay 2014/006 Autorizado por: Gerardo Licandro
Abstract Using a novel monthly survey of firm inflation expectations for Uruguay from October 2009 to June 2013, this paper studies the impact of monetary policy on inflation expectations at the micro level. Using several panel data techniques we consistently find a negative and statistically significant relationship between monetary policy and inflation expectations. We also find a high level of inertia in expectations. Past inflation changes have a positive impact on inflation expectations, while exchange rate changes have a significant but low importance on expectations. We observe a negative link between inflation expectations and expected economic activity, potentially due to past experiences of a monetary financing of crisis. Contrary to intuition, there is no clear link between firm inflation expectations and the median assessment of experts published by the Central Bank.
JEL: C18, C82, E23, E24, J21, L16, L70 Keywords: Monetary transmission, inflation expectations, expectations channel.
* Correo electrónico:
[email protected] ** Correo electrónico:
[email protected]
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We thank participants at the seminars of the Economics Department of the FCS- UDELAR, and the ORT University seminars, and Banco Central del Uruguay for valuable comments. We want to thank José Licandro, Diego Gianelli and an anonymous referee of the Research Network of CEMLA for their comments. Any remaining mistakes are our sole responsibility,
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1
The IMF has collected data on inflation expectations of some private sector consultants over the years Uruguay has had programs the IMF. The dataset is unbalanced, has only a few opinions (at times only one), and has important data gaps. At the beggining information was collected yearly. To work with this data, Gelós and Rossi (2007) use interpolation methods to fill the gaps.
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There are evident differences in the way volatility in the money market is carried to aggregates and interest rate, the interest rate stabilizes the demand shocks and the aggregates provide volatility to the interest rate, consumption and investment. However, impacts on relative volatility of interest rates and monetary aggregates aside, the sign of the effects of monetary policy shocks remain the same.
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𝐼𝑀𝑡 = 𝑇𝑃𝑀𝑡 − 𝑇𝑁𝐼𝑡 𝑇𝑁𝐼𝑡 = 𝑟 + 𝜋 𝑒 𝑡 _18
𝐼𝑀𝑡
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𝜋 𝑒 𝑡 _18
3
Since we used the median of the National Statistics Institute survey, it isn’t feasible to find herd effect as Borraz and Gianelli (2010) did since this survey isn’t public. 4 In a classical conception, where prices are flexible, the shocks that cause the cycle are real shocks, that affect capital accumulation during the steady state and the real interest rate. Within this environment and given price flexibility, monetary policy has no effects. In new keynesian models, which presents price rigidities, it is implied that offer conditions are relatively stable and that fluctuations arise from the demand side.{
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𝐼𝑀𝑡2 = 𝑇𝑃𝑀𝑡 − [𝑇𝑁𝐼𝑡 + 0.5(𝑦𝑡 − 𝑦𝑡𝑝𝑜𝑡𝑒𝑛𝑡𝑖𝑎𝑙 ) + 1.5(𝜋𝑡 − 𝜋
5
𝑡𝑎𝑟𝑔𝑒𝑡
)]
In the appendix we show the graph for the three monetary stances used in this paper.
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3
2
1
0
-1
-2
-3 2005
2006
2007
2008
2009
INST_MON_TC
2010 M_Y_TC
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2011
2012
2013
4 3 2 1 0 -1 -2 -3 I
II
III
2009
IV
I
II
III
2010
IV
I
II
III
IV
2011 INST_MON_TC INF_ESP_12M_EMP_TC INF_ESP_12M_BCU_TC
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I
II
III
2012
IV
I
II
2013
3
2
1
0
-1
-2
-3 2005
2006
2007
2008 EXP_ECO_TC
inf_esp_12m mediana_inf_esp_18m inf_esp_18m
2009
2010
2011
2012
INST_MON_TC
inf_esp_12m mediana_inf_esp_18m inf_esp_18m 1 0.1236 1 0.8926 0.1029 1
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2013
𝑒 𝑒 𝜋𝑖,𝑡 = 𝜙𝑖 + ∑𝑘0 𝛼 . 𝜋𝑖,𝑡−𝑠 + ∑𝑘0 𝜌 . (𝐼𝑀𝑡−𝑠 ) + ∑𝑘0 𝜆 . 𝜋𝑡−𝑠 + ∑𝑘0 𝛿 . 𝑑𝑡−𝑠 + 𝛽. 𝑀𝑡 + 𝜀𝑖,𝑡
𝑒 𝜋𝑖,𝑡
𝐼𝑀𝑡−𝑠 𝜋𝑡−𝑠 𝑑𝑡−𝑠 𝜙𝑖
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The business, macroeconomic and international variables used can be found in the Appendix.
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We do not present in our tables the Moulton results because it is exactly the same as OLS, what it means that there is no aggregation bias in our models.
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The models estimated can be found in the Appendix.
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The models estimated can be found in the Appendix.
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Licandro and Vicente (2006) explore the relationship between monetary and fiscal policy in the Uruguayan case.
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Inflation Expectations Inertia whole period Inflation Expectations Inertia June 2013 Simple stance impact on expectations Taylor rule stance impact on expectations Stance with HP filter natura rate impact on expectations
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OLS
Fix Effects
6.58 7.15
6.48 7.02
-0.28 -0.32 0
-0.32 -0.25 0
Arellano-Bond Arellano-Bond One Stage Two Stages 5.19 5.23 5.73 5.77 -0.34 -0.43 -0.51
-0.33 -0.42 -0.51
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This means that in order to align firm inflation expectations with the center of the target range of the
Banco Central del Uruguay it would be necessary to make the monetary stance more contractive in about 7%. 13
This long run multiplier implies a parameter of 3 for the response of monetary stance to the increase in inflation expectations in a Taylor Rule.
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Working
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http://www.cinve.org.uy/wpcontent/uploads/2013/01/Negociacion-Colectiva.pdf
na decada de metas de inflación en la región.”
‐
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Different monetary stance approximations used in our estimations 3
2
1
0
-1
-2 IV
I
2009
II
III
IV
I
2010
II
III
IV
2011 MSTR
I
II
III
IV
I
2012 MSHP
II 2013
SMS
Variables used in the panel data estimates infesp_12m
expected inflation for a 12-month horizon
infesp_1
first delay of the expected inflation within 12 months
infesp_2
second delay of the expected inflation within 12 months
infesp_3
third delay of the expected inflation within 12 months
infesp_18m
expected inflation for an 18-monthhorizon
var_ctos_12m
expected cost variation expected inflation for a 12-month horizon
var_ctos_18m
expected inflation for an 18-month horizon
inst_mon
Monetary policy stance created through equations (1) and (2)
inst_1
first lag of the monetary policy stance
inst_2
second lag of the monetary policy stance
inst_3
third lag of the monetary policy stance
inst_tr
Monetary policy stance created with a Taylor rule, equation (3)
inst_tr_1
first lag of the monetary policy stance created with the Taylor rule
inst_tr_2
second lag of the monetary policy stance created with the Taylor rule
inst_tr_3
third lag of the monetary policy stance created with the Taylor rule
inst_tn_hp
Monetary policy stance created with a HP Filter for the natural interest rate
inst_tn_hp_1
first lag of the monetary policy stance created with a HP Filter for the natural
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interest rate inst_tn_hp_2
call
second lag of the monetary policy stance created with a HP Filter for the natural interest rate third lag of the monetary policy stance created with a HP Filter for the natural interest rate interbank call rate
pib
gross domestic product
tc
exchange rate
deva
Uruguayan pesos annual depreciation rate relative to the dollar
tcr
real exchange rate
icc
confidence index of consumers
exp_cons_pai s exp_inf_bcu
consumer expectations relative to economic evolution of the country
exp_pib_bcu
ubi
median of the expectations of the GDP evolution drawn up by the Central Bank of Uruguay on its monthly economic expectation survey economic expectation of business owners as from the survey of the Chamber of Industries of Uruguay firm expectation of business owners as from the survey of the Chamber of Industries of Uruguay median of tax expectations drawn up by the Central Bank of Uruguay on its monthly economic expectation survey Uruguay country risk
inf
anual inflation rate
w_real
real wage
ims
median wage index
desempleo
annual unemployment rate
rti
relationship of terms of trade
embi
embi+ Uruguay
gap_y
Gap of the product as a diversion from a Hodrick and Prescott tendency
ctopib
GDP growth rate
tar_pub
Variation rate of public rates
inst_tn_hp_3
exp_eco exp_emp exp_fiscal
median of the Central Bank of Uruguay expected inflation survey
Ordinary Least Squares Linear regression
Number of obs F( 8, 12914) Prob > F R-squared Root MSE
infesp_12m
Coef.
infesp_1 infesp_2 infesp_3 inst_2 inf_1 exp_eco exp_inf_bcu deva _cons
.5605554 .2046169 .1293337 -.1736072 .1528616 -.4020178 -.0129869 .0047522 -.7211809
Robust Std. Err. .0179994 .0212715 .0190502 .0277431 .0134337 .1885009 .0408234 .0011232 .2606691
t
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31.14 9.62 6.79 -6.26 11.38 -2.13 -0.32 4.23 -2.77
P>|t| 0.000 0.000 0.000 0.000 0.000 0.033 0.750 0.000 0.006
= 12923 = 2444.17 = 0.0000 = 0.7590 = .80526
[95% Conf. Interval] .5252739 .1629217 .0919926 -.2279878 .1265296 -.7715075 -.0930069 .0025506 -1.232131
.5958369 .2463121 .1666748 -.1192267 .1791937 -.0325281 .067033 .0069538 -.2102309
Fixed Effects Model Fixed-effects (within) regression Group variable: ine
Number of obs Number of groups
= =
12923 529
R-sq:
Obs per group: min = avg = max =
1 24.4 42
within = 0.4639 between = 0.9515 overall = 0.7458
corr(u_i, Xb)
F(8,528) Prob > F
= 0.7120
= =
335.66 0.0000
(Std. Err. adjusted for 529 clusters in ine) Robust Std. Err.
infesp_12m
Coef.
t
infesp_1 infesp_2 infesp_3 inst_2 inf_1 exp_eco exp_inf_bcu deva _cons
.4501237 .1378325 .0471683 -.1278855 .1562438 -.7844812 .1082978 .0042073 .691257
.0199227 .0210155 .0143448 .0235185 .015707 .1577779 .0390259 .0011054 .2525182
sigma_u sigma_e rho
.54012893 .77456954 .32717301
(fraction of variance due to u_i)
22.59 6.56 3.29 -5.44 9.95 -4.97 2.78 3.81 2.74
P>|t| 0.000 0.000 0.001 0.000 0.000 0.000 0.006 0.000 0.006
[95% Conf. Interval] .4109862 .0965482 .0189885 -.1740868 .125388 -1.094431 .0316327 .0020358 .1951933
.4892612 .1791169 .0753481 -.0816842 .1870997 -.4745318 .1849629 .0063788 1.187321
.
Random Effects Model Random-effects GLS regression Group variable: ine
Number of obs Number of groups
= =
12923 529
R-sq:
Obs per group: min = avg = max =
1 24.4 42
within = 0.4542 between = 0.9587 overall = 0.7588
corr(u_i, X)
Wald chi2(8) Prob > chi2
= 0 (assumed)
= =
9983.75 0.0000
(Std. Err. adjusted for 529 clusters in ine) Robust Std. Err.
infesp_12m
Coef.
z
infesp_1 infesp_2 infesp_3 inst_2 inf_1 exp_eco exp_inf_bcu deva _cons
.540374 .1944679 .1174183 -.1674245 .1542208 -.4686147 .0063285 .0047546 -.4959281
.0179575 .0217314 .0143441 .0230142 .0151758 .157488 .0384546 .0010233 .2392888
sigma_u sigma_e rho
.12233232 .77456954 .02433669
(fraction of variance due to u_i)
30.09 8.95 8.19 -7.27 10.16 -2.98 0.16 4.65 -2.07
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P>|z| 0.000 0.000 0.000 0.000 0.000 0.003 0.869 0.000 0.038
[95% Conf. Interval] .505178 .1518751 .0893044 -.2125314 .1244768 -.7772855 -.0690411 .0027489 -.9649255
.5755701 .2370607 .1455322 -.1223176 .1839648 -.1599439 .0816981 .0067603 -.0269307
Arellano/ Bond model in one stage Dynamic panel-data estimation, one-step system GMM Group variable: ine Time variable : fecha Number of instruments = 500 Wald chi2(8) = 1153.03 Prob > chi2 = 0.000 infesp_12m
Coef.
infesp_1 infesp_2 infesp_3 inst_2 inf_1 exp_eco exp_inf_bcu deva _cons
.4754623 .1395857 .1874863 -.146728 .1991429 -.863634 .166095 .0061208 -1.446348
Number of obs Number of groups Obs per group: min avg max Robust Std. Err.
z
.0375451 .0410212 .0274096 .0349289 .0209245 .2481966 .0572149 .0018863 .4046236
12.66 3.40 6.84 -4.20 9.52 -3.48 2.90 3.24 -3.57
P>|z| 0.000 0.001 0.000 0.000 0.000 0.001 0.004 0.001 0.000
= = = = =
12923 529 1 24.43 42
[95% Conf. Interval] .4018753 .0591857 .1337644 -.2151875 .1581316 -1.35009 .0539558 .0024238 -2.239396
.5490493 .2199857 .2412082 -.0782685 .2401542 -.3771776 .2782342 .0098178 -.6533004
Instruments for first differences equation Standard D.var_ctos_18m GMM-type (missing=0, separate instruments for each period unless collapsed) L(1/12).var_ctos_12m Instruments for levels equation Standard var_ctos_18m _cons GMM-type (missing=0, separate instruments for each period unless collapsed) D.var_ctos_12m Arellano-Bond test for AR(1) in first differences: z = Arellano-Bond test for AR(2) in first differences: z = Sargan test of (Not robust, Hansen test of (Robust, but
overid. restrictions: chi2(491) =2678.30 but not weakened by many instruments.) overid. restrictions: chi2(491) = 493.11 weakened by many instruments.)
-7.38 2.10
Pr > z = Pr > z =
0.000 0.036
Prob > chi2 =
0.000
Prob > chi2 =
0.465
Difference-in-Hansen tests of exogeneity of instrument subsets: GMM instruments for levels Hansen test excluding group: chi2(449) = 468.25 Prob > Difference (null H = exogenous): chi2(42) = 24.86 Prob > iv(var_ctos_18m) Hansen test excluding group: chi2(490) = 493.05 Prob > Difference (null H = exogenous): chi2(1) = 0.06 Prob >
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chi2 = chi2 =
0.256 0.984
chi2 = chi2 =
0.453 0.807
Arellano/ Bond model in two stages Dynamic panel-data estimation, two-step system GMM Group variable: ine Time variable : fecha Number of instruments = 500 Wald chi2(8) = 1141.63 Prob > chi2 = 0.000 infesp_12m
Coef.
infesp_1 infesp_2 infesp_3 inst_2 inf_1 exp_eco exp_inf_bcu deva _cons
.4754706 .1400988 .1876232 -.1420387 .1977725 -.8506022 .1638629 .0059895 -1.410897
Number of obs Number of groups Obs per group: min avg max Corrected Std. Err. .0375434 .040946 .0275919 .034493 .020552 .2500994 .056999 .0018765 .4095289
z 12.66 3.42 6.80 -4.12 9.62 -3.40 2.87 3.19 -3.45
P>|z| 0.000 0.001 0.000 0.000 0.000 0.001 0.004 0.001 0.001
= = = = =
12923 529 1 24.43 42
[95% Conf. Interval] .4018869 .0598462 .133544 -.2096438 .1574914 -1.340788 .0521468 .0023116 -2.213559
.5490542 .2203514 .2417023 -.0744337 .2380537 -.3604165 .2755789 .0096674 -.6082356
Instruments for first differences equation Standard D.var_ctos_18m GMM-type (missing=0, separate instruments for each period unless collapsed) L(1/12).var_ctos_12m Instruments for levels equation Standard var_ctos_18m _cons GMM-type (missing=0, separate instruments for each period unless collapsed) D.var_ctos_12m Arellano-Bond test for AR(1) in first differences: z = Arellano-Bond test for AR(2) in first differences: z = Sargan test of (Not robust, Hansen test of (Robust, but
overid. restrictions: chi2(491) =2678.30 but not weakened by many instruments.) overid. restrictions: chi2(491) = 493.11 weakened by many instruments.)
-6.74 1.38
Pr > z = Pr > z =
0.000 0.167
Prob > chi2 =
0.000
Prob > chi2 =
0.465
Difference-in-Hansen tests of exogeneity of instrument subsets: GMM instruments for levels Hansen test excluding group: chi2(449) = 468.25 Prob > Difference (null H = exogenous): chi2(42) = 24.86 Prob > iv(var_ctos_18m) Hansen test excluding group: chi2(490) = 493.05 Prob > Difference (null H = exogenous): chi2(1) = 0.06 Prob >
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chi2 = chi2 =
0.256 0.984
chi2 = chi2 =
0.453 0.807
Ordinary Least Square with Monetary Stance HP
Fixed Effects model with Monetary Stance HP
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Arellano/ Bond model in one stage with monetary stance HP
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Arellano/Bond model in two stages with monetary stance HP
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Ordinary Least Squares with monetary stance with Taylor rule
Fixed Effects with monetary stance with Taylor rule
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Arellano/Bond in one stage with monetary stance with Taylor rule
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Arellano/Bond in two stages with monetary stance with Taylor rule
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