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CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 
1 
Equation Chapter 1 Section 1 
Materials published here have a working paper character. They can be subject to further 
publication. The views and opinions expressed here reflect the author(s) point of view and 
not necessarily those of CASE Network. 
This publication has been prepared under the project on “Advisory Services on 
Macroeconomic Management and Institutional Reform (ASMMIR)” for the Ministry of 
Economic Development of Azerbaijan. The project is being conducted by CASE on the basis 
of Grant Agreement G-08-BPCS-162136 signed between the British Petroleum Exploration 
(Caspian Sea) Ltd. and CASE 
Keywords: Inflation modelling, Inflation forecasting, Money demand, Money supply, 
Azerbaijan 
JEL Codes: C32, E31, E41, O52 
© CASE – Center for Social and Economic Research, Warsaw, 2012 
Graphic Design: Agnieszka Natalia Bury 
EAN 9788371785573 
Publisher: 
CASE-Center for Social and Economic Research on behalf of CASE Network 
12 Sienkiewicza, 00-010 Warsaw, Poland 
tel.: (48 22) 622 66 27, 828 61 33, fax: (48 22) 828 60 69 
e-mail: case@case-research.eu 
http://www.case-research.eu
CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 
2 
Contents 
Abstract...................................................................................................................................4 
1. Introduction.....................................................................................................................5 
2. Monthly model ................................................................................................................5 
2.1. Selection of explanatory variables ............................................................................5 
2.2. Estimation results .......................................................................................................8 
3. Quarterly model............................................................................................................11 
3.1. Data........................................................................................................................11 
3.2. Estimation of money demand function ..............................................................12 
3.4. Estimation of money demand function ..............................................................13 
3.5. Money supply........................................................................................................15 
4. Inflation forecasts.........................................................................................................16 
4.1. Explanatory variables projections...........................................................................16 
4.2. Inflation forecast .......................................................................................................17 
4.3. Inflation determinants: The role of policies and exogenous factors...............18 
5. Conclusions and policy recommendations ...............................................................20 
Annex ....................................................................................................................................22
CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 
Alexander Chubrik graduated with an honors degree in economic theory in 2000 from the 
Belarusian State University. In 1999 he entered as an economist the IPM-CASE Research 
Center, a Belarusian economic think-tank and member of the CASE Research Network. 
Between 2000 and 2004 he taught at the Belarusian State University and in 2009 at the 
European Humanities University in Lithuania. In 2007, Alexander Chubrik became Deputy 
Director of CASE Belarus in Poland; 2009 CASE Research Fellow; 2011 director of the IPM-CASE 
Research Center; between December 2009 –January 2011 Resident Economic 
Advisor at the Ministry of Economic Development of Azerbaijan, within the project "Advisory 
Service for Macroeconomic Management and Institutional Reform" implemented by CASE, 
since February 2011 – Team Leader of this project. Research interests include economic 
growth, poverty and social inclusion, macroeconomic modeling, applied econometrics, labor 
market, transition economies development. 
Gulnar Hajiyeva graduated from Baku State University, Department of Applied Mathematics 
and Cybernetics in 2007 (MA in Economic Cybernetics). Since 2008 she is studying at post-graduate 
3 
courses at the National Academy of Sciences, Institute of Cybernetics. 
Przemysław Woźniak obtained a MA (1997) and a PhD (2002) in economics from Warsaw 
University. Has studied at the Department of Economic Sciences at Warsaw University 
(1992-1997) as well as at the University of Arizona (1995-1996) and Georgetown University 
(1998-1999) in the United States. He has worked as an economist for the CASE Foundation 
since 1996 and has been a member of the Council of CASE (since 2004) and a CASE 
Fellow (2010-2011). He specialises in issues related to inflation, exchange rate and 
monetary policy as well as transition economies, including Western Balkans.
CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 
4 
Abstract 
The paper proposes two econometric models of inflation for Azerbaijan: one based on 
monthly data and eclectic, another based on quarterly data and takes into account 
disequilibrium at the money market. Inflation regression based on monthly data showed that 
consumer prices dynamics is explained by money growth (the more money, the higher the 
inflation), exchange rate behaviour (appreciation drives disinflation), commodities price 
dynamics (“imported” inflation) and administrative changes in regulated prices. For the 
quarterly model, nominal money demand equation (with inflation, real non-oil GDP and 
nominal interest rate on foreign currency deposits as predictors) and money supply equation 
were estimated, and error-correction mechanism from money demand equation was included 
into inflation equation. It is shown that disequilibrium at the money market (supply higher 
than demand) drives inflation together with money supply growth and nominal exchange rate 
depreciation and administrative changes in prices. No cost-push variables appeared to be 
significant in this equation specification. Both models give similar inflation projections, but 
sudden changes in money demand (2012) lead to significant differences between the 
projections. It is shown that money is the most important inflation determinant that explains 
up to 97.8% of CPI growth between 2012 and 2015, and that in order to keep inflation under 
control the Central Bank of Azerbaijan should link money supply to real non-oil GDP growth.
CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 
5 
1. Introduction 
In this paper, two exercises of inflation modelling and forecasting are elaborated: one is 
represented by an “eclectic” model based on monthly data (that include both cost-push 
inflation and demand-pull factors) and another (based on quarterly data) – by modelling 
money demand and supply and taking into account disequilibrium at the money market. The 
purpose of these exercises was to propose analytical tools for inflation modelling and 
forecasting and to prepare medium-term (5 years) forecast of inflation in Azerbaijan. 
The paper is structured as follows. In the next two sections both models are presented 
(underlying data, econometric modelling results). Fourth section provides explanatory 
variables forecast, comparison of the inflation forecasts based on both models and discusses 
importance of monetary and exchange rate policy as inflation determinants. Fifth section 
contains brief conclusions and selected policy recommendations. 
2. Monthly model 
The model of Azerbaijani inflation was estimated with monthly data spanning 5 years and 57 
observations (2007m1-2011m9). The advantage of using monthly data (as opposed to using 
quarterly) to estimate determinants of inflation in Azerbaijan is that the comfortable number 
of degrees of freedom can be achieved with the considerably shorter sample (in terms of 
years of data). This is an important benefit given the likely instability of econometric 
relationship between inflation and its determinants and its evolution over time. 
To eliminate the problem with seasonality and the impact of index bases on obtained 
coefficients, the model was estimated in 12-month percentage changes of original indices. 
2.1. Selection of explanatory variables 
The set of explanatory variables is eclectic and comprises both demand-pull and cost-push 
variables. Demand pressures are represented by the M3 money supply, while cost factors – 
by the index of world commodity prices and nominal effective exchange rate.
CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 
Monetary aggregates: M3 money supply is a natural candidate for the set of explanatory 
variables in an inflation model as it is the broadest money aggregate and is also most closely 
correlated with the CPI: 
Sample: 2007m1-2011m9* Reserve Money M1 M2 M3 
Correlation coefficient with CPI 0.82 0.71 0.76 0.89 
* m stands for month. 
As the Figure 1 shows, both variables move in the same direction with the range of M3 
changes several times bigger than that of CPI. 
6 
Figure 1: CPI and M3 growth rates 
30 
25 
20 
15 
10 
5 
0 
-5 
120 
100 
80 
60 
40 
20 
0 
-20 
I II III IV I II III IV I II III IV I II III IV I II III 
2007 2008 2009 2010 2011 
CPI, % yoy M3, % yoy (right axis) 
Source: IFS database, Azstat1. 
Commodity Prices: The key cost-push variable is the IFS All Primary Commodities Price 
Index (PCAPI, see Figure 2). It is comprised of food (17%2), agricultural commodities (11%), 
metals (11%) and energy (61%). Therefore it reflects a whole range of different price 
pressures on domestic price indices. The advantage of using the single all-commodity price 
index over several specific commodity price indices is that they are all highly correlated with 
one another causing a potential multicollinearity problem. 
1 IFS – International Financial Statistics, see http://elibrary-data.imf.org/; Azstat – State Statistical Committee of 
Azerbaijan, see http://azstat.org. 
2 Average weights over the sample.
CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 
w = i and i ER is the year on year 
7 
Figure 2: CPI and PCAPI growth rates 
30 
25 
20 
15 
10 
5 
0 
-5 
80 
60 
40 
20 
0 
-20 
-40 
-60 
I II III IV I II III IV I II III IV I II III IV I II III 
2007 2008 2009 2010 2011 
CPI, % yoy PCAPI, % yoy 
Source: IFS database, Azstat. 
Nominal effective exchange rate: Nominal effective exchange rate was added to the set of 
explanatory variables to reflect the key factor in shaping the price level of imports. The series 
was calculated as the weighted average of year on year changes in the exchange rates of 
Azerbaijan’s key trading partners: 
=Σ ⋅ (1) 
NEER w ER 
1 
, 
n 
i i 
i 
= 
where merchandise imports fromcountry during 2005-2010 
i total merchandise imports during 2005-2010 
percentage change in the nominal exchange rate of the manat vis-a-vis the currency of a 
country i. 
Imports data for the calculation of weights were sourced from the COMTRADE database and 
the selection of countries was based on the sample of 6 years 2005–2010. 
Table 1: Main trading partners of Azerbaijan (merchandise imports), 2005–2010 
Country Average shares in 
imports, % of total 
Country Average shares in 
imports, % of total 
1. Russian Federation 18.46 8. Japan 3.06 
2. Turkey 10.58 9. Kazakhstan 2.81 
3. Germany 8.10 10. Italy 2.27 
4. Ukraine 7.15 11. Singapore 2.10 
5. United Kingdom 6.57 12. France 2.00 
6. China 6.12 13. Finland 1.96 
7. USA 3.83 14. Rep. of Korea 1.70 
Sum 76.70 
Source: own estimates based on COMTRADE data3. 
3 See http://comtrade.un.org/db/.
CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 
Seven different NEER indices were calculated for all 14 top import partners with average 
weights from Table 1 used in the calculations. The resulting NEER series formulated as the 
annual percentage change is presented at Figure 3, where positive numbers point to 
depreciation while negative – to appreciation on an annual basis. The figure clearly shows 
that NEER series during most of the sample period moved in line with the CPI. 
= ⋅ − ⋅ − ⋅ + ⋅ + ⋅ + 
8 
Figure 3: CPI and NEER (14 trading partners) growth rates 
30 
25 
20 
15 
10 
5 
0 
-5 
10 
5 
0 
-5 
-10 
-15 
-20 
-25 
I II III IV I II III IV I II III IV I II III IV I II III 
2007 2008 2009 2010 2011 
CPI, % yoy NEER, % yoy (right axis) 
Source: own estimates based on the COMTRADE and IFS databases data; Azstat. 
2.2. Estimation results 
In order to achieve better modelling results while saving degrees of freedom some 
explanatory variables were transformed by taking moving averages. In this way explanatory 
series gain a smoother shape but at the same time retain all the necessary information about 
the past developments of indicators in question. The modelling strategy assumed 
experimenting with various widths of the moving average windows and various lags of the 
variables. The final version of the specification was chosen based on the set of information 
criteria (Akaike, Schwartz, Hannan-Quinn). 
In addition to M3, PCAPI and NEER the specification was augmented by the lagged 
explained variable and four dummy variables that reflect important changes of 
administratively regulated prices. The final version of the model is presented below: 
CPI 0.94 CPI 0.20 CPI 0.17 CPI 0.095 movav ( M 3 ,10) 0.059 
NEER 
t t t t t t 
(0.00) − 1 (0.03) − 2 (0.01) − 3 (0.00) − 1 (0.00) − 
1 
n 
+ ⋅ + ⋅ +Σ ⋅ + 
movav PCAPI movav PCAPI β D ε 
0.022 ( ,4) 0.025 ( , 4) , 
(0.00) (0.00) 3 1 
i 
t t i t t 
i 
− 
= 
(2)
CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 
where probabilities (significance levels) are presented in brackets, Di is set of dummy 
variables including 2007m1 minus 2008m1, 2009m7, 2011m2, 2011m7. 
Equation residuals, actual and fitted values of inflation are presented at Figure 4a. Residuals 
are well-behaved: normality, serial correlation and heteroscedasticity tests reveal no 
deviations. The model performs fairly well in in-sample dynamic forecasting with the highest 
errors (more or equal to the 2 standard errors of regression) recorded in October 2007, May 
2008, April-May 2009, and March, May, July, November and December of 2010 (see Figure 
4b). 
9 
Figure 4: CPI modelling results: actual and fitted values, logarithmic scale (a) and in-sample 
dynamic forecast (b) 
1.5 
1.0 
0.5 
0.0 
-0.5 
-1.0 
28 
24 
2 
20 
16 
0 
12 
- 
I II III IV I II III IV I II III IV I II III IV I II III 
2007 2008 2009 2010 2011 
Residual Actual Fitted 
(a) 
8 
4 
0 
-4 
I II III IV I II III IV I II III IV I II III IV I II III 
2007 2008 2009 2010 2011 
CPI-2 s.e. CPI forecast*, % yoy CPI, % yoy CPI+2 s. 
(b) 
* in-sample dynamic forecast, 2007m1–2011m9. 
Source: own estimates. 
Several messages emerge from the estimation: 
− Inflation has high inertia: in sum, 1% of lagged inflation gives 0.57% of current inflation; 
− Money growth leads to inflation: 1% of M3 increase (measured as 10 months moving 
average of growth rate) brings 0.1% of inflation (long-lasted effect – 10-month moving 
average); 
− Nominal depreciation drives inflation: 1% of NEER increase brings 0.06% of inflation; 
− Imported inflation present, but small: in sum, 1% of increase of commodities price gives 
0.05 of inflation (quite long effect – 4 months moving average); 
− The dummy introduced for electricity price adjustment in January 2007 is highly 
significant and points to a 5.4% of extra inflation in this month. Due to the high-base-
CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 
effect the symmetrical dummy in January 2008 is negative and points to a the same 
decline in inflation. Other dummies reflect increase in prices for gas (July 2009), water, 
post and railway services (February 2011), and (probably) the effect of high base for 
food prices in mid-2010 (July 2011). 
10 
Figure 5: Extra inflation coming from 10% shock to M3 and PCAPI in January 2007 
2.0 
1.6 
1.2 
0.8 
0.4 
0.0 
I II III IV I II III IV I II III IV I II III IV I II III 
2006 2007 2008 2009 2010 
M3 shock PCAPI shock 
(a) 
5 
4 
3 
2 
1 
0 
-1 
I II III IV I II III IV I II III IV I II III IV I II III 
2006 2007 2008 2009 2010 
M3 shock (inertia matters) PCAPI shock (inertia matters) 
(b) 
Source: own estimates. 
Due to the fact that both money and commodity price variables are transformed by taking 
moving averages the interpretation of their impact is somewhat complicated. The schematic 
impact of a one-time 10% rise in M3 and PCAPI is presented in the Figure 5a and Figure 5b. 
In the case of money a one-time 10% shock to growth of M3 in month 1 produces higher 
inflation from month 2 to month 22 (lagged inflation taken as given) or from 1 to 23 months 
(lagged values are estimated taking into account the shock)4 with the extra inflation growing 
from 0 to peak at 1.67% during months 11–13 or 3.81–4.09% in months 11–14 (if inertia 
matters). In the case of world commodity prices the shock of the same magnitude (10%) 
raises inflation from month 1 to month 18 with the maximum impact of 0.49–0.54% from 
month 7 to month 13 (or for the same periods, but with maximum of 1.16 – 1.25 in case when 
inertia is taken into account). 
4 Labeled as “inertia matters”.
CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 
11 
3. Quarterly model 
One of the disadvantages of monthly model is that it does not take into account changes in 
money demand. Although behaviour of residuals of equation (2) is satisfactory, absence of 
some variable characterising money market imbalances may improve specification of this 
model. However, no good monthly data for income is available for Azerbaijan; even quarterly 
data should be constructed based on the available information. Thus, we are switching to the 
quarterly model that will take into account such imbalances. First, money demand function is 
estimated, and then inflation equation is built based on error-correction model, where error 
correction mechanism (ECM) is residuals from long-term money demand equation. 
3.1. Data 
Estimates in this section are based on the quarterly data with sample size of 39 quarters 
(2002q1–2011q3). The list of analyzed indicators5 is presented in Table 2. 
Table 2: Variables list 
Name Description Source of the actual data 
Quarterly model: money demand and inflation 
CPI Inflation, consumer price index (2010=1) IFS6 (re-based to 2010) 
DRC Nominal interest rate on deposits in foreign 
currency (9-12 month maturity), % per annum 
Own estimates based on the CBA monthly data 
(simple average by 4 months’ eop data) 
M3 Monetary aggregate M3, AZN mln, period 
average 
Own estimates based on the IFS monthly data 
(simple average by 4 months’ eop data) 
NEER Nominal effective exchange rate of manat, index, 
2010=1 (weighted average of CPIs for 9 major 
trading partners for imports) 
Own estimates based on the IFS and COMTRADE 
data 
RGDPNO Non-oil GDP in constant prices of 2010 Own estimates based on the Azstat data 
Variables used for money supply equation: 
CPIM Imported inflation (weighted average of CPIs for 9 
major trading partners for imports) 
Own estimates based on the IFS and COMTRADE 
data 
MB Monetary base, AZN mln, period average Own estimates based on the IFS monthly data 
(simple average by 4 months’ eop data) 
REER Real effective exchange rate of manat, index, 
2010=1; REER = NEER*CPI_SA/CPIM_SA* 
Own estimates 
* Hereafter seasonally adjusted time series are denoted with _sa symbol. 
Monetary and interest rates data in Azerbaijan is available only as of the end of period (eop). 
That is why quarterly averages were estimated on the basis of 4 months data7. All index 
5 Few other indicators (oil and food prices) were analyzed, but they appeared insignificant and therefore they are 
not included in Table 2. 
6 See http://imfstatistics.org/.
CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 
indicators were re-based to 2010 average. For NEER, weights of main trading partners (for 
imports of goods) were estimated. The following approach was applied: 
− Based on the average share of a country in Azeri imports for 2000–2010, main trading 
partners of Azerbaijan were selected (9 countries were selected, about 2/3 of total 
imports, see Figure 6a); 
− Country weights in total imports on main trading partners were calculated (see Figure 
12 
6b); 
− Weighted average growth rate of exchange rate was calculated (country weights for a 
year t-1 were applied to estimate weighted average in a year t); 
− Index (2010=1) NEER was built. 
Figure 6: Main trading partners of Azerbaijan (merchandise imports), 2000–2010 
(a) Main trading partners, average shares, % 
(b) Evolution of country shares, % 
Source: own estimates based on COMTRADE data. 
For further analysis, time series were tested on presence of seasonality. If seasonality 
present, seasonally adjusted time series were used. Also, all time series were tested for 
presence of unit root, and all of them appeared to be I(1) variables (see Annex 1 for graphic 
presentation). 
3.2. Estimation of money demand function 
The idea behind money demand estimation is as follows: if money supply (actual value of a 
monetary aggregate) is higher than money demand (fitted values of a monetary aggregate), 
than inflation goes up. Based on the theoretical considerations, real income, inflation and 
7 For example, for a 1st quarter average eop data for the following months was included: December, January, 
February and March. The logic behind this is as follows: quarterly average is average of 3 monthly averages; 
monthly average for January is simple average of end-December and end-January and so on.
CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 
interest rate were included to the right-hand side of equation. The following long-term 
equation was estimated: 
t t t t t m sa = ⋅cpi sa + ⋅ rgdpno sa + ⋅DRC > +ε (3) 
where small letters mean natural logarithms, Dt≥2003q1 is dummy equals to 1 since the 2003q1 
and 0 otherwise, probabilities (significance levels) are presented in brackets. Equation 
residuals (gap between money demand and supply) are presented on the Figure 7. 
13 
3_ 2.361 _ 1.064 _ 0.013 t 2002 q 4 
, 
(0.00) (0.00) (0.00) 
Engle-Granger cointegration test shows reject hypothesis about absence of cointegration at 
5% level, so (i) there is long-run relationship between money demand and right-hand side 
variables and (ii) residuals from the equation (3) can be used for inflation equation as a 
measure of money market imbalances. If the gap between actual and fitted M3 is positive 
(negative), it should lead to acceleration (deceleration) of inflation. Thus, in a short-term 
inflation equation this gap should influence inflation positively. 
Figure 7: Demand for nominal money balances (M3): Actual and fitted values 
(logarithmic scale) 
.15 
.10 
.05 
.00 
-.05 
-.10 
-.15 
10 
9 
8 
7 
6 
2002 2003 2004 2005 2006 2007 2008 2009 2010 2011 
Residual Actual Fitted 
Source: own estimates. 
3.3. Estimation of money demand function 
Full specification included 2 lags of all variables8 and set of dummies reflected important 
administrative price changes and other structural breaks. Final specification (after reduction 
procedure) is as follows: 
8 Initial specification of inflation equation included few variables that should reflect external pressures on Azeri 
inflation: imported inflation, price index for food primary commodities and crude oil price index. However, in the 
final specification after elimination of insignificant none of these variables remained.
CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 
= ⋅ + ⋅ + ⋅ − ⋅ + 
14 
d cpi sa d cpi sa d m sa d m sa d neer 
( _ ) 0.342 ( _ ) 0.101 ( 3 _ ) 0.066 ( 3 _ ) 0.138 ( ) 
t t t t t 
(0.00) − 1 (0.00) (0.00) − 
2 (0.00) 
n 
− ⋅ + ⋅ + ⋅ +Σ ⋅ + 
d neer d neer ECM β D ε 
0.128 ( ) 0.154 ( ) 0.045 , 
(0.00) 1 (0.00) 2 (0.02) 1 1 
i 
t t t i t t 
i 
− − − 
= 
(4) 
where ECMt is residuals from equation (3), Di is set of dummy variables, probabilities 
(significance levels) are presented in brackets. Actual and fitted values of inflation are 
presented on the Figure 8. Equation residuals are well-behaved: no problems with normality, 
serial correlation or heteroscedasticity were found. 
Figure 8: Inflation estimation (CPI, first logarithmic differences): Actual and fitted 
values 
.015 
.010 
.005 
.000 
-.005 
-.010 
.08 
.06 
.04 
.02 
.00 
-.02 
-.04 
2003 2004 2005 2006 2007 2008 2009 2010 2011 
Residual Actual Fitted 
Source: own estimates. 
The following conclusions about inflation determinants could be made based on this 
equation: 
− Coefficient at the error correction mechanism is statistically significant and has 
expected (positive) sign, which means that imbalances at the money market influence 
inflation: 1% gap between supply and demand gives about 0.05% of CPI increase; 
− Equation (4) provides an evidence of direct impact of money supply increase on 
inflation (in sum, 1% of M3 increase leads to 0.167% of additional inflation); 
− Inflation has inertia: 1% of lagged inflation brings 0.34 percentage points of additional 
increase in CPI;
CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 
− Nominal depreciation of manat9 brings inflation: in sum, 1% of NEER decrease brings 
15 
0.11% of inflation. 
3.4. Money supply 
In order to switch to inflation forecast, one should estimate the second half of the money 
market – money supply. Here the following approach is implemented. First, money multiplier 
d(M3)/d(MB), where MB is monetary base, is estimated based on the following equation: 
n 
= +Σ ⋅ + (5) 
d ( M 3)/ d ( MB ) α β D ε 
, 
1 
i 
t t i t t 
i 
= 
where α is revealed money multiplier, Di is set of dummy variables that eliminate outliers. 
For the analyzing period, the revealed multiplier amounted to 1.72, i.e. increase of monetary 
by 1 manat base brings 1.72 manat increase of broad money supply. 
Next, monetary base equation was estimated. However, taking into account the fact that 
monetary base is policy variable and its behavior in a big extent depends on decisions of the 
Central Bank or the government policy, we did not expect to build comprehensive model. 
Instead, we used the only variable that definitely matters: behavior of real exchange rate that 
reflect reaction of the Central Bank on exogenous pressures on manat such as export/import 
changes or fluctuations of prices in main trading partners. The following short-term equation 
was estimated: 
( _ ) 0.565 ( _ ) 0.5436 ( ) 0.030 0.115 , t t t t t d mb sa d mb sa d reer D ε − − = ⋅ − ⋅ + + ⋅ + (6) 
(0.00) 1 (0.01) 1 (0.00) (0.00) 
where D is dummy that reflect shock in money supply in the 2nd and 3rd quarters of 2006, 
probabilities (significance levels) are presented in brackets. The results bring the following 
conclusions: 
− As it was expected, real exchange rate dynamics influence monetary base growth: 1% 
of real appreciation brings 0.54% of monetary base reduction. In other words, 1% of 
NEER appreciation or 1% of increase of relative prices (domestic comparing to foreign) 
leads to this effect. Hence, indirectly there is a phenomenon of imported inflation, as 
increase of inflation in countries – main import partners leads ceteris paribus to real 
depreciation of manat then to monetary base growth then to M3 and as a result to 
domestic inflation increase; 
− Monetary base has strong inertia: 1% of lagged MB growth brings 0.57% of its current 
increase; 
9 NEER definition is different from those in the section 2.
CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 
− “Autonomous” growth of monetary base is approximately 3% per quarter (in other 
words, this unexplained part of its dynamics is explained by monetary policy decisions). 
16 
4. Inflation forecasts 
4.1. Explanatory variables projections 
For the monthly model, all right-hand side variables are exogenous: M3 forecast is taken 
from the quarterly model as given10, while PCAPI and NEER forecasts are made on the basis 
of the IMF annual forecasts11 and partially MoED12 forecasts. For the quarterly model, 
exogenous variables are NEER, CPIM (both are derived from the IMF annual forecasts), as 
well as DRC (assumed) and RGDPNO13 (derived from the MoED annual forecast). 
Endogenous variables are monetary base (depend on REER and, hence, on domestic 
inflation, see equation (6)) and M3 (depend on MB). Approaches to explanatory variables 
forecasting are presented in the Table 3. 
Table 3: Sources of and approaches to the explanatory variables forecast 
Name Description Source of the forecast 
Monthly model: 
M3 Monthly values are estimated based on the seasonal factor and annual 
dynamics 
Own forecast based on the 
quarterly model 
NEER Monthly values are estimated based on annual dynamics of the exchange 
rates in the 14 main trading partners to the US dollar (implicitly calculated 
on the basis of data on GDP in current prices measured in the US dollars 
and national currencies) and manat exchange rate to the US dollar 
WEO database, 
September 2011, except 
manat exchange rate – 
MoED forecast* 
PCAPI Monthly values are estimated based on annual dynamics of PCAPI (2011 – 
2012) / average annual growth rate for 1992–2012 (2013–2015) 
WEO database, 
September 2011 / 
assumption 
Quarterly model: 
CPIM Quarterly values are estimated based on annual dynamics of CPI in 9 main 
trading partners 
Own estimates based on 
the IFS and COMTRADE 
data 
DRC Fixed at the level of 10.5% per annum since 2012q1 Assumption 
MB Estimated based on the system of equations (4) and (6) Own forecast 
M3 Estimated based on MB dynamics and multiplier obtained from equation 
(5) 
Own forecast 
10 Taking into account close inflation forecast provided by both models (see Figure 9) this is acceptable; however, 
one should take into account that from equation (6) CPI influences money supply through REER, so in fact it is 
not purely exogenous. 
11 World Economic Outlook (WEO) database, see 
http://www.imf.org/external/pubs/ft/weo/2011/02/weodata/download.aspx. 
12 MoED stands for Ministry of Economic Development of the Republic of Azerbaijan. 
13 In the MoED forecasting framework, inflation influence real non-oil GDP through several channels, so there it 
should be an iteration process to set the equilibrium between these two indicators. However, at the predicted 
levels of inflation this influence is quite negligible, so gradual fluctuations of CPI (1–2 percentage points) do not 
affect non-oil GDP growth and it can be taken as exogenous.
CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 
Name Description Source of the forecast 
Monthly model: 
NEER Quarterly values are estimated based on annual dynamics of the exchange 
17 
rates in the 9 main trading partners to the US dollar (implicitly calculated 
on the basis of data on GDP in current prices measured in the US dollars 
and national currencies) and manat exchange rate to the US dollar 
WEO database, 
September 2011, except 
manat exchange rate – 
MoED forecast 
RGDPNO Quarterly values are estimated based on annual dynamics MoED forecast 
* Forecast version as of December 2011. 
Table 4: Explanatory variables forecast, growth rates, % yoy 
2011 2012 2013 2014 2015 
Monthly model: 
M3 28.4 27.7 28.4 22.8 18.2 
PCAPI 26.2 -4.0 6.2 6.2 6.2 
NEER 1.3 -1.1 -0.5 -0.5 -0.4 
Quarterly model: 
CPIM 6.5 3.8 4.0 3.7 3.6 
DRC* 10.9 10.5 10.5 10.5 10.5 
M3** 28.4 27.5 28.8 22.7 18.1 
NEER 0.2 -1.4 -0.7 -0.6 -0.7 
RGDPNO 10.0 10.1 6.3 6.5 4.8 
* % per annum. 
** Small differences between annual M3 growth rates for monthly and quarterly models are due to the procedure 
of distribution of annual money growth rates between months for monthly model. 
Source: own estimates. 
In case of monetary base forecast, the only interference was made: for 2014–2015 constant 
from equation (6) was reduced by 0.01 to 0.02 per quarter14. It was made because of the 
declared intention of the Azeri Central Bank to keep inflation within one-digit values, while 
taking into expected non-oil GDP slowdown keeping “autonomous” money supply growth at 
the previous levels would lead to inflation acceleration. No dummy variables were introduced 
to the forecast, as at the moment of its preparation (December 2011) no future administrative 
price increases were expected. Annual growth rates of the explanatory variables for both 
models are presented in Table 4. 
4.2. Inflation forecast 
Both models give surprisingly close results: for 2013–2015 difference between annual 
average inflation does not exceed 0.2 percentage points. The only exception is 2012 when 
faster-than-average non-oil GDP growth is expected, i.e. money demand is high relative to 
money supply. As a result, quarterly model that takes into account money market imbalances 
forecast lower inflation rate for that year, see Figure 9. For some quarters the gap is really 
high and comparable with inflation rate predicted by the quarterly model (4.2 and 3.4 
percentage points for the first and the second quarters of 2012); on average, the monthly 
model gives 2.3 percentage points higher inflation than the quarterly one. 
14 This manipulation gave 4.4 and 8.2 percentage points lower M3 growth rates in 204 and 2015, respectively.
CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 
18 
Figure 9: Inflation forecasts comparison 
2011 2012 2013 2014 2015 
CPI, % yoy (monthly model) 8.2 6.7 6.3 6.4 4.9 
CPI, % yoy (quarterly model) 8.1 4.4 6.3 6.6 4.9 
Source: own estimates. 
Overall, both models give quite moderate one-digit inflation. It appears that annual inflation 
rate on average amounted to 1/3 of the difference between nominal growth rates of M3 and 
real growth rate of non-oil GDP, i.e. in order to keep inflation under control money supply 
should follow real non-oil GDP dynamics. 
Inflation determinants: The role of policies and exogenous 
factors 
Similar results of the forecast produced by both models are largely determined by the same 
money growth rates, as money plays crucial role in both models. Nominal effective exchange 
rates also follow same path, but magnitude of their fluctuations is rather small (see Table 4) 
due to the assumed policy of fixed exchange rate towards the US dollar. Other explanatory 
variables are different, but their influence is also not as significant as those of money supply. 
Contributions of inflation determinants to overall CPI increase are presented on the Figure 10. 
As both equations (2) and (4) contain lagged inflation, its contribution was proportionally 
distributed between other determinants. The results are as follows: 
− First, it is clear that money matters the most: in 2012–2015 this factor explains about 
94% of inflation dynamics in the monthly model and almost 98% in the quarterly one;
CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 
− Second, as NEER is slightly appreciating on average, it leads to some disinflation and 
19 
explains from -1% of inflation in the monthly model and -2.3% in the quarterly one; 
− Third, as we expect moderate (slightly more that 6% a year) growth of commodities 
prices in 2013–2015 and even price decrease in 2012, their impact on inflation is also 
moderate and on average amounts to 8% of inflation predicted with the monthly model. 
Different dynamics of commodities prices would lead to larger difference between the 
models projections, as for instance in 2010 or 2011 their contribution to inflation was 
comparable or even bigger than those of money; 
− Fourth, money market imbalances impact is also limited (4.5% of inflation predicted 
with the quarterly model). One reason behind this is small coefficient at the ECM in the 
equation (4). Another reason is relatively balanced money market: between 2012 and 
2015, the gap between money supply and money demand amounted on average to 
1.15% of broad money, ranging from -5.75 to 6.02%. Evidently, less balanced 
monetary policy would result in higher inflation.
CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 
20 
Figure 10: Sources to inflation growth, monthly (a) and quarterly (b) models 
(a) 
(b) 
Source: own estimates. 
5. Conclusions and policy recommendations 
The following conclusions and related policy recommendations can be drawn from the 
analysis implemented in the paper: 
First, despite specification of the model, inflation in Azerbaijan is “monetary phenomenon”: 
according to our projections, between 2012 and 2015 money supply increase explains about 
94% of inflation dynamics in the monthly model and almost 98% in the quarterly one. Hence, 
controlling money supply growth is one of the main measures of anti-inflationary policy in 
Azerbaijan.
CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 
Second, the exchange rate is a very important transmission channel to prices, although due 
to relatively small volatility of the nominal exchange rate its impact on inflation is not so 
sizable. In both models inflationary pressures rise whenever the currency depreciates and 
decline in times of appreciation, making appreciation one of the most conducive phenomena 
supporting disinflationary policies. Apart from direct influence on prices of tradables and 
costs of non-tradables, exchange rate influence money supply, as buying currency is one of 
the main emission channels in Azerbaijan, and nominal appreciation of manat ceteris paribus 
means lower emission. 
Third, phenomenon of imported inflation was revealed only in the monthly model (and its 
effect on inflation is much lower than those of money supply, see Figure 5). Another channel 
of impact of external inflation is its influence on real effective exchange rate dynamics: faster 
CPI growth in main trading partners leads to real depreciation of manat (ceteris paribus) and 
pushes money supply up, as net buying of currency by the Central Bank increases. Hence, in 
order to reduce influence of the external factors on inflation in Azerbaijan the Central Bank 
may restrict money supply in case of commodities price hikes or inflation acceleration in main 
trading partners. 
Fourth, influence of imbalances at the money market on inflation shown by the quarterly 
model justifies following a monetary policy rule like linking money supply to real non-oil GDP 
growth. This is especially important taking into account likely real non-oil GDP slowdown. 
Following such a rule is assumed by the forecast: in 2014 and 2015 M3 growth rate is 
lowered by 4.4 and 8.2 percentage points respectively15, which gives 0.6 and 2.4 percentage 
points lower inflation than without this assumption. 
Last but not least, in order to have more control over inflation Azerbaijani authorities should 
consider implementing measures that would foster financial deepening and contribute to 
expanding the share of credit in GDP. An important part of these measures would be policies 
to reduce the prevalence of cash transactions in the economy. On a more general level the 
financial deepening could benefit from reducing the grey economy (which is largely outside 
the control of the Central Bank) that avoids official financial intermediation channels and 
relies on cash operations instead. The central bank should also think of developing more 
sophisticated open market operations that would support the two basic policy instruments16. 
15 See section 4.1 for details. 
16 Monetary policy instruments used in Azerbaijan (interest rates and reserve requirements) have so far had a 
very weak effect on inflation due to the low monetisation of the economy, prevalence of cash transactions (M0 
constitutes about half of M3) and the ensuing relative low importance of financial intermediation. The money 
market rate is not influenced by the two policy instruments – the refinancing rate and the reserve ratio – and 
21
CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 
.17 
.15 
.12 
.10 
.07 
.05 
.02 
.00 
-.02 
-.05 
22 
Annex 
Annex 1. Time series used for the quarterly model 
.1 
.0 
-.1 
-.2 
-.3 
-.4 
-.5 
-.6 
-.7 
9.6 
9.2 
8.8 
8.4 
8.0 
7.6 
7.2 
6.8 
2002 2003 2004 2005 2006 2007 2008 2009 2010 2011 
cpi_sa d(cpi_sa) 
(a) 
6.4 
2002 2003 2004 2005 2006 2007 2008 2009 2010 2011 
m3_sa d(m3_sa) 
(b) 
14 
13 
12 
11 
10 
9 
8 
2002 2003 2004 2005 2006 2007 2008 2009 2010 2011 
DRC d(DRC) 
(c) 
.08 
.04 
.00 
-.04 
-.08 
-.12 
-.16 
-.20 
-.24 
-.28 
-.32 
-.07 
2002 2003 2004 2005 2006 2007 2008 2009 2010 2011 
neer d(neer) 
(d)* 
8.6 
8.4 
8.2 
8.0 
7.8 
7.6 
7.4 
.1 
.0 
-.1 
-.2 
-.3 
-.4 
-.5 
2002 2003 2004 2005 2006 2007 2008 2009 2010 2011 
rgdpno_sa d(rgdpno_sa) 
(e) 
-.6 
2002 2003 2004 2005 2006 2007 2008 2009 2010 2011 
cpim_sa d(cpim_sa) 
(f) 
hence has little (if any) influence on inflation. The co-movement between the instruments and inflation exists but 
the causality runs clearly from inflation to policy changes and not the other way around.
CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 
23 
9.5 
9.0 
8.5 
8.0 
7.5 
7.0 
6.5 
6.0 
5.5 
.1 
.0 
-.1 
-.2 
-.3 
-.4 
2002 2003 2004 2005 2006 2007 2008 2009 2010 2011 
LOG(MB_SA) DLOG(MB_SA) 
(g) 
-.5 
2002 2003 2004 2005 2006 2007 2008 2009 2010 2011 
reer d(reer) 
(h) 
* NEER for 9 trading partners, see Table 2. 
Source: own estimates based on Azstat, IFS and COMTRADE data.
CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 
24 
Annex 2. Explanatory variables forecast 
Monthly model: 
40 
30 
20 
10 
0 
-10 
-20 
I II III IV I II III IV I II III IV I II III IV I II 
2011 2012 2013 2014 2015 
M3, % yoy PCAPI, % yoy NEER, % yoy (a) 
Quarterly model: 
34 
32 
30 
28 
26 
24 
22 
20 
18 
16 
I II III IV I II III IV I II III IV I II III IV I II III 
2011 2012 2013 2014 2015 
MB, % yoy M3, % yoy 
(b) 
4 
3 
2 
1 
0 
-1 
-2 
-3 
-4 
I II III IV I II III IV I II III IV I II III IV I II III 
2011 2012 2013 2014 2015 
NEER, % yoy REER, % yoy 
(c) 
16 
14 
12 
10 
8 
6 
4 
2 
I II III IV I II III IV I II III IV I II III IV I II III 
2011 2012 2013 2014 2015 
RGDPNP, % yoy 
(d) 
7.0 
6.5 
6.0 
5.5 
5.0 
4.5 
4.0 
I II III IV I II III IV I II III IV I II III IV I II III 
2011 2012 2013 2014 2015 
CPIM, % yoy 
(e) 
Source: own estimates.

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CASE Network Studie and Analyses 435 - Two Exercises of Inflation Modelling and Forecasting for Azerbaijan

  • 1.
  • 2. CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 1 Equation Chapter 1 Section 1 Materials published here have a working paper character. They can be subject to further publication. The views and opinions expressed here reflect the author(s) point of view and not necessarily those of CASE Network. This publication has been prepared under the project on “Advisory Services on Macroeconomic Management and Institutional Reform (ASMMIR)” for the Ministry of Economic Development of Azerbaijan. The project is being conducted by CASE on the basis of Grant Agreement G-08-BPCS-162136 signed between the British Petroleum Exploration (Caspian Sea) Ltd. and CASE Keywords: Inflation modelling, Inflation forecasting, Money demand, Money supply, Azerbaijan JEL Codes: C32, E31, E41, O52 © CASE – Center for Social and Economic Research, Warsaw, 2012 Graphic Design: Agnieszka Natalia Bury EAN 9788371785573 Publisher: CASE-Center for Social and Economic Research on behalf of CASE Network 12 Sienkiewicza, 00-010 Warsaw, Poland tel.: (48 22) 622 66 27, 828 61 33, fax: (48 22) 828 60 69 e-mail: case@case-research.eu http://www.case-research.eu
  • 3. CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 2 Contents Abstract...................................................................................................................................4 1. Introduction.....................................................................................................................5 2. Monthly model ................................................................................................................5 2.1. Selection of explanatory variables ............................................................................5 2.2. Estimation results .......................................................................................................8 3. Quarterly model............................................................................................................11 3.1. Data........................................................................................................................11 3.2. Estimation of money demand function ..............................................................12 3.4. Estimation of money demand function ..............................................................13 3.5. Money supply........................................................................................................15 4. Inflation forecasts.........................................................................................................16 4.1. Explanatory variables projections...........................................................................16 4.2. Inflation forecast .......................................................................................................17 4.3. Inflation determinants: The role of policies and exogenous factors...............18 5. Conclusions and policy recommendations ...............................................................20 Annex ....................................................................................................................................22
  • 4. CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … Alexander Chubrik graduated with an honors degree in economic theory in 2000 from the Belarusian State University. In 1999 he entered as an economist the IPM-CASE Research Center, a Belarusian economic think-tank and member of the CASE Research Network. Between 2000 and 2004 he taught at the Belarusian State University and in 2009 at the European Humanities University in Lithuania. In 2007, Alexander Chubrik became Deputy Director of CASE Belarus in Poland; 2009 CASE Research Fellow; 2011 director of the IPM-CASE Research Center; between December 2009 –January 2011 Resident Economic Advisor at the Ministry of Economic Development of Azerbaijan, within the project "Advisory Service for Macroeconomic Management and Institutional Reform" implemented by CASE, since February 2011 – Team Leader of this project. Research interests include economic growth, poverty and social inclusion, macroeconomic modeling, applied econometrics, labor market, transition economies development. Gulnar Hajiyeva graduated from Baku State University, Department of Applied Mathematics and Cybernetics in 2007 (MA in Economic Cybernetics). Since 2008 she is studying at post-graduate 3 courses at the National Academy of Sciences, Institute of Cybernetics. Przemysław Woźniak obtained a MA (1997) and a PhD (2002) in economics from Warsaw University. Has studied at the Department of Economic Sciences at Warsaw University (1992-1997) as well as at the University of Arizona (1995-1996) and Georgetown University (1998-1999) in the United States. He has worked as an economist for the CASE Foundation since 1996 and has been a member of the Council of CASE (since 2004) and a CASE Fellow (2010-2011). He specialises in issues related to inflation, exchange rate and monetary policy as well as transition economies, including Western Balkans.
  • 5. CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 4 Abstract The paper proposes two econometric models of inflation for Azerbaijan: one based on monthly data and eclectic, another based on quarterly data and takes into account disequilibrium at the money market. Inflation regression based on monthly data showed that consumer prices dynamics is explained by money growth (the more money, the higher the inflation), exchange rate behaviour (appreciation drives disinflation), commodities price dynamics (“imported” inflation) and administrative changes in regulated prices. For the quarterly model, nominal money demand equation (with inflation, real non-oil GDP and nominal interest rate on foreign currency deposits as predictors) and money supply equation were estimated, and error-correction mechanism from money demand equation was included into inflation equation. It is shown that disequilibrium at the money market (supply higher than demand) drives inflation together with money supply growth and nominal exchange rate depreciation and administrative changes in prices. No cost-push variables appeared to be significant in this equation specification. Both models give similar inflation projections, but sudden changes in money demand (2012) lead to significant differences between the projections. It is shown that money is the most important inflation determinant that explains up to 97.8% of CPI growth between 2012 and 2015, and that in order to keep inflation under control the Central Bank of Azerbaijan should link money supply to real non-oil GDP growth.
  • 6. CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 5 1. Introduction In this paper, two exercises of inflation modelling and forecasting are elaborated: one is represented by an “eclectic” model based on monthly data (that include both cost-push inflation and demand-pull factors) and another (based on quarterly data) – by modelling money demand and supply and taking into account disequilibrium at the money market. The purpose of these exercises was to propose analytical tools for inflation modelling and forecasting and to prepare medium-term (5 years) forecast of inflation in Azerbaijan. The paper is structured as follows. In the next two sections both models are presented (underlying data, econometric modelling results). Fourth section provides explanatory variables forecast, comparison of the inflation forecasts based on both models and discusses importance of monetary and exchange rate policy as inflation determinants. Fifth section contains brief conclusions and selected policy recommendations. 2. Monthly model The model of Azerbaijani inflation was estimated with monthly data spanning 5 years and 57 observations (2007m1-2011m9). The advantage of using monthly data (as opposed to using quarterly) to estimate determinants of inflation in Azerbaijan is that the comfortable number of degrees of freedom can be achieved with the considerably shorter sample (in terms of years of data). This is an important benefit given the likely instability of econometric relationship between inflation and its determinants and its evolution over time. To eliminate the problem with seasonality and the impact of index bases on obtained coefficients, the model was estimated in 12-month percentage changes of original indices. 2.1. Selection of explanatory variables The set of explanatory variables is eclectic and comprises both demand-pull and cost-push variables. Demand pressures are represented by the M3 money supply, while cost factors – by the index of world commodity prices and nominal effective exchange rate.
  • 7. CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … Monetary aggregates: M3 money supply is a natural candidate for the set of explanatory variables in an inflation model as it is the broadest money aggregate and is also most closely correlated with the CPI: Sample: 2007m1-2011m9* Reserve Money M1 M2 M3 Correlation coefficient with CPI 0.82 0.71 0.76 0.89 * m stands for month. As the Figure 1 shows, both variables move in the same direction with the range of M3 changes several times bigger than that of CPI. 6 Figure 1: CPI and M3 growth rates 30 25 20 15 10 5 0 -5 120 100 80 60 40 20 0 -20 I II III IV I II III IV I II III IV I II III IV I II III 2007 2008 2009 2010 2011 CPI, % yoy M3, % yoy (right axis) Source: IFS database, Azstat1. Commodity Prices: The key cost-push variable is the IFS All Primary Commodities Price Index (PCAPI, see Figure 2). It is comprised of food (17%2), agricultural commodities (11%), metals (11%) and energy (61%). Therefore it reflects a whole range of different price pressures on domestic price indices. The advantage of using the single all-commodity price index over several specific commodity price indices is that they are all highly correlated with one another causing a potential multicollinearity problem. 1 IFS – International Financial Statistics, see http://elibrary-data.imf.org/; Azstat – State Statistical Committee of Azerbaijan, see http://azstat.org. 2 Average weights over the sample.
  • 8. CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … w = i and i ER is the year on year 7 Figure 2: CPI and PCAPI growth rates 30 25 20 15 10 5 0 -5 80 60 40 20 0 -20 -40 -60 I II III IV I II III IV I II III IV I II III IV I II III 2007 2008 2009 2010 2011 CPI, % yoy PCAPI, % yoy Source: IFS database, Azstat. Nominal effective exchange rate: Nominal effective exchange rate was added to the set of explanatory variables to reflect the key factor in shaping the price level of imports. The series was calculated as the weighted average of year on year changes in the exchange rates of Azerbaijan’s key trading partners: =Σ ⋅ (1) NEER w ER 1 , n i i i = where merchandise imports fromcountry during 2005-2010 i total merchandise imports during 2005-2010 percentage change in the nominal exchange rate of the manat vis-a-vis the currency of a country i. Imports data for the calculation of weights were sourced from the COMTRADE database and the selection of countries was based on the sample of 6 years 2005–2010. Table 1: Main trading partners of Azerbaijan (merchandise imports), 2005–2010 Country Average shares in imports, % of total Country Average shares in imports, % of total 1. Russian Federation 18.46 8. Japan 3.06 2. Turkey 10.58 9. Kazakhstan 2.81 3. Germany 8.10 10. Italy 2.27 4. Ukraine 7.15 11. Singapore 2.10 5. United Kingdom 6.57 12. France 2.00 6. China 6.12 13. Finland 1.96 7. USA 3.83 14. Rep. of Korea 1.70 Sum 76.70 Source: own estimates based on COMTRADE data3. 3 See http://comtrade.un.org/db/.
  • 9. CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … Seven different NEER indices were calculated for all 14 top import partners with average weights from Table 1 used in the calculations. The resulting NEER series formulated as the annual percentage change is presented at Figure 3, where positive numbers point to depreciation while negative – to appreciation on an annual basis. The figure clearly shows that NEER series during most of the sample period moved in line with the CPI. = ⋅ − ⋅ − ⋅ + ⋅ + ⋅ + 8 Figure 3: CPI and NEER (14 trading partners) growth rates 30 25 20 15 10 5 0 -5 10 5 0 -5 -10 -15 -20 -25 I II III IV I II III IV I II III IV I II III IV I II III 2007 2008 2009 2010 2011 CPI, % yoy NEER, % yoy (right axis) Source: own estimates based on the COMTRADE and IFS databases data; Azstat. 2.2. Estimation results In order to achieve better modelling results while saving degrees of freedom some explanatory variables were transformed by taking moving averages. In this way explanatory series gain a smoother shape but at the same time retain all the necessary information about the past developments of indicators in question. The modelling strategy assumed experimenting with various widths of the moving average windows and various lags of the variables. The final version of the specification was chosen based on the set of information criteria (Akaike, Schwartz, Hannan-Quinn). In addition to M3, PCAPI and NEER the specification was augmented by the lagged explained variable and four dummy variables that reflect important changes of administratively regulated prices. The final version of the model is presented below: CPI 0.94 CPI 0.20 CPI 0.17 CPI 0.095 movav ( M 3 ,10) 0.059 NEER t t t t t t (0.00) − 1 (0.03) − 2 (0.01) − 3 (0.00) − 1 (0.00) − 1 n + ⋅ + ⋅ +Σ ⋅ + movav PCAPI movav PCAPI β D ε 0.022 ( ,4) 0.025 ( , 4) , (0.00) (0.00) 3 1 i t t i t t i − = (2)
  • 10. CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … where probabilities (significance levels) are presented in brackets, Di is set of dummy variables including 2007m1 minus 2008m1, 2009m7, 2011m2, 2011m7. Equation residuals, actual and fitted values of inflation are presented at Figure 4a. Residuals are well-behaved: normality, serial correlation and heteroscedasticity tests reveal no deviations. The model performs fairly well in in-sample dynamic forecasting with the highest errors (more or equal to the 2 standard errors of regression) recorded in October 2007, May 2008, April-May 2009, and March, May, July, November and December of 2010 (see Figure 4b). 9 Figure 4: CPI modelling results: actual and fitted values, logarithmic scale (a) and in-sample dynamic forecast (b) 1.5 1.0 0.5 0.0 -0.5 -1.0 28 24 2 20 16 0 12 - I II III IV I II III IV I II III IV I II III IV I II III 2007 2008 2009 2010 2011 Residual Actual Fitted (a) 8 4 0 -4 I II III IV I II III IV I II III IV I II III IV I II III 2007 2008 2009 2010 2011 CPI-2 s.e. CPI forecast*, % yoy CPI, % yoy CPI+2 s. (b) * in-sample dynamic forecast, 2007m1–2011m9. Source: own estimates. Several messages emerge from the estimation: − Inflation has high inertia: in sum, 1% of lagged inflation gives 0.57% of current inflation; − Money growth leads to inflation: 1% of M3 increase (measured as 10 months moving average of growth rate) brings 0.1% of inflation (long-lasted effect – 10-month moving average); − Nominal depreciation drives inflation: 1% of NEER increase brings 0.06% of inflation; − Imported inflation present, but small: in sum, 1% of increase of commodities price gives 0.05 of inflation (quite long effect – 4 months moving average); − The dummy introduced for electricity price adjustment in January 2007 is highly significant and points to a 5.4% of extra inflation in this month. Due to the high-base-
  • 11. CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … effect the symmetrical dummy in January 2008 is negative and points to a the same decline in inflation. Other dummies reflect increase in prices for gas (July 2009), water, post and railway services (February 2011), and (probably) the effect of high base for food prices in mid-2010 (July 2011). 10 Figure 5: Extra inflation coming from 10% shock to M3 and PCAPI in January 2007 2.0 1.6 1.2 0.8 0.4 0.0 I II III IV I II III IV I II III IV I II III IV I II III 2006 2007 2008 2009 2010 M3 shock PCAPI shock (a) 5 4 3 2 1 0 -1 I II III IV I II III IV I II III IV I II III IV I II III 2006 2007 2008 2009 2010 M3 shock (inertia matters) PCAPI shock (inertia matters) (b) Source: own estimates. Due to the fact that both money and commodity price variables are transformed by taking moving averages the interpretation of their impact is somewhat complicated. The schematic impact of a one-time 10% rise in M3 and PCAPI is presented in the Figure 5a and Figure 5b. In the case of money a one-time 10% shock to growth of M3 in month 1 produces higher inflation from month 2 to month 22 (lagged inflation taken as given) or from 1 to 23 months (lagged values are estimated taking into account the shock)4 with the extra inflation growing from 0 to peak at 1.67% during months 11–13 or 3.81–4.09% in months 11–14 (if inertia matters). In the case of world commodity prices the shock of the same magnitude (10%) raises inflation from month 1 to month 18 with the maximum impact of 0.49–0.54% from month 7 to month 13 (or for the same periods, but with maximum of 1.16 – 1.25 in case when inertia is taken into account). 4 Labeled as “inertia matters”.
  • 12. CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 11 3. Quarterly model One of the disadvantages of monthly model is that it does not take into account changes in money demand. Although behaviour of residuals of equation (2) is satisfactory, absence of some variable characterising money market imbalances may improve specification of this model. However, no good monthly data for income is available for Azerbaijan; even quarterly data should be constructed based on the available information. Thus, we are switching to the quarterly model that will take into account such imbalances. First, money demand function is estimated, and then inflation equation is built based on error-correction model, where error correction mechanism (ECM) is residuals from long-term money demand equation. 3.1. Data Estimates in this section are based on the quarterly data with sample size of 39 quarters (2002q1–2011q3). The list of analyzed indicators5 is presented in Table 2. Table 2: Variables list Name Description Source of the actual data Quarterly model: money demand and inflation CPI Inflation, consumer price index (2010=1) IFS6 (re-based to 2010) DRC Nominal interest rate on deposits in foreign currency (9-12 month maturity), % per annum Own estimates based on the CBA monthly data (simple average by 4 months’ eop data) M3 Monetary aggregate M3, AZN mln, period average Own estimates based on the IFS monthly data (simple average by 4 months’ eop data) NEER Nominal effective exchange rate of manat, index, 2010=1 (weighted average of CPIs for 9 major trading partners for imports) Own estimates based on the IFS and COMTRADE data RGDPNO Non-oil GDP in constant prices of 2010 Own estimates based on the Azstat data Variables used for money supply equation: CPIM Imported inflation (weighted average of CPIs for 9 major trading partners for imports) Own estimates based on the IFS and COMTRADE data MB Monetary base, AZN mln, period average Own estimates based on the IFS monthly data (simple average by 4 months’ eop data) REER Real effective exchange rate of manat, index, 2010=1; REER = NEER*CPI_SA/CPIM_SA* Own estimates * Hereafter seasonally adjusted time series are denoted with _sa symbol. Monetary and interest rates data in Azerbaijan is available only as of the end of period (eop). That is why quarterly averages were estimated on the basis of 4 months data7. All index 5 Few other indicators (oil and food prices) were analyzed, but they appeared insignificant and therefore they are not included in Table 2. 6 See http://imfstatistics.org/.
  • 13. CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … indicators were re-based to 2010 average. For NEER, weights of main trading partners (for imports of goods) were estimated. The following approach was applied: − Based on the average share of a country in Azeri imports for 2000–2010, main trading partners of Azerbaijan were selected (9 countries were selected, about 2/3 of total imports, see Figure 6a); − Country weights in total imports on main trading partners were calculated (see Figure 12 6b); − Weighted average growth rate of exchange rate was calculated (country weights for a year t-1 were applied to estimate weighted average in a year t); − Index (2010=1) NEER was built. Figure 6: Main trading partners of Azerbaijan (merchandise imports), 2000–2010 (a) Main trading partners, average shares, % (b) Evolution of country shares, % Source: own estimates based on COMTRADE data. For further analysis, time series were tested on presence of seasonality. If seasonality present, seasonally adjusted time series were used. Also, all time series were tested for presence of unit root, and all of them appeared to be I(1) variables (see Annex 1 for graphic presentation). 3.2. Estimation of money demand function The idea behind money demand estimation is as follows: if money supply (actual value of a monetary aggregate) is higher than money demand (fitted values of a monetary aggregate), than inflation goes up. Based on the theoretical considerations, real income, inflation and 7 For example, for a 1st quarter average eop data for the following months was included: December, January, February and March. The logic behind this is as follows: quarterly average is average of 3 monthly averages; monthly average for January is simple average of end-December and end-January and so on.
  • 14. CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … interest rate were included to the right-hand side of equation. The following long-term equation was estimated: t t t t t m sa = ⋅cpi sa + ⋅ rgdpno sa + ⋅DRC > +ε (3) where small letters mean natural logarithms, Dt≥2003q1 is dummy equals to 1 since the 2003q1 and 0 otherwise, probabilities (significance levels) are presented in brackets. Equation residuals (gap between money demand and supply) are presented on the Figure 7. 13 3_ 2.361 _ 1.064 _ 0.013 t 2002 q 4 , (0.00) (0.00) (0.00) Engle-Granger cointegration test shows reject hypothesis about absence of cointegration at 5% level, so (i) there is long-run relationship between money demand and right-hand side variables and (ii) residuals from the equation (3) can be used for inflation equation as a measure of money market imbalances. If the gap between actual and fitted M3 is positive (negative), it should lead to acceleration (deceleration) of inflation. Thus, in a short-term inflation equation this gap should influence inflation positively. Figure 7: Demand for nominal money balances (M3): Actual and fitted values (logarithmic scale) .15 .10 .05 .00 -.05 -.10 -.15 10 9 8 7 6 2002 2003 2004 2005 2006 2007 2008 2009 2010 2011 Residual Actual Fitted Source: own estimates. 3.3. Estimation of money demand function Full specification included 2 lags of all variables8 and set of dummies reflected important administrative price changes and other structural breaks. Final specification (after reduction procedure) is as follows: 8 Initial specification of inflation equation included few variables that should reflect external pressures on Azeri inflation: imported inflation, price index for food primary commodities and crude oil price index. However, in the final specification after elimination of insignificant none of these variables remained.
  • 15. CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … = ⋅ + ⋅ + ⋅ − ⋅ + 14 d cpi sa d cpi sa d m sa d m sa d neer ( _ ) 0.342 ( _ ) 0.101 ( 3 _ ) 0.066 ( 3 _ ) 0.138 ( ) t t t t t (0.00) − 1 (0.00) (0.00) − 2 (0.00) n − ⋅ + ⋅ + ⋅ +Σ ⋅ + d neer d neer ECM β D ε 0.128 ( ) 0.154 ( ) 0.045 , (0.00) 1 (0.00) 2 (0.02) 1 1 i t t t i t t i − − − = (4) where ECMt is residuals from equation (3), Di is set of dummy variables, probabilities (significance levels) are presented in brackets. Actual and fitted values of inflation are presented on the Figure 8. Equation residuals are well-behaved: no problems with normality, serial correlation or heteroscedasticity were found. Figure 8: Inflation estimation (CPI, first logarithmic differences): Actual and fitted values .015 .010 .005 .000 -.005 -.010 .08 .06 .04 .02 .00 -.02 -.04 2003 2004 2005 2006 2007 2008 2009 2010 2011 Residual Actual Fitted Source: own estimates. The following conclusions about inflation determinants could be made based on this equation: − Coefficient at the error correction mechanism is statistically significant and has expected (positive) sign, which means that imbalances at the money market influence inflation: 1% gap between supply and demand gives about 0.05% of CPI increase; − Equation (4) provides an evidence of direct impact of money supply increase on inflation (in sum, 1% of M3 increase leads to 0.167% of additional inflation); − Inflation has inertia: 1% of lagged inflation brings 0.34 percentage points of additional increase in CPI;
  • 16. CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … − Nominal depreciation of manat9 brings inflation: in sum, 1% of NEER decrease brings 15 0.11% of inflation. 3.4. Money supply In order to switch to inflation forecast, one should estimate the second half of the money market – money supply. Here the following approach is implemented. First, money multiplier d(M3)/d(MB), where MB is monetary base, is estimated based on the following equation: n = +Σ ⋅ + (5) d ( M 3)/ d ( MB ) α β D ε , 1 i t t i t t i = where α is revealed money multiplier, Di is set of dummy variables that eliminate outliers. For the analyzing period, the revealed multiplier amounted to 1.72, i.e. increase of monetary by 1 manat base brings 1.72 manat increase of broad money supply. Next, monetary base equation was estimated. However, taking into account the fact that monetary base is policy variable and its behavior in a big extent depends on decisions of the Central Bank or the government policy, we did not expect to build comprehensive model. Instead, we used the only variable that definitely matters: behavior of real exchange rate that reflect reaction of the Central Bank on exogenous pressures on manat such as export/import changes or fluctuations of prices in main trading partners. The following short-term equation was estimated: ( _ ) 0.565 ( _ ) 0.5436 ( ) 0.030 0.115 , t t t t t d mb sa d mb sa d reer D ε − − = ⋅ − ⋅ + + ⋅ + (6) (0.00) 1 (0.01) 1 (0.00) (0.00) where D is dummy that reflect shock in money supply in the 2nd and 3rd quarters of 2006, probabilities (significance levels) are presented in brackets. The results bring the following conclusions: − As it was expected, real exchange rate dynamics influence monetary base growth: 1% of real appreciation brings 0.54% of monetary base reduction. In other words, 1% of NEER appreciation or 1% of increase of relative prices (domestic comparing to foreign) leads to this effect. Hence, indirectly there is a phenomenon of imported inflation, as increase of inflation in countries – main import partners leads ceteris paribus to real depreciation of manat then to monetary base growth then to M3 and as a result to domestic inflation increase; − Monetary base has strong inertia: 1% of lagged MB growth brings 0.57% of its current increase; 9 NEER definition is different from those in the section 2.
  • 17. CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … − “Autonomous” growth of monetary base is approximately 3% per quarter (in other words, this unexplained part of its dynamics is explained by monetary policy decisions). 16 4. Inflation forecasts 4.1. Explanatory variables projections For the monthly model, all right-hand side variables are exogenous: M3 forecast is taken from the quarterly model as given10, while PCAPI and NEER forecasts are made on the basis of the IMF annual forecasts11 and partially MoED12 forecasts. For the quarterly model, exogenous variables are NEER, CPIM (both are derived from the IMF annual forecasts), as well as DRC (assumed) and RGDPNO13 (derived from the MoED annual forecast). Endogenous variables are monetary base (depend on REER and, hence, on domestic inflation, see equation (6)) and M3 (depend on MB). Approaches to explanatory variables forecasting are presented in the Table 3. Table 3: Sources of and approaches to the explanatory variables forecast Name Description Source of the forecast Monthly model: M3 Monthly values are estimated based on the seasonal factor and annual dynamics Own forecast based on the quarterly model NEER Monthly values are estimated based on annual dynamics of the exchange rates in the 14 main trading partners to the US dollar (implicitly calculated on the basis of data on GDP in current prices measured in the US dollars and national currencies) and manat exchange rate to the US dollar WEO database, September 2011, except manat exchange rate – MoED forecast* PCAPI Monthly values are estimated based on annual dynamics of PCAPI (2011 – 2012) / average annual growth rate for 1992–2012 (2013–2015) WEO database, September 2011 / assumption Quarterly model: CPIM Quarterly values are estimated based on annual dynamics of CPI in 9 main trading partners Own estimates based on the IFS and COMTRADE data DRC Fixed at the level of 10.5% per annum since 2012q1 Assumption MB Estimated based on the system of equations (4) and (6) Own forecast M3 Estimated based on MB dynamics and multiplier obtained from equation (5) Own forecast 10 Taking into account close inflation forecast provided by both models (see Figure 9) this is acceptable; however, one should take into account that from equation (6) CPI influences money supply through REER, so in fact it is not purely exogenous. 11 World Economic Outlook (WEO) database, see http://www.imf.org/external/pubs/ft/weo/2011/02/weodata/download.aspx. 12 MoED stands for Ministry of Economic Development of the Republic of Azerbaijan. 13 In the MoED forecasting framework, inflation influence real non-oil GDP through several channels, so there it should be an iteration process to set the equilibrium between these two indicators. However, at the predicted levels of inflation this influence is quite negligible, so gradual fluctuations of CPI (1–2 percentage points) do not affect non-oil GDP growth and it can be taken as exogenous.
  • 18. CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … Name Description Source of the forecast Monthly model: NEER Quarterly values are estimated based on annual dynamics of the exchange 17 rates in the 9 main trading partners to the US dollar (implicitly calculated on the basis of data on GDP in current prices measured in the US dollars and national currencies) and manat exchange rate to the US dollar WEO database, September 2011, except manat exchange rate – MoED forecast RGDPNO Quarterly values are estimated based on annual dynamics MoED forecast * Forecast version as of December 2011. Table 4: Explanatory variables forecast, growth rates, % yoy 2011 2012 2013 2014 2015 Monthly model: M3 28.4 27.7 28.4 22.8 18.2 PCAPI 26.2 -4.0 6.2 6.2 6.2 NEER 1.3 -1.1 -0.5 -0.5 -0.4 Quarterly model: CPIM 6.5 3.8 4.0 3.7 3.6 DRC* 10.9 10.5 10.5 10.5 10.5 M3** 28.4 27.5 28.8 22.7 18.1 NEER 0.2 -1.4 -0.7 -0.6 -0.7 RGDPNO 10.0 10.1 6.3 6.5 4.8 * % per annum. ** Small differences between annual M3 growth rates for monthly and quarterly models are due to the procedure of distribution of annual money growth rates between months for monthly model. Source: own estimates. In case of monetary base forecast, the only interference was made: for 2014–2015 constant from equation (6) was reduced by 0.01 to 0.02 per quarter14. It was made because of the declared intention of the Azeri Central Bank to keep inflation within one-digit values, while taking into expected non-oil GDP slowdown keeping “autonomous” money supply growth at the previous levels would lead to inflation acceleration. No dummy variables were introduced to the forecast, as at the moment of its preparation (December 2011) no future administrative price increases were expected. Annual growth rates of the explanatory variables for both models are presented in Table 4. 4.2. Inflation forecast Both models give surprisingly close results: for 2013–2015 difference between annual average inflation does not exceed 0.2 percentage points. The only exception is 2012 when faster-than-average non-oil GDP growth is expected, i.e. money demand is high relative to money supply. As a result, quarterly model that takes into account money market imbalances forecast lower inflation rate for that year, see Figure 9. For some quarters the gap is really high and comparable with inflation rate predicted by the quarterly model (4.2 and 3.4 percentage points for the first and the second quarters of 2012); on average, the monthly model gives 2.3 percentage points higher inflation than the quarterly one. 14 This manipulation gave 4.4 and 8.2 percentage points lower M3 growth rates in 204 and 2015, respectively.
  • 19. CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 18 Figure 9: Inflation forecasts comparison 2011 2012 2013 2014 2015 CPI, % yoy (monthly model) 8.2 6.7 6.3 6.4 4.9 CPI, % yoy (quarterly model) 8.1 4.4 6.3 6.6 4.9 Source: own estimates. Overall, both models give quite moderate one-digit inflation. It appears that annual inflation rate on average amounted to 1/3 of the difference between nominal growth rates of M3 and real growth rate of non-oil GDP, i.e. in order to keep inflation under control money supply should follow real non-oil GDP dynamics. Inflation determinants: The role of policies and exogenous factors Similar results of the forecast produced by both models are largely determined by the same money growth rates, as money plays crucial role in both models. Nominal effective exchange rates also follow same path, but magnitude of their fluctuations is rather small (see Table 4) due to the assumed policy of fixed exchange rate towards the US dollar. Other explanatory variables are different, but their influence is also not as significant as those of money supply. Contributions of inflation determinants to overall CPI increase are presented on the Figure 10. As both equations (2) and (4) contain lagged inflation, its contribution was proportionally distributed between other determinants. The results are as follows: − First, it is clear that money matters the most: in 2012–2015 this factor explains about 94% of inflation dynamics in the monthly model and almost 98% in the quarterly one;
  • 20. CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … − Second, as NEER is slightly appreciating on average, it leads to some disinflation and 19 explains from -1% of inflation in the monthly model and -2.3% in the quarterly one; − Third, as we expect moderate (slightly more that 6% a year) growth of commodities prices in 2013–2015 and even price decrease in 2012, their impact on inflation is also moderate and on average amounts to 8% of inflation predicted with the monthly model. Different dynamics of commodities prices would lead to larger difference between the models projections, as for instance in 2010 or 2011 their contribution to inflation was comparable or even bigger than those of money; − Fourth, money market imbalances impact is also limited (4.5% of inflation predicted with the quarterly model). One reason behind this is small coefficient at the ECM in the equation (4). Another reason is relatively balanced money market: between 2012 and 2015, the gap between money supply and money demand amounted on average to 1.15% of broad money, ranging from -5.75 to 6.02%. Evidently, less balanced monetary policy would result in higher inflation.
  • 21. CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 20 Figure 10: Sources to inflation growth, monthly (a) and quarterly (b) models (a) (b) Source: own estimates. 5. Conclusions and policy recommendations The following conclusions and related policy recommendations can be drawn from the analysis implemented in the paper: First, despite specification of the model, inflation in Azerbaijan is “monetary phenomenon”: according to our projections, between 2012 and 2015 money supply increase explains about 94% of inflation dynamics in the monthly model and almost 98% in the quarterly one. Hence, controlling money supply growth is one of the main measures of anti-inflationary policy in Azerbaijan.
  • 22. CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … Second, the exchange rate is a very important transmission channel to prices, although due to relatively small volatility of the nominal exchange rate its impact on inflation is not so sizable. In both models inflationary pressures rise whenever the currency depreciates and decline in times of appreciation, making appreciation one of the most conducive phenomena supporting disinflationary policies. Apart from direct influence on prices of tradables and costs of non-tradables, exchange rate influence money supply, as buying currency is one of the main emission channels in Azerbaijan, and nominal appreciation of manat ceteris paribus means lower emission. Third, phenomenon of imported inflation was revealed only in the monthly model (and its effect on inflation is much lower than those of money supply, see Figure 5). Another channel of impact of external inflation is its influence on real effective exchange rate dynamics: faster CPI growth in main trading partners leads to real depreciation of manat (ceteris paribus) and pushes money supply up, as net buying of currency by the Central Bank increases. Hence, in order to reduce influence of the external factors on inflation in Azerbaijan the Central Bank may restrict money supply in case of commodities price hikes or inflation acceleration in main trading partners. Fourth, influence of imbalances at the money market on inflation shown by the quarterly model justifies following a monetary policy rule like linking money supply to real non-oil GDP growth. This is especially important taking into account likely real non-oil GDP slowdown. Following such a rule is assumed by the forecast: in 2014 and 2015 M3 growth rate is lowered by 4.4 and 8.2 percentage points respectively15, which gives 0.6 and 2.4 percentage points lower inflation than without this assumption. Last but not least, in order to have more control over inflation Azerbaijani authorities should consider implementing measures that would foster financial deepening and contribute to expanding the share of credit in GDP. An important part of these measures would be policies to reduce the prevalence of cash transactions in the economy. On a more general level the financial deepening could benefit from reducing the grey economy (which is largely outside the control of the Central Bank) that avoids official financial intermediation channels and relies on cash operations instead. The central bank should also think of developing more sophisticated open market operations that would support the two basic policy instruments16. 15 See section 4.1 for details. 16 Monetary policy instruments used in Azerbaijan (interest rates and reserve requirements) have so far had a very weak effect on inflation due to the low monetisation of the economy, prevalence of cash transactions (M0 constitutes about half of M3) and the ensuing relative low importance of financial intermediation. The money market rate is not influenced by the two policy instruments – the refinancing rate and the reserve ratio – and 21
  • 23. CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … .17 .15 .12 .10 .07 .05 .02 .00 -.02 -.05 22 Annex Annex 1. Time series used for the quarterly model .1 .0 -.1 -.2 -.3 -.4 -.5 -.6 -.7 9.6 9.2 8.8 8.4 8.0 7.6 7.2 6.8 2002 2003 2004 2005 2006 2007 2008 2009 2010 2011 cpi_sa d(cpi_sa) (a) 6.4 2002 2003 2004 2005 2006 2007 2008 2009 2010 2011 m3_sa d(m3_sa) (b) 14 13 12 11 10 9 8 2002 2003 2004 2005 2006 2007 2008 2009 2010 2011 DRC d(DRC) (c) .08 .04 .00 -.04 -.08 -.12 -.16 -.20 -.24 -.28 -.32 -.07 2002 2003 2004 2005 2006 2007 2008 2009 2010 2011 neer d(neer) (d)* 8.6 8.4 8.2 8.0 7.8 7.6 7.4 .1 .0 -.1 -.2 -.3 -.4 -.5 2002 2003 2004 2005 2006 2007 2008 2009 2010 2011 rgdpno_sa d(rgdpno_sa) (e) -.6 2002 2003 2004 2005 2006 2007 2008 2009 2010 2011 cpim_sa d(cpim_sa) (f) hence has little (if any) influence on inflation. The co-movement between the instruments and inflation exists but the causality runs clearly from inflation to policy changes and not the other way around.
  • 24. CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 23 9.5 9.0 8.5 8.0 7.5 7.0 6.5 6.0 5.5 .1 .0 -.1 -.2 -.3 -.4 2002 2003 2004 2005 2006 2007 2008 2009 2010 2011 LOG(MB_SA) DLOG(MB_SA) (g) -.5 2002 2003 2004 2005 2006 2007 2008 2009 2010 2011 reer d(reer) (h) * NEER for 9 trading partners, see Table 2. Source: own estimates based on Azstat, IFS and COMTRADE data.
  • 25. CASE Network Studies & Analyses No.435 – Two Exercises of Inflation Modelling … 24 Annex 2. Explanatory variables forecast Monthly model: 40 30 20 10 0 -10 -20 I II III IV I II III IV I II III IV I II III IV I II 2011 2012 2013 2014 2015 M3, % yoy PCAPI, % yoy NEER, % yoy (a) Quarterly model: 34 32 30 28 26 24 22 20 18 16 I II III IV I II III IV I II III IV I II III IV I II III 2011 2012 2013 2014 2015 MB, % yoy M3, % yoy (b) 4 3 2 1 0 -1 -2 -3 -4 I II III IV I II III IV I II III IV I II III IV I II III 2011 2012 2013 2014 2015 NEER, % yoy REER, % yoy (c) 16 14 12 10 8 6 4 2 I II III IV I II III IV I II III IV I II III IV I II III 2011 2012 2013 2014 2015 RGDPNP, % yoy (d) 7.0 6.5 6.0 5.5 5.0 4.5 4.0 I II III IV I II III IV I II III IV I II III IV I II III 2011 2012 2013 2014 2015 CPIM, % yoy (e) Source: own estimates.