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Corresponding author: Alexander Knobel ( knobel@iep.ru ) © 2019 Non-profit partnership “Voprosy Ekonomiki”.
This is an open access article distributed under the terms of the Creative Commons Attribution License (CC BY-NC-ND 4.0), which permits to copy and distribute the article for non-commercial purposes, provided that the article is not altered or modified and the original author and source are credited.
Citation:
Kudrin A, Knobel A (2018) Russian budget structure efficiency: Empirical study. Russian Journal of Economics 4(3): 197-214. https://doi.org/10.3897/j.ruje.4.30163
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This paper investigates the economic efficiency of Russian public expenditures in 2002–2016 by estimation of their multiplicative impact on the GDP level and economic growth. We use the empirical methodology based on
VAR, time series, fiscal policy, budget maneuver, national budget, structure of government, economic growth.
The scientific discourse about the scope and relatively optimal composition of government spending that is feasible for a given country’s level of development, both in general and in terms of particular areas and items, has been on-going for a long time (see
The question how the composition of government spending impacts economic development yields no straight answer as well.
In determining the optimal amount of budget spending on a certain area, a comparison of the volume of expenditures with the results achieved using those funds would be correct from a methodological point of view (see
The purpose of this work is to analyze the economic efficiency of government spending in Russia between 2000 and 2016 by estimating its multiplicative effect on the GDP and economic growth. In particular, the article attempts to analyze the efficiency of government spending in Russia based on SVAR models, in terms of the impact of its composition on economic development. In addition, the article also investigates the potential economic implications of a budget maneuver in favor of productive expenditures and estimates the impact that changes in the general government budget structure during the past few years have had on economic growth.
Government spending is an important component of any country’s GDP. According to the well-known macroeconomic equation, Y = C + I + G + NX, where Y is output, C is consumption, I is investments, G is government spending and NX is net exports. Government spending was 34.6% of the Russian GDP in 2017.
The active application of fiscal policy during the global financial crisis in 2008 and 2009 gave rise to a new wave of scientific discussions about its opportunities and efficiency. The main question is: how does increasing government spending today affect output in the future? In economics, this effect is measured by calculating a government spending multiplier, which describes the ratio of incremental GDP from an increase in spending. There is a difference of opinions amongst economists as to whether the government spending multiplier should be more or less than one and whether any deviations from one are admissible in terms of budget spending efficiency.
In theory, an answer can be found through modeling, although any conclusions from a model would depend heavily on the original assumptions. To confirm this statement, we consider the aforementioned equation: Y = C + I + G + NX, which means that everything that is produced (Y) must be consumed (C + I + G + NX). We will assume that government spending is increasing and try to determine its effect on GDP.
The first part of the equation represents the demand for goods and services in an economy over a certain period. Since government spending is a component of that demand, its increasing has a directly positive impact on it. However, increasing government spending has an indirect impact on the private sector, which determines the other three components of demand.
First, higher government spending will have a negative effect on household consumption, since any increase in government spending should be counterbalanced by higher total tax revenues, either simultaneously or with a certain lag. In both cases, the disposable household income will fall, followed by consumption, which is caused by the income effect. Under standard assumptions, when the Ricardian equivalence is met, households fully offset increased government spending by reducing consumption to match. This enables them to save more to cover future tax increases. This case of full substitution relies on a number of assumptions which are not met in reality. Accordingly, consumption will decrease to a lesser extent than the increase in government spending.
Second, increasing government spending adversely impacts business investment activity due to the expectation that their respective taxes will increase in the future. Evidently, these taxes reduce expected returns on projects, thereby discouraging investments. Thus, government consumption displaces private investments, which, in the long run, leads to a poorer choice of investment projects and, accordingly, lower returns on investments.
Third, an increase in government spending, through the effect described above, would reduce demand for imports. This will be accompanied, however, by rising interest rates due to a higher demand for money caused by the increasing nominal GDP that resulted from higher government spending, and the national currency strengthens, leading to higher imports. Thus, the resulting change in imports will be insignificant, while the strengthening of the national currency will, in turn, inevitably lead to reduced exports.
Accordingly, an increase in government spending can be expected to have an adverse effect on household consumption, total investments and net exports. Consequently, the only component driving an increased demand is government consumption itself.
However, for the sake of the complete picture, the impact of government spending on the other part of the equation, i.e. on supply, needs to be taken into account. Macroeconomic theory determines the supply of goods and services through three variables: production technology, capital and efficient labor. Increasing any of these variables triggers an increase in output.
Production technology comprises knowledge which enables an economy to produce more with fixed amounts of capital and efficient labor. Technology is assumed to improve constantly. Depending on the model, this process may be random or deterministic. However, in both cases, higher government spending has little or no impact on technology (except for increases in R&D spending).
Similarly, theoretical models assume that capital changes slowly. New buildings and equipment take time to build and install; investment projects take time to plan, obtain approval and implement. Therefore, capital is assumed to be fixed in the short run, i.e. not significantly impacted by government spending.
On the other hand, efficient labor, termed to represent the number of hours worked subject to differences in workforce skill levels (engineering hours cost more than manual labor hours), is a variable that can adapt to changes in economic conditions in the short-term. Its flexibility results from the fact that new workers can be hired quickly, while those currently employed can be transferred to part-time or dismissed. Accordingly, a question arises as to whether higher government spending will lead to more hours worked and, consequently, to higher output. As usual, the answer is contingent on the magnitude of several countervailing effects.
On the one hand, a reduction in disposable household income, due to an expected increase in tax rates, forces households to reduce their leisure time and to increase their working hours (income effect). On the other hand, an increase in taxes leading to a decrease in household wages will substitute working hours with leisure (substitution effect). Thus, the total effect on labor supply depends on which of the two effects proves to be stronger. It should be noted that if government spending is not funded through raising current taxes, the substitution effect will be insignificant, while the income effect will result in a higher supply of labor and, consequently, goods and services.
The total effect of increased government spending on the GDP is driven by the magnitude of all of the above effects on the supply of and demand for goods and services. To increase government spending means to directly increase demand. However, this direct impact on demand is offset by decreases in other components of demand. Influence through supply may either increase or decrease the efficient working hours. To balance the supply of and demand for goods and services, the model usually includes a variable that can be easily adapted to changes in the economic situation. This variable is usually represented by the real or nominal interest rate. An overview of theoretical models (
Since theory fails to provide an unambiguous answer to the question regarding the sign and value of the multiplier, an attempt needs to be made to find an empirical answer. At first, it seems possible by comparing data sequences based on the amount of government spending and GDP and observing whether GDP grows above its usual trend when government spending is on the rise. However, a number of problems complicate this task.
For example, if the data shows a correlation between government spending and GDP trends, we cannot definitively state that GDP growth is caused by increasing government spending as the situation may be reversed, i.e. increased government spending is caused by GDP growth. Here we can circumvent the causality problem by focusing the estimate of budget spending efficiency on the financed areas and items which are known to be immune to GDP trends.
Another complex problem for developing an empirical estimate of the effect of increasing government spending is the expectation of economic agents. The government budget is usually finalized a few quarters before its execution, enabling households and firms to adjust their behavior in the present time, thanks to their knowledge of the expected economic events. For example, firms can create jobs in advance and procure more intermediate products to be prepared in advance for near-term expected growth in demand for their products. Also, the newly hired workers will begin to spend their wages on goods. Therefore, the effect of increased government spending may become visible in the current period, causing an under-estimation of the government spending multiplier on the GDP.
One approach to an empirical estimate of the multipliers that addresses the above issues is vector auto-regression (VAR), a statistical method of identifying correlation between data. When using large data sequences on government spending, GDP and a number of other variables, the VAR method enables the user to assign each variable a number that shows how even an insignificant change in the variable affects the GDP. To remove the influence from expectations by economic agents, we make a number of assumptions regarding how aware of fiscal policy economic agents are and introduce a limitation on the time when government spending can affect the GDP. The government spending change process in the VAR model is usually partially deterministic. Knowing the configuration of the government spending process, economic agents are assumed to be able to predict its pre-determined portion, but unable to predict the random portion, referred to as the “shock.” Therefore, the problem of agent expectations can be solved by identifying shocks and measuring the GDP’s reaction. To solve the problem of endogeneity (the correlation between government spending and the GDP), we have adjusted the VAR method by introducing limitations on the correlations between variables based on our a priori assumptions. For example, the model can be so structured that only government spending shocks occurring within the past 4 quarters can affect the GDP during the current quarter.
The theoretical and empirical literature demonstrates that the value of the government spending multiplier (or fiscal multiplier) may depend on many factors which define the institutional structure of the economy. These factors include:
As we can see, research favors the hypothesis that the more open and less regulated an economic system is, the less impact the overall level of government spending will have on the GDP. The empirical literature also contains findings stating that the fiscal multiplier depends on the stage of the business cycle, becoming higher on average during economic decline (
Literature distinguishes between a short-term and a long-term multiplier, based on the mechanism of government spending impact on the GDP. Increasing government spending is believed to affect the GDP in the short-run, through greater working hours, i.e. through the amount of labor. In the long-term, government spending has an impact on the GDP through capital accumulation
Based on differences in the impact on capital accumulation, literature categorizes government spending into productive and non-productive expenditures (
The above differences in the long-term effects of government spending on various economic sectors also determine the differences in the impact of expenditures on the GDP both in the long-term and short-term, as economic agents have their expectations for the future and change their behavior in the present. If agent expectations regarding future capital accumulation and GDP growth differ, based on whether the government spends 100 million national currency units to purchase military equipment or spends the same amount to buy medical equipment, then the decisions made by agents today will differ as well. Examples include business decisions with respect to investments during the current period.
If they expect the economy to grow fast in the future, agents will invest more in the current period in order to enjoy higher returns on these investments in the future. Increasing investments, in turn, have a direct impact on GDP growth in the short term due to rising total demand in the economy. Accordingly, the (indirect) effect of government spending on GDP in the short term will depend on the sector of the economy, with productive expenditures having a more significant impact on the GDP than non-productive ones. Thus, the short-term multiplier for government spending depends on the economic sector, as does the long-run multiplier.
There are a number of studies (
Based on government spending data from 30 developing countries from 1970 to 1990,
In the empirical literature, an active scientific discourse concerning the impact of military expenditures on economic development was started by
Other papers include
As we can see, there is a lot of research that deals with estimating government spending multipliers. A number of such papers studied the long-term effects of changes in government spending on the GDP, while others were dedicated to short-term effects. The main econometric difficulties in all of these works are the potential reverse causality (GDP size determines the amount of government spending), the effect of other variables (e.g. a natural disaster causing a simultaneous fall in the GDP and government spending) and the risk of under-estimating the effects of government spending due to the impact of variables which current values are determined by future expectations. Failing to take these issues into account in building and estimating models may shift the estimates.
On the whole, increasing overall government spending encourages economic growth, however, the values of government spending multipliers vary across different areas. Most papers demonstrate a positive effect on economic growth from government spending on education, healthcare, science, transportation and communications. Moreover, most authors have leaned towards the opinion that increasing spending on defense and other “power” items either has no or a negative impact on economic growth. Gradually, as fiscal multiplier estimation methods evolve, the results obtained in empirical literature point more towards a positive impact from productive government spending on economic growth and a negative impact from non-productive spending.
Our study uses an empirical methodology based on the approach used by
We estimate expenditure multipliers for individual areas of budget expenditure: national security, law enforcement, national defense, education, healthcare, sports and road infrastructure. We chose these areas as they offer uninterrupted data sequences, are the most widely discussed and can be altered. (Unlike social spending, for example, which exerts the most pressure on the government budget, but is determined by the number of recipients under the current pension and insurance systems and is difficult to change in the medium term). In addition to standard specifications using variables such as GDP, total budget spending and budget spending for individual areas, we also used Brent oil prices as an exogenous variable. We added this variable to the equations since the Russian economy in general and federal budget revenues in particular are still dependent on the oil sector.
The estimate is based on Rosstat (Russian Federal State Statistics Service) data for the period from 2000 to 2016 in current prices and constant prices of 2008 (broken down by quarter) and on the Federal Treasury data on Russia’s general government budget from 2000 to 2016. We converted the total revenue and expenditure variables by area into 2008 constant prices using quarterly data on the Russian Federation GDP deflator (Source: Rosstat).
General government budget expenditure trends for individual areas (% of GDP).
Source: Authors’ calculations based on Federal Treasury data.
To estimate the expenditure multipliers for various budget expenditure types, we assumed that the Russian economic system could be represented by a model consisting of two simultaneous equations: one determining budget expenditures and one determining the GDP. Both variables in the model are endogenous by default. Accordingly, to estimate this dynamic system, we needed a number of assumptions, e.g. that certain variables are exogenous in relation to others, based on the economic sense of those variables. First, we assumed the global oil price to be exogenous; second, that budget expenditures in the current period are independent from the GDP in the same period. This is a reasonable assumption, since budget expenditures in the current year are, per budget law requirements, determined by the respective laws (resolutions) on the country’s budget system adopted during the previous year and are, therefore, independent from the GDP in the current period.
Thus, our model for estimating budget spending multipliers is structured as follows:
where Poil is the average quarterly oil price (in USD), Gi is the expenditures for the i-th area of budget spending, Y is the quarterly GDP and e is the structural shocks of the respective variables. The calculations are based on data from 1Q2002 to 4Q2016. The most relevant, for our purpose, is the a21 ratio, which represents the reaction of the GDP to a single budget spending shock in the current period. An independent increase in the spending logarithm by one will lead to an increase in the GDP logarithm by a21. In terms of the variables, it means that a 1% rise in budget spending will cause a a21% rise in the GDP.
The equation (1) requires special discussion. In our model, the two main relevant variables (government spending on a selected area and GDP size) are explained by a combination of their lagging values, as accepted in most cases where the analysis specifications were selected (see:
As in all VAR models, our specification had to resolve the identification problem: the error matrix for the (eGi,t eYt)T vector must not contain all elements with zero values. In our case, we suggested solving this problem by selecting government spending exogeneity in the current period relative to the GDP in the current period. We believe this approach to be justified, as the budget is planned in advance and the values of economic indicators in previous periods determine financing amounts in the current period, as reflected in the effect of lagging GDP values on government spending in a selected area. At the same time, government spending in the current period affects economic activity, including the GDP size.
The model was estimated for different numbers of lags (one, two and three), while the final model was selected based on standard information criteria (AIC and BIC). In order to avoid an inconveniently large number of ratio estimates, we cite estimates for only the a21 ratio, which we interpret as the budget spending multiplier for GDP.
The GDP budget spending multiplier estimates from the SVAR model with three lags (the model with three lags was selected based on the information criteria) are given in
GDP budget spending multiplier estimate.
| Variable | Multiplier value |
| Total government spending | 0.91* |
| National defense expenditures | 0.22* |
| National security and law enforcement expenditures | 0.78* |
| Educational expenditures | 0.38* |
| Healthcare and sports expenditures | 1.25* |
| Road infrastructure and transportation expenditures | 1.64* |
From an economic policy point of view, it would be most relevant to analyze the comparative efficiency of various areas of budget expenditures. As mentioned above, according to the modern concepts of public finance, non-productive expenditures (unlike productive) mostly represent the ultimate consumption of resources and therefore have a weaker multiplicative effect on the GDP. Multiplier values can vary considerably between countries, but their ratios of productive and non-productive expenditures never favor the latter (see
Thus, a change in the budget composition may have an impact on long-term economic growth through the various multiplicative effects of productive and non-productive budget expenditures.
To estimate the effect of the composition of budget spending on long-term economic growth rates, we applied the SVAR model using the GDP growth rate, rather than its size, as the structural variable:
where T is tax revenues, Gi is expenditures on individual budget areas and ΔY/Y is the GDP growth rate. The model was estimated based on quarterly data from 2009 to 2016.
The relevant ratio for us here is a32, which is the GDP budget spending multiplier. In the model (3), this ratio shows the percentage points by which the GDP growth rate would change in the current period if expenditures were increased by a value equal to one percentage point of the GDP.
Estimating short-term budget spending multipliers in terms of GDP growth rates.
| Variable | Multiplier value |
| National defense expenditures | –0.29* |
| National security and law enforcement expenditures | 0.26* |
| Educational expenditures | 0.18* |
| Healthcare and sports expenditures | 0.09* |
| Road infrastructure and transportation expenditures | 0.26* |
These results are, on the whole, consistent with the hypothesis that non-productive expenditures (primarily national defense expenditures) have a negative short-term impact on economic growth rates, unlike productive expenditures (education, healthcare, transport and road construction). At the same time, we note the positive effect of expenditures for national security and law enforcement.
Together with the short-term effects on economic growth from increasing certain budget spending areas, another point presents interest, i.e. an estimate of the nature of their long-term effect, i.e. the effect of changes in a certain stationary level of the economic growth trajectory due to changes in a certain macroeconomic variable (long-term multiplicative effects). Assuming that the VAR is stationary and that the mathematical expectation of the error vector is zero (eT,t eG,t eY,t) T, we can determine the mathematical expectation from the equation set as follows:
Assuming that budget spending is increased through changing δGi/Y, the ratio between the effect of such intervention on the stationary level of economic growth and the effect on the stationary level of expenditures, which we can term as the long-term multiplier of such intervention, will be calculated as follows:
Estimating long-term budget spending multipliers.
| Variable | Long-term multiplier value |
| National defense expenditures | –0.52 |
| National security and law enforcement expenditures | –1.45 |
| Education expenditures | 0.47 |
| Healthcare and sports expenditures | 0.14 |
| Road infrastructure and transportation expenditures | –0.68 |
It should be noted that the value of the long-term multiplier for national security and law enforcement expenditures becomes negative, unlike the short-term value (see
Our results enable us to estimate how certain changes in the breakdown of expenditures for selected areas may lead (where planned), or have led (where actual), to changes in both short-term (5–7) and long-term (10–15) economic growth rates. Indeed, a change in the budget spending composition according to the models described and estimated above leads to changes in growth rates:
where Δgrowth SR(LR) is the effect on GDP growth rates in the short-term (long-term); ξiSR(LR) is the value of the short-term (long-term) budget spending multiplier for the i-th area; Δ(Gi /Y) is the change in the percentage of the i-th area of budget spending in the GDP.
Some papers (
While the proposed budget maneuver is related to the near future (e.g. from 2019) and is yet hypothetical, the recent years have seen an actual change in the general government spending structure: educational expenditures declined (from 3.7% of the GDP in 2011 to 3.5% in 2017), along with healthcare and sports (from 3.5% of the GDP in 2011 to 3.1% in 2017) and on national security and law enforcement (from 2.5% of the GDP in 2011 to 2.2% in 2017), whereas expenditures on national defense rose from 2.5% of the GDP in 2011 to 3.1% in 2017, along with transportation and roads (from 2.0% of the GDP in 2011 to 2.5% in 2017).
We estimated how changes in the breakdown of budget spending from 2011 to 2017 affected GDP growth rates. To estimate their effect, as well as the potential impact of the budget maneuver, we use the formula (5), based on the values of short-term and long-term multipliers from
It should also be noted that we estimated the effect of changes in the composition of the general government budget only in terms of the selected five areas: education; healthcare; national security and law enforcement; national defense; roads and transportation. Our estimates lack the all-important sections of “social policy” and “national affairs.” First, social policy expenditures are determined to a large extent by pension payments, which depend on the demographic trajectory and are, therefore, pre-determined in many respects. Second, the statistical data series on other areas are not stable over time, as certain sub-items of budget spending might shift between areas of expenditures from time to time. The lack of quarterly statistics on these individual sub-items precludes a correct sampling of quarterly data on certain budget spending areas over the period under review. The respective calculations are presented in
Estimate of the short-term and long-term effects on economic growth from a potential budget maneuver and actual changes in the breakdown of budget spending from 2011 to 2017 (p.p.).
| Short-term effect on annual growth rates | Long-term effect on annual growth rates | |
| Budget maneuver | +0.36 | +0.94 |
| Changes in budget spending structure from 2011 to 2017 | –0.21 | –0.28 |
According to our calculations, a redistribution of resources from non-productive to productive expenditures through a budget maneuver could accelerate economic growth in the short run, by about 0.3–0.4 p.p. (on a 5-to-7-year horizon, the average annual growth rates could be higher by 0.3–0.4 p.p.), while a change in the general government budget spending composition, occurring from 2011 till 2017, on the contrary, had a negative short-term impact of around 0.2 p.p. Naturally, long-term effects differ from short-term ones and are greater in scale.
Our calculations also demonstrate that a long-term redistribution of resources from non-productive to productive expenditures through a budget maneuver could improve long-term economic growth rates by 0.9 p.p., capable of adding 25% to 31% to the GDP in a single generation (25 to 30 years). According to our calculations, the change in the budget spending structure over the past five to six years resulted in an annual decline in economic growth rates by 0.3 p.p., i.e. the transformation of the budget structure between 2011 and 2017 led to a drop in the annual economic growth rates by 0.3 p.p.
We attempted to estimate the effect of the budget spending composition on the economy. To this end, we estimated the fiscal multipliers for the size and growth rates of the GDP in terms of various areas of general government budget spending.
The analysis of foreign studies investigating the effect of government spending on the GDP showed that an estimate of multipliers needs to take into consideration a potential reverse causality (where the GDP size determines the amount of government spending). This paper used VAR models to estimate the expenditure multipliers for various budget areas. This approach is based on estimating a set of equations where each variable depends on the lags of all variables in the set. Since all variables in the system are endogenous (determined within the model) in this approach, the effect of one variable on another is estimated through the variable’s response to a change in the other variable (which represents the residual member of the estimated equation).
According to the results of the study, the effect of an additional unit of expenditure depends on their type: non-productive expenditures (“power” items), unlike productive expenditures (investments in physical and human capital), mostly act as the ultimate consumption of resources, therefore their multiplicative effect is weaker both on the GDP and on its growth rates. This gives rise to a dependence between economic growth rates and the general government budget structure.
The multiplier estimates based on SVAR models are consistent with the values of budget spending multipliers for the Russian Federation obtained in other works (
This enables us to estimate how a budget maneuver could affect structural growth rates and how a change in the budget spending structure from 2011 to 2017 affected economic growth. It should be noted that a promising area for further research is to estimate the contribution of government spending on human and physical capital to the growth of total factor productivity.
Against the background of a deteriorating foreign economic situation, lowering budget spending may have a stabilizing effect, but, from a growth effect point of view, it is best to initially reduce non-productive expenditures while increasing or, at least, maintaining the current level of productive expenditures. For example, optimizing “non-power” items may shift the budget spending composition towards non-productive expenditures, which is unlikely to accelerate economic growth in the long run. Of course, ensuring security against internal and external threats, including through funding “power” items, is an essential condition for the state’s stable functioning and for maintaining social and economic stability. However, one should exercise prudence when determining the requisite amount of non-productive expenditures, realizing the cost to be paid by the society for this or that budget spending composition.