| Literature DB >> 24327240 |
Joseph L Dieleman1, Michael Hanlon.
Abstract
Research assessing the relationship between government health expenditure and development assistance for health channeled to governments (DAHG) has not considered that this relationship may depend on whether DAHG is increasing or decreasing. We explore this issue using general method of moments estimation and a panel of financial flows data spanning 119 countries and 16 years. Our primary concern is how DAHG affects government health expenditure as source (GHES). We disaggregate the average effect of DAHG and separately identify the effects of increases versus decreases in DAHG. We find that a $1 year-over-year increase in DAHG leads to a $0.62 (90% confidence interval (CI): 0.15, 1.09) decrease in GHES, whereas a $1 year-over-year decrease in DAHG does not have an effect on GHES that is statistically different from zero (CI: -0.67, 1.17). Simulation shows that the displacement of GHES between 1995 and 2010 reduced total government health expenditure by $152.8 billion (CI: 46.9, 277.6). Moreover, the irregular disbursement of DAHG reduced total government expenditure by $96.9 billion (CI: 0.5, 212.4). Thus, this research shows that health aid is fungible and highlights the cost of displacement and erratic aid disbursement.Entities:
Keywords: additionality; aid fungibility; crowding out; development assistance; displacement; government health expenditure
Mesh:
Substances:
Year: 2013 PMID: 24327240 PMCID: PMC4229065 DOI: 10.1002/hec.3016
Source DB: PubMed Journal: Health Econ ISSN: 1057-9230 Impact factor: 3.046
Definitions of variables
| Abbreviation | Variable |
|---|---|
| GHES | Government health expenditure as source; measured as a percentage of the country’s mean GDP for country |
| DAHG | Development assistance for health channeled to a government; measured as a percentage of the country’s mean GDP for country |
| DAHNG | Development assistance for health not channeled to a government; measured as a percentage of the country’s mean GDP for country |
| GGE | General government expenditure, net of government health expenditure as source; measured as a percentage of the country’s mean GDP for country |
| GDP | Gross domestic product; measured per capita and log transformed for country |
| POP | Population for country |
| GROWTH | Annual percentage change in GDP for country |
| Unobserved time-invariant country-specific characteristics (fixed effects) | |
| Unobserved idiosyncratic time shock (fixed effects) | |
| Error term for country |
Regression results
| Variables | GHES/GDP |
|---|---|
| Lag GHES/GDP | 0.924 |
| DAHG/GDP | −0.620 |
| DAHG-/GDP | 0.865 |
| DAHNG/GDP | 0.442 |
| GGE/GDP | 0.008 |
| Ln GDP per cap | 0.001 (0.001) |
| GDP growth rate | 0.017 |
| Ln population | 0.000 (0.000) |
| Constant | −0.001 (0.007) |
| Observations | 1762 |
| Number of countries | 119 |
| Effect of decrease in DAHG (beta estimate) | 0.245 |
| Effect of decrease in DAHG (standard error) | (0.562) |
| Test up = down | 0.082 |
| Hansen | 0.272 |
| AR(2) | 0.345 |
| Instrument count | 37 |
Two-step system GMM estimation of model (2). Coefficient estimates for time indicators suppressed. DAHG, DAHNG, and LDV treated as endogenous. Instrument matrix is ‘collapsed’ and factored using principal components analysis. Components with eigenvalue greater than one retained. Windmeijer standard errors reported. Forward orthogonal deviation used for the transformed equation, rather than first-differencing. Backward orthogonal deviation used for the instruments of the level equation, rather than first-differencing.
Windmeijer adjusted standard errors in parentheses.
***p < 0.01,
**p < 0.05,
*p < 0.1.
Three counterfactuals exploring the cost of displacement
| Counterfactual | Displacement rate | Replacement rate | Disbursement of DAHG | Cost in billions (90% confidence interval) |
|---|---|---|---|---|
| 1 | 0 | 0 | As observed | $152.8 billion ( |
| 2 | As estimated | Irrelevant | Monotonically increasing | $96.9 billion ( |
| 3 | As observed | $78.6 billion ( |
Three counterfactuals are considered and compared with the baseline. In the baseline, displacement and replacement rates are those found via estimation, and the disbursement of DAH is as observed. Cost is the difference between baseline GHE and the counterfactuals’ GHE. GHE estimates are aggregated across all 119 countries and years of data. Ninety percent confidence intervals are calculated using 1000 draws from the variance–covariance matrix generated using the baseline estimation.
Figure 1The cost of displacement and replacement between 1995 and 2010. This figure compares the effect of the actual scale-up of DAHG between 1995 and 2010 and a counterfactual. In the counterfactual scenario, recipient countries do not displace (or replace) any resources upon the receipt of DAHG. Cost is defined as the difference between GHENoDisplacement (modeled assuming displacement = replacement = 0) and GHEActual (modeled assuming displacement and replacement rates estimated in model (2)). The cost is positive and significant, showing that had recipient countries not displaced resources, more total government health resources would have been available. The 90% CI is generated taking the 1,000 random draws from the estimated variance–covariance matrix
Figure 3Policy options to limit effects of displacement. Between 1995 and 2010, $43.8 billion of DAHG was disbursed. This figure compares three possible policies that could have been used to insert more resources into the government health sector. Policy #1 is based on methods used to generate Figure 1 and assumes that recipient countries do not displace any DAHG. If policy #1 had been adopted between 1995 and 2010, $152.8 billion (CI: 46.9, 277.6) of GHEA would have been preserved. Policy #2 is based on methods used to generate Figure 2 and assumes that donor countries disburse DAHG at a non-decreasing rate. If policy #2 had been adopted between 1995 and 2010, $96.9 billion (CI: 0.5, 212.4) of GHEA would have been preserved. Policy #3 assumes that recipients displaced and replaced increases and decreases in DAHG at the same expected rate of displacement, where the expected rate of displacement is 1 − (GHE / GGE). If policy #3 had been adopted between 1995 and 2010, $78.6 billion (CI: −23.7, 192.1) of GHEA would have been preserved. Thin gray lines reflect the 90% CI.
Figure 2The cost of sporadic disbursement of DAHG between 1995 and 2010. This figure compares the effect of the actual scale-up of DAHG between 1995 and 2010 and a counterfactual. In the counterfactual scenario, the total amount of DAHG disbursed per country is set to be the total amount actually received, but disbursement is set to only increase over time (there are no DAHG reductions). The black solid line shows the cost of sporadically disbursed DAHG. Cost is defined as the difference between GHESmooth (caused by smooth DAHG disbursement) and GHEActual (caused by actual DAHG disbursement). The cost is positive and significant, showing that a smooth DAHG scale would have led to more total government health resources. The 90% CI is generated taking the 1,000 random draws from the estimated variance–covariance matrix
Displacement and replacement rates across alternative specifications
| Baseline | Alternative #1 | Alternative #2 | |
|---|---|---|---|
| Displacement rate | −0.620 | −0.521 | −0.435 |
| Replacement rate | 0.245 (0.562) | 0.332 (0.418) | 0.257 (0.432) |
| Displacement = replacement: | 0.082 | 0.040 | 0.059 |
| Hansen J: | 0.272 | 0.597 | 0.595 |
| AR(2): | 0.345 | 0.285 | 0.398 |
Comparing two alternative specifications to the baseline specification. The baseline specification regresses GHES on DAHG and DAHG−. Alternative #1 regresses GHES on DAHG and DAHG+. Alternative #2 regresses GHES on DAHG+ and DAHG−. Displacement rate is consistently statistically significant, whereas the replacement rate is consistently not statistically significant. The displacement and replacement rates are always statistically different (all three p < 0.1). All three specifications use the baseline estimation method: two-step system GMM, treating all DAHG variables, DAHNG, and the LDV as endogenous, ‘collapsing’ and factoring the instruments. All reported standard errors (in parentheses) are Windmeijer adjusted. Each regression includes time indicators, DAHNG, GGE, GDP, GDP growth, and population as covariates.
***p < 0.01,
**p < 0.05.