| Literature DB >> 29346547 |
John E Ataguba1, Augustine D Asante2, Supon Limwattananon3, Virginia Wiseman2,4.
Abstract
Financing incidence analysis (FIA) assesses how the burden of health financing is distributed in relation to household ability to pay (ATP). In a progressive financing system, poorer households contribute a smaller proportion of their ATP to finance health services compared to richer households. A system is regressive when the poor contribute proportionately more. Equitable health financing is often associated with progressivity. To conduct a comprehensive FIA, detailed household survey data containing reliable information on both a cardinal measure of household ATP and variables for extracting contributions to health services via taxes, health insurance and out-of-pocket (OOP) payments are required. Further, data on health financing mix are needed to assess overall FIA. Two major approaches to conducting FIA described in this article include the structural progressivity approach that assesses how the share of ATP (e.g. income) spent on health services varies by quantiles, and the effective progressivity approach that uses indices of progressivity such as the Kakwani index. This article provides some detailed practical steps for analysts to conduct FIA. This includes the data requirements, data sources, how to extract or estimate health payments from survey data and the methods for assessing FIA. It also discusses data deficiencies that are common in many low- and middle-income countries (LMICs). The results of FIA are useful in designing policies to achieve an equitable health system.Entities:
Mesh:
Year: 2018 PMID: 29346547 PMCID: PMC5886257 DOI: 10.1093/heapol/czx188
Source DB: PubMed Journal: Health Policy Plan ISSN: 0268-1080 Impact factor: 3.344
Figure 2Assessing structural progressivity of health care payments in South Africa, 2010/11. Note: Q1–Q5 represent quintiles of ATP. Source: Ataguba and McIntyre (2018), page 78, reproduced with permission.
Figure 1An illustration of a progressive and regressive health financing. Note: ATP = Ability to pay. Source: Authors’ illustration
A summary of the selected indices for assessing equity in health financing
| Index type | Description |
|---|---|
| The Gini index | This is obtained from the Lorenz curve that plots the cumulative percentage of ATP (e.g. income) against the cumulative percentage of the population, usually ranked by ATP. The Gini index corresponds to the ratio of the area between the line of equality (i.e. the 45° line) and the Lorenz curve of ATP to the area between the line of equality and the line of perfect inequality. |
| The Gini index ranges from 0 (a case of perfect equality in the distribution of ATP) to + 1 (a case of perfect inequality in the distribution of ATP). | |
| The closer the value of the Gini index is to + 1, the less unequal is the distribution of ATP while the closer the Gini index is to 0, the more equal is the distribution of ATP. | |
| The concentration index | This is obtained from the concentration curve that plots the cumulative percentage of health-care payments (e.g. private health insurance) against the cumulative percentage of the population, ranked by ATP (see |
| The concentration index ranges from −1.0 (a situation where the poorest household contributes all health-care payments) to + 1.0 (where all health-care payments are made by the richest household). | |
| A negative concentration index means that the concentration curve of health-care payments lies above the line of equality while a positive value means that the concentration curve lies below the line of equality. | |
| A convenient Stata ado-file (- | |
| The Kakwani index | For any health-care financing mechanism |
| Its values lie between −2 (the most regressive financing) and +1 (the most progressive financing). Theoretically, the case of proportional financing corresponds to | |
| A positive value ( |
Detailed steps and processes involved in conducting FIA
| Step 1: Data sourcing, cleaning and extraction | |
|---|---|
| Activity | Extract or estimate each household’s total contribution to each health financing mechanism (e.g. OOP spending, direct taxes, indirect taxes, earmarked taxes, private and social health insurance contributions, etc.). Preferably, this should be expressed as annual contributions. Compute each household’s income or expenditure (i.e. the household pre-payment income)—a measure of ATP. This should be gross of all health-care payments. It should also be annualized as some items like frequent purchases have a short recall period while non-frequent purchases have longer recall periods. Estimate household size (or an adult equivalent household size that accounts for the composition of the household) using the same dataset. |
| Requirement | Detailed survey data (usually nationally representative) that contain information on ATP (e.g. income or expenditure) and other relevant data for assessing health payments. Typical examples of datasets for national analysis include the Living Standards Measurement Surveys, Living Conditions Monitoring Surveys, Income and Expenditure Surveys, Household Budget Surveys, Consumer Expenditure Surveys, Survey of Household Spending and Health Expenditure & Utilization surveys. Typical sources of data include the national statistical authority, international data repositories or databanks and research institutions. Different parameter values are required for estimating adult equivalent household size depending on the adult equivalent scale that is selected. This is explained in |
| Remark | The measure of ATP and all health-care payments should be extracted from the same dataset. They should be expressed in the same time frequency (preferably annual). In the case where health expenditures are not directly reported but are estimated (e.g. many indirect taxes), things like the structure of tax rates, tax brackets as well as any rebate or tax exemptions are necessary. This information is usually contained in government reports and published papers. Also, reliable assumptions about who bears the final burden of each payment are needed to extract them (see In some cases, data on health payments may be limited in household surveys ( Where a household does not contribute to a specific health financing mechanism, their payment should be recorded as zero. For example, if household In some cases (especially non-earmarked taxes), not all the contributions extracted or estimated are allocated to the health sector. Thus, only the proportion that is allocated to the health sector should be considered. For example, if only 15% of total non-earmarked tax revenue is allocated to the health sector, tax estimates need to be scaled by 15%. Where nationally representative household data are not available, it is possible for researchers to commission primary surveys for FIA ( |
| Activity | Estimate the progressivity of each health-care financing mechanism after adjusting for a measure of household size (or adult equivalent household size) either using the structural or effective progressivity approach. The structural progressivity approach involves categorizing households into quantiles (e.g. quartiles or quintiles) of pre-payment ATP. For each qunatile, an estimate of health-care payment as a fraction of ATP (i.e. average payment share) is computed by applying the appropriate household weights. The effective progressivity approach (e.g. using the Kakwani index) involves applying a computer routine (e.g. - |
| Requirement | Extracted or estimated contributions for all the relevant health financing mechanisms by all households. These are used to compute progressivity. Each household’s estimated ATP (i.e. income or expenditure) before any health-care payment from the same nationally representative survey data. The dataset should contain relevant variables that show the detailed sample design of the dataset. This should include the primary sampling unit, the strata variable and household weight necessary to make estimates reflect national figures. |
| Remark | All health-care payments (including taxes, private or social insurance contributions, or OOP spending) estimated at the household level should be divided by a measure of household size (e.g. actual number of people in that household or an estimated adult equivalent household size). The appropriate household weight should be applied when estimating progressivity to obtain estimates that are reflective of the entire country or region of reference. In the case of structural progressivity assessments where some form of average payment rates are computed, it is necessary to adjust all relevant variables to reflect national aggregates. For example, comparing the extracted direct tax estimates with that reported by the national tax authority and adjusting the tax variable accordingly (see e.g. |
| Activity | |
| Requirement | |
| Remark | Ideally, the health financing mix (e.g. Using the Kakwani index, it is possible that the extracted financing mix accounts for less than 100% of total health financing. So, there are suggested ways to adjust overall health financing based on assumptions about how the omitted financing mechanism is distributed ( |
| Activity | Interpret the results to assist in policy formulation and/or implementation. |
| Requirement | An understanding of the country’s health financing challenges. |
| Remark | Sensitivity analysis may be conducted to assess the impact of changing the health financing mix and the structure of health financing in the country. For example, what will happen to overall progressivity if the country’s reliance on OOP spending drops by 20%? This can be answered using the Kakwani index because |
Extracting the various health-care payment variables
| Health financing mechanism | Estimation process |
|---|---|
| OOP spending | The final burden of OOP spending rests on the household that pays. Importantly, such payments include all direct payments made to a health service provider usually at the point of using such health service ( |
| Private and social health insurance contributions | Generally, the final burden of private health insurance (whether it is financed by the employer and/or employee) is, by assumption, borne by the household. The same is usually the case for social health insurance contributions on behalf of the employee. |
| Taxes | For taxes, except for personal income tax, the final burden may be shifted away from the entity that was initially levied. A detailed understanding of this process within each country is relevant for extracting and estimating household contributions to taxes. Generally, however, indirect taxes tend to be shifted forward onto consumers/households. The tax rates of these indirect taxes are applied to household reported expenditures to extract household tax payments. |
| Where a tax is earmarked, it is extracted accordingly depending on the type of tax. For example, an earmarked tax on income from gambling will be extracted by applying the tax rate on reported income from gambling. In this case, the final burden rests on the gambler. | |
| One of the most challenging taxes to allocate is corporate income tax and some researchers either assume that the burden is similar to personal income tax ( | |
| Readers interested in detailed examples of how to extract or compute the contributions through each health financing mechanism for every household can refer to the studies in Ghana ( |
Kakwani indices for major health financing mechanisms, South Africa, 2010/11
| Equivalent household ATP quintile | Equivalent household ATP | Taxes | Total taxes | OOP payments | Private health insurance | Overall | |
|---|---|---|---|---|---|---|---|
| Direct taxes | Indirect taxes | ||||||
| Concentration index | 0.6466 | 0.8637 | 0.5461 | 0.7290 | 0.6177 | 0.7937 | 0.7477 |
| (0.0062) | (0.0047) | (0.0084) | (0.0064) | (0.0179) | (0.0062) | (0.0045) | |
| Kakwani index | 0.2171 | −0.1005 | 0.0824 | −0.0289‡ | 0.1471 | 0.1011 | |
| (0.0071) | (0.0048) | (0.0037) | (0.0171) | (0.0091) | (0.0054) | ||
| Test of dominance | |||||||
| against 45° line | − | – | – | – | – | – | |
| against Lorenz curve | – | + | – | + | – | – | |
Source: Ataguba and McIntyre (2018), page 79, reproduced with permission.
Note: Standard errors in parenthesis.
aGini index for equivalent household ATP.
indicates significant difference from zero (1%); ‡indicates significant difference from zero (10%).
Dominance tests: – indicates the 45° line/Lorenz curve dominates the concentration curve.
indicates concentration curve dominates 45° line/Lorenz curve.
Dominance is rejected if there is at least one significant difference in one direction and no significant difference in the other, with comparisons at 19 quantiles and 5% significance level.