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Assessing the Inequality of Health Distribution among the Provinces of Iran during the Fifth Development Plan (2011-2015) |
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Mansour Mahinizadeh 1* , Mohammad Reza Pourghorban 2
- Department Economics, Faculty of Economics, Management and Accounting, Yazd University, Yazd, Iran
- Department Economics, Payame Noor University of Babol, Babol, Iran
ARTICLE INFO |
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ABSTRACT |
Original Article
Received: 20 December 2021
Accepted: 1 March 2022 |
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Background: Health, both physically and mentally, raises the level of human capital. This study aims to challenge the performance of the Fifth Development Plan (2011-2015) regarding inequality in the distribution of health facilities among the provinces of the country.
Methods: This study is analytical cross sectional. In this research, using the TOPSIS method and using the Gini coefficient index and inequality ratios, was evaluated the distribution of health facilities among the provinces of the country. Also, to determine the degree of health development among the provinces of the country, from 13 indices including hospital per capita, hospital bed per capita, health house per capita, health center per capita, laboratory per capita, pharmacy per capita, general practitioner per capita, specialist physician per capita and other health care staff per capita were used. The software used in this research is SPSS 25.
Results: The results show that in 2011, the provinces of Tehran, Khorasan Razavi and Isfahan were at the highest level and the provinces of South Khorasan, Ilam and Kohgiluyeh and Boyer-Ahmad were at the lowest level in this regard. While, in 2015, the provinces of Tehran, Khorasan Razavi maintained their previous position and Fars province was in the third place. The province of Ilam, was still at the lowest level. The Gini coefficient of distribution of health facilities among the provinces of the country in 2011 was 0.49, and increased to 0.52 in 2015. The share ratio of the top 20% to the bottom 20% among the provinces in terms of enjoying health facilities in 2011 and 2015 was equal to 32 and 37, respectively.
Conclusion: The severity of inequality of health facilities among the provinces of the country has intensified during the Fifth Plan. The results show that the provinces have a significant difference in their position in access to health facilities and this indicates equal distribution of health facilities among the provinces of the country.
Keywords: Provinces of the Country, TOPSIS Method, Gini Coefficient, Inequality, Health Distribution, Development Plan. |
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Corresponding Author:
Mansour Mahinizadeh
mahinizadeh@yazd.ac.ir |
How to cite this paper:
Mahinizadeh M, Pourghorban MR. Assessing the inequality of health distribution among the provinces of Iran during the Fifth Development Plan (2011-2015). J Community Health Research 2022; 11(4): 262-276.
Introduction
In recent decades, the human capital and its impact on the economic growth and development of countries has attracted the attention of economists. In this regard, health as one of the important dimensions of human capital along with education has been more prominent. Because health, both physically and mentally, raises the level of human capital (1).It should also be noted that economic growth does not necessarily improve human capital and health indicators. Because one of the most essential conditions for achieving such an important thing is that the distribution of benefits from growth is fair.
Increasing the quality of labor force is one of the most important factors in improving labor productivity. Continuous increase in production and its sustainability depends on improving labor productivity and technological change, and one of the ways to achieve this goal is to increase the quality of labor. One way to achieve this goal is to improve the quality of the workforce (2).
In fact, qualitative characteristics of human beings are a kind of capital because these characteristics can lead to productivity and production and generate more income and welfare. Improving the quality of the workforce can be achieved by raising the level of health and hygiene of the workforce. Proper health will increase people's health and potential and actual power of the labor force. A healthier labor force will have a greater share in increasing production and economic growth. Therefore, in many countries, investing in labor force and improving its quality has played the greatest role in increasing productivity and accelerating economic growth (2). However, with the decline in the health of the workforce, their productivity decreases and as a result, their unemployment period increases. So the weaker workforce is likely to face a longer period of unemployment. Accordingly, reducing the unemployment rate can be considered as one of the most obvious goals of economic planners and decision makers (3). According to the upstream and downstream documents and laws of the Islamic Republic of Iran, paying attention to the health of all members of the society is one of the main goals of the country's strategic plans. Among these, based on the 29th principle of the Constitution of the country, enjoying social security, including the need for health services and medical care in the form of insurance, etc., is a universal right for all people (4). Therefore, one of the manifestations of the management of health care services in the country is the provision of these services to different walks of life. The issue of health has always been the focus of attention in almost all development plans. Especially since the third plan, this issue has become more prominent. However, in recent years, with the introduction of the issue of resistance economy and the emphasis of the Supreme Leader on it, in accordance with the seventh article of its general policies, providing the treatment security has been considered necessary in the realization of resistance economy in the country(5). In this regard, the present study tries to evaluate the distribution of health facilities among the provinces of the country in the first and the last years of the Fifth Development Plan. Based on this approach, the contents of this article are organized in seven sections as follows. After the introduction, the theoretical foundations of the research will be stated and then a background of the studies will be presented in the third section. The fourth section describes the health criteria used and the research method. The fifth part is dedicated to the expression of research findings and analysis of its results. Summary, conclusion and proposed policies on the stated issues are presented in the final part of this study.
Theoretically and within the framework of human capital theory, the health of individuals is a capital stock that is depreciated with the natural aging. In one hand, investing in community health and improving the level of personal and social health not only increases the per capita health of each person on average and consequently reduces the average per capita disease of individuals in the community and compensates for the depreciation of capital stock of this type, but also promotes labor productivity.
On the other hand, a person with health components is more efficient in the learning and training process and in the production process increases the production capabilities of all production factors and their productivity, especially the workforce.
This study aims to challenge the performance of the Fifth Development Plan regarding inequality in the distribution of health facilities among the provinces of the country.
Method
This study is analytical cross sectional. The sample size includes data related to selected variables in the field of health between the years 2011 to 2015 in the provinces of the country. The software used was SPSS 25. In the inferential analysis section, the significance level of the hypotheses is 5%.
In the present study, in addition to determining the position of the provinces of the country in terms of health, the distribution of health facilities is also determined. In this regard, TOPSIS method and Gini coefficient index have been used. The results of Shannon entropy method and the degrees of importance obtained from it for the research criteria are used in the TOPSIS method. Remarkably, although the Gini coefficient is known as a tool for determining inequality in the distribution of health facilities, two different Lorenz curves may have the same Gini coefficient. In order to solve this problem, for each year, the ratio of provinces with the highest level of enjoyment (top 20%) to the provinces with the lowest level of distribution (bottom 20%) is calculated and then compared for the first year and the last year of the study period. This is also considered as the difference between the present study and previous studies.
Considering that the main purpose of this research is to determine the degree of development of the provinces of the country in terms of health criteria, in the first step, the desired criteria according to the available data are identified and defined as described in Table 1:
Table 1.Criteria used to determine the health status of the country's provinces
Row |
Criterion( per 1000 people) |
Row |
Criterion(per 1000 people) |
1 |
Hospital, per capita |
8 |
Paramedic, per capita |
2 |
Hospital bed, per capita |
9 |
Dentist, per capita |
3 |
Health house, per capita |
10 |
Pharmacist, per capita |
4 |
Health center, per capita |
11 |
General Practitioner, per capita |
5 |
Laboratory, per capita |
12 |
Specialist Physician, per capita |
6 |
Pharmacy, per capita |
13 |
Other health care staff, per capita |
7 |
Rehabilitation center, per capita |
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To determine the degree of development of the provinces of the country in terms of health facilities, first the required data were taken from the statistical yearbook (10) of the country and then the TOPSIS method was used. This method was proposed by Hung and Yang in 1981 (11).This model is one of the most common multi-criteria decision making models (MCDM).Considering that in order to use this method, it is necessary to determine the importance of the desired criteria, Shannon entropy method has been used to weigh and determine their degree of importance. The main idea of Shannon's entropy method is based on the assumption that the higher the scatter in the values of one criterion, the more important that criterion is. According to the explanations given above, the degree of importance or weight of each of the criteria of this research for the years 2011 and 2015 has been calculated. In order to rank the provinces of the country and determine the degree of development of their health, the steps of TOPSIS method are described. In this method, m alternatives are evaluated and ranked according to n criteria. As mentioned before, in this study, m indicates the provinces of the country and n indicates the desired criteria. Problem solving by TOPSIS method consists of 6 steps as follows:
The first step: to convert the decision matrix to a standard matrix. This is done by the vector normalization method, Equation 1, as follows:
In this equation, i represents each alternative and j represents each criterion, a represents each member of the data matrix, and n ij represents the standardized component of the decision matrix. The resulting matrix, Equation 2, is called the standardized matrix or ND and is represented as follows:
The second step: to form a standard weighted matrix. Therefore, the weight of each specified criterion should be formed and a new matrix, Equation 3, should be formed according to the weight of the criteria as follows:
In this matrix, V is a standard weighted matrix and Wn*n is a diagonal matrix of the weights obtained for the criteria in the Shannon entropy method.
The third step: to determine the ideal positive and negative solution. Using Equation 2 and Equation 3, the positive and negative ideal alternatives are identified Equations 4, 5, 6 and 7. Considering that all the criteria introduced in Table 1 are directly related to the development of the health level of the provinces of the country, in these relations, the "best values" for these criteria are the largest values and the "worst values" for them are the smallest values.
The fourth step is to calculate the distance of the alternatives from the positive and negative ideal alternatives, which is done using Equations 8 and 9, respectively.
The fifth step: to calculate the relative proximity, Equation 10.
According to the statistical population of this study and data related to the beginning and end of the study period (2011 and 2015), the above relation was calculated for all provinces of the country.
The sixth step: related to the ranking of provinces in terms of health facilities. Accordingly, any province with a larger Cli is more developed. In other words, in the ranking of the provinces in question, a higher value of Cli will indicate a higher rank of the relevant province (20).
After calculating the degrees of health facilities in the provinces of the country, it is now possible to evaluate the degree of equality or inequality in the distribution of health facilities between them by using the degrees of development calculated for the provinces of the country. An issue that has been considered in few studies in the field of health in Iran. For this purpose, two methods have been used. In the first method, the distribution of degrees of health facilities is evaluated in terms of normalcy, so that using EVIEWS 9 software, the distribution of developmental degrees for the provinces is drawn and the Jarque-Bera test (normal distribution test), using the relevant statistics which asymptotically has a chi-square distribution, is calculated and normality of the distribution is statistically tested. In the second method, Lorenz curve and Gini coefficient have been used to determine the level of inequality in the distribution of health facilities in the provinces of the country. In this method, at first the cumulative values are calculated for the degrees of enjoyment and then the Lorenz curve is drawn for the studied years (2011 and 2015) and then the Gini coefficient is calculated. Although the Gini coefficient can be calculated in different ways, it is briefly discussed below. One of the methods for calculating the Gini coefficient is the method of using the absolute value criterion of the difference of relative means, Equation 11, in which the Gini coefficient value is calculated equal to half of the mentioned criterion.
Where G(S) represents the Gini coefficient for the sample under study, n is the number of provinces, yi is the cumulative value of the degrees of health facilities. In the framework of theoretical foundations, it should be noted that Romer, Mankiw and Weil (6) and Mankiw (7), incorporated the human capitalHt, and labor-augmenting technical progressAt , into the neoclassical growth model of Solow astwo other influential factors in the production process. Therefore, Equation 1 shows the neoclassical growth model in which labor forceLt , physical capitalKt , human capital Ht and the level of labor augmenting technology At, introduce a set of factors affecting production. In the literature of growth models, this neoclassical model falls into the category of endogenous growth models, Equation 12.
Where Yt total production, Kt physical capital, Ht human capital, Lt labor force and At the level of labor augmenting technology of and AtLt effective labor force are effective and T is the coefficient of production (8).
Theoretically, the position of health and its role in the production process lies in the factor At as the level oflabor augmenting technology. Accordingly, the increase in the level of society's health facilities and the possibility of individuals’(especially the labor force) benefiting from it and its more fair distribution across all the regions of the country will increase the level of effective labor and consequently economic growth. In order to theoretically analyze this issue, it is assumed that At is the level of health facilities that grows at the rate of x. dividing the production function byAtLt , the per capita product of each effective labor force is obtained, Equation 13:
Following the Solow-Swan model, it is assumed that individuals consume a fixed share (1-s) of their gross income. Therefore, the accumulation flow is done as follows, Equation 14:
In which both capital goods are assumed to be depreciated at the same fixed rate. Here, in order to answer the key question of how much of the savings should be allocated to physical and human capital in total, it is assumed that households invest in capital goods in the hope of receiving higher profits. With this assumption, both rates of return on physical and human capital — and consequently both the final output of physical and human capital — must be equal, provided that the two types of investment are substitutes. The result is the following condition, Equation 15:
Equality of the marginal product of physical and human capital means the one-to-one relationship between human capital and physical capital, Equation 16.
In this way, Equation 5 can be used to remove the expression ht from Equation 3. As a result we have Equation 17:
Where A≡(ηηα(1-η)α+η) and A is constant. Note that the accumulation equation obtained is similar to the accumulation equation obtained in the Solow-Swan growth model, except that the powerof the variable per capita capital stock in equation 6 is equal to the sum of the share of human capital and physical capital(α+η) rather than a.Now by derivation we get the convergence coefficient in the steady state, Equation 18.
The growth rate yt is also equal to the weighted average growth rates of the two production input, Equation 19, saying:
As observed, given the importance of the impact of human capital on economic growth and development and the position of this issue in growth models, most economic development theorists first focused on the impact of education as one of the aspects of human capital, but after that, health was considered as another dimension of human capital that can promote economic growth by affecting the productivity of human resources. Therefore, health as one of the dimensions of human capital has an important place in improving the physical and mental condition of individuals and provides the basis for increasing productivity and thus economic growth and development of each country. The introduction of health in the literature of economic growth and development, especially since the 1970s and the efforts of people like Gary Becker, is considered a turning point in the promotion of classical growth models. Accordingly, the present article, considering the position of health in the growth and development of different regions, has tried to evaluate the situation of the provinces of the country in terms of health facilities and degree of health development, and in addition to investigate that how the health facilities have been distributed among the provinces. For this purpose, the Lorenz curve and Gini coefficient can be used to measure the equality of health facilities between different regions of the country with respect to their degree of development. The value of Gini coefficient is between zero and one. The Gini coefficient can theoretically range from zero which shows complete quality, namely all people have an equal share of resources to one to show complete inequality. According to Hiroshi et al. (9), Gini index less than 0.2 represents perfect equality, between 0.2–0.3 relative equality, between 0.3–0.4 adequate equality, between 0.4–0.6 big inequality, and above 0.6 represents severe inequality. The position of the provinces of the country in terms of the availability of health facilities is examined. For this purpose, first, the degree of importance or weight of the criteria, has been evaluated using the Shannon entropy method for 2011, which coincides with the initial year of the Fifth Development Plan.
Statistical analysis
In this research, to answer the basic question of whether the degree of development of the country's provinces in terms of health criteria follows a normal distribution or not, Jarque-bera test was used (Table 4). The significance level for the hypothesis test is considered equal to 5%. Based on the obtained results, the probability level of the Jarque-Bera statistic is lower than 5%, as a result, the null hypothesis that the distribution of the degree of health development is normal among the provinces of the country is rejected. Jarque-Bera test is defined as following equation 20:
In which JB, S and E are indicators of the Jarque-Bera statistic, skewness and Kurtosis of the distribution, respectively. These test is measure symmetry indices of the skewness and kurtosis of the normal distribution.
Results
With the TOPSIS method, the 31 provinces of the country are ranked in terms of having health facilities. The results of this method and the ranking of the provinces of the country are summarized in Table 3.
As can be seen in Table 2, the weights of health criteria were calculated based on Shannon entropy method. The research findings show that in 2011, among the studied criteria, per capita specialist physicians, per capita rehabilitation centers and per capita health centers with the figures of 0.171, 0.128 and 0.122 are of the highest importance weight, respectively. And per capita pharmacy, per capita paramedic and hospital per capita with the figures of 0.029, 0.037 and 0.044 are of the lowest importance weight, respectively.
Table 2. Estimation of the degree of importance of research criteria using Shannon entropy method
Row |
Criterion per 1000 people |
Weight of importance |
1 |
Hospital per capita |
0.044 |
2 |
Hospital bed per capita |
0.056 |
3 |
Health house per capita |
0.058 |
4 |
Health center per capita |
0.122 |
5 |
Laboratory per capita |
0.065 |
6 |
Pharmacy per capita |
0.029 |
7 |
Rehabilitation center per capita |
0.128 |
8 |
Paramedic per capita |
0.037 |
9 |
Dentist per capita |
0.087 |
10 |
Pharmacist per capita |
0.09 |
11 |
General Practitioner, per capita |
0.066 |
12 |
Specialist Physician, per capita |
0.172 |
13 |
Other health care staff, per capita |
0.047 |
Table 3. Development rank of the health sector of the provinces of the country using TOPSIS method
Province |
2011 |
2015 |
Rank |
CLi* |