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Article

Inequalities in Health: Methodological Approaches to Spatial Differentiation

by
Dana Hübelová
1,*,
Martina Kuncová
2,
Hana Vojáčková
3,
Jitka Coufalová
4,
Alice Kozumplíková
5,*,
Francois Stefanus Lategan
6 and
Beatrice-Elena Chromková Manea
1
1
Department of Social Studies, Faculty of Regional Development and International Studies, Mendel University in Brno, 613 00 Brno, Czech Republic
2
Department of Economic Studies, College of Polytechnics Jihlava, 586 01 Jihlava, Czech Republic
3
Department of Technical Studies, College of Polytechnics Jihlava, 586 01 Jihlava, Czech Republic
4
Department of Development, City Municipality of Břeclav, 690 02 Břeclav, Czech Republic
5
Department of Environmental Studies, Faculty of Regional Development and International Studies, Mendel University in Brno, 613 00 Brno, Czech Republic
6
Department of Regional and Business Economics, Faculty of Regional Development and International Studies, Mendel University in Brno, 613 00 Brno, Czech Republic
*
Authors to whom correspondence should be addressed.
Int. J. Environ. Res. Public Health 2021, 18(23), 12275; https://doi.org/10.3390/ijerph182312275
Submission received: 14 September 2021 / Revised: 7 November 2021 / Accepted: 18 November 2021 / Published: 23 November 2021
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Abstract

:
The prevalence of inequalities in the general health position of communities can be assessed by using selected determinants. The aims of this article are three-fold: (1) to apply a comprehensive approach to the assessment of inequalities in the general health position of communities, (2) to determine the spatial differentiation of determinants, and (3) to present selected assessment methods and their impact on the results. To present a quantitative assessment of these inequalities in health status in communities, a composite indicator (Health Index) was developed. This Health Index is composed of 8 areas of evaluation and 60 indicators which include, amongst others, determinants of health status and healthcare at district level (LAU 1) in the Czech Republic. The data are evaluated using multicriteria decision-making methods (the WSA and TOPSIS methods). Findings suggest that, when all eight domains are assigned the same weight of one, the spatial differentiation among the districts is similar when using both methods. If different weightings are assigned to the districts, changes occur in both the index values and the rankings of the analyzed districts. For example, the allocation of weightings in both methods results in a rearrangement of the ranking of districts for which the Health Index is around the average.

1. Introduction

Inequalities in the general health position of communities are understood as unequal differences resulting from inequalities in determinants belonging to the social, economic, or environmental domain. Ideally, all people should have an equal opportunity to reach his or her full health potential. Health equity means that everyone has equal opportunity to be as healthy as possible [1]. This requires the removal of important barriers to a good health position for communities such as poverty, discrimination (including a lack of access to good jobs with fair pay), quality education and housing, safe environment, and healthcare [2]. Searching for the reasons for such inequalities is a very complex process, as it hides a number of linkages both between indicators and in their overarching areas [3]. Efforts to measure inequalities in the general health position of communities are not new [4], but the definition of impartiality and (in)equality and the methodology to measure them, including the identification of optimal indicators, are controversial [5]. In [6] ‘social model of health’, health inequalities are commonly analyzed along several dimensions relating to social, economic, and environmental determinants. In order to better understand why some populations or groups are healthier than others, and to take actions that will improve health and reduce inequalities, the monitoring of determinants of health should go beyond measuring health outcomes [7]. For this reason, a shift in monitoring determinants and indicators, including causes and risk factors, is needed [8,9]. In particular, the task of monitoring population health inequalities using multidimensional indicators requires the availability of spatially disaggregated data.
Objective identification and monitoring of health inequalities is essential on two levels: (1) to improve the average quality of health in the population and (2) to reduce inequalities in achieving good health conditions themselves [10]. The creation of a quality and sustainable environment, and an adequate level of economic and social development, simultaneously promotes good health conditions and social equity [11]. In this paper, we aim to reflect on the above issues, initially presenting preliminary results aimed at developing a substantive classification and subsequent quantification of the complex of relevant determinants of health. The health index in the Czech population and its spatial differentiation will be presented to illustrate the methodological approach. A composite indicator—the Health Index—was created to assess health inequalities. The index is composed of eight areas, which make up 60 indicators, which are analyzed in 77 regions of the Czech Republic. In comparing the results according to the mathematics methods, very similar tendencies can be observed. The paper presents a holistic approach to the assessment of determinants affecting health conditions at both the individual and population levels. This approach also enables the identification of problems whose solution can lead to the elimination or at least justification of health inequalities.

2. Determinants of Health and Measurement of Inequalities in Health Conditions

The choice of determinants in the measurement of inequalities in health conditions in communities is directed by the fact that health is influenced by a compound of interactions between all factors belonging to the “life space” [6,12]. These are interconnected and evolve over time and space [13]. We consider the components of “life space” to be the external environment (water, air, and soil), living conditions (individual environmental quality, access to healthcare, etc.), and socio-economic conditions (economic performance, socio-economic status, education, social disadvantage, etc.) [14]. Conceptual issues of spatial differences in health indicators and inequalities have been addressed, for example, in studies [15,16,17,18]. In recent decades, the possibilities of using GIS in the analysis of spatial inequalities have been intensively discussed, e.g., [19,20,21].
Determinants of health conditions also influence so-called health outcomes, with the most commonly considered measurable health ‘outcome’ being the mortality structure indicator [22]. Differences in mortality structure indicator values by socioeconomic level are universal [23], regardless of whether objective indicators of health conditions (illness, disability, mortality) or subjective indicators of health conditions (where respondents assess their own health status) are used. The observed trend is always the same, with poorer health condition status observed at lower socioeconomic levels [24].
The relationship between health condition determinants and health outcomes was confirmed by a recent study carried out in the United States [25]. Using a composite measurement of determinants of health condition and standardized measures of mortality by cause of death, the index identifies changes and variations across US states. The results indicate that since the 1980s, better values of the index have been found in the wealthiest states (California, Washington DC, and Massachusetts) due to, among other things, improvements in quality of life and healthcare. The results show a steady increase in overall health condition inequality among US states. This inequality is explained by race segregation, ethnicity, migration history, and other stigmatized social statuses [25]. Hacker and colleagues [26] acknowledge the importance of education, housing conditions, and access to good quality healthcare as some of the most important social determinants of health status. These factors along with employment status, job opportunities, and income may either improve or limit individual health status (e.g., [27,28,29]). Other authors emphasize the importance of overall and health literacy (e.g., [30]) or environmental factors (e.g., [31]) in the assessment of health determinants and inequalities. Spatial differentials in health condition are also observed across regions and countries in Europe. Beyond education, the objective cause of spatial differentials in health condition outcomes between countries is also represented by different levels of socioeconomic development [32,33,34,35]. Socio-economic conditions influence the structure of mortality rates in the following way: countries with favorable socio-economic conditions record lower mortality rates (e.g., Finland, Sweden, and France), while countries with worse socio-economic conditions show higher mortality rates (e.g., Bulgaria, Romania, Croatia, Hungary, and Latvia) [36]. Similar results are found in a study investigating the countries in the central and eastern Europe (CEE) region [34]. Results from this study suggest a much higher mortality for CEE countries than countries in other regions of Europe, both for those with low levels of education and those with high levels of education. For Europe as a whole, while it is true that individuals with low levels of education die earlier than those with higher levels of education, there is still a significant difference in mortality rates between eastern and western European countries of the same educational categories, although the trend over the last 30 years indicates that European countries successfully fight against health inequalities [34]. According to the European Core Health Indicators, the life expectancy at birth of the population with a high educational level for CEE countries is similar to the life expectancy at birth of the population with a low educational level in northern Europe or Italy [37].
The above-mentioned disparities also arise within countries (e.g., in the USA according to [38] and in European countries according to [1]). In the Euro-Healthy project, a Population Health Index (PHI) was developed for EU countries at the NUTS2 level. The results show that systematic spatial inequalities persist in Europe at the NUTS2 level. These inequalities are also present within EU countries [33]. All dimensions of socio-economic status (achieved education, employment, economic resources such as income, etc.) influence the health status in the population and result in social inequalities in health conditions, e.g., [39,40,41]. The level of educational attainment is associated with other determinants of health status, from lifestyle-related risk factors to access to preventative programs, health literacy, or the choice of the most appropriate healthcare.
Despite the plethora of published spatial analyses that track population health and health status, including social and economic phenomena [34,42], etc., there are still methodological questions about how best to measure health inequalities to accurately reflect health affected by environmental, economic, social, cultural, individual factors, healthcare resources, etc. [43]. To grasp health condition in all its complexity [6,12], it is proving desirable to develop metrics that take into account not only the health indicators themselves, but also other dimensions and determinants of health [7,44].
One way to work with the concept of health condition is through the application of composite indicators or indices reflecting (in)equality in health condition [5,25,45,46,47]. On one hand, the method of composite indicators is a recognized technique that allows the explanation of more complex research problems; on the other hand, the optimal methodological constructs and mathematical aspects remain rather unclear [48,49]. At the same time, there is no agreed standard or internationally accepted rule for determining the number and type of variables to be included in health quantification [5,50]. However, indices are a valued, recognized, and useful measurement tool not only for etiological approaches, but also for development strategies and policy decisions, as well as for institutional public communication [51,52]. A review study [5] presents a summary of the literature (more than 1500 studies) on indices for assessing spatial data on the determinants of health and environment. The authors identified 23 indices and assessed 329 variables. This diversity illustrates the lack of a common framework, which can lead to strong subjectivity and at the same time, limit the possibility of comparing in time and across countries or regions different indices of health and environment. The specificity and varying availability of variables also limit the transferability of the indices [5].
The aim of this article is to present the results of a comprehensive approach to the assessment of inequalities in health and their spatial differentiation and to show the selected methods of assessment and their influence on the results. In our research, we contribute to the three levels of the aforementioned problems of health inequalities assessment by: (1) presenting the results of measuring inequalities by selecting a wide range of dimensions and their relevant determinants (e.g., [32]); (2) in contrast to the aforementioned research, assessing inequalities at the (micro-)regional district level (LAU 1), which allows not only for more detailed spatial analyses but also for the subsequent development of specifically targeted proposals for actions leading to the elimination or at least the reduction of health inequalities; and (3) using, validating, and comparing the results of methods integrating technical elements of multi-criteria modeling and data visualization, and social elements of interdisciplinary processes in the form of experts’ opinions on determinants relevant for health assessment (e.g., [53]).

3. Materials and Methods

A composite indicator—the Health Index—was developed to assess health condition inequalities. The Health Index includes both determinants and indicators of health (see [54]). The selection of indicators was directed by the following issues: (a) monitoring and availability of data in public databases over time and at the required geographical level (76 districts—LAU 1 and the territory of the Capital City of Praha, a total of 77 regions of the Czech Republic) and (b) the range of available indicators (determinants of health, health status, healthcare, etc.; [55]). The index is composed of eight areas, which make up 60 indicators. The original set of 68 indicators was reduced after correlation analysis to eight indicators that showed a higher correlation value than required, i.e., more than −0.8 or 0.8. Areas 1 to 7 represent determinants of health condition and Area 8 health indicators (or health outcomes). The data come from publicly available databases of the Czech Statistical Office, the Institute of Health Information and Statistics of the Czech Republic, the Ministry of Labor and Social Affairs of the Czech Republic, the Czech Hydrometeorological Institute, and the Czech Household Panel Survey. The data are from 2016, 2017, 2018, and 2019. The only indicators in relation to the level of education and housing conditions come from the 2011 Census of Population, Houses, and Flats.
The newly developed Health Index is a mathematical combination of variables that reflect multiple selected variables [56,57]. Two methods of multicriteria variance scoring were used for calculating it: the WSA and the TOPSIS method. The Weighted Sum Approach (WSA) method is a method based on the principle of utility maximization. The method is based on the assumptions of linearity and maximization of all partial utility functions, which are obtained by normalizing the original input data. The TOPSIS (Technique for Order Preference by Similarity to an Ideal Solution) method aims to select a compromise option with the assumption that the best option has the smallest distance from the ideal option and the largest from the baseline option. In contrast to the WSA method, TOPSIS is based on the principle of minimizing the distance from the ideal variant or maximizing the distance from the basal variant. A more detailed explanation of the used calculation methods is given in the Appendix A. The higher the Health Index value, the more favorable the situation in the region (this is valid for both methods). The calculations were performed in MS Excel Microsoft Corporation, Redmond, DC, USA. and its add-in SANNA 2014 (Josef Jablonský, 2009, Czech Republic) [58].
The Health Index was processed by the WSA and TOPSIS method in two variants: (a) each of the eight areas has equal importance—weight 1 and (b) each of the eight areas has different importance—weightings (the sum of the weightings is 80; see Table 1).
The importance of each area and attached weights were determined by an interdisciplinary expert assessment using the Delphi method [53]. The most used methods to identify the weights were statistical, multi-attribute modeling, and subjective. We worked with subjective methods to determine the weights as we aimed to capture what is more important in the phenomenon we study. These new methods have been introduced with the aim to involve more individuals—experts or citizens—in the process of defining weights systems for social indicators. We chose the Delphi method among the subjective methods for weighting [59,60].
The Delphi methodology is a well-known technique, which relies on a panel of experts. The Delphi method was used because we were interested in collecting opinions from experts in the field of health and health inequalities. Building good quality health indicators requires validity, reliability, and sensitivity. The Delphi technique has high face validity, which is a prerequisite for any quality indicator [61]. This method allowed us to reduce the influence of participants upon one another when determining the weights. Our DELPHI questionnaire was distributed by email in order to maintain confidentiality and avoid leading effects. In our study, we selected a wide range of experts (10 people) from different disciplines (e.g., physicians, sociologists, demographers, economists, statisticians, public health specialist, and others) that come together in this research. Ten independent experts from different disciplines related to population health anonymously determined the scores of each of the eight areas through a questionnaire. The experts’ opinions were refined in a three-round evaluation process and further used to create the Health Index.

4. Results

In the following section, we discuss the results, which we have thematically divided into three areas, each presenting a comparison of the WSA and TOPSIS methods, namely: (a) spatial differentiation of health inequality indicators, (b) comparison of benefits using identical and different weightings, and (c) assessment of key determinants and indicators of health.

4.1. Spatial Differentiation of Health Inequality Indicators

The topic of spatial differentiation of health inequalities in the districts of the Czech Republic was assessed through the Health Index values. We simultaneously compared the results and differences of two multi-criteria assessment methods (WSA and TOPSIS) when using similar and different area weightings. Spatial differentiations of health inequalities were defined based on the achieved Health Index values.
The highest Health Index values, using both the WSA and TOPSIS methods, were calculated for districts that are close to the regional cities (Praha-západ, Praha-východ) or are directly formed around regional cities (Capital City of Praha, Brno-město, and Plzeň-město). In contrast, the Health Index values are low especially in the districts situated at the Czech western border (Most, Teplice, Louny) and in northern Moravia (Jeseník, Bruntál, Ostrava-město, Karviná). In the case of the TOPSIS method, areas on the border in southern Moravia (e.g, Hodonín) join the above-mentioned districts with the lowest Health Index values (see Table 2; Figure 1).
Regions with a high Health Index are characterized by positive regional disparities (low housing subsidies, low unemployment, high ratio of university students, positive migration balance, etc.). Regions with a low Health Index are characterized by negative regional disparities (especially high housing subsidies, high unemployment, low ratio of university students, negative migration balance, high infant mortality, etc.; [62]). Immigrants from outside Europe play no role here, but there are socially excluded localities with ethnic minorities (Roma) and an increased proportion of people with lower socio-economic status.
When different weightings were assigned to the districts, the Health Index values and the rankings of the districts changed, although the initial spatial differentiation of health condition inequalities remained almost unchanged, as in the case when equal weightings were used for all districts (Table 3). A deterioration of the results was observed especially in the border districts of South Moravia (Figure 2).

4.2. Comparison of the Benefits of Using Identical and Different Weightings

For each district, we compared the change in rankings and Health Index values that resulted from changing the weightings for each district when applying both the WSA and TOPSIS methods. Both methods yielded similar results when clustering the districts into groups that are typically characterized by similar combinations of assessed contributions (Figure 3).
When using the WSA method in calculating the Health Index value, differences in rankings and utility in weighting assignment for districts of the Czech Republic are reflected in Figure 3 (presenting only the results for groups 1, 4, 5, and 6). The findings clearly suggest that the districts in group 1 are characterized by the highest growth in the Health Index and at the same time the highest positive change in the ranking (especially the Capital City of Praha, Mladá Boleslav, Jičín). In the case of group 2, the index value increased, but the ranking did not change significantly. In the case of group 3, although the Health Index value increased, the final ranking decreased when using the same methods with different weightings. All districts in these three groups experienced a growth in the Health Index value. The other districts also form three specific groups, which share a decreasing trend in the Health Index value. In the case of group 4, there was a decrease in the Health Index value without a decrease in the ranking (the most significant decrease in the index out of all districts was in Most, Karviná and Ostrava-město). In the case of group 5, both the Health Index value and the ranking decreased. In the case of group 6, the decrease in the Health Index value was reflected in the most significant fall in the rankings of these districts (e.g., Děčín and Ústí nad Labem).
Using the TOPSIS method of analysis, groups of districts with typical patterns of change in benefit appeared, while some districts changed positions within these groups. Two main differences were observed when comparing the TOPSIS method to the WSA method: (a) the allocation of weightings did not produce such a wide range of differences in benefits, but (b) a more pronounced change in the Health Index values, and rankings affected more districts, either in positive or negative benefits (Figure 4).
Figure 4 reflects the results of using the TOPSIS method of analysis (we present only the results for groups 1, 4, 5, and 6). In the case of group 1, districts with the highest increase in the Health Index value are indicated, showing the highest positive change in ranking is larger. In the case of group 2, the increase in the Health Index value shows a different degree of change in the ranking of districts. In the case of group 3, there was an improvement in the Health Index value and a simultaneous decrease in rankings for a very small number of districts. The other three groups of districts (4 to 6) showed a decrease in the Health Index value and are characterized by a decrease in the Health Index value without a decrease in rankings (group 4). In the case of group 5, the Health Index value decreased and with it the ranking, while in group 6, the decrease in the Health Index value also reflects in the most significant decrease in the ranking of districts (Děčín and Ústí nad Labem). Despite this similarity in the characteristics of the groups of districts when comparing the two methods, the TOPSIS method generally results in a lower negative reduction in the Health Index than the WSA method.

4.3. Assessment of the Key Determinants and Indicators of the Health Position of Communities

The third research area focuses on identifying the key determinants and indicators of health positions that underlie health inequalities. We analyzed those districts from which we deliberately selected districts belonging to the same groups, represented by the highest and lowest Health Index values calculated by both the WSA and TOPSIS methods with weightings (see Table 3; Figure 2). To identify the key determinants and indicators (outcomes) of the health condition of communities that also reflect both positive and negative inequalities, we used a decomposition of the Health Index into areas (Table 4, Figure 3) and, within areas, into sub-indicators.
We first present the decomposition as a comparison of the results of all areas by districts having a high WSA Health Index value calculated with weightings (Praha-západ, Praha-východ, Brno-město, České Budějovice, and Capital city of Praha). The main contributors to the positive scores for these districts are Area 2 (education; weight 0.18) and Area 8 (health; weight 0.20). In Area 2, education is characterized by an above-average proportion of people with a university degree and a low proportion of people with incomplete or primary education. In Area 8, health conditions are associated with above-average life expectancy and below-average total standardized mortality, as well as below-average mortality rate by underlying causes of death, including deaths caused by tobacco smoking and diabetes mellitus. With the exception of the district of Brno-město, the results are also favorable in Area 1 (economic conditions and social protection; weight 0.19) and Area 6 (except for the Capital City of Praha) (road safety and crime; weight 0.04). In Area 1, the value of the economic conditions and social protection index is reduced by the above average unemployment rates of both gender and age in the case of the Brno-City district. In the Capital City of Praha, the negative result in Area 6 regarding the road safety and crime index is directed by an above-average share of traffic accidents and registered crimes. In Area 3 (demographic indicators; weight 0.08), most districts are downgraded, mainly due to the higher age index. However, the districts of Praha-východ and Praha-západ remain in a favorable position. Area 5 (individual living conditions; weight 0.09) shows a similar regional distribution. On the other hand, in Area 7 (health and social care resources; weight 0.10), the districts of Praha-východ and Praha-západ lag significantly behind the other districts due to negative results for the Hospital Bed Capacity indicator. Area 4 (environmental conditions; weight 0.14) is rather unfavorable for this group of districts, with above average values of air pollution and a low coefficient of ecological stability. The only exception is the České Budějovice district (see Table 4).
The same procedures of decomposition and comparison of the results of these areas were also performed for districts with a low Health Index (Jeseník, Louny, Sokolov, Teplice, Bruntál, Chomutov, Ostrava-City, Most, and Karviná), again based on the WSA method with weightings. This group of districts is mainly associated with unfavorable results in Area 1 (economic conditions and social protection; weight 0.19), Area 8 (health; weight 0.20), and Area 2 (education; weight 0.18) except for Ostrava-City district. Negative values also prevail in Area 6 (road safety and crime; weight 0.04), where only the district of Karviná fares slightly better. The other areas 3, 4, 5, and 7 could not be clearly assessed within this group of districts. In Area 3 (demographic indicators; weight 0.08), the index values widely range from the highest (urbanized districts, Ostrava-City, Most, Chomutov, Sokolov) with a rather younger or average age structure, to a low index in the district Jeseník, which is characterized by an above-average age index and a migration loss. In terms of the extent of the differences in scores, the situation is also very similar in Area 4 (environmental conditions; weight 0.14): above-average index in the districts of Sokolov, Jeseník, Chomutov, and Bruntál and lowest in the districts of Most, Karviná, and Ostrava-City. The results are also inconsistent in Area 5 (individual living conditions; weight 0.09), in which Chomutov joins the Most, Karviná, and Ostrava-City districts, all with a low index affected mainly by the small share of flats heated by electricity or gas. In Area 7 (health and social care resources; weight 0.10), districts perform above average or average, except for Sokolov, which lags behind in the share of hospital beds (see Table 4).
When using the TOPSIS method with weightings, the group with the highest Health Index is composed of the following districts: Brno-City, Capital city of Praha, Praha-západ, Plzeň-město, České Budějovice, and Praha-východ, and vice versa the districts with the lowest Health Index are Znojmo, Hodonín, Chomutov, Louny, Teplice, Karviná, and Most (see Table 5).
For districts with positive results, the high value of the index in Area 2, education (weight 0.18), and Area 1, economic conditions and social protection (weight 0.19), is clearly prevailing, again with the exception of the district Brno-City. In Area 8, health (weight 0.20), in contrast to the WSA results, there are also some districts with lower rankings and health index values: České Budějovice (especially above-average deaths from respiratory diseases) and Plzeň-City (especially increased spontaneous abortion index and above-average proportion of treated diabetics). In Areas 3, 4, 5, 6, and 7, the districts show a diverse range of rankings and index values. In Area 3 (demographic indicators; weight 0.08), the districts of Praha-východ, Praha-západ, and České Budějovice again rank best, with the district of Plzeň-město on the opposite side. In Area 4 (environmental conditions; weight 0.14), the České Budějovice district positively outperforms all other regions. In Area 5 (individual living conditions; weight 0.09) and Area 6 (road safety and crime; weight 0.04), the districts of Praha-západ and Praha-východ perform positively, but it is clear that they lag behind in Area 7 (health and social care resources; weight 0.10), which reflects the low capacity of medical care, as was also indicated by the WSA method.
For the group of districts with a low Health Index value when calculated using the TOPIS method with weightings, the results were mainly due to the unfavorable situation in Area 1 (economic conditions and social protection; weight 0.19) and Area 2 (Education; weight 0.18). In Area 3 (demographic indicators; weight 0.08), the districts of Western Bohemia have a higher index value, mainly due to the declining of the historically younger age structure, in contrast to the districts of Karviná and Hodonín, which are migration-losing districts with an above-average age index. The situation in Area 4 (environmental conditions; weight 0.14) is negative for most districts, with the exception of Chomutov, which has more favorable values in the annual average concentration of PM10 and benzo(a)pyrene. In the case of Area 7 (health and social care resources; weight 0.10), the district of Most is in a good position, especially with regard to an above-average hospital bed capacities index in hospitals and places in social service facilities. There is also a disparity of results within this group of districts in Area 8 (health; weight 0.20): the districts of Znojmo and Hodonín show a positive value of the area index. In Znojmo district, this is due to more favorable results for neonatal mortality and the proportion of births with birth weight below 2500 g, while in Hodonín district, it is due to mortality from diseases of the respiratory system and diabetes mellitus. In both districts, however, the mortality rate due to liver diseases is above average.

5. Discussion

The territorial level of districts (LAU 1) was deliberately chosen for the assessment of spatial differentiation of health position inequalities and their factors in the Czech Republic, because international statistics and projects (Eurostat, Euro-Healthy, etc.) in most cases analyze the situation at the national level or at the level of cohesion regions (NUTS2), which in the case of the Czech Republic form regions with heterogeneous geographical, settlement, economic, social, and environmental structures within the regions themselves.
A number of methods are used to assess health position inequalities, among which the creation of indices (composite indicators) is a proven and used method at both the international [53,63,64,65] and national level [66,67,68]. A detailed analysis of the indicators and dimensions of different health indices in previous studies is discussed by [5]. The authors found that the social dimension, including data on education, was found in more than 90% of all studied indexes, the economy dimension was found in 78%, and the policy dimension was found in 56% of all indexes. The indexes were mostly included in 2 up to 6 dimensions with 4 to 76 variables (see [5] for details).
The aim of this article was not only to comprehensively define and assess the spatial differentiation of determinants of health position inequalities, but also to determine the impact of different methods on the final outcomes. In comparing the results according to the WSA and TOPSIS methods, very similar tendencies can be observed:
  • If all eight areas are assigned the same weight of one, then the spatial differentiation of the districts in the Czech Republic is similar using both methods, but the aggregate Health Index in the TOPSIS method achieves a slightly larger range of results, which offers the possibility of using more intervals of the distribution of values.
  • Comparing the benefits when different weightings are given to each area, it is clear that:
    (a)
    The TOPSIS method has a positive benefit for a larger number of districts in terms of a shift in ranking, if the Health Index value increases at the same time;
    (b)
    When both methods are used, the Health Index value changes in the districts both positively (increase) and negatively (decrease), but this change in the index is not reflected in a change in the ranking of the best- and worst-performing districts (e.g., Table 2 and Table 3);
    (c)
    The allocation of weightings in both methods results in a rearrangement of the ranking of districts for which the Health Index is around the average. The benefits expressed by the change in ranking are not as significant for these districts, in either a positive or a negative sense. At the same time, the change in the index value itself is not nearly as large as for the best- and worst-performing districts (see Figure 1 and Figure 2, the group of districts numbered 2 and 3); and
    (d)
    A notable exception, in both methods and when comparing the variant without and with weightings, is the drop in the ranking of the districts of Děčín and Ústí nad Labem (Table 6), to which the district of Český Krumlov is added in the TOPSIS method (Figure 1 and Figure 2, group of districts marked with the number 6).
Demographic and socio-economic indicators are also used in larger national and international comparative studies of health and health status [69,70], etc. Studies illustrate persistent systematic spatial inequalities in health positions at the national level and within EU countries [33]. These spatial inequalities are simultaneously associated with social inequalities at the individual level: the more people are disadvantaged by various components of the living space, the worse their quality of life and health indicators, the more often they become ill, and the lower their life expectancy [62,71]. At the same time, better health usually improves people’s productivity and amplifies the return to education [72], while at lower levels of income, the offspring’s survival probability increases with parental levels of human capital [73].
Health position is a multidimensional concept and the effect of one variable may vary across dimensions. At the same time, the influence of determinants on health position is problematic because these variables correlate with each other to varying degrees, making it sometimes difficult to estimate the net effect of a single variable [74]. Moreover, the strength of the association between health position and its determinants is inconstant across the life course [75]. Nevertheless, indicators are well-established monitoring tools, not only because of their ability to measure, but more specifically because they enable priority setting, policy formulation, and evaluation of these policies [76,77].

6. Conclusions

Since 2009, the European Union has made reducing health inequalities one of its priorities, with the support of the Commission Communication Solidarity in Health in the form of the Communication “Reducing Health Inequalities in the European Union” [78]. Having reliable data is subsequently essential for informed decision-making, identifying gaps and better understanding the impacts and consequences of these decisions [79,80,81]. Our analysis brings new information at several levels: (1) in one place, we provide a comprehensive evaluation of population health indicators according to combined data from various databases; (2) we work with data in detailed territorial resolution (districts), which allows targeted measures to reduce health inequalities in local level, neither of these approaches has been applied yet in the Czech Republic and both can be used in other regions or countries; and (3) we present the evaluation of results by various methods as a methodical guide on how to work with data.
The authors are aware of the risk of generalization of the results in the context of analyses using aggregated data. For this reason, ad hoc sociological research is being conducted as a follow-up study to describe health inequalities and possible explanatory factors at the individual level. This research will focus only on the districts that perform worst in terms of health status using aggregated data according to the methods described above. The current situation addresses a number of economic, social, and societal changes that reflect the impact of the COVID-19 epidemic. An effective instrument is needed for decision-making processes at the national and regional level to serve as a tool for selecting appropriate measures to reduce health inequalities. These measures can have an even more significant impact if they are selectively targeted.

Author Contributions

Conceptualization, D.H., B.-E.C.M. and A.K.; methodology, D.H., M.K., H.V., J.C., A.K. and B.-E.C.M.; validation, H.V. and M.K.; formal analysis, B.-E.C.M.; investigation, D.H., B.-E.C.M., M.K., H.V. and J.C.; resources, A.K. and H.V.; data curation, J.C, H.V. and M.K.; writing—original draft preparation, D.H. and A.K.; writing—review and editing, B.-E.C.M. and F.S.L.; visualization, A.K. and J.C.; supervision, D.H., F.S.L. and B.-E.C.M.; project administration, D.H.; funding acquisition, D.H. All authors have read and agreed to the published version of the manuscript.

Funding

This research was funded by the TECHNOLOGY AGENCY OF THE CZECH REPUBLIC in the Program ÉTA, grant number TL03000202 “Health Inequalities in the Czech Republic: Importance and Relationship of Health Determinants of Population in Territorial Disparities”.

Institutional Review Board Statement

Not applicable.

Informed Consent Statement

Not applicable.

Data Availability Statement

Publicly available datasets were analyzed in this study. The data come from publicly available databases of the Czech Statistical Office, the Institute of Health Information and Statistics of the Czech Republic, the Ministry of Labor and Social Affairs of the Czech Republic, the Czech Hydrometeorological Institute, and the Czech Household Panel Survey. The data are from 2016, 2017, 2018, and 2019, the only indicators in relation to the level of education and housing conditions come from the 2011 Census of Population, Houses. and Flats.

Conflicts of Interest

The authors declare no conflict of interest.

Appendix A

The data cover 60 criteria in 8 different areas and 77 Czech districts. Most of the 60 criteria are of minimization type, only 16 of them are of the maximization type. Each area covers from 2 to 24 criteria (Table A1).
Table
Table A1. Basic description of compared areas.
Table A1. Basic description of compared areas.
No. AreaNumber of Criteria
1Economic conditions and social protection 14
2Education2
3Demographical changes 3
4Environmental conditions 6
5Individual conditions 3
6Safety in road transport and crime 5
7Sources of health and social care 3
8Health status 24
The methodology for this paper is based on 3 phases. In the first phase, the evaluation of districts was obtained according to each area separately (with the equal weights of criteria within the areas) using WSA or TOPSIS method. In the second phase the same method was used for the complete evaluation for 8 areas together (with equal weights of all 8 areas and then with different weights). This result could be taken as the health index of each district but for the graphical representation in the map of the Czech Republic, the results were divided into clusters in the third phase. The description of WSA and TOPSIS methods is following:
The Weighted Sum Approach method (WSA) belongs to the utility maximization type of methods. Criteria can be minimized or maximized as for WSA two formulas could be applied for the data normalization—Formula (A1) for maximization type and (A2) for minimization criteria type. For each criterion fj symbol A j + denotes the highest value of this criterion, A j + = max i y i j , and A j − denotes the lowest value of this criterion, A j − = min i y i j . According to the data y i j for each alternative (here districts) ai and each criterion fj the normalized values r i j are calculated [82]:
r i j = y i j − A j − A j + − A j −
r i j = A j + − y i j A j + − A j −
The final ranking is based on the utility—the higher is the better: u ( a i ) = ∑ j = 1 k v j r i j ,   ∀   i = 1 ,   ⋯ ,   p .
The steps are described below on example of the 3rd area (Demographical changes) with 3 criteria: 3_a: Share of foreigners by country of origin (%); 3_b: Age index (%); 3_c: Urbanization rate (%),
Evaluation using WSA starts with data matrix Y (short version is in Table A2) where the lowest (minimum) and highest (maximum) values are found. Then the matrix is normalized (Table A3) using Formulas (A2) for the first two criteria (which should be minimized) and Formula (A1) for the third criterion (which is of the maximization type). For example, for Benešov and criterion 3_a, the normalized value is calculated as (10.0296−2.3078)/9.1337=0.8454. The best district has the value 1.00 (for example Praha or Brno město in criterion 3_c), the worst has zero value (for example Praha in crit.3_a).
Then equal weights (here 1/3) are set for each criterion and the weighted matrix is calculated (Table A4), Finally the total utility for each district is calculated as the sum of the row in Table A4. This is the result of the first phase and it is taken as input into the second phase where the same steps in WSA are done for 8 areas (taken as criteria). So the data for the 3. area are the utilities from the Table A4 and again maximum and minimum must be found. Then this criterion is normalized (Formula (A1)) and weighted (with the weight 1/8 and in the next calculation with the weight 0.08). The same is done with all other areas. Finally, the health index (total utility based on the utilities in each of the 8 areas) is calculated when in the first case the weights 1/8 are used for each area (criterion), in the second case the weights taken from experts (described in Table A1).
Table
Table A2. Data for 3. area, selected districts.
Table A2. Data for 3. area, selected districts.
Data (Y Matrix)
No.DistrictCrit. 3_aCrit. 3_bCrit. 3_c
1Benešov2.3078170121.254800053.3837180
2Beroun4.0565050102.999400046.7703730
3Blansko1.4301340124.011990050.8607460
4Brno-město5.4216000133.6156900100.0000000
5Brno-venkov2.1810500100.905170035.7013090
……………
50Praha10.0295580119.6000000100.0000000
51Praha-východ6.200227070.068670039.2130210
52Praha-západ5.766965074.018280041.0865460
……………
76Znojmo1.5433290124.126700041.1484260
77Žďár nad Sázavou1.0940440124.116170048.3809510
Crit.typeMinMinMax
minimum Aj-0,89586670.0686735.701309
maximum Aj+10.029558151.03589100
max-min9.13369280.9672264.298691
crit.weights vj0.33333330.333333330.33333333
Table
Table A3. Normalized matrix for 3rd area—selected districts.
Table A3. Normalized matrix for 3rd area—selected districts.
Normalized Matrix R (rij Values)
No.DistrictCrit. 3_aCrit. 3_bCrit. 3_c
1Benešov0.84541290.36781660.2750042
2Beroun0.65395820.59328320.1721507
3Blansko0.94150580.33376350.2357659
4Brno-město0.50450110.21515131.0000000
5Brno-venkov0.85929190.61914830.0000000
……………
50Praha0.00000000.38825451.0000000
51Praha-východ0.41925341.00000000.0546156
52Praha-západ0.46668890.95121960.0837534
……………
76Znojmo0.92911270.33234670.0847158
77Žďár nad Sázavou0.97830250.33247680.1971991
Table
Table A4. Results of WSA for 3. area (weighted matrix and utility of each district).
Table A4. Results of WSA for 3. area (weighted matrix and utility of each district).
Weighted MatrixUtility
No.DistrictCrit. 3_aCrit. 3_bCrit. 3_cu(ai)
1Benešov0.28180430.12260550.09166810.4960779
2Beroun0.21798610.19776110.05738360.4731307
3Blansko0.31383530.11125450.07858860.5036784
4Brno-město0.16816700.07171710.33333330.5732175
5Brno-venkov0.28643060.20638280.00000000.4928134
………………
50Praha0.00000000.12941820.33333330.4627515
51Praha-východ0.13975110.33333330.01820520.4912897
52Praha-západ0.15556300.31707320.02791780.5005540
………………
76Znojmo0.30970420.11078220.02823860.4487251
77Žďár nad Sázavou0.32610080.11082560.06573300.5026595
TOPSIS (Technique for Order Preference by Similarity to Ideal Solution) method ranks the alternatives (districts) using the relative index of distance of the alternatives from the ideal and non-ideal (nadir) alternative. The method was first used in 1981 [83]. The output provided by TOPSIS is a complete arrangement of possible alternatives with respect to the distance to both the ideal and the nadir (non-ideal) hypothetical alternatives incorporating relative weights of criterion importance [84].
The required input information includes decision matrix Y with the information about all selected alternatives a 1 ,   … ,   a p according to all criteria f 1 ,   … ,   f k (the same as mentioned in Table A2) and weight vector v of these criteria. The steps of this method based on [84] are:
  • normalize the decision matrix (types of all criteria are maximization) according to Euclidean metric:
r i j = y i j ∑ i = 1 p y i j 2 ,   ∀   i = 1 ,   … ,   p ,   j = 1 ,   … ,   k ,
  • calculate the weighted decision matrix W = ( w i j ) = v j ·   r i j , and from the weighted decision matrix W identify vectors of the hypothetical ideal A j + and basal A j − alternatives over each criterion
A j + = max i   w i j ,   ∀   j = 1 ,   … ,   k ,   and A j − = min i   w i j ,   ∀   j = 1 ,   … ,   k ,
  • measure the Euclidean distance of every alternative ai to the ideal and to the nadir alternatives over each attribute:
d i + = ∑ j = 1 k ( w i j − A j + ) 2   and   d i − = ∑ j = 1 k ( w i j − A j − ) 2 ,   ∀   i = 1 ,   … ,   p ,  
  • for all alternatives determine the relative ratio of its distance to the nadir alternative:
c i = d i − d i + + d i − ,   ∀   i = 1 ,   … ,   p ,
  • rank order alternatives by maximizing ratio ci.
The example is again aimed at the 3. area as in WSA. In the first step it is necessary to change the minimization criteria into maximization. For usual TOPSIS method it is done by calculation of the difference between the highest value for the given criterion and the value for the given district in the criterion. For example, in Table A2 the max. value for the criterion 3_a is 10.0295 and the real value for Benešov district is 2.3078, so after the change into maximization the value for Benešov district is 10.0295 − 2.3078 = 7.7217 (Table A5).
Table
Table A5. Data for 3. Area—selected districts—change into max. criteria.
Table A5. Data for 3. Area—selected districts—change into max. criteria.
Data (Y Matrix) with All Crit. Max
No.DistrictCrit. 3_aCrit. 3_bCrit. 3_c
1Benešov7.721741013.701227053.3837180
2Beroun5.97305307.857604046.7703730
3Blansko8.599424019.983379050.8607460
4Brno-město4.607958020.5881360100.0000000
5Brno-venkov7.848508013.768116035.7013090
……………
50Praha0.000000013.8081610100.0000000
51Praha-východ3.82933100.000000039.2130210
52Praha-západ4.26259305.313522041.0865460
……………
76Znojmo8.486229019.669072041.1484260
77Žďár nad Sázavou8.935514023.432054048.3809510
Crit.typeMaxMaxMax
crit.weights vj0.33333330.333333330.33333333
Data normalization is the second step but the Formula (A3) is different than for WSA. In TOPSIS the square root of the sum of all square values for data in each criterion must be calculated and each value is then divided by this square root. For example, the sum of the square values of the criterion 3_a is 4067.6325 and the square root is 63.778. So, the normalized value for the Benešov district and 3_a criterion is 7.7217/63.778=0.001898. The normalized matrix is in Table A6.
Table
Table A6. Normalized matrix for 3rd area for TOPSIS—selected districts.
Table A6. Normalized matrix for 3rd area for TOPSIS—selected districts.
Normalized Matrix R (rij Values)
No.DistrictCrit. 3_aCrit. 3_bCrit. 3_c
1Benešov0.0018980.0004550.000167
2Beroun0.0014680.0002610.000147
3Blansko0.0021140.0006640.000159
4Brno-město0.0011330.0006840.000313
5Brno-venkov0.001930.0004570.000112
……………
50Praha00.0004580.000313
51Praha-východ0.00094100.000123
52Praha-západ0.0010480.0001760.000129
……………
76Znojmo0.0020860.0006530.000129
77Žďár nad Sázavou0.0021970.0007780.000152
Third step of the TOPSIS method is the weighted matrix calculation—here equal weights (1/3) are used to multiply all values in normalized matrix. For the Benešov district, the weighted value for the criterion 3_a is equal to 0.001898*1/3 = 0.00063. To calculate the distance from the best and from the worst value it is necessary to find the max. value (best) and the min. value (worst) for each criterion (in each column of the weighted matrix—Formula A4). For example, the max. value for the criterion 3_a is 0.000748 and the min. value is equal to zero.
According to the Formula (A5) the distance from the best values (di+) and from the worst values (di−) is calculated for each district. The di+ distance is taken as the square root of the sum of 3 numbers (one for each criterion) where each number is calculated as the quadratic value of the difference of the max. value minus the value for the given district. The same is valid for the di− value but quadratic difference of the min. value and the value for the given district is used. Finally, the relative distance ci which is equal to di−/(di+ + di−) is calculated for each district i (Formula (A6)). Table A7 shows di+, di− and ci results.
Table
Table A7. TOPSIS results for 3rd area—selected districts.
Table A7. TOPSIS results for 3rd area—selected districts.
TOPSIS Results
No.Districtdi+di−ci
1Benešov0.000194287770.000650959340.770141
2Beroun0.000339897170.000497279010.593996
3Blansko0.000103702070.000738768250.876907
4Brno-město0.000377809000.000446127320.541458
5Brno-venkov0.000193321640.000660974120.773706
……………
50Praha0.000762803360.000166942860.179557
51Praha-východ0.000531920180.000313826510.371064
52Praha-západ0.000470391790.000354270830.429595
……………
76Znojmo0.000115573330.000728728750.863114
77Žďár nad Sázavou0.000069417000.000776930870.917981
The relative distance ci is taken as the evaluation of the given district according to the 3rd area. The same steps are used for all other areas and then we have 8 values for 8 areas for each district. To find the health index, the same procedure (TOPSIS method) is realized for these 8 criteria (all are of the maximization type) with all 8 ci values in the second phase. The health index is equal to the final ci score.
Also here in this small area and selected districts, the difference of WSA and TOPSIS results is evident (in WSA the best is Brno-město district, in TOPSIS it is Žďár nad Sázavou district). The TOPSIS results are influenced by the first step—the change from min. criterion type into max. criterion.

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Ijerph 18 12275 g001 550
Figure 1. Spatial differentiation of the Health Index values using equal weightings for the different areas—WSA method left side map, TOPSIS right side map 1. 1 Higher Health Index values are indicated by darker coloring of a district. This also suggests a more favorable situation.
Figure 1. Spatial differentiation of the Health Index values using equal weightings for the different areas—WSA method left side map, TOPSIS right side map 1. 1 Higher Health Index values are indicated by darker coloring of a district. This also suggests a more favorable situation.
Ijerph 18 12275 g001
Ijerph 18 12275 g002 550
Figure 2. Spatial differentiation based on the calculation of the Health Index values using different weightings—WSA method, left side map, TOPSIS right side map 1. 1 The higher Health Index values are indicated by the darker color of the districts, suggesting a more favorable situation.
Figure 2. Spatial differentiation based on the calculation of the Health Index values using different weightings—WSA method, left side map, TOPSIS right side map 1. 1 The higher Health Index values are indicated by the darker color of the districts, suggesting a more favorable situation.
Ijerph 18 12275 g002
Ijerph 18 12275 g003 550
Figure 3. Health Index values calculated using the WSA method.
Figure 3. Health Index values calculated using the WSA method.
Ijerph 18 12275 g003
Ijerph 18 12275 g004 550
Figure 4. TOPSIS method, difference in ranking, and utility in weight assignment districts of the Czech Republic.
Figure 4. TOPSIS method, difference in ranking, and utility in weight assignment districts of the Czech Republic.
Ijerph 18 12275 g004
Table
Table 1. Areas assessed in the Health Index and their associated weightings.
Table 1. Areas assessed in the Health Index and their associated weightings.
Area Weight
1Economic conditions and social protection0.19
2Education0.18
3Demographic indicators0.08
4Environmental conditions0.14
5Individual living conditions0.09
6Road safety and crime0.04
7Health and social care resources0.10
8Health status0.20
Table
Table 2. Health Index values calculated using the WSA and TOPSIS method with equal weightings given to the areas (selection of the best and worst five districts of the Czech Republic).
Table 2. Health Index values calculated using the WSA and TOPSIS method with equal weightings given to the areas (selection of the best and worst five districts of the Czech Republic).
WSA (Weight 1)TOPSIS (Weight 1)
RankDistrictHealth IndexDistrictHealth Index
1Praha-západ0.67Brno-město0.63
2České Budějovice0.64Praha Capital City0.59
3Brno-město0.64České Budějovice0.56
4Praha-východ0.61Plzeň-město0.55
5Jindřichův Hradec0.60Praha-západ0.54
73Jeseník0.37Louny0.30
74Bruntál0.37Hodonín0.29
75Ostrava-město0.36Teplice0.28
76Most0.35Most0.27
77Karviná0.33Karviná0.25
Table
Table 3. Health index, WSA, and TOPSIS method, different weightings of areas (selection of the best and worst five districts of the Czech Republic).
Table 3. Health index, WSA, and TOPSIS method, different weightings of areas (selection of the best and worst five districts of the Czech Republic).
WSA (Different Weightings)TOPSIS (Different Weightings)
RankDistrictHealth IndexDistrictHealth Index
1Praha-západ0.71Brno-město0.67
2Praha-východ0.66Hl. město Praha0.66
3Brno-město0.66Praha-západ0.61
4České Budějovice0.65Plzeň-město0.58
5Hl. město Praha0.65České Budějovice0.57
73Bruntál0.32Chomutov0.27
74Chomutov0.32Louny0.26
75Ostrava-město0.31Teplice0.24
76Most0.26Karviná0.22
77Karviná0.24Most0.21
Table
Table 4. WSA weighted.
Table 4. WSA weighted.
Determinants of HealthHealth Indicators
Area 1Area 2Area 3Area 4Area 5Area 6Area 7Area 8
Health IndexEconomic Conditions and Social ProtectionEducationDemographic IndicatorsEnvironmental ConditionsIndividual Living ConditionsRoad Safety and CrimeHealth and Social Care ResourcesHealth Status
DistrictRankIndex ValueRankIndex ValueRankIndex ValueRankIndex ValueRankIndex ValueRankIndex ValueRankIndex ValueRankIndex ValueRankIndex Value
Praha-západ10.71090.69830.83280.582460.47610.728140.791750.23440.757
Praha-východ20.65710.80340.69740.593710.19530.656270.767720.29490.723
Brno-město30.656660.43720.912120.573470.476540.381440.71330.800130.695
České Budějovice40.650270.62770.569110.577140.740320.474360.74790.582290.622
Cap. C. Praha50.65070.72110.999550.463750.181480.399750.514280.46730.762
Jeseník690.361680.416670.173740.388190.710250.491570.651320.462680.438
Louny700.345700.331680.161150.549410.558150.529740.519200.504740.359
Sokolov710.331670.426770.00060.61490.807440.412700.576700.313730.361
Teplice720.327520.533700.152280.522660.244240.498530.673110.559770.307
Bruntál730.324740.327690.161190.539210.707390.429660.607390.432720.375
Chomutov740.320730.331750.10170.614200.709580.364640.608100.565760.315
Ostrava-město750.306760.331100.46910.661770.014750.266630.61360.634710.382
Most760.258750.325720.12830.641680.212740.269480.69870.619750.321
Karviná770.245770.217590.242100.581760.017560.374240.771330.460690.430
Table
Table 5. TOPSIS weighted.
Table 5. TOPSIS weighted.
Determinants of HealthHealth Indicators
Area 1Area 2Area 3Area 4Area 5Area 6Area 7Area 8
Health IndexEconomic Conditions and Social ProtectionEducationDemographic IndicatorsEnvironmental ConditionsIndividual Living ConditionsRoad Safety and CrimeHealth and Social Care ResourcesHealth Status
DistrictRankIndex ValueRankIndex ValueRankIndex ValueRankIndex ValueRankIndex ValueRankIndex ValueRankIndex ValueRankIndex ValueRankIndex Value
Brno-město10.673660.45320.867530.368500.378540.425400.68710.877200.598
Cap. C. Praha20.66370.64010.999380.410750.176530.427730.51160.64050.676
Praha-západ30.612220.59330.82810.704490.379320.52860.785750.14420.701
Plzeň-město40.584100.62150.670720.313590.295680.336580.59720.873420.548
České Budějovice50.574300.57270.583110.499170.532420.473430.67980.560310.568
Praha-východ60.54620.68640.70920.704710.184330.520140.753730.19830.692
Znojmo690.295730.38357710.149350.418390.450390.509330.711390.363170.604
Hodonín700.290590.47157620.238710.323570.300640.351120.757500.339210.594
Chomutov730.276740.369750.11480.524180.528660.348610.587250.402760.367
Louny740.262690.420680.172170.473480.402290.538750.471530.331730.400
Teplice750.244460.535700.168340.419660.251440.465570.615260.395770.353
Karviná760.223770.311620.249550.360760.049470.462180.748350.374690.433
Most770.214710.535740.129130.486680.201730.318350.648140.473720.402
Table
Table 6. Comparison of changes in Health Index values and ranking of the districts of Děčín and Ústí nad Labem.
Table 6. Comparison of changes in Health Index values and ranking of the districts of Děčín and Ústí nad Labem.
WSA without WeightingsWSA WeightedTOPIS without WeightingsTOPIS Weighted
DistrictIndex ValueRankIndex ValueRankIndex ValueRankIndex ValueRank
Děčín0.50360.44590.44220.4043
Ústí nad Labem0.49380.46580.44150.4231
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Hübelová, D.; Kuncová, M.; Vojáčková, H.; Coufalová, J.; Kozumplíková, A.; Lategan, F.S.; Chromková Manea, B.-E. Inequalities in Health: Methodological Approaches to Spatial Differentiation. Int. J. Environ. Res. Public Health 2021, 18, 12275. https://doi.org/10.3390/ijerph182312275

AMA Style

Hübelová D, Kuncová M, Vojáčková H, Coufalová J, Kozumplíková A, Lategan FS, Chromková Manea B-E. Inequalities in Health: Methodological Approaches to Spatial Differentiation. International Journal of Environmental Research and Public Health. 2021; 18(23):12275. https://doi.org/10.3390/ijerph182312275

Chicago/Turabian Style

Hübelová, Dana, Martina Kuncová, Hana Vojáčková, Jitka Coufalová, Alice Kozumplíková, Francois Stefanus Lategan, and Beatrice-Elena Chromková Manea. 2021. "Inequalities in Health: Methodological Approaches to Spatial Differentiation" International Journal of Environmental Research and Public Health 18, no. 23: 12275. https://doi.org/10.3390/ijerph182312275

APA Style

Hübelová, D., Kuncová, M., Vojáčková, H., Coufalová, J., Kozumplíková, A., Lategan, F. S., & Chromková Manea, B. -E. (2021). Inequalities in Health: Methodological Approaches to Spatial Differentiation. International Journal of Environmental Research and Public Health, 18(23), 12275. https://doi.org/10.3390/ijerph182312275

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