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Article

Spatial Analysis of the Empirical Behavior of Municipal Institutional Capacity for the Formulation of Sustainable Growth Management Strategies with a Regional Focus: State of Veracruz, Mexico

by
Isabel Lagunes-Gómez
1,
María Graciela Hernández-Orduña
1,*,
Rene Murrieta-Galindo
1,
Daniel Hernández-Pitalua
1 and
Darwin Mayorga-Cruz
2
1
Sustainable Regional Development, El Colegio de Veracruz, Xalapa-Enríquez 91000, Mexico
2
Consejo Veracruzano de Investigación Científica y Desarrollo Tecnológico, Xalapa-Enríquez 91069, Mexico
*
Author to whom correspondence should be addressed.
Sustainability 2022, 14(4), 2000; https://doi.org/10.3390/su14042000
Submission received: 5 December 2021 / Revised: 30 January 2022 / Accepted: 30 January 2022 / Published: 10 February 2022
(This article belongs to the Special Issue Sustainable Urban Development and Growth Management)

Abstract

:
As a governmental function, development for progress and welfare is a highly complex process that involves updating various attributes (such as a paradigm, critical or alternative, depending on of the way in which they are articulated regarding social aspects, environmental, and economic growth, as well as the institutional capacity of public and private actors). Regarding this, we are interested in the municipal institutional capacity (MIC) as a skill to carry out the functions and appropriate tasks that municipalities must fulfill in an effective, efficient, and sustainable way, and it varies considerably, depending on each local context. In order to analyze the relevance of the current official regionalization as a state government strategy for the centralized construction of MIC, an exploratory approach to its spatial behavior in the State of Veracruz, Mexico, was carried out. Given the nature of the study, a purely mixed approach, sequential exploratory design, subnational analysis methodology, and exploratory spatial data analysis (ESDA) were employed. The variable to be analyzed is the 2016 Municipal Functional Capacities Index (Índice de Capacidades Funcionales Municipales (ICFM)), with the Geostatistics Framework cartographic base of the 2020 Population and Housing Census. The analysis units are 212 municipalities in the 2014–2017 government period. As a result, it was confirmed that the current regionalization was irrelevant, owing to the absence of global spatial autocorrelation, and it was concluded that targeted interventions are necessary according to regional modeling techniques, based on scientific evidence.

1. Introduction

Institutional capacity (IC) is a common public management issue [1] that has gained space in development studies (the form of development that we mean is the development for progress and welfare, as conceived in The United Nations Global Goals for Sustainable Development (SDGs)) as both a theoretical question and operational concern, as there is consensus that conditions the results of government action [2,3,4,5,6,7,8,9,10,11,12]. Therefore, the strengthening of government capacities to manage development stands out in the objectives of various national and international projects that constitute axes of politics and contemporary public administration in Mexico such as the Sustainable Development Goals (SDG), the plans of development of the state and national government levels, as well as their sectoral and specific programs (Appendix A, Table A1).
Different authors agreed that the ICs vary considerably depending on each local context [2,13,14,15,16], which explains the increase in the number of studies on determining factors of IC; thus, they proliferated from a theoretical [1,10,12,17,18,19] and empirical perspective [2,6,13,20,21].
Mexico is a federal republic, and its administrative classification is composed of 1 Mexico City and 31 free and sovereign states but subject to the Federal Pact. States are composed of municipalities. However, in México, there are few IC studies focused on subnational governments, especially on the municipal government level, as described in the background section, despite the fact that the municipality constitutes the basis of the territorial division and the political and administrative organization, and is in charge of the provision of basic public services such as drinking water, drainage, sewerage, treatment and disposal of its wastewater; street lighting; clean, collection, transfer, treatment and final disposal of waste; markets and supply centers; cemeteries; slaughterhouses; streets, parks, gardens, equipment, and public security.
Having established the above, we can understand the impact of the performance of municipal governments on people’s quality of life and that the gap in their knowledge in the Mexican case is especially worrying if we also take into account that (1) according to the Municipal Functional Capacities Index (Índice de Capacidades Funcionales Municipales (ICFM)) (United Nations Development Programme (UNDP)) [7], the national average of the capacities of the municipalities is low (from 0.374 on a scale of zero to one, where zero is nothing and one is the ideal capacity) and, at a glance, it shows disparities or dissimilarities between the states since the historical participation in federal programs aimed at building MIC (2016–2020) and dispersion patterns; (2) their participation in these programs is decreasing [22,23,24,25] (Appendix B, Figure A1) and has presented an unstructured pattern in the last five years [22,23,24,25] (Appendix B, Figure A2).
Having established this paradox, on the one hand, the impact of local capacities in the management of sustainable development is recognized and, on the other hand, praxis reveals a research gap. Therefore, we consider this situation a limitation in the already complex task of “leaving no one behind”. In addition, we argue that the study of the MIC requires academic and governmental attention, and, as an obligatory step in the subnational analysis (SNA) or subnational research (SNR) of social phenomena (in line with what is proposed by Giraudy, Moncada, and Snyder [26], Harbers and Ingram [27], and Acevedo Bohórquez and Velásquez Ceballos [28]), in this study, we propose to study its distribution in the territory to warn more clearly about phenomena that are occurring at local levels in order to offer recommendations that allow attention priority to spaces where real development possibilities are affected. In our case, this is owing to a greater Institutional Capacity Deficit (ICD). Specifically, the study of the MIC in the State of Veracruz (Appendix C) is of interest to us, as it has been among the lowest levels of participation in federal programs for the development of MIC during the last five years (Appendix B, Table A2).
Our objective is to describe the spatial behavior of IC in the municipalities of this state in the 2014–2017 government period, with the aim of analyzing the relevance of the current official regionalization as a state government strategy for the centralized construction of MIC and, where appropriate, present findings that may serve as support for the creation of rectification policies with a regional focus, in accordance with the empirical behavior of the MIC. It is important to emphasize that we are not seeking a generalizable result with external validity. This study constitutes the first approach toward a state that preserves the institutional capacities in the research context and will serve as a basis for establishing priorities and identifying promissory concepts and variables for future lines of research.

2. Materials and Methods

An exploratory study with a descriptive scope of the spatial behavior of institutional capacities was carried out in the universe of the 212 municipalities of the State of Veracruz, Mexico, government period 2014–2017. To achieve a broader and deeper perspective of the phenomenon, a “purely” mixed approach (QUAL-QUAN) and a sequential exploratory design (SEXPLOD) comparative modality [29] were used in two stages. This approach was used with claims of triangulation or increased validity, complementation, contextualization, and discovery and confirmation [29].
The first qualitative stage comprised the exploration of the theoretical approaches on institutional capacity, a focus on evidence-based policy, subnational analysis, exploratory spatial data analysis (ESDA), and background review through the collection and analysis of scientific sources such as journals and books in the ScienceDirect, Elsevier, and Google Scholar repositories, as well as the review of official, normative, and technical documents in national and international electronic institutional repositories such as the United Nations Development Programme (UNDP), the Government of Mexico, and the Government of the State of Veracruz.
This stage was supported by methods of content analysis and structured observation through data record techniques and file review. The results served as a basis for generating hypotheses that were tested in the second phase.
In the second phase, subnational analysis (SNA) was used as a research strategy for its usefulness to observe variations in relevant processes within countries [26]. In the election of SNA, its affinity with mixed methods was also considered [26,27]. The SNA research strategy makes it possible to operationalize theoretical models in order to know the state of the MIC in subnational spheres, either by breaking down capacity into dimensions and analyzing one or more of these in a particular way or by analyzing IC from a perspective comprehensive, where we proposed the ICFM as an index that supports and integrates 5 dimensions. These dimensions of capacity are (1) involvement of relevant actors; (2) identification; (3) formulation of policies and strategies; (4) budget, management, and implementation; (5) evaluation. Thus, to consult the ICFM methodology in an extensive detail, it can be carried out in the Informe de Desarrollo Humano Municipal 2010–2015 Transformando México desde lo local [7].
Therefore, the gap in our research design is understanding the dimensions separately, since we study the MIC using an integral index.
At this second phase, as an obligatory step in the scientific study of politics and development, the spatial behavior of MIC was described, spatial data were transformed into information with the support of the GeoDa spatial analysis software, and hypotheses were tested through quantitative analysis of spatial data patterns and graphical and statistical techniques. Among the indices to analyze spatial autocorrelation, the Moran’s Index was used, as it is one of the best known and most widespread for this type of analysis. A characteristic of this index is that only the values of the analysis units, determined from the neighborhood criterion, are taken into account.
Finally, the results were contrasted with the theoretical approaches on institutional capacities to determine relevant information for the selection of modeling techniques based on scientific evidence, as further research.
The ICFM was built from the National Census of Municipal and Delegational Governments of the National Institute of Statistics and Geography (Instituto Nacional de Estadística y Geografía ((INEGI), 2017). The census gathers information through questionnaires answered directly by the bureaucrats; therefore, it entails at least two types of bias: (1) the bureaucrats limited to rationality and (2) the bureaucrat’s uncertainty regarding the penalty or compensation for the response.

3. Results

3.1. First Stage: Review of Theoretical Bases and Antecedents

The perception regarding development presented in this study is congruent with the one proposed by Mujica and Rincón [30], as a deliberate, multidimensional process of social change and structure and equalization of opportunities to promote capacities. IC studies seek to identify the institutional capacity deficit (ICD) [31] which, according to Oszlak and Orellana [32], could prevent or affect the performance of certain functions or the conclusion of programs or projects in development management. These gaps correspond to what Aguilar Villanueva [3] calls the institutional underdevelopment of the state.
Of course, in addressing the ICD problem, we consider essential the application of the evidence-based policy (EBP) approach, which claims that political actions must be supported by scientific knowledge in order to improve [33]. In this sense, it is also worth highlighting the importance of the application of the subnational analysis (SNA) strategy, which leads to a better understanding of the spatially uneven nature of contemporary transformations [27] and of spatial analysis, which studies the relationships between variables whose data are georeferenced and allow identifying the different spatial distributions of the variables and the importance that the spatial component exerts in these distribution patterns. According to Giraudy et al. [26] and Harbers and Ingram [27], the explanation of the spatial behavior of phenomena is an obligatory step in the scientific study of politics and development when variables related to geographic information (georeferenced data) are involved given that, by means of this, we can explicitly keep the concept of territory present in the analyses. Acevedo Bohórquez and Velásquez Ceballos [28], Giraudy et al. [26], and Harbers and Ingram [27] coincide in pointing out that studying subnational politics in a disciplined and evidence-based way implies evaluating the spatial effects through ESDA to avoid the risk of treating subnational units of analysis as independently distributed observations without previously considering the effect of spatial structures on the results, relationships of interest, and design and evaluation of analytical models. Therefore, supported by these authors, we considered that the information obtained in this way represents a valuable input for the formulation of correction strategies based on evidence, as it allows us to select an approach in accordance with the behavior of the data, whether it is national or subnational, leading to the implementation of targeted policies.
According to Acevedo Bohórquez and Velásquez Ceballos [28], this georeferenced information can present two types of spatial effects: spatial dependence and spatial heterogeneity. Spatial heterogeneity is related to the absence of stability in the behavior of phenomena in space, that is, the spatial units under observation are far from being homogeneous. This implies that functional parameters and forms vary with location and are not homogeneous across data sets. While spatial dependence refers to the fact that the data observed at one point in space are dependent on values observed at other points.
As Nohlen and Sturm [15] suggest, the concept of structural heterogeneity (SH) as a descriptive category is incorporated into the theoretical debate on development to designate a characteristic referred to a state of affairs and is used to explain asymmetric relationships such as different levels of development and imbalances in key development factors. Thus, it is particularly important for this study. Taking Montañez Gómez and Delgado Mahecha [14] into account, we considered that these differences between spaces require different levels of protection and encouragement to achieve equal opportunities for development.
Spatial dependence and spatial heterogeneity were analyzed in terms of spatial autocorrelation or spatial correlation. The main difference between the two is the univariate nature of the autocorrelation and the multivariate nature of the correlation (for a more in-depth study, refer to Siabato and Guzmán-Manrique [34]).
By means of spatial autocorrelation, the variability of a phenomenon through geographic space was analyzed in order to determine spatial patterns and describe their behavior [34], measuring the degree to which a variable correlates with itself in geographic space. Based on Siabato and Guzmán-Manrique [34], in practical terms, we can state that when the phenomenon tends to form conglomerates or clusters, autocorrelation is positive; if the phenomenon tends to be dispersed, the spatial autocorrelation is negative. However, when the phenomenon behaves randomly, without defined or structured behavior, there is no spatial autocorrelation.
In the literature, it was found that interest in studies that seek to evaluate the results of development in local governments based on their institutional capacities is recent in Latin America. In Cuba, prominent research includes a study by González Pérez et al. [35], which was carried out on the Bayamo municipality, and a case study of intervention, carried out on the Urbano Noris municipality by the Municipal Technical Group [36]. In Peru, the literature is more extensive, and the studies that stand out include those carried out on the district of Chavín de Huantar [37], the municipal government of the Province of Jaén [38], the Province of Chupaca [39], the District Municipality of Matapalo [40], and the district of Supe [41]. These studies have empirically verified the relationship between functional capacities and developmental outcomes.
In the case of Mexico, at the subnational level, there is a study of management capacities for development that analyzes the management components and their deficiencies in the Metropolitan Area of Toluca [42]. Furthermore, there are two MIC diagnostic studies that included the total number of municipalities with national coverage: the ICFM carried out by the UNDP, with data from 2016 [7], and the IDIM carried out by the Superior Audit of the Federation (Auditoría Superior de la Federación (ASF)), with data from 2013 [4]. Additionally, noteworthy, at the national level, are the programs that the National Institute for Federalism and Municipal Development (Instituto Nacional para el Federalismo y el Desarrollo Municipal (INAFED)) has implemented since 2004 (Table 1 to identify and develop the management capacities of municipalities throughout the country, based on their voluntary incorporation—a condition that has caused participation to be presented as an unstructured pattern among states (Appendix B, Figure A2). At an international level, these programs include the ISO 18091:2019 Quality management systems—Guidelines for the application of ISO 9001 in the local government and the same ISO 9001: 2015, Quality management systems—Requirements [43].
Hence, although references were found in the study of municipal government capacities, none were found from the perspective of the SNA using the spatial approach as a tool to support the construction of institutional capacity. Thus, the address of the problem from the proposed approach is innovative.
On the other hand, it was found that the State of Veracruz has undergone regionalization for various purposes: geomorphological purposes, considering 37 units belonging to 6 geomorphological provinces with 9 subprovinces [45]; cartographic landscape maps [46]; administrative purposes in terms of development planning, considering 10 regions [47], and recently, for the purposes of economic reactivation and return to the new normality, considering 5 regions [48].
The administrative regionalization based on 10 regions determined by criteria of geographic neighborhoods (as well as that based on 5 regions), was used for general purposes by different entities belonging to the Government of the State of Veracruz since 2005, promoted by the Statistical Information Center and Geographical of the State of Veracruz (CEIEG) [49], with some exceptions such as electoral, economic reactivation, and return to the new normality.

3.2. Second Stage: Spatial Analysis and Hypothesis Testing

The findings of the first stage of the study served as the basis for generating the following hypotheses:
H0. 
There is no spatial autocorrelation in the IC of the 212 municipalities of the State of Veracruz, Mexico in the 2014–2017 government period.
H1. 
There is a spatial autocorrelation in the IC of the 212 municipalities of the State of Veracruz, Mexico, in the 2014–2017 government period.
It is worth mentioning that in determining the territorial units of analysis, the theoretical considerations proposed by Giraudy et al. [26] were taken into account (Table 2). In the selection of the IC database with municipal subnational disaggregation level, compliance with the greater number of practical criteria proposed by Harbers and Ingram [27] (Table 3) and the most up-to-date extracted information were considered (in this respect, it is important to consider that, although the INAFED programs are updated annually, they only contain data from the municipalities that join voluntarily, as the participation of the municipalities of Veracruz has fluctuated between 6% and 4% from 2016 to 2020; therefore, it was considered an insufficient sample to achieve representativeness of the data (Appendix B, Table A2).
Hence, the units of analysis are 212 municipalities of the State of Veracruz, Mexico, in the 2014–2017 government period (Appendix B). The variable to be analyzed is the ICFM 2016 [7] (available for download at https://www.mx.undp.org/content/mexico/es/home/library/poverty/informe-de-desarrollo-humano-municipal-2010-2015--transformando-.html, accessed on 29 January 2022), while the cartographic base is the Geostatistical Framework of the Population and Housing Census 2020 [50], coverage of the State of Veracruz (this cartographic base was used given that the municipal division remains unchanged since 2004, with the creation of the municipalities of San Rafael and Santiago Sochiapan).
The main results of the quantitative analysis of spatial patterns carried out using the free software GeoDa 1.18 (6/16/2021) for Mac OS X 11 (Big Sur) are presented below.

3.2.1. Global Autocorrelation

From the first law of geography proposed by Tobler (“Everything is related to everything else, but things that are close are more related than things that are far away”, 1970, cited in by Siabato and Guzmán-Manrique [34]), a first-order queen-type contiguity matrix using the physical neighborhood criterion was considered, and a matrix (W) of 212 × 212 was defined, according to the number of analysis units (Table 4); that is, to quantify spatial autocorrelation and define it as non-existent, positive, or negative, the ICFM of each municipality was compared with those of their bordering neighbors, as can be seen in Figure 1.

3.2.2. Hypothesis Testing

The alternative hypothesis (H1) assumes that the spatial autocorrelation is different from 0, and the null hypothesis (H0) assumes that the spatial autocorrelation is equal to 0. Therefore, to carry out the hypothesis test, we proceeded to calculate the univariate Moran’s Index, obtaining 0.039 as a result (Figure 2).
Therefore, empirically, according to the interpretation proposal by Siabato and Guzmán-Manrique (Table 5, Translated into English), the IC of the 212 municipalities of the State of Veracruz, Mexico, in the 2014–2017 government period, present a random spatial behavior pattern: “as a general empirical recommendation, it is suggested to consider the randomness of the phenomenon when the index (Moran’s Index) is in the range −0.35 ≤ I ≤ 0.35. The higher and lower values should lead to considering cluster-type patterns (I > 0.35) or dispersed patterns (I < −0.35), with clusters for positive values and dispersed for negative values” [34] (p. 11).
To interpret the value of the Moran’s Index and give it statistical validity, based on Getis [51], Siabato and Guzmán-Manrique [34], and Huitrón Mendoza [52], a complete spatial randomness test (CSR) was carried out. Considering a confidence level of 99% and a significance level of 0.01, the Monte Carlo simulation [53,54] was carried out as a reference distribution with 999 permutations (which can be understood as scenarios), a z-value of 1.0480, and a p-value of 0.15 (Figure 3) were obtained. According to Getis [51] and Celemín [54], if the z-value score or the p-value indicates statistical significance, the null hypothesis can be rejected. Given that the p-value did not update the assumption of being less than or equal to the level of significance [55], the statistical significance of the z-value was evaluated [56].
According to the table listing critical values of standard normal distribution [51,56,57,58] for two-tailed situations [34], given that the critical value of z-value necessary to construct a distribution with a confidence value of 99% and a significance of 0.01 is 2.57 and 1.0480 < 2.57, based on Getis [51], Anselin et al. [53], Celemín [54], Siabato y Guzmán-Manrique [34], and the statistical evidence, the null hypothesis (H0) of the absence of spatial autocorrelation was confirmed. The Critical Values of Standard Normal Distribution for Two-Tailed Situations can be found in Johnson and Kuby [59].
To corroborate that the result was not influenced by an inappropriate election of neighborhood matrix, the neighborhood criterion of first-order queen matrix was changed to first-order rook (Appendix D, Table A3, Figure A4 and Figure A5, and it was observed that there were no significant changes, as the absence of spatial autocorrelation was confirmed with both arrangements.
Consequently, and in accordance with the three basic spatial patterns by Siabato and Guzmán-Manrique [34], in general, we can conclude that the ICFM variable behaves in space following a random pattern, as no defined or structured behavior was identified. The result of the analysis is statistically significant, with a confidence level of 99%.
When analyzing the behavior by quadrant, it can be observed how this unstructured pattern manifests itself. Quadrant I shows the municipalities with a high ICFM whose neighboring municipalities have a high ICFM (Figure 4). Quadrant II shows the municipalities with a low ICFM surrounded by the municipalities with a high ICFM (Figure 5). Quadrant III shows the municipalities with a low ICFM surrounded by the municipalities with a low ICFM (Figure 6). Quadrant IV shows the municipalities with a high ICFM surrounded by the municipalities with a low ICFM (Figure 7). At this point, it is convenient to highlight that the ICFM classification as high or low obeys the level of the IC of each municipality of the research context in relation to those of the other municipalities of the State of Veracruz. Thus, it should not be assumed to be comparable to the classification of very high, high, medium, and low levels of the 2010–2015 Municipal Human Development Report Changing Mexico from the local by UNDP [7].

3.2.3. Local Autocorrelation

On the other hand, given the value of Moran’s Index (0.039), it was considered convenient to analyze the local autocorrelation in order to investigate if there are any poles of attraction. Considering the same weight matrix with the physical neighborhood criterion in first-order queen contiguity (Table 4), a univariate local Moran’s Index of 0.039 was obtained (Figure 8), and the following two clusters of interest were identified for future modeling in terms of the centralized impulse by the Instituto Veracruzano de Desarrollo Municipal (INVEDEM) as the main agency responsible for the construction of MIC in the research context (Figure 9):
(a)
High–high cluster: integrated by the municipalities of Tlaltetela (0.249), Calcahualco (0.432), Coatzintla (0.314), Xico (0.274), and Lerdo de Tejada (0.364);
(b)
Low–low cluster: integrated by the municipalities of Acultzingo (0.148), Amatitlán (0.013), Aquila (0.217), Atoyac (0.123), Carrillo Puerto (0.114), Cosamaloapan de Carpio (0.000), Cuitláhuac (0.053), Chacaltianguis (0.038), Ixmatlahuacan (0.025), Paso del Macho (0.142), José Azueta (0.127), Tierra Blanca (0.038), Tres Valles (0.064), and Carlos A. Carrillo (0.038).

4. Discussion

Both empirically (−0.35 ≤ I ≤ 0.35) [34] and statistically (with 99% confidence level and 0.01 significance level), based on Getis [51], Anselin et al. [53], Celemín [54], Siabato y Guzmán-Manrique [34], the results confirmed that owing to the absence of global spatial autocorrelation, the institutional capacities of the municipalities of the State of Veracruz, Mexico, in the government period 2014–2017, presented a random spatial behavior pattern [34]. Thus, in agreement with Giraudy et al. [26], we argue that this result justifies a strategy of independent units in future work on modeling interventions for capacity building as “an empirical test that shows that the spatial dependence among the units is low or non-existent would constitute a solid basis for a strategy of the independent units.” [26].
On the other hand, the assumption raised by Nohlen and Sturm [15] regarding structural heterogeneity owing to the presence of asymmetric relationships in MIC levels was also confirmed as a key factor in development—a situation that, according to Montañez Gómez and Delgado Mahecha [14], requires different levels of protection and encouragement to achieve equal opportunities for development. These asymmetries, according to John Rawls [60], are inequalities of the basic structure, where the principles of social justice must be applied at the first instance, and according to Amartya Sen [61], the most obvious inequalities are in distribution, which must be counterbalanced to approach equality of basic capabilities.
Findings will serve as bases for establishing priorities and identifying promissory concepts and variables to determine the regionalization model [62] with the best adjustment for the centralized promotion of IC in the municipalities in future scenarios.

5. Conclusions

Based on the findings and the proposals of the SNA and the EBP, we conclude that for the purposes of the study and management of the MIC, the current official regionalization of the State of Veracruz, Mexico, based on the criterion of geographic neighborhoods, results in an arbitrary delimitation of spatial units, given that it is not justified theoretically or empirically, as it is not consistent with the pattern of random spatial behavior observed.
In turn, we consider that the dispersion observed in the MIC levels and the fact that this is low on average confirms the presence of structural heterogeneity, and with it, spaces that, in order to achieve equal opportunities for development, deserve greater protection and encouragement than others. Thus, consistent with EBP, centralized promotion of MIC development requires data-supported regionalization. Hence, future research will consider regionalization modeling techniques for the centralized impulse of MIC suitable for differentiated attention, based on the grouping of municipalities according to their IC level. From the behavior of the data, we also deduced that the application of modeling according to independent units and based on a policy to promote equality, supported by scientific evidence, is of potential value to strengthen the results of capacity building actions of INVEDEM, as well as to seek greater protection and encouragement to the municipalities that most require it, in accordance with their particular conditions as sustainable growth management strategy with a regional focus. Hence, the main implication of this study of spatial analysis of the empirical behavior in the municipal institutional capacity is to reveal a promising line of research in order to formulate sustainable growth management strategies with a regional focus, based on evidence.
Finally, it is important to specify that although the State of Veracruz has MIC studies, they lack temporal stability. In this respect, it is important to emphasize the limitation that this condition represents for historical–comparative studies that allow finding determinant factors of MIC. Therefore, it is also essential to launch an appeal to INVEDEM, in order to address this issue and assume active participation and leadership within the projects established in the State Program of Statistics and Geography 2019–2024, whose aims are to evaluate and determine the demand for statistical and geographic information, analyze relevant and current information, and integrate the state catalog of indicators.

Author Contributions

Conceptualization, I.L.-G.; methodology, I.L.-G.; software, I.L.-G., D.H.-P. and R.M.-G.; validation, M.G.H.-O., D.H.-P. and R.M.-G.; formal analysis, M.G.H.-O.; investigation, I.L.-G. and M.G.H.-O.; resources, M.G.H.-O.; data curation, I.L.-G., M.G.H.-O., D.H.-P., R.M.-G. and D.M.-C.; writing—original draft preparation, I.L.-G.; writing—review and editing, M.G.H.-O.; visualization, I.L.-G.; supervision, M.G.H.-O.; project administration, I.L.-G.; funding acquisition, I.L.-G., M.G.H.-O. and D.M.-C. All authors have read and agreed to the published version of the manuscript.

Funding

This research was funded by the National Council of Science and Technology (CONACYT): 2020-000026-02NACF-01216 within the framework of the doctoral thesis “Regionalization model for the centralized promotion of institutional capacities in municipal governments of the State of Veracruz, Mexico”.

Institutional Review Board Statement

Not applicable.

Informed Consent Statement

Not applicable.

Data Availability Statement

Conflicts of Interest

The authors declare no conflict of interest.

Appendix A

Table A1. Projects alignment.
Table A1. Projects alignment.
International:
Sustainable Development Goals [63] Goal 11: Sustainable cities and communities
Goal 16: Peace, justice, and strong institutions.
National:
National Development Plan 2019–2024 [64]Cross-curricular axes:
Fighting corruption and improving public management
Territory and sustainable development
General axis: Well-being
Goal 2.5: Guarantee the right to a healthy environment with a focus on the sustainability of ecosystems, biodiversity, heritage, and biocultural landscapes
Strategy 2.5.5: articulate governmental action to contribute to environmental public management with a focus on territoriality, sustainability, human rights, and gender.
Sectoral Programs 2020–2024 [65]Governance sectoral program
Priority goal 6: Strengthen federalism, decentralization, and municipal development.
Sectoral program for agrarian, territorial, and urban development
Priority goal 1: Establish an integrated, orderly, inclusive, sustainable, and safe territorial system.
National Program to Combat Corruption and Impunity and to Improve Public Management 2019–2024
Goal 3: Promote the efficiency and effectiveness of public management.
Goal 4: Promote the professionalization and efficient management of the human resources of the Federal Public Administration.
National Strategic Program in Socio-ecological Systems and Sustainability.
Theme: Design of sustainable territorial socio-ecological planning instruments, adaptation measures to global change (for example, urban development plans, territorial ordinances).
Institutional Program 2020–2024 of the National Council of Science and Technology
Priority objective 5: Articulate and strengthen the scientific, humanistic and technological capacities of the country by linking with regional actors to influence strategic national problems in favor of social benefit, environmental care, biocultural diversity, and common goods.
State:
Veracruz Development Plan 2019–2024 [47]Block: Politics and Government
Goal: Project the political development of the State of Veracruz.
Block: Social welfare
Goal: Contribute to the social welfare of subjects of law
State Program of Statistics and Geography 2019–2024 [66]Project I.2: Analysis to determine the demand for statistical and geographic information in the State.
Project V.2.7: Establish the Interactive Consultation of Municipal Information (CIIM)
Project V.2.9: Carry out analysis documents with relevant information and/or situation of the State.
Project V.2.9: Make the Catalog of indicators.

Appendix B

Figure A1. Historical participation of the states in federal programs for the development of MIC, 2016–2020.
Figure A1. Historical participation of the states in federal programs for the development of MIC, 2016–2020.
Sustainability 14 02000 g0a1
Figure A2. Participation of the states in federal programs for the development of MIC, 2016–2020.
Figure A2. Participation of the states in federal programs for the development of MIC, 2016–2020.
Sustainability 14 02000 g0a2
Table A2. Performance of the participation of the State of Veracruz in federal programs for the development of MIC, 2016–2020.
Table A2. Performance of the participation of the State of Veracruz in federal programs for the development of MIC, 2016–2020.
YearPlace According to Its Participation% of Municipalities That Participate
20201st lowest place *4
20191st lowest place **4
20181st lowest place ***2
20172nd lowest place ****2
20162nd lowest place *****6
* They did not participate: San Luis Potosí, Baja California Sur, Durango and Oaxaca. ** They did not participate: Baja California, Querétaro, Michoacán, San Luis Potosí, Baja California Sur and Oaxaca. *** They did not participate: Oaxaca, Sonora, Guerrero and Baja California Sur. **** Below only Oaxaca. Nayarit did not participate. ***** Only Zacatecas below. They did not participate: Oaxaca, Nuevo León, Aguascalientes and Nayarit. Source: Authors’ elaboration based on INAFED [22,23,24,25].

Appendix C

Figure A3. Municipal division map of the State of Veracruz, Mexico. Available online: http://cuentame.inegi.org.mx/mapas/pdf/entidades/div_municipal/veracruzmpios.pdf. Source: INEGI [67].
Figure A3. Municipal division map of the State of Veracruz, Mexico. Available online: http://cuentame.inegi.org.mx/mapas/pdf/entidades/div_municipal/veracruzmpios.pdf. Source: INEGI [67].
Sustainability 14 02000 g0a3aSustainability 14 02000 g0a3b

Appendix D

Spatial analysis using first-order rook-type contiguity matrix.
Table A3. Properties of the first-order rook-type contiguity matrix.
Table A3. Properties of the first-order rook-type contiguity matrix.
PropertyValue
TypeRook
SymmetrySymmetric
FileICFM_2016Torre.gal
Id variableCVEGEO
Order1
# Observations212
Min neighbors1
Max neighbors12
Mean neighbors5.10
Median neighbors5.00
% Non-zero2.41%
Source: Authors’ elaboration in GeoDa 1.18.
Figure A4. Moran’s Index. First-order rook-type physical contiguity. Designed on GeoDa 1.18.
Figure A4. Moran’s Index. First-order rook-type physical contiguity. Designed on GeoDa 1.18.
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Figure A5. Reference statistical distribution graphic. Designed on GeoDa 1.18.
Figure A5. Reference statistical distribution graphic. Designed on GeoDa 1.18.
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Figure 1. Connectivity map. First-order queen-type physical contiguity, elaborated in GeoDa 1.18.
Figure 1. Connectivity map. First-order queen-type physical contiguity, elaborated in GeoDa 1.18.
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Figure 2. Moran’s Index. First-order queen-type physical contiguity, elaborated in GeoDa 1.18.
Figure 2. Moran’s Index. First-order queen-type physical contiguity, elaborated in GeoDa 1.18.
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Figure 3. Reference statistical distribution graphic, designed on GeoDa 1.18.
Figure 3. Reference statistical distribution graphic, designed on GeoDa 1.18.
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Figure 4. Quadrant I: high–high. Designed on GeoDa 1.18.
Figure 4. Quadrant I: high–high. Designed on GeoDa 1.18.
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Figure 5. Quadrant II: low–high. Designed on GeoDa 1.18.
Figure 5. Quadrant II: low–high. Designed on GeoDa 1.18.
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Figure 6. Quadrant III: low–low. Designed on GeoDa 1.18.
Figure 6. Quadrant III: low–low. Designed on GeoDa 1.18.
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Figure 7. Quadrant IV: high–low. Designed on GeoDa 1.18.
Figure 7. Quadrant IV: high–low. Designed on GeoDa 1.18.
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Figure 8. Univariate local Moran’s Index. First-order queen-type physical contiguity. Designed on GeoDa 1.18.
Figure 8. Univariate local Moran’s Index. First-order queen-type physical contiguity. Designed on GeoDa 1.18.
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Figure 9. LISA Clusters Map. First-order queen-type physical contiguity. Designed on GeoDa 1.18.
Figure 9. LISA Clusters Map. First-order queen-type physical contiguity. Designed on GeoDa 1.18.
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Table 1. National programs for the development of management capacities in municipalities.
Table 1. National programs for the development of management capacities in municipalities.
ProgramPeriod of Validity
Municipal Performance Advisory Guide (2019,––)
Agenda for Municipal Development Program(2014–2018)
Agenda Program From the Local (2004–2013)
Source: Authors’ elaboration based on INAFED [44].
Table 2. Description of analysis units.
Table 2. Description of analysis units.
Theoretical ConsiderationsDetermination of Analysis Unit
Type:Formal or jurisdictional
Level:Subnational
Variety:Political and administrative unit; municipalities
Number of levels of analysis:Single level (Municipal)
Source: Authors’ elaboration based on Giraudy et al. [26].
Table 3. Compliance of the MIC databases with the practical criteria proposed by Harbers and Ingram [27]. Case of municipalities of the State of Veracruz, Mexico.
Table 3. Compliance of the MIC databases with the practical criteria proposed by Harbers and Ingram [27]. Case of municipalities of the State of Veracruz, Mexico.
CriteriaINAFED ProgramsMunicipal Institutional Development Index (IDIM)Municipal Functional Capacities Index (ICFM)
Observation maximizationNo *YesYes
Complete contiguity of areasNo *YesYes
Maximization of comparability with studiesNo *YesYes
Maximization of temporal stabilityYesNo **No ***
ScalabilityNo *No **Yes
Agent Responsible:National Institute for Federalism and Municipal Development
(INAFED)
Superior Audit of the Federation
(ASF)
United Nations Development Programme
(UNDP)
* Due to the scarce participation of the municipalities in the programs promoted by INAFED, there are data for a maximum of 6% of the municipalities in the State of Veracruz between 2016 and 2020. Therefore, it was considered an insufficient sample to achieve representativeness of the data. ** Published for the first and only time in 2015, with data collected in 2013. This information is consistent with the 2010–2013 government period. *** Published for the first and only time in 2019, with data collected in 2016. This information is consistent with the 2014–2017 municipal government period. Source: Authors’ elaboration based on Harbers and Ingram [27], INAFED [44], ASF [4], and UNDP [7].
Table 4. Properties of the first-order queen-type contiguity matrix.
Table 4. Properties of the first-order queen-type contiguity matrix.
PropertyValue
TypeQueen
SymmetrySymmetric
FileICFM_2016Q1.gal
Id variableCVEGEO
Order1
# Observations212
Min neighbors1
Max neighbors12
Mean neighbors5.15
Median neighbors5.00
% Non-zero2.43%
Source: Authors’ elaboration in GeoDa 1.18.
Table 5. Spatial patterns and spatial autocorrelation criteria linked to Moran’s Index.
Table 5. Spatial patterns and spatial autocorrelation criteria linked to Moran’s Index.
Spatial Patterns
Positive spatial autocorrelationNegative spatial autocorrelationNo autocorrelation
Cluster patternDispersed patternRandom pattern
Theoretical Moran Index
I > 0I < 0I = 0
Moran index in practice
I > 0.35I < −0.35−0.35 ≤ I ≤ 0.35
Source: Translated into English of Siabato and Guzmán-Manrique [34] (p. 12) used under Attribution-NonCommercial-NoDerivatives 4.0 International (CC BY-NC-ND 4.0).
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Lagunes-Gómez, I.; Hernández-Orduña, M.G.; Murrieta-Galindo, R.; Hernández-Pitalua, D.; Mayorga-Cruz, D. Spatial Analysis of the Empirical Behavior of Municipal Institutional Capacity for the Formulation of Sustainable Growth Management Strategies with a Regional Focus: State of Veracruz, Mexico. Sustainability 2022, 14, 2000. https://doi.org/10.3390/su14042000

AMA Style

Lagunes-Gómez I, Hernández-Orduña MG, Murrieta-Galindo R, Hernández-Pitalua D, Mayorga-Cruz D. Spatial Analysis of the Empirical Behavior of Municipal Institutional Capacity for the Formulation of Sustainable Growth Management Strategies with a Regional Focus: State of Veracruz, Mexico. Sustainability. 2022; 14(4):2000. https://doi.org/10.3390/su14042000

Chicago/Turabian Style

Lagunes-Gómez, Isabel, María Graciela Hernández-Orduña, Rene Murrieta-Galindo, Daniel Hernández-Pitalua, and Darwin Mayorga-Cruz. 2022. "Spatial Analysis of the Empirical Behavior of Municipal Institutional Capacity for the Formulation of Sustainable Growth Management Strategies with a Regional Focus: State of Veracruz, Mexico" Sustainability 14, no. 4: 2000. https://doi.org/10.3390/su14042000

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