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references.bib
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@article{rogers2024,
title = {Best Practices for Your Confirmatory Factor Analysis: {{A JASP}} and Lavaan Tutorial},
shorttitle = {Best Practices for Your Confirmatory Factor Analysis},
author = {Rogers, Pablo},
year = {2024},
month = mar,
journal = {Behavior Research Methods},
issn = {1554-3528},
doi = {10.3758/s13428-024-02375-7},
url = {https://link.springer.com/10.3758/s13428-024-02375-7},
urldate = {2024-03-14},
copyright = {All rights reserved},
langid = {english},
keywords = {ProjetoOS},
file = {C:\Users\pablo\OneDrive\Documentos\Meus Artigos\Arquivo\Rogers 2024 AFC BRM.pdf}
}
@techreport{aera1999,
title = {Standards for {{Educational}} and {{Psychological Testing}}},
author = {{AERA} and {APA} and {NCME}},
year = {1999},
address = {Washington},
institution = {American Educational Research Association, American Psychological Association, \& National Council on Measurement in Education},
keywords = {artigoCFA}
}
@techreport{aera2014,
title = {Standards for {{Educational}} and {{Pshychological Testing}}},
author = {{AERA} and {APA} and {NCME}},
year = {2014},
address = {Washington},
institution = {American Educational Research Association, American Psychological Association \& National Council on Measurement in Education},
keywords = {artigoCFA}
}
@article{araujo2022,
title = {Asset Diversification, Financial Well-Being, Quality of Life, and Mental Health: A Study in {{Brazil}}},
author = {Ara{\'u}jo, Fl{\'a}via Barbosa de Brito and Rogers, Pablo and Peixoto, Fernanda Maciel and Rogers, Dany},
year = {2022},
journal = {Revista Contabilidade \& Finan{\c c}as},
volume = {33},
number = {90},
publisher = {FapUNIFESP (SciELO)},
issn = {1519-7077},
doi = {10.1590/1808-057x20221470.en},
abstract = {ABSTRACT This study sought to investigate the relationship between diversification, financial well-being (FWB), quality of life (QoL), and mental health, and to see how FWB mediates this relationship, considering a sample of 1,047 Brazilian investors registered with the Brazilian Securities and Exchange Commission (Comiss{\~a}o de Valores Mobili{\'a}rios [CVM]). In the national and international literature, no studies were found that sought to identify the mediating role of FWB between diversification, QoL, and mental health, as proposed in this study. This research may help brokers and financial institutions, allowing a new look at the profile of investors and their portfolios. It also widens the perspectives on studies of personal finance and mental health in Brazil and around the world. Mediation was conducted through structural equation modeling estimated by robust diagonally weighted least squares (RDWLS). `Asset classes' was adopted as a proxy for diversification. For QoL, the World Health Organization Quality of Life (WHOQOL-100) scale was adopted, while the Beck inventories were used to measure mental health (depression and anxiety). For FWB, the measure of the Brazilian Credit Protection Service (Servi{\c c}o de Prote{\c c}{\~a}o ao Cr{\'e}dito [SPC Brasil]) was used. The results showed a strong relationship between the FWB mediation between the diversification degree (asset classes) and the QoL and mental health scales (anxiety and depression). It was found that the diversification level is related to increased levels of anxiety and depression and decreased QoL in the short term, but when mediated by FWB, it decreases the anxiety and depression levels and increases QoL.RESUMO Este trabalho buscou investigar a rela{\c c}{\~a}o entre diversifica{\c c}{\~a}o, bem-estar financeiro (BEF) e qualidade de vida (QV) e sa{\'u}de mental, e compreender como o BEF medeia essa rela{\c c}{\~a}o, considerando uma amostra de 1.047 investidores brasileiros cadastrados na Comiss{\~a}o de Valores Mobili{\'a}rios (CVM). Na literatura nacional e internacional, n{\~a}o foram encontrados estudos que buscassem identificar o papel mediador do BEF entre a diversifica{\c c}{\~a}o e a QV e a sa{\'u}de mental, como se prop{\~o}e neste estudo. Esta pesquisa pode auxiliar corretoras e institui{\c c}{\~o}es financeiras, possibilitando um novo olhar sobre o perfil dos investidores e suas carteiras. Ainda, amplia as perspectivas sobre os estudos de finan{\c c}as pessoais e sa{\'u}de mental no Brasil e no mundo. A media{\c c}{\~a}o foi realizada por modelagem de equa{\c c}{\~o}es estruturais estimada por m{\'i}nimos quadrados robustos ponderados na diagonal (robust diagonally weighted least squares [RDWLS]). Como proxy de diversifica{\c c}{\~a}o, adotou-se ``classes de ativos''. Para QV, adotou-se a escala World Health Organization Quality of Life (WHOQOL-100), enquanto para mensurar sa{\'u}de mental (depress{\~a}o e ansiedade) usaram-se os invent{\'a}rios de Beck. Para BEF, utilizou-se a medida do Servi{\c c}o de Prote{\c c}{\~a}o ao Cr{\'e}dito (SPC) do Brasil. Os resultados apontaram forte rela{\c c}{\~a}o de media{\c c}{\~a}o do BEF entre o grau de diversifica{\c c}{\~a}o (classes de ativos) e as escalas de QV e sa{\'u}de mental (ansiedade e depress{\~a}o). Constatou-se que o n{\'i}vel de diversifica{\c c}{\~a}o est{\'a} relacionado com o aumento dos n{\'i}veis de ansiedade e depress{\~a}o e com a redu{\c c}{\~a}o da QV no curto prazo, mas, quando mediado pelo BEF, reduz os n{\'i}veis de ansiedade e depress{\~a}o e aumenta a QV.},
copyright = {CC0 1.0 Universal Public Domain Dedication},
keywords = {artigoCFA},
file = {C:\Users\pablo\OneDrive\Zotero\Araújo et al_2022_Asset diversification, financial well-being, quality of life, and mental health.pdf}
}
@misc{arbuckle2019,
title = {Amos},
author = {Arbuckle, J. L.},
year = {2019},
address = {Chicago},
howpublished = {IBM Corp},
keywords = {artigoCFA}
}
@article{bandalos2014,
title = {Relative {{Performance}} of {{Categorical Diagonally Weighted Least Squares}} and {{Robust Maximum Likelihood Estimation}}},
author = {Bandalos, Deborah L.},
year = {2014},
month = jan,
journal = {Structural Equation Modeling},
volume = {21},
number = {1},
pages = {102--116},
issn = {10705511},
doi = {10.1080/10705511.2014.859510},
abstract = {Robust maximum likelihood (ML) and categorical diagonally weighted least squares (cat-DWLS) estimation have both been proposed for use with categorized and nonnormally distributed data. This study compares results from the 2 methods in terms of parameter estimate and standard error bias, power, and Type I error control, with unadjusted ML and WLS estimation methods included for purposes of comparison. Conditions manipulated include model misspecification, level of asymmetry, level and categorization, sample size, and type and size of the model. Results indicate that cat-DWLS estimation method results in the least parameter estimate and standard error bias under the majority of conditions studied. Cat-DWLS parameter estimates and standard errors were generally the least affected by model misspecification of the estimation methods studied. Robust ML also performed well, yielding relatively unbiased parameter estimates and standard errors. However, both cat-DWLS and robust ML resulted in low power under conditions of high data asymmetry, small sample sizes, and mild model misspecification. For more optimal conditions, power for these estimators was adequate. {\copyright} 2014 Copyright Taylor and Francis Group, LLC.},
keywords = {,artigoCFA,categorical data,DWLS,Estimator,Evidencia,ML,Para LER,RML,Robust estimator,Robust Maximum Likelihood,WLS},
file = {C:\Users\pablo\OneDrive\Zotero\Bandalos_2014_Relative Performance of Categorical Diagonally Weighted Least Squares and.pdf}
}
@book{bandalos2018,
title = {Measurement Theory and Applications for the Social Sciences},
author = {Bandalos, Deborah L.},
year = {2018},
publisher = {Guilford Press},
address = {New York},
keywords = {artigoCFA},
file = {C:\Users\pablo\OneDrive\Books\Psychometrics\Main\Measurement Theory and Applications for the Social Sciences - Bandalos (2018).pdf}
}
@article{bell2023,
title = {The {{Impact}} of {{Measurement Model Misspecification}} on {{Coefficient Omega Estimates}} of {{Composite Reliability}}},
author = {Bell, Stephanie M. and Chalmers, R. Philip and Flora, David B.},
year = {2023},
journal = {Educational and Psychological Measurement},
pages = {1--36},
publisher = {SAGE Publications Inc.},
issn = {15523888},
doi = {10.1177/00131644231155804},
abstract = {Coefficient omega indices are model-based composite reliability estimates that have become increasingly popular. A coefficient omega index estimates how reliably an observed composite score measures a target construct as represented by a factor in a factor-analysis model; as such, the accuracy of omega estimates is likely to depend on correct model specification. The current paper presents a simulation study to investigate the performance of omega-unidimensional (based on the parameters of a one-factor model) and omega-hierarchical (based on a bifactor model) under correct and incorrect model misspecification for high and low reliability composites and different scale lengths. Our results show that coefficient omega estimates are unbiased when calculated from the parameter estimates of a properly specified model. However, omega-unidimensional produced positively biased estimates when the population model was characterized by unmodeled error correlations or multidimensionality, whereas omega-hierarchical was only slightly biased when the population model was either a one-factor model with correlated errors or a higher-order model. These biases were higher when population reliability was lower and increased with scale length. Researchers should carefully evaluate the feasibility of a one-factor model before estimating and reporting omega-unidimensional.},
keywords = {,artigoCFA,coefficient omega,factor reliability,item factor analysis,Lido,measurement model,Omega,omega-hierarchical,OneNote,Reliability},
file = {C:\Users\pablo\OneDrive\Zotero\Bell et al_2023_The Impact of Measurement Model Misspecification on Coefficient Omega Estimates.pdf}
}
@misc{bentler2020,
title = {{{EQS}} 6.4 for {{Windows}}},
author = {Bentler, Peter M. and Wu, Erik},
year = {2020},
url = {https://mvsoft.com},
urldate = {2023-02-22},
howpublished = {Multivariate Software, Inc},
keywords = {artigoCFA}
}
@book{brown2015,
title = {Confirmatory {{Factor Analysis}} for {{Applied Research}}},
author = {Brown, Timothy A.},
year = {2015},
publisher = {The Guilford Press},
address = {New York},
keywords = {artigoCFA,CFA,factor analysis,Geral,Lido,structural equation modeling},
file = {C:\Users\pablo\OneDrive\Books\CB-SEM\Main\Brown (2015) - Confirmatory Factor Analysis for Applied Research.pdf}
}
@incollection{brown2023,
title = {Confirmatory {{Factor Analysis}}},
booktitle = {Handbook of {{Structural Equation Modeling}}},
author = {Brown, Timothy A.},
editor = {Hoyle, Rick H.},
year = {2023},
publisher = {The Guilford Press},
address = {New York},
keywords = {artigoCFA,Geral},
file = {C:\Users\pablo\OneDrive\Books\CB-SEM\Main\Hoyle (2023) - Handbook of Structural Equation Modeling.pdf}
}
@book{byrne2016,
title = {Structural {{Equation Modeling}} with {{AMOS}}: {{Basic Concepts}}, {{Application}}, and {{Programming}}},
author = {Byrne, Barbara M.},
year = {2016},
publisher = {Routledge Taylor \& Francis Group},
address = {New York},
keywords = {AMOS,artigoCFA,Geral,Lido,SEM,structural equation modeling},
file = {C:\Users\pablo\OneDrive\Books\CB-SEM\AMOS\Structural Equation Modeling with Amos - Byrne (2016).pdf}
}
@article{cho2022,
title = {Reliability and {{Omega Hierarchical}} in {{Multidimensional Data}}: {{A Comparison}} of {{Various Estimators}}},
author = {Cho, Eunseong},
year = {2022},
journal = {Psychological Methods},
publisher = {American Psychological Association},
issn = {1082989X},
doi = {10.1037/met0000525},
abstract = {The current guidelines for estimating reliability recommend using two omega combinations in multidimensional data. One omega is for factor analysis (FA) reliability estimators, and the other omega is for omega hierarchical estimators (i.e., {$\omega$}h). This study challenges these guidelines. Specifically, the following three questions are asked: (a) Do FA reliability estimators outperform non-FA reliability estimators? (b) Is it always desirable to estimate {$\omega$}h? (c) What are the best reliability and {$\omega$}h estimators? This study addresses these issues through a Monte Carlo simulation of reliability and {$\omega$}h estimators. The conclusions are given as follows. First, the performance differences among most reliability estimators are small, and the performance of FA estimators is comparable to that of non-FA estimators. However, the current, most-recommended estimators, that is, estimators based on the bifactor model and exploratory factor analysis, tend to overestimate reliability. Second, the accuracy of {$\omega$}h estimators is much lower than that of reliability estimators, so we should perform {$\omega$}h estimation selectively only on data that meet several requirements. Third, exploratory bifactor analysis is more accurate than confirmatory bifactor analysis only in the presence of cross-loading; otherwise, exploratory bifactor analysis is less accurate than confirmatory bifactor analysis. Fourth, techniques known to improve the Schmid-Leiman (SL) transformation are not superior to SL transformation but have different advantages. This study provides an R Shiny app that allows users to obtain multidimensional reliability and {$\omega$}h estimates with a few mouse clicks.},
keywords = {,artigoCFA,Coefficient omega,Evidencia,Exploratory bifactor model,Lido,Monte carlo simulation,Omega,Omega hierarchical,OneNote,Reliability,Schmid-leiman transformation},
file = {C:\Users\pablo\OneDrive\Zotero\Cho_2022_Reliability and Omega Hierarchical in Multidimensional Data.pdf}
}
@book{cohen2022,
title = {Psychological {{Testing}} and {{Assessment}}: {{An Introduction}} to {{Test}} and {{Measurement}}},
author = {Cohen, Ronald Jay and Schneider, Joel W. and Tobin, Ren{\'e}e M.},
year = {2022},
publisher = {McGraw Hill LLC},
address = {New York},
keywords = {artigoCFA}
}
@book{collier2020,
title = {Applied {{Structural Equation Modeling Using AMOS}}: {{Basic}} to {{Advanced Techniques}}},
author = {Collier, Joel E.},
year = {2020},
publisher = {Routledge},
address = {New York},
keywords = {AMOS,artigoCFA,Geral,SEM},
file = {C:\Users\pablo\OneDrive\Books\CB-SEM\AMOS\Applied Structural Equation Modeling using AMOS - Collier (2020).pdf}
}
@article{crede2019,
title = {Questionable Research Practices When Using Confirmatory Factor Analysis},
author = {Crede, Marcus and Harms, Peter},
year = {2019},
month = feb,
journal = {Journal of Managerial Psychology},
volume = {34},
number = {1},
pages = {18--30},
publisher = {Emerald Group Publishing Ltd.},
issn = {02683946},
doi = {10.1108/JMP-06-2018-0272},
urldate = {2021-03-22},
abstract = {Purpose: The purpose of this paper is to describe common questionable research practices (QRPs) engaged in by management researchers who use confirmatory factor analysis (CFA) as part of their analysis. Design/methodology/approach: The authors describe seven questionable analytic practices and then review one year of journal articles published in three top-tier management journals to estimate the base rate of these practices. Findings: The authors find that CFA analyses are characterized by a high base rate of QRPs with one practice occurring for over 90 percent of all assessed articles. Research limitations/implications: The findings of this paper call into question the validity and trustworthiness of results reported in much of the management literature. Practical implications: The authors provide tentative guidelines of how editors and reviewers might reduce the degree to which the management literature is characterized by these QRPs. Originality/value: This is the first paper to estimate the base rate of six QRPs relating to the widely used analytic tool referred to as CFA in the management literature.},
keywords = {artigoCFA,CFA,Importante,Lido,Psychometrics,Research methods,Scale development,Structural equation modelling},
file = {C:\Users\pablo\OneDrive\Zotero\Crede_Harms_2019_Questionable research practices when using confirmatory factor analysis.pdf}
}
@article{davvetas2020,
title = {Ten Basic Questions about Structural Equations Modeling You Should Know the Answers to -- {{But}} Perhaps You Don't},
author = {Davvetas, Vasileios and Diamantopoulos, Adamantios and Zaefarian, Ghasem and Sichtmann, Christina},
year = {2020},
month = oct,
journal = {Industrial Marketing Management},
volume = {90},
pages = {252--263},
publisher = {Elsevier Inc.},
issn = {00198501},
doi = {10.1016/j.indmarman.2020.07.016},
abstract = {Structural Equations Modeling (SEM) has enjoyed increased popularity as an analytical method among Industrial Marketing Management (IMM) authors over the last years. Despite such popularity, many authors fail to understand the basic principles of the method and reviewers are frequently confronted with manuscripts suffering from erroneous applications, insufficient reporting and questionable interpretation of SEM-based findings. Addressing this issue, the present article presents -- in non-technical language -- the most basic concepts related to SEM, resolves common misconceptions about the method's application and provides hands-on advice to IMM authors and reviewers dealing with SEM-based manuscripts. Structured along ten fundamental questions, the article covers issues related to (1) latent variables and their scaling, (2) types of parameters in SEM, (3) unstandardized and standardized estimates, (4) model identification, (5) model constraints, (6) model fit, (7) independence and saturated models, (8) modification indices, (9) nested models, and (10) equivalent models. After illustrating these concepts with the use of examples, the article concludes with a list of guidelines addressed both to IMM authors crafting manuscripts using SEM and the peers reviewing them.},
keywords = {,artigoCFA,Confirmatory factor analysis,Geral,Importante,Lido,SEM,Structural equations modeling,Survey research},
file = {C:\Users\pablo\OneDrive\Zotero\Davvetas et al_2020_Ten basic questions about structural equations modeling you should know the.pdf}
}
@article{dunn2014,
title = {From Alpha to Omega: {{A}} Practical Solution to the Pervasive Problem of Internal Consistency Estimation},
author = {Dunn, Thomas J. and Baguley, Thom and Brunsden, Vivienne},
year = {2014},
journal = {British Journal of Psychology},
volume = {105},
number = {3},
pages = {399--412},
publisher = {{John Wiley and Sons Ltd.}},
issn = {20448295},
doi = {10.1111/bjop.12046},
abstract = {Coefficient alpha is the most popular measure of reliability (and certainly of internal consistency reliability) reported in psychological research. This is noteworthy given the numerous deficiencies of coefficient alpha documented in the psychometric literature. This mismatch between theory and practice appears to arise partly because users of psychological scales are unfamiliar with the psychometric literature on coefficient alpha and partly because alternatives to alpha are not widely known. We present a brief review of the psychometric literature on coefficient alpha, followed by a practical alternative in the form of coefficient omega. To facilitate the shift from alpha to omega, we also present a brief guide to the calculation of point and interval estimates of omega using a free, open source software environment. {\copyright} 2013 The British Psychological Society.},
pmid = {24844115},
keywords = {Alpha,artigoCFA,Omega,Para LER,R software},
file = {C:\Users\pablo\OneDrive\Zotero\Dunn et al_2014_From alpha to omega.pdf}
}
@incollection{enders2023,
title = {Fitting Structural {{Equation Models}} with {{Missing}} Data},
booktitle = {Handbook of {{Structural Equation Modeling}}},
author = {Enders, Craig},
editor = {Hoyle, Rick H.},
year = {2023},
publisher = {The Guilford Press},
address = {New York},
keywords = {artigoCFA,Geral},
file = {C:\Users\pablo\OneDrive\Books\CB-SEM\Main\Hoyle (2023) - Handbook of Structural Equation Modeling.pdf}
}
@incollection{feng2023,
title = {Power {{Analysis}} within a {{Structural Equation Modeling Framework}}},
booktitle = {Handbook of {{Structural Equation Modeling}}},
author = {Feng, Yi and Hancock, Gregory R.},
editor = {Hoyle, Rick H.},
year = {2023},
publisher = {The Guilford Press},
address = {New York},
keywords = {artigoCFA,Geral,Importante,Lido,OneNote,Power analysis,SEM},
file = {C:\Users\pablo\OneDrive\Books\CB-SEM\Main\Hoyle (2023) - Handbook of Structural Equation Modeling.pdf}
}
@article{flake2017,
title = {Construct {{Validation}} in {{Social}} and {{Personality Research}}: {{Current Practices}} and {{Recommendations}}},
author = {Flake, Jessica K. and Pek, Jolynn and Hehman, Eric},
year = {2017},
month = may,
journal = {Social Psychological and Personality Science},
volume = {8},
number = {4},
pages = {370--378},
issn = {1948-5506},
doi = {10.1177/1948550617693063},
url = {http://journals.sagepub.com/doi/10.1177/1948550617693063},
abstract = {{$<$}p{$>$}The verity of results about a psychological construct hinges on the validity of its measurement, making construct validation a fundamental methodology to the scientific process. We reviewed a representative sample of articles published in the Journal of Personality and Social Psychology for construct validity evidence. We report that latent variable measurement, in which responses to items are used to represent a construct, is pervasive in social and personality research. However, the field does not appear to be engaged in best practices for ongoing construct validation. We found that validity evidence of existing and author-developed scales was lacking, with coefficient {$\alpha$} often being the only psychometric evidence reported. We provide a discussion of why the construct validation framework is important for social and personality researchers and recommendations for improving practice.{$<$}/p{$>$}},
keywords = {,artigoCFA},
file = {C:\Users\pablo\OneDrive\Zotero\Flake et al_2017_Construct Validation in Social and Personality Research.pdf}
}
@article{flake2020,
title = {Measurement {{Schmeasurement}}: {{Questionable Measurement Practices}} and {{How}} to {{Avoid Them}}},
author = {Flake, Jessica Kay and Fried, Eiko I.},
year = {2020},
month = dec,
journal = {Advances in Methods and Practices in Psychological Science},
volume = {3},
number = {4},
pages = {456--465},
issn = {2515-2459},
doi = {10.1177/2515245920952393},
abstract = {{$<$}p{$>$}In this article, we define questionable measurement practices (QMPs) as decisions researchers make that raise doubts about the validity of the measures, and ultimately the validity of study conclusions. Doubts arise for a host of reasons, including a lack of transparency, ignorance, negligence, or misrepresentation of the evidence. We describe the scope of the problem and focus on how transparency is a part of the solution. A lack of measurement transparency makes it impossible to evaluate potential threats to internal, external, statistical-conclusion, and construct validity. We demonstrate that psychology is plagued by a measurement schmeasurement attitude: QMPs are common, hide a stunning source of researcher degrees of freedom, and pose a serious threat to cumulative psychological science, but are largely ignored. We address these challenges by providing a set of questions that researchers and consumers of scientific research can consider to identify and avoid QMPs. Transparent answers to these measurement questions promote rigorous research, allow for thorough evaluations of a study's inferences, and are necessary for meaningful replication studies.{$<$}/p{$>$}},
keywords = {,artigoCFA},
file = {C:\Users\pablo\OneDrive\Zotero\Flake_Fried_2020_Measurement Schmeasurement.pdf}
}
@article{flake2022,
title = {Construct Validity and the Validity of Replication Studies: {{A}} Systematic Review.},
author = {Flake, Jessica Kay and Davidson, Ian J. and Wong, Octavia and Pek, Jolynn},
year = {2022},
month = may,
journal = {American Psychologist},
volume = {77},
number = {4},
pages = {576--588},
issn = {1935-990X},
doi = {10.1037/amp0001006},
keywords = {artigoCFA},
file = {C:\Users\pablo\OneDrive\Zotero\Flake et al_2022_Construct validity and the validity of replication studies.pdf}
}
@article{flora2012,
title = {Old and {{New Ideas}} for {{Data Screening}} and {{Assumption Testing}} for {{Exploratory}} and {{Confirmatory Factor Analysis}}},
author = {Flora, David B. and LaBrish, Cathy and Chalmers, R. Philip},
year = {2012},
month = mar,
journal = {Frontiers in Psychology},
volume = {3},
number = {MAR},
pages = {55},
publisher = {Frontiers},
issn = {1664-1078},
doi = {10.3389/fpsyg.2012.00055},
url = {http://journal.frontiersin.org/article/10.3389/fpsyg.2012.00055/abstract},
urldate = {2021-03-22},
abstract = {We provide a basic review of the data screening and assumption testing issues relevant to exploratory and confirmatory factor analysis along with practical advice for conducting analyses that are sensitive to these concerns. Historically, factor analysis was developed for explaining the relationships among many continuous test scores, which led to the expression of the common factor model as a multivariate linear regression model with observed, continuous variables serving as dependent variables, and unobserved factors as the independent, explanatory variables. Thus, we begin our paper with a review of the assumptions for the common factor model and data screening issues as they pertain to the factor analysis of continuous observed variables. In particular, we describe how prin- ciples from regression diagnostics also apply to factor analysis. Next, because modern applications of factor analysis frequently involve the analysis of the individual items from a single test or questionnaire, an important focus of this paper is the factor analysis of items. Although the traditional linear factor model is well-suited to the analysis of con- tinuously distributed variables, commonly used item types, including Likert-type items, almost always produce dichotomous or ordered categorical variables. We describe how relationships among such items are often not well described by product-moment correla- tions, which has clear ramifications for the traditional linear factor analysis. An alternative, non-linear factor analysis using polychoric correlations has become more readily available to applied researchers and thus more popular. Consequently, we also review the assumptions and data-screening issues involved in this method.Throughout the paper, we demonstrate these procedures using an historic data set of nine cognitive ability variables. {\copyright} 2012 Flora, LaBrish and Chalmers.},
keywords = {artigoCFA,CFA,CMB,Confirmatory factor analysis,Data cleaning,Data Screening,EFA,Exploratory factor analysis,Geral,Importante,Item factor analysis,Para LER,Structural equation},
file = {C:\Users\pablo\OneDrive\Zotero\Flora et al_2012_Old and New Ideas for Data Screening and Assumption Testing for Exploratory and.pdf}
}
@article{flora2017,
title = {The Purpose and Practice of Exploratory and Confirmatory Factor Analysis in Psychological Research: {{Decisions}} for Scale Development and Validation},
author = {Flora, David B. and Flake, Jessica K.},
year = {2017},
month = apr,
journal = {Canadian Journal of Behavioural Science},
volume = {49},
number = {2},
pages = {78--88},
publisher = {American Psychological Association Inc.},
issn = {18792669},
doi = {10.1037/cbs0000069},
abstract = {There are many high-quality resources available which describe best practices in the implementation of both exploratory factor analysis (EFA) and confirmatory factor analysis (CFA). Yet, partly owing to the complexity of these procedures, confusion persists among psychologists with respect to the implementation of EFA and CFA. Primary among these misunderstandings is the very mathematical distinction between EFA and CFA. The current paper uses a brief example to illustrate the difference between the statistical models underlying EFA and CFA, both of which are particular instantiations of the more general common factor model. Next, important considerations for the implementation of EFA and CFA discussed in this paper include the need to account for the categorical nature of item-level observed variables in factor analyses, the use of factor analysis in studies of the psychometric properties of new tests or questionnaires and previously developed tests, decisions about whether to use EFA or CFA in these contexts, and the importance of replication of factor analytic models in the ongoing pursuit of validation.},
keywords = {,artigoCFA,best practices,confirmatory factor analysis,exploratory factor analysis,psychometric properties,validity},
file = {C:\Users\pablo\OneDrive\Zotero\Flora_Flake_2017_The purpose and practice of exploratory and confirmatory factor analysis in.pdf}
}
@article{flora2020,
title = {Your {{Coefficient Alpha Is Probably Wrong}}, but {{Which Coefficient Omega Is Right}}? {{A Tutorial}} on {{Using R}} to {{Obtain Better Reliability Estimates}}},
author = {Flora, David B.},
year = {2020},
month = dec,
journal = {Advances in Methods and Practices in Psychological Science},
volume = {3},
number = {4},
pages = {484--501},
publisher = {SAGE Publications Inc.},
issn = {2515-2459},
doi = {10.1177/2515245920951747},
url = {http://journals.sagepub.com/doi/10.1177/2515245920951747},
abstract = {{$<$}p{$>$}Measurement quality has recently been highlighted as an important concern for advancing a cumulative psychological science. An implication is that researchers should move beyond mechanistically reporting coefficient alpha toward more carefully assessing the internal structure and reliability of multi-item scales. Yet a researcher may be discouraged upon discovering that a prominent alternative to alpha, namely, coefficient omega, can be calculated in a variety of ways. In this Tutorial, I alleviate this potential confusion by describing alternative forms of omega and providing guidelines for choosing an appropriate omega estimate pertaining to the measurement of a target construct represented with a confirmatory factor analysis model. Several applied examples demonstrate how to compute different forms of omega in R.{$<$}/p{$>$}},
keywords = {,alpha,artigoCFA,assessment,confirmatory factor analysis,Importante,Lido,measurement,Omega,OneNote,open data,open materials,psychometrics,R,R software,Reliability},
file = {C:\Users\pablo\OneDrive\Zotero\Flora_2020_Your Coefficient Alpha Is Probably Wrong, but Which Coefficient Omega Is Right.pdf}
}
@misc{fox2022,
title = {Sem: {{Structural Equation Modeling}}},
author = {Fox, John},
year = {2022},
url = {https://cran.r-project.org/web/packages/sem/},
urldate = {2023-10-20},
howpublished = {R package},
keywords = {artigoCFA}
}
@book{furr2021,
title = {Psychometrics: {{An Introduction}}},
author = {Furr, Michael R},
year = {2021},
publisher = {SAGE Publications},
keywords = {artigoCFA}
}
@article{gilroy2019,
title = {Furthering {{Open Science}} in {{Behavior Analysis}}: {{An Introduction}} and {{Tutorial}} for {{Using GitHub}} in {{Research}}},
shorttitle = {Furthering {{Open Science}} in {{Behavior Analysis}}},
author = {Gilroy, Shawn P. and Kaplan, Brent A.},
year = {2019},
month = sep,
journal = {Perspectives on Behavior Science},
volume = {42},
number = {3},
pages = {565--581},
issn = {2520-8969, 2520-8977},
doi = {10.1007/s40614-019-00202-5},
url = {http://link.springer.com/10.1007/s40614-019-00202-5},
urldate = {2024-01-30},
langid = {english},
keywords = {artigoCFA,Lido,OneNote,Version Control},
file = {C:\Users\pablo\OneDrive\Zotero\Gilroy_Kaplan_2019_Furthering Open Science in Behavior Analysis3.pdf}
}
@article{goodboy2020,
title = {Omega over Alpha for Reliability Estimation of Unidimensional Communication Measures},
author = {Goodboy, Alan K. and Martin, Matthew M.},
year = {2020},
month = oct,
journal = {Annals of the International Communication Association},
volume = {44},
number = {4},
pages = {422--439},
publisher = {Routledge},
issn = {23808977},
doi = {10.1080/23808985.2020.1846135},
abstract = {Cronbach's alpha (coefficient {$\alpha$}) is the conventional statistic communication scholars use to estimate the reliability of multi-item measurement instruments. For many, if not most communication measures, {$\alpha$} should not be calculated for reliability estimation. Instead, coefficient omega ({$\omega$}) should be reported as it aligns with the definition of reliability itself. In this primer, we review {$\alpha$} and {$\omega$}, and explain why {$\omega$} should be the new `gold standard' in reliability estimation. Using Mplus, we demonstrate how {$\omega$} is calculated on an available data set and show how preliminary scales can be revised with `{$\omega$} if item deleted.' We also list several easy-to-use resources to calculate {$\omega$} in other software programs. Communication researchers should routinely report {$\omega$} instead of {$\alpha$}.},
keywords = {,Alpha,artigoCFA,Communication measurement,Cronbach's alpha,Geral,Lido,McDonald's omega,Mplus,Omega,OneNote,Reliability},
file = {C:\Users\pablo\OneDrive\Zotero\Goodboy_Martin_2020_Omega over alpha for reliability estimation of unidimensional communication.pdf}
}
@article{green1997,
title = {Effect of the Number of Scale Points on Chi-square Fit Indices in Confirmatory Factor Analysis},
author = {Green, Samuel B. and Akey, Theresa M. and Fleming, Kandace K. and Hershberger, Scott L. and Marquis, Janet G.},
year = {1997},
month = jan,
journal = {Structural Equation Modeling: A Multidisciplinary Journal},
volume = {4},
number = {2},
pages = {108--120},
issn = {1070-5511, 1532-8007},
doi = {10.1080/10705519709540064},
url = {http://www.tandfonline.com/doi/abs/10.1080/10705519709540064},
urldate = {2024-02-01},
langid = {english},
keywords = {artigoCFA,CFA,Indices,Likert,Ordinal data},
file = {C:\Users\pablo\OneDrive\Zotero\Green et al_1997_Effect of the number of scale points on chi‐square fit indices in confirmatory.pdf}
}
@article{green2015,
title = {Evaluation of {{Dimensionality}} in the {{Assessment}} of {{Internal Consistency Reliability}}: {{Coefficient Alpha}} and {{Omega Coefficients}}},
author = {Green, Samuel B. and Yang, Yanyun},
year = {2015},
month = dec,
journal = {Educational Measurement: Issues and Practice},
volume = {34},
number = {4},
pages = {14--20},
issn = {17453992},
doi = {10.1111/emip.12100},
abstract = {In the lead article, Davenport, Davison, Liou, \& Love demonstrate the relationship among homogeneity, internal consistency, and coefficient alpha, and also distinguish among them. These distinctions are important because too often coefficient alpha-a reliability coefficient-is interpreted as an index of homogeneity or internal consistency. We argue that factor analysis should be conducted before calculating internal consistency estimates of reliability. If factor analysis indicates the assumptions underlying coefficient alpha are met, then it can be reported as a reliability coefficient. However, to the extent that items are multidimensional, alternative internal consistency reliability coefficients should be computed based on the parameter estimates of the factor model. Assuming a bifactor model evidenced good fit, and the measure was designed to assess a single construct, omega hierarchical-the proportion of variance of the total scores due to the general factor-should be presented. Omega-the proportion of variance of the total scores due to all factors-also should be reported in that it represents a more traditional view of reliability, although it is computed within a factor analytic framework. By presenting both these coefficients and potentially other omega coefficients, the reliability results are less likely to be misinterpreted.},
keywords = {artigoCFA,Coefficient,Internal consistency,Lido,Omega,Reliability,Unidimensionality,Validity},
file = {C:\Users\pablo\OneDrive\Zotero\Green_Yang_2015_Evaluation of Dimensionality in the Assessment of Internal Consistency.pdf}
}
@article{grewal2004,
title = {Multicollinearity and {{Measurement Error}} in {{Structural Equation Models}}: {{Implications}} for {{Theory Testing}}},
shorttitle = {Multicollinearity and {{Measurement Error}} in {{Structural Equation Models}}},
author = {Grewal, Rajdeep and Cote, Joseph A. and Baumgartner, Hans},
year = {2004},
month = nov,
journal = {Marketing Science},
volume = {23},
number = {4},
pages = {519--529},
issn = {0732-2399, 1526-548X},
doi = {10.1287/mksc.1040.0070},
url = {https://pubsonline.informs.org/doi/10.1287/mksc.1040.0070},
urldate = {2024-02-07},
abstract = {The literature on structural equation models is unclear on whether and when multicollinearity may pose problems in theory testing (Type II errors). Two Monte Carlo simulation experiments show that multicollinearity can cause problems under certain conditions, specifically: (1) when multicollinearity is extreme, Type II error rates are generally unacceptably high (over 80\%), (2) when multicollinearity is between 0.6 and 0.8, Type II error rates can be substantial (greater than 50\% and frequently above 80\%) if composite reliability is weak, explained variance (R 2 ) is low, and sample size is relatively small. However, as reliability improves (0.80 or higher), explained variance R 2 reaches 0.75, and sample becomes relatively large, Type II error rates become negligible. (3) When multicollinearity is between 0.4 and 0.5, Type II error rates tend to be quite small, except when reliability is weak, R 2 is low, and sample size is small, in which case error rates can still be high (greater than 50\%). Methods for detecting and correcting multicollinearity are briefly discussed. However, since multicollinearity is difficult to manage after the fact, researchers should avoid problems by carefully managing the factors known to mitigate multicollinearity problems (particularly measurement error).},
langid = {english},
keywords = {artigoCFA},
file = {C:\Users\pablo\OneDrive\Zotero\Grewal et al_2004_Multicollinearity and Measurement Error in Structural Equation Models.pdf}
}
@article{groskurth2023,
title = {Why We Need to Abandon Fixed Cutoffs for Goodness-of-Fit Indices: {{An}} Extensive Simulation and Possible Solutions},
author = {Groskurth, Katharina and Bluemke, Matthias and Lechner, Clemens M.},
year = {2023},
month = aug,
journal = {Behavior Research Methods},
issn = {1554-3528},
doi = {10.3758/s13428-023-02193-3},
url = {https://link.springer.com/10.3758/s13428-023-02193-3},
abstract = {{$<$}p{$>$} To evaluate model fit in confirmatory factor analysis, researchers compare goodness-of-fit indices (GOFs) against fixed cutoff values (e.g., CFI \> .950) derived from simulation studies. Methodologists have cautioned that cutoffs for GOFs are only valid for settings similar to the simulation scenarios from which cutoffs originated. Despite these warnings, fixed cutoffs for popular GOFs (i.e., {$\chi$} \textsuperscript{2} , {$\chi$} \textsuperscript{2} / {$<$}italic{$>$}df{$<$}/italic{$>$} , CFI, RMSEA, SRMR) continue to be widely used in applied research. We (1) argue that the practice of using fixed cutoffs needs to be abandoned and (2) review time-honored and emerging alternatives to fixed cutoffs. We first present the most in-depth simulation study to date on the sensitivity of GOFs to model misspecification (i.e., misspecified factor dimensionality and unmodeled cross-loadings) and their susceptibility to further data and analysis characteristics (i.e., estimator, number of indicators, number and distribution of response options, loading magnitude, sample size, and factor correlation). We included all characteristics identified as influential in previous studies. Our simulation enabled us to replicate well-known influences on GOFs and establish hitherto unknown or underappreciated ones. In particular, the magnitude of the factor correlation turned out to moderate the effects of several characteristics on GOFs. Second, to address these problems, we discuss several strategies for assessing model fit that take the dependency of GOFs on the modeling context into account. We highlight tailored (or ``dynamic'') cutoffs as a way forward. We provide convenient tables with scenario-specific cutoffs as well as regression formulae to predict cutoffs tailored to the empirical setting of interest. {$<$}/p{$>$}},
keywords = {artigoCFA,CFA,Evidencia,Importante,Indices,Lido,OneNote},
file = {C:\Users\pablo\OneDrive\Zotero\Groskurth et al_2023_Why we need to abandon fixed cutoffs for goodness-of-fit indices.pdf}
}
@book{hair2017,
title = {Advanced {{Issues}} in {{Partial Least Squares Structural Equation Modeling}}},
author = {Hair, Joseph F. and Sarstedt, Marko and Ringle, Christian and Gudergan, Siegfried P.},
year = {2017},
publisher = {SAGE Publications, Inc},
address = {London},
keywords = {artigoCFA}
}
@book{hair2019book,
title = {Multivariate {{Data Analysis}}},
author = {Hair, Joseph and Black, William and Babin, Barry and Anderson, Rolph},
year = {2019},
publisher = {Cengage Learning},
address = {Hampshire},
keywords = {artigoCFA},
file = {C:\Users\pablo\OneDrive\Books\CB-SEM\Main\Hair et al (2019) - Multivariate Data Analysis.pdf}
}
@book{hair2022,
title = {A {{Primer}} on {{Partial Least Squares Structural Equation Modeling}} ({{PLS-SEM}})},
author = {Hair, Joseph F. and Hult, Tomas M. G. and Ringle, Christian M. and Sarstedt, Marko},
year = {2022},
publisher = {Sage Publications},
address = {Thousand Oaks},
keywords = {artigoCFA}
}
@book{harrington2009,
title = {Confirmatory {{Factor Analysis}}},
author = {Harrington, Donna},
year = {2009},
publisher = {Oxford University Press},
address = {New York},
keywords = {artigoCFA,CFA,Geral},
file = {C:\Users\pablo\OneDrive\Books\CB-SEM\Basic\Harrington (2009) - CFA Pocktet Book.pdf}
}
@article{hayes2020,
title = {Use {{Omega Rather}} than {{Cronbach}}'s {{Alpha}} for {{Estimating Reliability}}. {{But}}{\dots}},
author = {Hayes, Andrew F. and Coutts, Jacob J.},
year = {2020},
month = jan,
journal = {Communication Methods and Measures},
volume = {14},
number = {1},
pages = {1--24},
publisher = {Routledge},
issn = {1931-2458},
doi = {10.1080/19312458.2020.1718629},
url = {https://www.tandfonline.com/doi/full/10.1080/19312458.2020.1718629},
abstract = {Cronbach's alpha ({$\alpha$}) is a widely-used measure of reliability used to quantify the amount of random measurement error that exists in a sum score or average generated by a multi-item measurement scale. Yet methodologists have warned that {$\alpha$} is not an optimal measure of reliability relative to its more general form, McDonald's omega ({$\omega$}). Among other reasons, that the computation of {$\omega$} is not available as an option in many popular statistics programs and requires items loadings from a confirmatory factor analysis (CFA) have probably hindered more widespread adoption. After a bit of discussion of {$\alpha$} versus {$\omega$}, we illustrate the computation of {$\omega$} using two structural equation modeling programs (Mplus and AMOS) and the MBESS package for R. We then describe a macro for SPSS and SAS (OMEGA) that calculates {$\omega$} in two ways without relying on the estimation of loadings or error variances using CFA. We show that it produces estimates of {$\omega$} that are nearly identical to when using CFA-based estimates of item loadings and error variances. We also discuss the use of the OMEGA macro for certain forms of item analysis and brief form construction based on the removal of items from a longer scale.},
keywords = {,AMOS,artigoCFA,Omega,Para LER,R software,Reliability,SAS,SPSS},
file = {C:\Users\pablo\OneDrive\Zotero\Hayes_Coutts_2020_Use Omega Rather than Cronbach’s Alpha for Estimating Reliability.pdf}
}
@book{henseler2021,
title = {Composite-{{Based Structural Equation Modeling}}: {{Analyzing Latent}} and {{Emergent Variables}}},
author = {Henseler, J{\"o}rg},
year = {2021},
publisher = {The Guilford Press},
address = {New York},
keywords = {artigoCFA}
}
@article{holgado-tello2016,
title = {Robust {{Estimation Methods}} in {{Confirmatory Factor}} {{Analysis}} of {{Likert Scales}}: {{A Simulation Study}}},
author = {{Holgado-Tello}, F. and {Morata-Ramirez}, M. and Garc{\'i}a, M.},
year = {2016},
journal = {International Review of Social Sciences and Humanities},
volume = {11},
number = {2},
pages = {80--96},
keywords = {,artigoCFA,CFA,Estimator,Evidencia,ML,Para LER,RML,Robust estimator,RULS,ULS},
file = {C:\Users\pablo\OneDrive\Zotero\Holgado-Tello et al_2016_Robust Estimation Methods in Confirmatory Factor Analysis of Likert Scales.pdf}
}
@book{hoyle2023,
title = {Handbook of {{Structural Equation Modeling}}},
editor = {Hoyle, Rick H.},
year = {2023},
publisher = {The Guilford Press},
address = {New York},
keywords = {artigoCFA,Geral,Importante,Lido,OneNote,Power analysis,SEM},
file = {C:\Users\pablo\OneDrive\Books\CB-SEM\Main\Hoyle (2023) - Handbook of Structural Equation Modeling.pdf}
}
@incollection{hoyle2023cap1,
title = {Structural {{Equation Modeling}}: {{An Overview}}},
booktitle = {Handbook of {{Structural Equation Modeling}}},
author = {Hoyle, Rick H.},
editor = {Hoyle, Rick H.},
year = {2023},
publisher = {Guilford Press},
address = {New Yoirk},
keywords = {artigoCFA},
file = {C:\Users\pablo\OneDrive\Books\CB-SEM\Main\Hoyle (2023) - Handbook of Structural Equation Modeling.pdf}
}
@article{huang2017,
title = {Asymptotics of {{AIC}}, {{BIC}}, and {{RMSEA}} for {{Model Selection}} in {{Structural Equation Modeling}}},
author = {Huang, Po-Hsien},
year = {2017},
month = jun,
journal = {Psychometrika},
volume = {82},
number = {2},
pages = {407--426},
issn = {0033-3123, 1860-0980},
doi = {10.1007/s11336-017-9572-y},
url = {http://link.springer.com/10.1007/s11336-017-9572-y},
urldate = {2024-02-23},
langid = {english},
keywords = {artigoCFA,Importante,Indices,Model comparisons,Para LER},
file = {C:\Users\pablo\OneDrive\Zotero\Huang_2017_Asymptotics of AIC, BIC, and RMSEA for Model Selection in Structural Equation.pdf}
}
@incollection{hughes2018,
title = {Psychometric {{Validity}}: {{Establishing}} the {{Accuracy}} and {{Appropriateness}} of {{Psychometric Measures}}},
booktitle = {The {{Wiley Handbook}} of {{Psychometric Testing}}: {{A Multidisciplinary Reference}} on {{Survey}}, {{Scale}} and {{Test Development}}},
author = {Hughes, David J.},
editor = {Irwing, Paul and Booth, Tom and Hughes, David J.},
year = {2018},
publisher = {John Wiley \& Sons Ltd.},
keywords = {,artigoCFA},
file = {C:\Users\pablo\OneDrive\Zotero\Hughes_2018_Psychometric Validity.pdf}
}
@article{jackson2009,
title = {Reporting Practices in Confirmatory Factor Analysis: {{An}} Overview and Some Recommendations.},
author = {Jackson, Dennis L. and Gillaspy, J. Arthur and {Purc-Stephenson}, Rebecca},
year = {2009},
month = mar,
journal = {Psychological Methods},
volume = {14},
number = {1},
issn = {1939-1463},
doi = {10.1037/a0014694},
keywords = {artigoCFA,CFA,Geral,Importante,Lido},
file = {C:\Users\pablo\OneDrive\Zotero\Jackson et al_2009_Reporting practices in confirmatory factor analysis.pdf}
}
@article{jak2021,
title = {Analytical Power Calculations for Structural Equation Modeling: {{A}} Tutorial and {{Shiny}} App},
author = {Jak, Suzanne and Jorgensen, Terrence D and Verdam, Mathilde G E and Oort, Frans J and Elffers, Louise},
year = {2021},
journal = {Behavior Research Mehods},
volume = {53},
pages = {1385--1406},
doi = {10.3758/s13428-020-01479-0/Published},
url = {https://sjak.shinyapps.io/power4SEM/},
abstract = {Conducting a power analysis can be challenging for researchers who plan to analyze their data using structural equation models (SEMs), particularly when Monte Carlo methods are used to obtain power. In this tutorial, we explain how power calculations without Monte Carlo methods for the {$\chi$} 2 test and the RMSEA tests of (not-)close fit can be conducted using the Shiny app "power4SEM". power4SEM facilitates power calculations for SEM using two methods that are not computationally intensive and that focus on model fit instead of the statistical significance of (functions of) parameters. These are the method proposed by Satorra and Saris (Psychometrika 50(1), 83-90, 1985) for power calculations of the likelihood ratio test, and that described by MacCallum, Browne, and Sugawara (Psychol Methods 1(2) 130-149, 1996) for RMSEA-based power calculations. We illustrate the use of power4SEM with examples of power analyses for path models, factor models, and a latent growth model.},
keywords = {,artigoCFA,Importante,Lido,Likelihood ratio test,OneNote,Power analysis,R packages,R software,Root mean square error of approximation,Sample size planning,Structural equation modeling},
file = {C:\Users\pablo\OneDrive\Zotero\Jak et al_2021_Analytical power calculations for structural equation modeling.pdf}
}
@misc{jamovi2023,
title = {Jamovi},
author = {{The jamovi project}},
year = {2023},
url = {https://www.jamovi.org},
urldate = {2021-10-08},
howpublished = {[Computer Software]},
keywords = {artigoCFA}
}
@misc{jasp2023,
title = {{{JASP}}},
author = {{JASP Team}},
year = {2023},
url = {https://jasp-stats.org/},
urldate = {2023-02-22},
howpublished = {[Computer Software]},
keywords = {artigoCFA}
}
@article{jia2019,
title = {Evaluating Methods for Handling Missing Ordinal Data in Structural Equation Modeling},
author = {Jia, Fan and Wu, Wei},
year = {2019},
month = oct,
journal = {Behavior Research Methods},
volume = {51},
number = {5},
pages = {2337--2355},
issn = {1554-3528},
doi = {10.3758/s13428-018-1187-4},
url = {http://link.springer.com/10.3758/s13428-018-1187-4},
urldate = {2024-02-01},
langid = {english},
keywords = {artigoCFA,Lido,Missing Data,OneNote,SEM},
file = {C\:\\Users\\pablo\\OneDrive\\Zotero\\Jia_Wu_2019_Evaluating methods for handling missing ordinal data in structural equation.pdf;C\:\\Users\\pablo\\Zotero\\storage\\PXJRAC8N\\Jia and Wu - 2019 - Evaluating methods for handling missing ordinal da.pdf}
}
@article{jobst2023,
title = {A Tutorial on Assessing Statistical Power and Determining Sample Size for Structural Equation Models.},
author = {Jobst, Lisa J. and Bader, Martina and Moshagen, Morten},
year = {2023},
month = feb,
journal = {Psychological Methods},
volume = {28},
number = {1},
pages = {207--221},
issn = {1939-1463},
doi = {10.1037/met0000423},
keywords = {artigoCFA,Lido,OneNote,Power analysis,R packages,SEM},
file = {C:\Users\pablo\OneDrive\Zotero\Jobst et al_2023_A tutorial on assessing statistical power and determining sample size for.pdf}
}
@misc{joreskog2022,
title = {{{LISREL}} 12 for {{Windows}}},
author = {J{\"o}reskog, K. G. and S{\"o}rbom, D.},
year = {2022},
url = {https://ssicentral.com/index.php/products/lisrel/},
urldate = {2023-02-22},
howpublished = {Scientific Software International, Inc},
keywords = {artigoCFA}
}
@article{kalkbrenner2023,
title = {Alpha, {{Omega}}, and {{H Internal Consistency Reliability Estimates}}: {{Reviewing These Options}} and {{When}} to {{Use Them}}},
author = {Kalkbrenner, Michael T.},
year = {2023},
month = jan,
journal = {Counseling Outcome Research and Evaluation},
volume = {14},
number = {1},
pages = {77--88},
publisher = {Routledge},
issn = {2150-1378},
doi = {10.1080/21501378.2021.1940118},
url = {https://www.tandfonline.com/doi/full/10.1080/21501378.2021.1940118},
abstract = {Reliability evidence of test scores is essential in counseling research and program evaluation, as the quality of client care is, in part, based on the proper interpretation of test scores. Cronbach's coefficient alpha is unquestionably the most frequently reported estimate of internal consistency reliability in counseling research. For over a decade scholars in other disciplines have raised a number of concerns about the utility of coefficient alpha for capturing the reliability of psychological traits, in favor of composite reliability estimates. However, coefficient alpha remains the most dominant reliability index in counseling research. To this end, this article provides a non-technical summary of coefficient alpha, coefficient omega, hierarchical omega, and coefficient H, guidelines for their appropriate usage, and can serve as a reference for counseling practitioners and researchers when conducting outcome research and program evaluation.},
keywords = {,artigoCFA,coefficient alpha,composite reliability,counseling,Geral,Importante,Internal consistency reliability,Lido,McDonald's omega,Reliability},
file = {C:\Users\pablo\OneDrive\Zotero\Kalkbrenner_2023_Alpha, Omega, and H Internal Consistency Reliability Estimates.pdf}
}
@article{kathawalla2021,
title = {Easing {{Into Open Science}}: {{A Guide}} for {{Graduate Students}} and {{Their Advisors}}},
shorttitle = {Easing {{Into Open Science}}},
author = {Kathawalla, Ummul-Kiram and Silverstein, Priya and Syed, Moin},
year = {2021},
month = jan,
journal = {Collabra: Psychology},
volume = {7},
number = {1},
pages = {18684},
issn = {2474-7394},
doi = {10.1525/collabra.18684},
url = {https://online.ucpress.edu/collabra/article/doi/10.1525/collabra.18684/115927/Easing-Into-Open-Science-A-Guide-for-Graduate},
urldate = {2024-01-25},
abstract = {This article provides a roadmap to assist graduate students and their advisors to engage in open science practices. We suggest eight open science practices that novice graduate students could begin adopting today. The topics we cover include journal clubs, project workflow, preprints, reproducible code, data sharing, transparent writing, preregistration, and registered reports. To address concerns about not knowing how to engage in open science practices, we provide a difficulty rating of each behavior (easy, medium, difficult), present them in order of suggested adoption, and follow the format of what, why, how, and worries. We give graduate students ideas on how to approach conversations with their advisors/collaborators, ideas on how to integrate open science practices within the graduate school framework, and specific resources on how to engage with each behavior. We emphasize that engaging in open science behaviors need not be an all or nothing approach, but rather graduate students can engage with any number of the behaviors outlined.},
langid = {english},
keywords = {artigoCFA,Figuras,Importante,Lido,OneNote},
file = {C:\Users\pablo\OneDrive\Zotero\Kathawalla et al_2021_Easing Into Open Science.pdf}
}
@article{klein2018,
title = {A {{Practical Guide}} for {{Transparency}} in {{Psychological Science}}},
author = {Klein, Olivier and Hardwicke, Tom E. and Aust, Frederik and Breuer, Johannes and Danielsson, Henrik and Mohr, Alicia Hofelich and IJzerman, Hans and Nilsonne, Gustav and Vanpaemel, Wolf and Frank, Michael C.},
editor = {Nuijten, Mich{\'e}le and Vazire, Simine},
year = {2018},
month = jan,
journal = {Collabra: Psychology},
volume = {4},
number = {1},
pages = {20},
issn = {2474-7394},
doi = {10.1525/collabra.158},
url = {https://online.ucpress.edu/collabra/article/4/1/20/112998/A-Practical-Guide-for-Transparency-in},
urldate = {2024-01-18},
abstract = {The credibility of scientific claims depends upon the transparency of the research products upon which they are based (e.g., study protocols, data, materials, and analysis scripts). As psychology navigates a period of unprecedented introspection, user-friendly tools and services that support open science have flourished. However, the plethora of decisions and choices involved can be bewildering. Here we provide a practical guide to help researchers navigate the process of preparing and sharing the products of their research (e.g., choosing a repository, preparing their research products for sharing, structuring folders, etc.). Being an open scientist means adopting a few straightforward research management practices, which lead to less error prone, reproducible research workflows. Further, this adoption can be piecemeal -- each incremental step towards complete transparency adds positive value. Transparent research practices not only improve the efficiency of individual researchers, they enhance the credibility of the knowledge generated by the scientific community.},
langid = {english},
keywords = {artigoCFA,Figuras,Importante,Lido,OneNote,Pratica},
file = {C:\Users\pablo\OneDrive\Zotero\Klein et al_2018_A Practical Guide for Transparency in Psychological Science.pdf}
}
@book{kline2016,
title = {Principles and {{Pratice}} of {{Structural Equation Modeling}}},
author = {Kline, Rex B.},
year = {2016},
publisher = {The Guilford Press},
address = {New York},
keywords = {artigoCFA,Geral,Lido,SEM,structural equation modeling},
file = {C:\Users\pablo\OneDrive\Books\CB-SEM\Main\Kline (2016) - Principles and Practice of Structural Equation Modeling.pdf}
}
@book{kline2023,
title = {Principles and {{Pratice}} of {{Structural Equation Modeling}}},
author = {Kline, Rex B.},
year = {2023},
edition = {Fifth Edition},
publisher = {The Guilford Press},
address = {New York},
keywords = {artigoCFA,Geral,Lido,SEM},
file = {C:\Users\pablo\OneDrive\Books\CB-SEM\Main\Kline (2023) - Principles and Practice of Structural Equation Modeling.pdf}
}
@article{kyriazos2018,
title = {Applied {{Psychometrics}}: {{Sample Size}} and {{Sample Power Considerations}} in {{Factor Analysis}} ({{EFA}}, {{CFA}}) and {{SEM}} in {{General}}},
author = {Kyriazos, Theodoros A.},
year = {2018},
journal = {Psychology},
volume = {09},
number = {08},
pages = {2207--2230},
issn = {2152-7180},
doi = {10.4236/psych.2018.98126},
keywords = {artigoCFA,Geral,Importante,Lido,OneNote,Power analysis,SEM},
file = {C:\Users\pablo\OneDrive\Zotero\Kyriazos_2018_Applied Psychometrics.pdf}
}
@article{lai2020categorical,
title = {Correct {{Point Estimator}} and {{Confidence Interval}} for {{RMSEA Given Categorical Data}}},
author = {Lai, Keke},
year = {2020},
month = sep,
journal = {Structural Equation Modeling: A Multidisciplinary Journal},
volume = {27},
number = {5},
pages = {678--695},
issn = {1070-5511, 1532-8007},
doi = {10.1080/10705511.2019.1687302},
url = {https://www.tandfonline.com/doi/full/10.1080/10705511.2019.1687302},
urldate = {2024-02-06},
langid = {english},
keywords = {artigoCFA,Estimator,Indices,Ordinal data,RMSEA,ULS}
}
@article{lai2020nonnested,
title = {Confidence {{Interval}} for {{RMSEA}} or {{CFI Difference Between Nonnested Models}}},
author = {Lai, Keke},
year = {2020},
month = jan,
journal = {Structural Equation Modeling: A Multidisciplinary Journal},
volume = {27},
number = {1},
pages = {16--32},
issn = {1070-5511, 1532-8007},
doi = {10.1080/10705511.2019.1631704},
url = {https://www.tandfonline.com/doi/full/10.1080/10705511.2019.1631704},
urldate = {2024-02-23},
langid = {english},
keywords = {artigoCFA,Indices,Model comparisons},
file = {C:\Users\pablo\OneDrive\Zotero\Lai_2020_Confidence Interval for RMSEA or CFI Difference Between Nonnested Models.pdf}
}
@article{lai2021fit,
title = {Fit {{Difference Between Nonnested Models Given Categorical Data}}: {{Measures}} and {{Estimation}}},
shorttitle = {Fit {{Difference Between Nonnested Models Given Categorical Data}}},
author = {Lai, Keke},
year = {2021},
month = jan,
journal = {Structural Equation Modeling: A Multidisciplinary Journal},
volume = {28},
number = {1},
pages = {99--120},
issn = {1070-5511, 1532-8007},
doi = {10.1080/10705511.2020.1763802},
url = {https://www.tandfonline.com/doi/full/10.1080/10705511.2020.1763802},
urldate = {2024-02-23},
langid = {english},
keywords = {artigoCFA,Indices,Model comparisons,Ordinal data},
file = {C:\Users\pablo\OneDrive\Zotero\Lai_2021_Fit Difference Between Nonnested Models Given Categorical Data.pdf}
}
@article{lai2021missing,
title = {Using {{Information Criteria Under Missing Data}}: {{Full Information Maximum Likelihood Versus Two-Stage Estimation}}},
shorttitle = {Using {{Information Criteria Under Missing Data}}},
author = {Lai, Keke},
year = {2021},
month = mar,
journal = {Structural Equation Modeling: A Multidisciplinary Journal},
volume = {28},
number = {2},
pages = {278--291},
issn = {1070-5511, 1532-8007},
doi = {10.1080/10705511.2020.1780925},
url = {https://www.tandfonline.com/doi/full/10.1080/10705511.2020.1780925},
urldate = {2024-02-23},
langid = {english},
keywords = {artigoCFA,Indices,Missing Data,Model comparisons},
file = {C:\Users\pablo\OneDrive\Zotero\Lai_2021_Using Information Criteria Under Missing Data.pdf}
}
@article{lei2020,
title = {Performance of {{Estimators}} for {{Confirmatory Factor Analysis}} of {{Ordinal Variables}} with {{Missing Data}}},
author = {Lei, Pui-Wa and Shiverdecker, Levi K.},
year = {2020},
month = jul,
journal = {Structural Equation Modeling: A Multidisciplinary Journal},
volume = {27},
number = {4},
pages = {584--601},
publisher = {Routledge},
issn = {1070-5511},
doi = {10.1080/10705511.2019.1680292},
url = {https://www.tandfonline.com/doi/full/10.1080/10705511.2019.1680292},
abstract = {Missing data and ordinal indicators are common in applied research involving latent constructs. Unfortunately, ordinal indicators violate the linearity assumption for conventional CFA that is routinely used to provide structural validity evidence for measurement instruments. Although robust maximum likelihood estimator (MLR) can deal with both missing data and nonnormality, it is generally inappropriate for ordinal indicators. Categorical estimation methods such as weighted least square mean and variance adjusted (WLSMV) method, or MLR or maximum likelihood (ML) that justly treats ordinal indicators as categorical (MLR-CAT or ML-CAT, respectively) have been recommended for ordinal dependent variables. However, performances of these categorical estimators in the presence of missing data have not been empirically examined. The current study systematically investigates the relative performances of WLSMV, MLR, MLR-CAT, and ML-CAT under different conditions of missing data amount and mechanism, sample size, level of indicator distribution, and number of indicator categories. Results generally favor MLR-CAT so long as the sample size is not too small ({$>$}200) to result in convergence problems.},
keywords = {,artigoCFA,Categorical estimator,Importante,Lido,Missing Data,OneNote,ordinal data,robust estimator},
file = {C:\Users\pablo\OneDrive\Zotero\Lei_Shiverdecker_2020_Performance of Estimators for Confirmatory Factor Analysis of Ordinal Variables.pdf}
}
@incollection{leite2023,
title = {Simulation {{Methods}} in {{Structural Equation Modeling}}},
booktitle = {Handbook of {{Structural Equation Modeling}}},
author = {Leite, Walter L. and Bandalos, Deborah L. and Shen, Zuchao},
editor = {Hoyle, Rick H.},
year = {2023},
publisher = {The Guilford Press},
address = {New York},
keywords = {artigoCFA,Geral,Importante,Lido,OneNote,SEM,Simulation},
file = {C:\Users\pablo\OneDrive\Books\CB-SEM\Main\Hoyle (2023) - Handbook of Structural Equation Modeling.pdf}
}
@article{li2016cfa,
title = {Confirmatory Factor Analysis with Ordinal Data: {{Comparing}} Robust Maximum Likelihood and Diagonally Weighted Least Squares},
author = {Li, Cheng Hsien},
year = {2016},
month = sep,
journal = {Behavior Research Methods},
volume = {48},
number = {3},
pages = {936--949},
publisher = {Springer New York LLC},
issn = {15543528},
doi = {10.3758/s13428-015-0619-7},
url = {https://link.springer.com/article/10.3758/s13428-015-0619-7},
urldate = {2021-03-22},
abstract = {In confirmatory factor analysis (CFA), the use of maximum likelihood (ML) assumes that the observed indicators follow a continuous and multivariate normal distribution, which is not appropriate for ordinal observed variables. Robust ML (MLR) has been introduced into CFA models when this normality assumption is slightly or moderately violated. Diagonally weighted least squares (WLSMV), on the other hand, is specifically designed for ordinal data. Although WLSMV makes no distributional assumptions about the observed variables, a normal latent distribution underlying each observed categorical variable is instead assumed. A Monte Carlo simulation was carried out to compare the effects of different configurations of latent response distributions, numbers of categories, and sample sizes on model parameter estimates, standard errors, and chi-square test statistics in a correlated two-factor model. The results showed that WLSMV was less biased and more accurate than MLR in estimating the factor loadings across nearly every condition. However, WLSMV yielded moderate overestimation of the interfactor correlations when the sample size was small or/and when the latent distributions were moderately nonnormal. With respect to standard error estimates of the factor loadings and the interfactor correlations, MLR outperformed WLSMV when the latent distributions were nonnormal with a small sample size of N = 200. Finally, the proposed model tended to be over-rejected by chi-square test statistics under both MLR and WLSMV in the condition of small sample size N = 200.},
pmid = {26174714},
keywords = {,artigoCFA,CFA,Confirmatory factor analysis,Estimator,Evidencia,Importante,ML,MLR,Monte Carlo Simulation,Ordinal data,Para LER,Robust estimation,WLSMV},
file = {C:\Users\pablo\OneDrive\Zotero\Li_2016_Confirmatory factor analysis with ordinal data.pdf}
}
@article{li2016sem,
title = {The Performance of {{ML}}, {{DWLS}}, and {{ULS}} Estimation with Robust Corrections in Structural Equation Models with Ordinal Variables},
author = {Li, Cheng Hsien},
year = {2016},
month = sep,
journal = {Psychological Methods},
volume = {21},
number = {3},
pages = {369--387},
publisher = {American Psychological Association Inc.},
issn = {1082989X},
doi = {10.1037/met0000093},
urldate = {2021-03-23},
abstract = {Three estimation methods with robust corrections-maximum likelihood (ML) using the sample covariance matrix, unweighted least squares (ULS) using a polychoric correlation matrix, and diagonally weighted least squares (DWLS) using a polychoric correlation matrix-have been proposed in the literature, and are considered to be superior to normal theory-based maximum likelihood when observed variables in latent variable models are ordinal. A Monte Carlo simulation study was carried out to compare the performance of ML, DWLS, and ULS in estimating model parameters, and their robust corrections to standard errors, and chi-square statistics in a structural equation model with ordinal observed variables. Eighty-four conditions, characterized by different ordinal observed distribution shapes, numbers of response categories, and sample sizes were investigated. Results reveal that (a) DWLS and ULS yield more accurate factor loading estimates than ML across all conditions; (b) DWLS and ULS produce more accurate interfactor correlation estimates than ML in almost every condition; (c) structural coefficient estimates from DWLS and ULS outperform ML estimates in nearly all asymmetric data conditions; (d) robust standard errors of parameter estimates obtained with robust ML are more accurate than those produced by DWLS and ULS across most conditions; and (e) regarding robust chi-square statistics, robust ML is inferior to DWLS and ULS in controlling for Type I error in almost every condition, unless a large sample is used (N = 1,000). Finally, implications of the findings are discussed, as are the limitations of this study as well as potential directions for future research.},
pmid = {27571021},
keywords = {,artigoCFA,Diagonally weighted least squares,DWLS,Estimator,Evidencia,Importante,Maximum likelihood,ML,Ordinal data,Para LER,RDWLS,RML,Robust estimator,Robust statistics,RULS,SEM,ULS,Unweighted least squares},
file = {C:\Users\pablo\OneDrive\Zotero\Li_2016_The performance of ML, DWLS, and ULS estimation with robust corrections in.pdf}
}
@article{lim2022,
title = {Evaluating {{FIML}} and Multiple Imputation in Joint Ordinal-Continuous Measurements Models with Missing Data},
author = {Lim, Aaron J.-M. and Cheung, Mike W.-L.},
year = {2022},
journal = {Behavior Research Methods},
volume = {54},
pages = {1063--1077},
issn = {1554-3528},
doi = {10.3758/s13428-021-01582-w},
url = {https://link.springer.com/10.3758/s13428-021-01582-w},
urldate = {2024-01-30},
langid = {english},
keywords = {artigoCFA,CFA,Importante,Missing Data,Ordinal data,Para LER},
file = {C:\Users\pablo\OneDrive\Zotero\Lim_Cheung_2021_Evaluating FIML and multiple imputation in joint ordinal-continuous.pdf}
}
@article{mai2021,
title = {A Tailored-Fit Model Evaluation Strategy for Better Decisions about Structural Equation Models},
author = {Mai, Robert and Niemand, Thomas and Kraus, Sascha},
year = {2021},
month = dec,
journal = {Technological Forecasting and Social Change},
volume = {173},
pages = {121142},
issn = {00401625},
doi = {10.1016/j.techfore.2021.121142},
url = {https://linkinghub.elsevier.com/retrieve/pii/S0040162521005758},
urldate = {2024-02-23},
langid = {english},
keywords = {artigoCFA,Importante,Indices,Lido,OneNote},
file = {C:\Users\pablo\OneDrive\Zotero\Mai et al_2021_A tailored-fit model evaluation strategy for better decisions about structural.pdf}
}
@incollection{mang2023,
title = {Reproducibility in 2023 -- {{An End-to-End Template}} for {{Analysis}} and {{Manuscript Writing}}},
booktitle = {Studies in {{Health Technology}} and {{Informatics}}},
author = {Mang, Jonathan M. and Prokosch, Hans-Ulrich and Kapsner, Lorenz A.},
editor = {H{\"a}gglund, Maria and Blusi, Madeleine and Bonacina, Stefano and Nilsson, Lina and Cort Madsen, Inge and Pelayo, Sylvia and Moen, Anne and Benis, Arriel and Lindsk{\"o}ld, Lars and Gallos, Parisis},
year = {2023},
month = may,
publisher = {IOS Press},
doi = {10.3233/SHTI230064},
url = {https://ebooks.iospress.nl/doi/10.3233/SHTI230064},
urldate = {2024-01-26},
abstract = {Reproducibility imposes some special requirements at different stages of each project, including reproducible workflows for the analysis including to follow best practices regarding code style and to make the creation of the manuscript reproducible as well. Available tools therefore include version control systems such as Git and document creation tools such as Quarto or R Markdown. However, a re-usable project template mapping the entire process from performing the data analysis to finally writing the manuscript in a reproducible manner is yet lacking. This work aims to fill this gap by presenting an open source template for conducting reproducible research projects utilizing a containerized framework for both developing and conducting the analysis and summarizing the results in a manuscript. This template can be used instantly without any customization.},
isbn = {978-1-64368-388-1 978-1-64368-389-8},
keywords = {artigoCFA,Figuras,LIdo,OneNote,Quarto,R workflow},
file = {C:\Users\pablo\OneDrive\Zotero\Mang et al_2023_Reproducibility in 2023 – An End-to-End Template for Analysis and Manuscript.pdf}
}
@article{marcoulides2017,
title = {New {{Ways}} to {{Evaluate Goodness}} of {{Fit}}: {{A Note}} on {{Using Equivalence Testing}} to {{Assess Structural Equation Models}}},
author = {Marcoulides, Katerina M. and Yuan, Ke Hai},
year = {2017},
month = jan,
journal = {Structural Equation Modeling},
volume = {24},
number = {1},
pages = {148--153},
publisher = {Routledge},
issn = {15328007},
doi = {10.1080/10705511.2016.1225260},
abstract = {Structural equation models are typically evaluated on the basis of goodness-of-fit indexes. Despite their popularity, agreeing what value these indexes should attain to confidently decide between the acceptance and rejection of a model has been greatly debated. A recently proposed approach by means of equivalence testing has been recommended as a superior way to evaluate the goodness of fit of models. The approach has also been proposed as providing a necessary vehicle that can be used to advance the inferential nature of structural equation modeling as a confirmatory tool. The purpose of this article is to introduce readers to key ideas in equivalence testing and illustrate its use for conducting model--data fit assessments. Two confirmatory factor analysis models in which a priori specified latent variable models with known structure and tested against data are used as examples. It is advocated that whenever the goodness of fit of a model is to be assessed researchers should always examine the resulting values obtained via the equivalence testing approach.},
keywords = {,artigoCFA,CFI,EQT,equivalence testing,fit indexes,Importante,Indices,Lido,likelihood ratio statistic,OneNote,RMSEA},
file = {C:\Users\pablo\OneDrive\Zotero\Marcoulides_Yuan_2017_New Ways to Evaluate Goodness of Fit.pdf}
}
@article{marsh2004,
title = {Why {{Multicollinearity Matters}}: {{A Reexamination}} of {{Relations Between Self-Efficacy}}, {{Self-Concept}}, and {{Achievement}}.},
shorttitle = {Why {{Multicollinearity Matters}}},
author = {Marsh, Herbert W. and Dowson, Martin and Pietsch, James and Walker, Richard},
year = {2004},