2005
DOI: 10.1123/jsm.19.4.387
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Hierarchical Linear Modeling of Multilevel Data

Abstract: Most data involving organizations are hierarchical in nature and often contain variables measured at multiple levels of analysis. Hierarchical linear modeling (HLM) is a relatively new and innovative statistical method that organizational scientists have used to alleviate some common problems associated with multilevel data, thus advancing our understanding of organizations. This article presents a broad overview of HLM’s logic through an empirical analysis and outlines how its use can strengthen sport managem… Show more

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Cited by 34 publications
(22 citation statements)
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“…Contrary to traditional ANOVA approaches, MLM estimation does not require balanced data and utilizes all available information in an unbalanced dataset. Todd et al (2005) argued that this particular characteristic makes it possible to detect relationships that might have previously gone undetected, which, in turn, allows for performing comprehensive analysis of complex policy issues by clarifying the effects among variables measured at different levels.…”
Section: Multi-level Modelingmentioning
confidence: 98%
“…Contrary to traditional ANOVA approaches, MLM estimation does not require balanced data and utilizes all available information in an unbalanced dataset. Todd et al (2005) argued that this particular characteristic makes it possible to detect relationships that might have previously gone undetected, which, in turn, allows for performing comprehensive analysis of complex policy issues by clarifying the effects among variables measured at different levels.…”
Section: Multi-level Modelingmentioning
confidence: 98%
“…The different levels are mirrored in the equations which, consequently, have two-sub-indexes (i for organizational level and j for community level). In line with Todd et al [43], the initial model in this study is in the form of a general linear model: Yij = β0j + β1j XOij + rij (1) where Yij is the outcome of interest for club i in community j; β0j the intercept for each community; β1j the expected change in the outcome of interest (Yij) with a one-unit increase in XOij; and rij the residual. Within multi-level analysis, every organizational-level estimate is calculated in separate community-level equations, which are of the following form: β0j = γ00 + γ01XCj + u0j…”
Section: Statistical Analysis: the Multi-level Analysismentioning
confidence: 99%
“…As a result, we still know little about the infl uences of factors from different levels as well as their interplay on member commitment. In both sport sociology and sport management research, only a few studies currently relate contextual factors to individual behaviour in a suitable way (in sport participation research: Hallmann, Wicker, Breuer & Schüttoff, 2011;Hallmann, Wicker, Breuer & Schönherr, 2012;van Tuyckom & Scheerder, 2010;; player salaries in baseball teams : Todd, Crook & Barilla, 2005; member action in sport clubs: Schlesinger & Nagel, 2013a;2013b The article is structured as follows: The theoretical framework starts with some general refl ections on the relevance of social context conditions associated with individual action. These general assumptions are used to develop a specifi c multilevel framework for explaining the commitment of members in sport clubs.…”
Section: Introductionmentioning
confidence: 99%
“…Therefore, context analysis can contribute to a deeper understanding of individual behaviour (e.g. Todd et al, 2005); and if there are pertinent theoretical considerations and the data structure allows it, the context should be considered in the analysis.…”
Section: Th Eoretical Frameworkmentioning
confidence: 99%