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Improving retirement outcomes: the role of resources, pre-retirement planning and transition characteristics

Published online by Cambridge University Press:  14 August 2014

ALEXA MARIE MURATORE
Affiliation:
School of Psychology, The University of New South Wales, Sydney, Australia.
JOANNE KAA EARL*
Affiliation:
School of Psychology, The University of New South Wales, Sydney, Australia.
*
Address for correspondence: Joanne K. Earl, School of Psychology, University of New South Wales, Sydney, NSW 2052, Australia. E-mail: j.earl@unsw.edu.au
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Abstract

Retirement is an inherently complex process due to the multitude of variables that influence it. The present article proposes that by combining our understanding of retirement phases (a conceptual framework) with a theory that specifies a general mechanism for retirement adaptation (a theoretical framework), we can improve how we research retirement. Accordingly, this study proposes and tests a model exploring the antecedents and consequences of the retirement process across three stages: Pre-retirement, Transition and Adaptation, using data collected from 550 Australian retirees. Multiple outcomes are explored, including adjustment, wellbeing and life satisfaction, as well as variables including planning, perception of wealth, resources and mastery. The model showed a significant influence of resources on both phases and outcomes, with mastery showing the strongest relationships of all the resources. Results suggest that outcomes in retirement may be improved by promoting retirement planning, improving exit conditions and building key resources, in particular, mastery. Overall, the model demonstrates the value of combining theory and conceptual frameworks to inform the specification of statistical models to research retirement. Research implications and alternative models are discussed.

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Articles
Copyright
Copyright © Cambridge University Press 2014 
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Figure 1. Three options for defining the role of variables in the retirement process for the model: (a) using the retirement phases; (b) using a resource perspective, as per Wang, Henkens and van Solinge (2011); (c) combining the retirement phases and a resource perspective.

Notes: Ovals represent latent variables. To simplify diagrams, manifest variables are depicted as a single rectangle and all possible pathways are not depicted (e.g. direct relationship between Pre-retirement phase and Adaptation phase). Note that the placement of the manifest variables, e.g. resources, changes according to the latent variables included in the model. For example, in (a) resources indicate the Adaptation phase latent variable; however, in (b) and (c), resources indicate the Resources latent variable. Thus, for (b) and (c), based on the manifest variables selected for the present article, no manifest variables are available to indicate the Adaptation phase latent variable.
Figure 1

Figure 2. Hypothesised model with defined elements.

Notes: PP: public protection. SI: self-insurance. SP: self-protection. Adj: retirement adjustment. Well: wellbeing. LSat: life satisfaction.
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Table 1. Sample demographics

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Table 2. Missing data, mean, standard deviation (SD), variance, skew and kurtosis values for all observed variables

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Table 3. Bivariate correlations among factor indicators for Resources, Pre-retirement, Transition and Outcomes in Adaptation

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Table 4. Factor loadings, scale reliability and fit statistics of measurement models

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Figure 3. Elements in the final structural equation model.

Notes: The final sample size was 531, with cases with missing data on covariates excluded. Solid lines indicate significant relationships, dotted lines indicate non-significant relationships. Unless marked, relationships are positive. Note that the non-significant path from Pre-retirement to Outcomes in Adaptation was deleted (explained previously). PP: public protection. SI: self-insurance. SP: self-protection. Adj: retirement adjustment. Well: wellbeing. LSat: life satisfaction.
Figure 7

Figure 4. Standardised estimates for the final structural equation model.

Notes: Indicator variables and non-significant paths are omitted to make the diagram easier to interpret. A significant proportion of variance was accounted for in each of the latent variables: Pre-retirement R2=0.08; Transition R2=0.33; Outcomes in Adaptation R2=0.78. A significant indirect effect of Pre-retirement on Outcomes in Adaptation via transition was also found (standardised estimate=0.10, p<0.001).
Figure 8

Table 5. Unstandardised estimates and confidence intervals (CI), and standardised estimates and significance, for the final structural model