Clustering work and family trajectories by using a divisive algorithm

Summary.  We present an approach to the construction of clusters of life course trajectories and use it to obtain ideal types of trajectories that can be interpreted and analysed meaningfully. We represent life courses as sequences on a monthly timescale and apply optimal matching analysis to compute dissimilarities between individuals. We introduce a new divisive clustering algorithm which has features that are in common with both Ward's agglomerative algorithm and classification and regression trees. We analyse British Household Panel Survey data on the employment and family trajectories of women. Our method produces clusters of sequences for which it is straightforward to determine who belongs to each cluster, making it easier to interpret the relative importance of life course factors in distinguishing subgroups of the population. Moreover our method gives guidance on selecting the number of clusters.     

Assessment of the Familial Relationships of Young Adult Children of Separated Parents

The aim of this work was the psychometric study of six scales designed to assess the familial relationships of young adult children of separated parents. The analyzed constructs are interparental conflict, loyalty conflict, coalition, parentification, children's perceptions of the parent–child relationships, and young adult perception of the separation–individuation process. Internal consistency and factorial validity was studied through a sample of 535 Spanish young adults from disrupted and nondisrupted families who were between 20 and 30 years old. The confirmatory factor analyses showed a certain acceptability of the original structures of all scales, with Bentler–Bonett Nonnormed Fit Index, Bentler–Bonett Normed Fit Index, and comparative fit indexes above .90 in all cases, and root mean square error of approximation below .05 in the multifactorial scales and slightly higher in the unifactorial ones. The internal consistency values were between .89 and .94 in the unifactorial scales, and between .70 and .92 in the multifactorial ones. The estimations found for the factor saturation supported the acceptability of the original structures. It is concluded that all the scales within this set present acceptable properties, in terms of dimensionality and internal consistency. The limitations are pointed out.