The death distress construct and scale

The purpose of this research was to construct a short scale to assess the death distress construct, that is, death anxiety, death depression, and death obsession as derivatives from the already existing scales. A sample of 630 volunteer undergraduates responded to scales of death anxiety, death depression, and death obsession. A Pearson correlation matrix was computed using the 51 individual items of the three scales. A forced three-factor principal components analysis with orthogonal varimax rotation was carried out. Eight items with factor loading > 0.5 on each scale was determined. The eight items with highest factor loadings on Factor I were with "Death obsession," whereas the Factors II and III were labeled: "Death anxiety," and "Death depression." Their alpha reliabilities ranged from 0.83 to 0.93, indicating high internal consistency. One week test retest reliability ranged between 0.76 and 0.91, indicating temporal stability. A single high-loaded factor of death distress was disclosed, demonstrating the discriminant validity of the death distress construct and scale. Women obtained a significantly higher mean scores on all three factors. It was concluded that the aforementioned three factors were sufficiently independent to justify their use in assessing partially distinct sub-constructs as sub-components of the generic high-order factor of death distress, with empirical and clinical implications.     

Amanda Smith Barusch. Love Stories of Later Life: A Narrative Approach to Understanding Romance

There is a sparsity of research about women in midlife career transitions. This study focuses on the career patterns of twenty-nine first and second year MSW women students (ages 27-60). Previous professional career events, role models and other factors most affecting career change are examined. The findings identify frustrated relationship needs, barriers to achievement in previous careers, and the attraction of social work produced incentives for change. Women in the oldest age group (over 50) appear to have the most din~culti me adapting to the student lie.     

Marital Satisfaction and Maternal Emotional Expressiveness: Links with Children's Sibling Relationships

Associations between marital quality, maternal emotional expressiveness and children's sibling relationships were examined in a sample of 64 seven-year-olds and their mothers. Mothers reported on the quality of their marital relationships, and children rated the quality of their sibling relationships. Mothers and children provided data on maternal emotional expressiveness. Results indicated that marital dissatisfaction was associated with hostile and rivalrous sibling relationships and with maternal negative emotional expressiveness. Mothers' negative emotional expressiveness was correlated with hostile and rivalrous sibling relationships, and maternal positive emotional expressiveness was associated with affectionate sibling relationships. Maternal emotional expressiveness mediated the links between the marital relationship and sibling hostility and rivalry.     

Construction of Neighbor-Balanced Designs in Linear Blocks

Neighbor-balanced designs are useful to remove the neighbor effects in experiments where the performance of a treatment is affected by the treatments applied to its adjacent neighbors. In this article, neighbor-balanced designs are constructed in linear blocks of (i) equal sizes and (ii) two different sizes k ₁ and k ₂.     

The conditional cumulative distribution function in single functional index model

ABSTRACT

We consider the estimation of the conditional cumulative distribution function of a scalar response variable Y given a Hilbertian random variable X when the observations are linked via a single-index structure. We establish the pointwise and the uniform almost complete convergence (with the rate) of the kernel estimate of this model. As an application, we show how our result can be applied in the prediction problem via the conditional median estimate. Also, the choice of the functional index via the cross-validation procedure is also discussed but not attacked.     

Minimal Neighbor Designs in Linear Blocks

Neighbor designs are useful to neutralize the neighbor effects. In literature, most of the constructed neighbor designs are in circular blocks but linear blocks have more practical application in field experiments. In this article, some infinite series of minimal neighbor designs are constructed in proper linear blocks. There are many situations where minimal neighbor designs cannot be constructed in proper linear blocks. To overcome this problem neighbor designs in improper linear blocks and GN₂-designs in proper linear blocks are constructed.