Increased age, low education, high medical comorbidity and low annual income are all associated with a diagnosis of dementia in an inner city setting. Age and medical comorbidity appear to be more strongly associated with a diagnosis of dementia than SES in an inner city setting.

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In this study, we conducted a qualitative exploration of the lived-experiences of underemployed First-Generation College Graduates (FGCG). The purpose of the study was to expand and promote a thoughtful discourse about a more inclusive and domainsensitive approach to counseling underemployed first-generation college graduates. Participants' consisted of seven underemployed first-generation college graduates in a small Midwestern city. Participants' ages ranged from 22 to 30 years old (M= 27.8, SD=2.7). Of the participants, all were Caucasian (5 female, 2 male) and had graduated within the past six years. Using Consensual Qualitative Research (CQR; Hill et al., 2005; Hill, 2012), we conducted seven 60-minute semi-structured individual interviews. Five domains emerged from analysis of the results: (1) Messages concerning the college to work connection, (2) lived-experience of underemployment, (3) perceived barriers to adequate employment, (4) resources and coping strategies, (5) future outlook. Within these domains 10 categories and 29 subcategories emerged. A detailed summary of these results and implications will be provided.

We present new probabilistic and combinatorial identities relating three random processes: the oriented swap process (OSP) on n particles, the corner growth process, and the last passage percolation (LPP) model. We prove one of the probabilistic identities, relating a random vector of LPP times to its dual, using the duality between the Robinson–Schensted–Knuth and Burge correspondences. A second probabilistic identity, relating those two vectors to a vector of “last swap times” in the OSP, is conjectural. We give a computer‐assisted proof of this identity for n≤6 after first reformulating it as a purely combinatorial identity, and discuss its relation to the Edelman–Greene correspondence. The conjectural identity provides precise finite‐n and asymptotic predictions on the distribution of the absorbing time of the OSP, thus conditionally solving an open problem posed by Angel, Holroyd, and Romik.