Author details Department of Clinical Epidemiology & Biostatistics, McMaster University, 501-25 Charlton Avenue East, Hamilton, ON L8N 1Y2, Canada. St. Joseph’s Healthcare Hamilton, McMaster University, 501-25 Charlton Avenue East, Hamilton, ON L8N 1Y2, Canada. Department of Medicine, McMaster University, Hamilton, ON, Canada. Interdepartmental Division of Critical Care, Hamilton Health Science...

Voice-hearing is a transdiagnostic experience with evident negative effects on patients. Good quality measurement needed to further elucidate the nature, impact and treatment of voice-hearing experiences across patient groups. The Hamilton Program for Schizophrenia Voices Questionnaire (HPSVQ) brief self-report measure which requires psychometric evaluation. Using data from sample 401 adult UK ...

A Hamilton circle in an infinite graph is a homeomorphic copy of the unit circle S1 that contains all vertices and all ends precisely once. We prove that every connected, locally connected, locally finite, claw-free graph has such a Hamilton circle, extending a result of Oberly and Sumner to infinite graphs. Furthermore, we show that such graphs are Hamilton-connected if and only if they are 3-...

it is not known whether such symptoms are generally experienced more often by patients in non-Western societies than among patients in the Western world. We are not aware of any multicultural study that has set out specifically to compare the prevalence of somatic symptoms in different ethnic groups using a comprehensive inventory of such symptoms. Many well established psychological scales suc...

We study M-alternating Hamilton paths, and M-alternating Hamilton cycles in a simple connected graph G on ν vertices with a perfect matchingM . Let G be a bipartite graph, we prove that if for any two vertices x and y in different parts of G, d(x)+d(y) ≥ ν/2+2, then G has an M-alternating Hamilton cycle. For general graphs, a condition for the existence of an M-alternating Hamilton path startin...

A bent Hamilton cycle in a grid graph is one in which each edge in a successive pair of edges lies in a different dimension. We show that the d-dimensional grid graph has a bent Hamilton cycle if some dimension is even and d ≥ 3, and does not have a bent Hamilton cycle if all dimensions are odd. In the latter case, we determine the conditions for when a bent Hamilton path exists. For the d-dime...

F. Ruskey Joe Sawada y May 15, 2002 Abstra t A bent Hamilton y le in a grid graph is one in whi h ea h edge in a su essive pair of edges lies in a di erent dimension. We show that the d-dimensional grid graph has a bent Hamilton y le if some dimension is even and d 3, and does not have a bent Hamilton y le if all dimensions are odd. In the latter ase, we determine the onditions for when a bent ...

7Blake, J., Am. Jour. Med. Sci., 15, 63 (1848). 8 Marine, D., and Lenhart, C. H., Jour. Lab. Clin. Med., 3, 40 (1917). 9 Soley, M. H., and Hamilton, J. G., Proceedings, Sixth Pacific Science Congress (in press). 10 Hamilton, J. G., and Soley, M. H., Am. Jour. Physiol., 127, 557 (1939). 11 Hamilton, J. G., and Soley, M. H., Report submitted for publication. 12 Hamilton, J. G., and Soley, M. H., ...

A set S of edge-disjoint hamilton cycles in a graph G is said to be maximal if the edges in the hamilton cycles in S induce a subgraph H of G such that G EðHÞ contains no hamilton cycles. In this context, the spectrum SðGÞ of a graph G is the set of integersm such that G contains a maximal set of m edge-disjoint hamilton cycles. This spectrum has