H. M. Scott, or Scotty to his friends, was born in 1901 in Lincoln, Nebraska. He received his B.S. degree in 1924 from Oregon State College, his M.S. in 1927 from Kansas State College, and his Ph.D. from the University of Illinois in 1938. He held faculty positions at North Dakota State College (1927–1928), Kansas State College (1928–1941), the University of Connecticut (1941–1947), and the Uni...

Links: [1] https://www.buppractice.com/node/601 [2] https://www.ncbi.nlm.nih.gov/pubmed/17891656?ordinalpos=1&itool=EntrezSystem2.P Entrez.Pubmed.Pubmed_ResultsPanel.Pubmed_DefaultReportPanel.Pubmed_RVDocSum [3] https://www.buppractice.com/taxonomy/term/91 [4] https://www.buppractice.com/taxonomy/term/111 [5] https://www.buppractice.com/taxonomy/term/94 [6] https://www.buppractice.com/taxon...

Dukhanin and colleagues’ taxonomy of metrics for patient engagement at the organizational and system levels has great potential for supporting more careful and useful evaluations of this ever-growing phenomenon. This commentary highlights the central importance to the taxonomy of metrics assessing the extent of meaningful participation in decision-making by patients, consumers and community mem...

The Scott syndrome is a very rare and likely underdiagnosed bleeding disorder associated with mutations in the gene encoding anoctamin-6. Platelets from Scott patients are impaired in various Ca2+-dependent responses, including phosphatidylserine exposure, integrin closure, intracellular protein cleavage, and cytoskeleton-dependent morphological changes. Given the central role of anoctamin-6 in...

Throughout my teaching career I have taught courses at both the undergraduate and graduate levels. The undergraduate courses I have primarily offered are Database Systems, Operating Systems, and Undergraduate Concurrency. I am also the co-developer, along with Michael Kifer, of the OSP Operating System Project courseware for undergraduate Operating Systems. OSP has been used as the operating sy...

For every Scott set F and every nonrecursive set X in F , there is a Y ∈ F such that X and Y are Turing incomparable.