Results 291 to 300 of about 6,855,013 (350)
Association between children's secondhand co-exposure to tobacco and cannabis smoke and elevated urinary cotinine levels: a cross-sectional analysis. [PDF]
BMJ Public HealthCollins BN +5 more
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Favorable research environment is a key determinant of research integrity according to a ten-country survey across Central and Eastern Europe. [PDF]
Sci RepVeselska R +4 more
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Developmental Differences Emerge in How Negative Consequences, Negative Expectancies, and Alcohol Use Relate Over Time. [PDF]
J Stud Alcohol DrugsPereda B, Colder CR.
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Athens – An Incidental Democracy. A case of unintended consequences of institutional change
, 2004 Carl Hampus Lyttkens
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Reconstruction of group-IV semiconductor surfaces : origin, energetics and consequences
, 2005 Andrey rer. nat. Stekolnikov
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Seminars in Reproductive Medicine, 2002
Sex assignment of children born with ambiguous genitalia is a difficult and responsible decision based on limited empirical evidence regarding future development of gender identity/role, sexual orientation, and sexual functioning. Sex of assignment and rearing has appeared to be a prognosticator of future gender identity, usually better than the other ...
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Sex assignment of children born with ambiguous genitalia is a difficult and responsible decision based on limited empirical evidence regarding future development of gender identity/role, sexual orientation, and sexual functioning. Sex of assignment and rearing has appeared to be a prognosticator of future gender identity, usually better than the other ...
openaire +2 more sources
Logica Universalis, 2011
Let \(\models\) be a classical consequence relation (semantic entailment) and let \(\alpha \models \beta\) mean \(\mathrm{Mod}(\alpha) \subseteq \mathrm{Mod}(\beta)\), where \(\mathrm{Mod}(\alpha)\) is the set of all (classical) models of \(\alpha\). A constraint entailment relation is a consequence relation \(|\!\!\!
Britz, Katarina +2 more
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Let \(\models\) be a classical consequence relation (semantic entailment) and let \(\alpha \models \beta\) mean \(\mathrm{Mod}(\alpha) \subseteq \mathrm{Mod}(\beta)\), where \(\mathrm{Mod}(\alpha)\) is the set of all (classical) models of \(\alpha\). A constraint entailment relation is a consequence relation \(|\!\!\!
Britz, Katarina +2 more
openaire +2 more sources