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Another principle

27. Aprila 2010. u Nekategorisano

is reflected in the recognition that there are a variety of emotional responses to potentially traumatic experiences.http://www.cheapraybansunglass.com1 Four primary trajectories of emotional recovery have been documented in the general trauma recovery literature.1 Many of these trajectories have been found in research on NICU mothers.9, 10 These trajectories are resilient, chronic, recovered and delayed.1 Resilient refers to continuous low intensity symptoms of emotional distress and adaptive psychological functioning. Chronic refers to high intensity symptoms and maladaptive functioning for the duration of the crisis. Recovered refers to initial symptoms of moderate intensity that decline over the course of time.


There are two tile works alive and kicking at Barton, still making traditional tiles in exactly the same way they have for the past two hundred years. The clay digging that used to take half a year of hard labour with a wheel barrow is now done in a couple of weeks by a digger, so it's not quite the task it once was. For a small town, Barton has a vibrant present and a big industrial past, manifested by the Ropewalk, a museum and cultural space housed in what the managing director, Rachel Benet, calls the town's ‘cultural quarter mile’.


While the reciprocity of binary networks has been studied extensively, that of weighted networks has received much less attention17,18,19,20, because of a more complicated phenomenology at the dyadic level. While in a binary graph it is straightforward to say that a link from vertex i to vertex j is reciprocated if the link from j to i is also there, in a weighted network there are clear complications. Given a link of weight wij > 0 from vertex i to vertex j, how can we assess, in terms of the mutual link of weight wji, whether the interaction is reciprocated? While wji = 0 (no link from j to i) clearly signals the absence of reciprocation, what about a value wji > 0 but such that ? This complication has generally led to two approaches to the study of directionality in weighted networks: one assuming (either explicitly or implicitly) that perfect reciprocity corresponds to symmetric weights (wij = wji)17,19,20, and one looking for deviations from such symmetry by studying net flows (or imbalances), defined as wij wji21.

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