Infants, children and adolescents with life-limiting and life-threatening disease need long-term care that may change according to disease’s natural history. With the primary goal of quality of life, the psychologist of pediatric palliative care network deals with a large variety of issues. Little consideration has been given to the variety of intervention areas of psychology in PPC that concern the whole life span of the patient and family. The PPC network is composed by a multidisciplinary team of palliative care specialists (...) that intervenes at home, in the hospital and in every place where the patient is living. The network coordinates different public health services to respond to clinical, psychosocial and spiritual needs. In these scenarios, the psychological need is not a single event but a moment inserted in the complexity of the child’s needs. This retrospective monocentric project consists of an analysis of characteristics of psychological interventions in our PPC service. The time frame taken into consideration is 2019–2020, analyzing the clinical records of 186 patients of Pediatric Palliative Care and Pain Service of Veneto Region. The areas that emerged in the analysis show how the intervention of the psychologist in PPC does not concern only end-of-life, but a series of topics that are significant for the family to guarantee psycho-social wellbeing oriented toward the best quality of life. In conclusion, these different topics highlight the complexity of the child and family experience. This variety must be taken into consideration, the psychologist must increase holistic support with a dedicated skills curriculum. (shrink)

One of the difficulties nurses experience in clinical practice in relation to ethical issues in connection with young oncology patients is moral distress. In this descriptive correlational study, the Moral Distress Scale-Paediatric Version (MDS-PV) was translated from the original language and tested on a conventional sample of nurses working in paediatric oncology and haematology wards, in six north paediatric hospitals of Italy. 13.7% of the total respondents claimed that they had changed unit or hospital due to moral distress. The items (...) with the highest mean intensity in the sample were almost all connected with medical and nursing competence and have considerably higher values than frequency. The instrument was found to be reliable. The results confirmed the validity of the MDS-PV (Cronbach’s alpha = 0.959). This study represents the first small-scale attempt to validate MDS-PV for use in paediatric oncology-ematology nurses in Italy. (shrink)

Objetiva-se aprofundar temas pertinentes à valorização de práxis educativas na autoformação permanente com professores, favorecendo seus protagonismos e a interdisciplinaridade. Apresenta-se uma atividade planejada por professores de educação básica para estabelecer a necessária relação dialógica com seus pares e estudantes, a partir do documentário “Arquitetura da Destruição” para explorar o tema catástrofes, e o contexto histórico-político-social que ocorre. Compreendendo-se que a escola é um ambiente de interação onde todos aprendem, justifica-se essa premissa em Freire, Henz e Imbernón, sob a perspectiva (...) hermenêutica filosófica de Gadamer. Adorno e Trevisan sustentam os temas catástrofes/educação; e Fazenda, na interdisciplinaridade. (shrink)

By around the age of 5½, many children in the United States judge that numbers never end, and that it is always possible to add 1 to a set. These same children also generally perform well when asked to label the quantity of a set after one object is added (e.g., judging that a set labeled “five” should now be “six”). These findings suggest that children have implicit knowledge of the “successor function”: Every natural number, n, has a successor, n (...) + 1. Here, we explored how children discover this recursive function, and whether it might be related to discovering productive morphological rules that govern language‐specific counting routines (e.g., the rules in English that represent base‐10 structure). We tested 4‐ and 5‐year‐old children’s knowledge of counting with three tasks, which we then related to (a) children’s belief that 1 can always be added to any number (the successor function) and (b) their belief that numbers never end (infinity). Children who exhibited knowledge of a productive counting rule were significantly more likely to believe that numbers are infinite (i.e., there is no largest number), though such counting knowledge was not directly linked to knowledge of the successor function, per se. Also, our findings suggest that children as young as 4 years of age are able to implement rules defined over their verbal count list to generate number words beyond their spontaneous counting range, an insight which may support reasoning over their acquired verbal count sequence to infer that numbers never end. (shrink)

A partir de una investigación sobre los Consejos Asesores Presidenciales en el Gobierno de Michelle Bachelet, se desarrolla un marco teórico sobre movimientos sociales y las llamadas formas subpolíticas, que permite ver cómo el movimiento estudiantil secundario de 2006 desafió el enclave educacional y el tipo de respuesta que un gobierno que buscaba un sello ciudadano, dio a través de la formación de un Consejo Asesor con participación de diversos sectores. El análisis de los debates en el seno de ese (...) Consejo muestra las diversas posiciones en juego y también la imposibilidad de llegar a acuerdos de trasformación profunda. (shrink)

Although it is thought that young children focus on the magnitude of the target dimension across ratio sets during binary comparison of ratios, it is unknown whether this is the default approach to ratio reasoning, or if such approach varies across representation formats that naturally afford different opportunities to process the dimensions in each ratio set. In the current study, 132 kindergarteners performed binary comparisons of ratios with discrete and continuous representations. Results from a linear mixed model revealed that children (...) followed an additive strategy to ratio reasoning—i.e., they focused on the magnitude of the target dimension across ratio sets as well as on the absolute magnitude of the ratio set. This approach did not vary substantially across representation formats. Results also showed an association between ratio reasoning and children’s math problem-solving abilities; children with better math abilities performed better on ratio reasoning tasks and processed additional dimensions across ratio sets. Findings are discussed in terms of the processes that underlie ratio reasoning and add to the extant debate on whether true ratio reasoning is observed in young children. (shrink)