823 resultados para Degree in mathematics


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HUMOR: OUR VIEW FOR MATHEMATICS TEACHING Our assumptions and context. Process humor and be able to produce is clearly a sign of intelligence, revealing, when done well, complex reasoning. Humor has an important social role, assuming as a cognitive experience that as well as creating a sense of well-being, predisposes people to work and can improve the productivity of that work. Mathematics is a discipline in which the reasoning occupies a very prominent place, both as a science as a school area. At the same time, students' interest for mathematics is not always the same and some have initially not very favorable feelings (Toh, 2009; Wanzer, Frymier & Irwin, 2010). Recent curriculum changes to the teaching of mathematics have been, in most countries of the world, showing the need for students to develop skills of critical nature, such as communication, thinking and problem solving along with the acquisition of mathematical knowledge. Also in Portugal, it is claimed the importance of promoting learning that combine the construction of mathematical knowledge with its use, when performing mathematical tasks and communicating mathematical ideas and mathematical reasoning. In the early years of schooling, corresponding to primary education in many countries, the use of texts such as short stories or comics, from which we can develop challenging mathematical tasks, is reported in the literature as having potential to promote learning specified in curricular documents (Wanzer, Frymier., & Irwin, 2010). In particular, some texts focus on mathematical topics in a humorous way and to be understood, students must develop their mathematical competence. The development of mathematical tasks from stories and other humorous presents big challenges to teachers (Flores & Moreno, 2011). Our questions. In this context, we put some questions: Primary teachers use in their classes tasks or situations that present, in a humorous way, mathematical ideas? What resources do they use? Also: How to select, adapt or build texts and tasks which have, in a humorous way, mathematical ideas with didactic potential for education in the early years of schooling? If the resources for this purpose have been produced and if teachers have been sensitized for their use, are they able to integrate them in their classes? Our intentions. This research project seeks to address these questions, focused on: (i ) assessment of teachers’ practices and underlying knowledge, resources available for the use of texts with mathematical ideas presented in a humorous way; (ii) selection, adaptation and construction of mathematical tasks from texts that present, in a humorous way, mathematical ideas with didactic potential in education for the early years of schooling; and ( iii ) integration and use, by primary school teachers, of texts that present , in a humorous way, contexts for the teaching of mathematics. So, the project is organized into three tasks and as a methodological design that combines qualitative elements with quantitative elements, the first one prevailing.

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We define epistemic order as the way in which the exchange and development of knowledge takes place in the classroom, breaking this down into a system of three components: epistemic initiative relating to who sets the agenda in classroom dialogue, and how; epistemic appraisal relating to who judges contributions to classroom dialogue, and how; and epistemic framing relating to the terms in which development and exchange of knowledge are represented, particularly in reflexive talk. These components are operationalised in terms of various types of structural and semantic analysis of dialogue. It is shown that a lesson segment displays a multi-layered epistemic order differing from that of conventional classroom recitation.

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Presents an obituary for David L. Rosenhan (1929–2012). A distinguished psychologist and professor emeritus at Stanford University, Rosenhan died February 6, 2012, at the age of 82, after a long illness. Born in Jersey City, New Jersey, on November 22, 1929, he received a bachelor’s degree in mathematics (1951) from Yeshiva College and a master’s degree in economics (1953) and a doctorate in psychology (1958) from Columbia University. A professor of law and of psychology at Stanford University from 1971 until his retirement in 1998, Rosenhan was a pioneer in applying psychological methods to the practice of law, including the examination of expert witnesses, jury selection, and jury deliberation. A former president of the American Psychology–Law Society and of the American Board of Forensic Psychology, Rosenhan was a fellow of the American Association for the Advancement of Science, of the American Psychological Association, and of the American Psychological Society. Before joining the Stanford Law School faculty, he was a member of the faculties of Swarthmore College, Princeton University, Haverford College, and the University of Pennsylvania. He also served as a research psychologist at the Educational Testing Service. As generations of Stanford students can attest, David Rosenhan was a spellbinding lecturer who managed to convey the sense that he was speaking to each individual, no matter how large the group. To his graduate students, he was consistently encouraging and optimistic, always ready to share a joke or story, and gently encouraging of their creativity and progressive independence as researchers. The lessons he cared most about offering, in the classroom as in his research, were about human dignity and the need to confront abuse of power and human frailties.

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This study reflects on some procedural aspects about the development of mathematics learning from the experience with investigative activities concerning the resolution of second degree equation, which was tested a proposal for education, supported the use of texts in history of mathematics. The survey was conducted in two stages, taking the first-served basis for the second, which was carried out with a study group remainder of the first experiment. The intention was to investigate how the group participant, known as the study group, involved in the implementation of activities of research in mathematics, supported the use of the history of mathematics. Based on the results achieved during the study, it was possible to understand that the activities of research enable the development of students, range of learning mathematics and the development of skills and expertise for research as a vehicle for construction of their mathematical knowledge. This approach proposed research into the classroom is important, both for prospective teachers of mathematics and for students from elementary school, bringing a new phase for mathematical education that will come to schools

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In this study we analyzed the development of a teaching experience, involving students with a bachelor s degree in mathematics from UFRN, based on the history of mathematics and mathematical investigations with the aim of contributing to the improvement of the teaching-learning of mathematics. The historical investigation tasks were planned and applied in the classroom, focusing on functional thought. The results obtained during the experience were described and evaluated based on authors who support the assumption of investigation and history as an alternative to the learning of mathematics. We emphasize that the material of analysis consisted of a work diary, audio recordings, questionnaires with testimony of the students involved, and, in addition, the assessment of the teacher of that subject. With regard to the mathematical content, the study was restricted to the concept of function, forms of representation and notation. It was evident that students showed great improvement with regard to the necessary formalization of the mathematical contents which were focused on, and to the active involvement of the students at different stages of the study. We can affirm that the completed study certainly represents significant contributions to an approach in the teaching-learning of functional thought

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O presente artigo é parte de uma tese de doutorado (Silva, 1997). A pesquisa foca as possibilidades, conseqüências e reflexões epistemológicas da implantação de uma proposta pedagógica alternativa ao ensino tradicional vigente (ETV) na disciplina Cálculo I, do Curso de Licenciatura em Matemática, Unesp, Câmpus de Bauru, durante o ano de 1995. Partindo do Contrato de Trabalho, segundo a Assimilação Solidária (cf. Baldino, 1995a), tematiza a articulação do funcionamento das regras do Contrato com a avaliação e o trabalho em grupo. Ao lado do prêmio ao saber, é considerado o justo prêmio ao trabalho coletivo produzido em sala de aula. A investigação, de ordem qualitativa, localiza-se na vertente Pesquisa-Ação (cf. Thiollent, 1992), na qual o professor-pesquisador tematiza sua própria sala de aula, além de contextualizar os sujeitos no seu meio sócio-histórico-político-cultural.

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Coordenação de Aperfeiçoamento de Pessoal de Nível Superior (CAPES)

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Conselho Nacional de Desenvolvimento Científico e Tecnológico (CNPq)

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Pós-graduação em Educação Matemática - IGCE

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Pós-graduação em Educação Matemática - IGCE

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Com esta pesquisa objetivou-se investigar os saberes em ação na prática docente no ensino de Matemática a alunos surdos incluídos em uma escola com alunos ouvintes. Direcionados pela pergunta norteadora que saberes os professores desenvolvem para incluir o aluno surdo nas aulas de Matemática com alunos ouvintes na Escola Regular? Buscaram-se respostas nos dados coletados em uma escola que atua nas séries iniciais, no Município de Belém-Pa, em uma turma de 4ª série, com 25 alunos, 20 ouvintes e 05 surdos incluídos. Os sujeitos informantes foi a professora regente da turma (PR), a professora itinerante que atende a turma (PI) e 03 futuros professores de Matemática (FP), alunos da Licenciatura em Matemática da UFPA também envolvidos no processo a partir de um trabalho colaborativo com a pesquisadora e o orientador da pesquisa. Trata-se de um estudo de caso do tipo etnográfico em que foram realizadas: observação participante sistemática e assistemática durante 08 meses, entrevista não estruturada com os 05 sujeitos e análise documental de plano anual, livro didático de Matemática, atividades de aula e diário de bordo dos futuros professores, que foram trianguladas originando eixos de análises para cada sujeito e seus saberes e ainda 03 episódios de sala de aula durante as aulas de fração dos quais foram extraídas 03 categorias que subsidiaram as análises sendo elas: (1) o saber da Língua nas aulas de matemática para alunos surdos incluídos com alunos ouvintes em que os resultados apontam para a importância dos saberes disciplinares / específicos, os curriculares, os experienciais e o saber da reflexão – na - ação como saber público validado evidenciando o saber da língua de sinais como o diferencial da cultura surda, gerou-se 02 subcategorias: 1ª a Língua de Sinais como saber necessário e a Língua Portuguesa Oral como imposição de saber e poder cultural e assim foi possível sinalizar para o conflito de culturas no processo de ensino de Matemática para alunos surdos incluídos na escola de ouvintes; (2) o saber inclusivo, o impacto entre a cultura surda e a cultura ouvinte no mesmo ambiente de aprendizagem, o que sinalizou para a existência de duas escolas no mesmo espaço e situações de aulas que propiciaram a inclusão e a exclusão dos alunos surdos no contexto; (3) o saber da reflexão – na - ação durante as aulas de Matemática a alunos surdos com alunos ouvintes enquanto o constituinte do habitus profissional desde a formação inicial como forma de propiciar a assimilação da diversidade cultural na prática docente.

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Fundação de Amparo à Pesquisa do Estado de São Paulo (FAPESP)