2013
DOI: 10.1007/s10857-013-9243-6
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Developing mathematical knowledge for teaching in a methods course: the case of function

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Cited by 41 publications
(61 citation statements)
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“…For instance, Nyikahadzoyi (2015) indicated that teachers, who have SCK, should know the different definition and representations of a function, be able to choose the neccessary representation for particular purposes and concepts, have a great collection of neat examples, know the importance of the topic in relation to the whole subject and be able to explain this to the students, and conceive a function as a procedure, process, object, or procept (s. 268). While Steele et al (2013) defined the components of SCK, they also focused on the importance of definition, using multiple representation and being able to felxibly move them. In this study, Table 1 was constructed as the theoretical framework of this study by considering these three studies.…”
Section: Figure 1 Domains Of Mkt Framework (Adapted Frommentioning
confidence: 99%
“…For instance, Nyikahadzoyi (2015) indicated that teachers, who have SCK, should know the different definition and representations of a function, be able to choose the neccessary representation for particular purposes and concepts, have a great collection of neat examples, know the importance of the topic in relation to the whole subject and be able to explain this to the students, and conceive a function as a procedure, process, object, or procept (s. 268). While Steele et al (2013) defined the components of SCK, they also focused on the importance of definition, using multiple representation and being able to felxibly move them. In this study, Table 1 was constructed as the theoretical framework of this study by considering these three studies.…”
Section: Figure 1 Domains Of Mkt Framework (Adapted Frommentioning
confidence: 99%
“…No entanto, apesar das potencialidades das realizações desse panorama, a sua ênfase no ensino pode acarretar a subordinação do conceito de função à realização algébrica (EVEN, 1990;STEELE;HILLEN;SMITH, 2013), ou seja, o não reconhecimento do caráter arbitrário de uma relação funcional, tanto no que diz respeito à natureza da relação entre às variáveis, que não precisa ser descrita por uma fórmula (como na parte A do Quadro 2), quanto aos conjuntos (domínio e contradomínio) que não têm que ser numéricos (como podemos observar no exemplo da Parte A do Quadro 1).…”
Section: Panorama Algébricounclassified
“…Quando a classificação é mais fraca (C-) nessa relação, há uma redução no isolamento entre os panoramas, as pontes "diminuem de tamanho", havendo articulação entre os seus textos. Estudos sustentam que um componente fundamental para a aprendizagem do tema função, em nossos termos, é a fluência na transição entre os textos do que chamamos de diferentes panoramas (EVEN, 1990, MAGGIO;NEHRING, 2012;STEELE;HILLEN;SMITH, 2013). Isto nos possibilita inferir sobre a importância da implementação de uma C-nas relações intraconceito na realização do ensino desse conceito.…”
Section: Panorama Formalunclassified
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