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Developing a 'leading identity': the relationshipbetween students' mathematical identities and their career and higher education aspirations

机译:发展“领导身份”:学生的数学身份与其职业和高等教育理想之间的关系

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The construct of identity has been used widely in mathematics education in orderto understand how students (and teachers) relate to and engage with the subject (Kaasila,2007; Sfard & Prusak, 2005; Boaler, 2002). Drawing on cultural historical activity theory(CHAT), this paper adopts Leont'ev's notion of leading activity in order to explore the key`significant' activities that are implicated in the development of students' reflexiveunderstanding of self and how this may offer differing relations with mathematics.According to Leont'ev (1981), leading activities are those which are significant to thedevelopment of the individual's psyche through the emergence of new motives forengagement. We suggest that alongside new motives for engagement comes a newunderstanding of self—a leading identitywhich reflects a hierarchy of our motives.Narrative analysis of interviews with two students (aged 16-17 years old) in post-compulsory education, Mary and Lee, are presented. Mary holds a stable 'vocational'leading identity throughout her narrative and, thus, her motive for studying mathematics isdefined by its 'use value' in terms of pursuing this vocation. In contrast, Lee develops aleading identity which is focused on the activity of studying and becoming a universitystudent. As such, his motive for study is framed in terms of the exchange value of thequalifications he hopes to obtain. We argue that this empirical grounding of leading activityand leading identity offers new insights into students' identity development.
机译:身份的构造已广泛用于数学教育中,以了解学生(和教师)如何与该学科联系和互动(Kaasila,2007; Sfard&Prusak,2005; Boaler,2002)。借鉴文化历史活动理论(CHAT),本文采用列昂特夫的领导活动概念,以探讨与学生反身理解的发展有关的关键“重要”活动,以及这可能与学生形成不同的联系。根据列昂特夫(Leont'ev,1981),领导活动是指通过出现新的参与动机对个人心理发展具有重要意义的活动。我们建议,除了新的参与动机之外,还有对自我的新认识-一种领先的身份认同,反映了我们动机的层次结构。对接受义务教育后的两名学生(年龄在16-17岁之间)的访谈进行了叙事分析,呈现。玛丽在整个叙述过程中始终保持着稳定的“职业”领导身份,因此,她从事数学的动机是由追求这一职业的“使用价值”来定义的。相比之下,李建立了领导身份,专注于学习和成为大学学生的活动。因此,他的学习动机是根据他希望获得的学历资格的交换价值来确定的。我们认为,领导活动和领导身份的这种经验基础为学生的身份发展提供了新的见解。

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