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Moving Closer to Solving the 'Mathematics Problem' Where it Arises: The Influence of the 'Typical' Irish Pre-tertiary Mathematics Experience on Under-preparedness among Numerate Entrants

机译:更加接近解决“数学问题”所带来的影响:“典型”爱尔兰高等教育数学前经验对数字参与者做不足之处的影响

摘要

The contribution of mathematics proficiency to the numerate (e.g. science, engineering) disciplines is well-documented. Internationally concern exists that graduates of these disciplines are persistently demonstrating mathematical deficiencies i.e. the ‘Mathematics problem’. A connection has been made between this problem and the worldwide reportage of numerate entrants to numerate courses demonstrating insufficient and incomplete mathematical knowledge. While the characteristics of ’at risk’ students are more or less equivalent internationally, the same consensus does not exist in relation to the causes of this phenomenon. There is growing consensus however that ‘under-preparedness’ is caused by the apparent mismatch between the nature of the pre-tertiary and subsequent Tertiary level mathematics experience. This study focuses the ‘Mathematics problem’ from an Irish perspective, exploring the nature of the ‘typical’ pre-tertiary mathematics experience, which in turn provides insight into the nature of the transition required of Irish students entering the numerate disciplines. Brousseau’s ‘didactical contract’ is used as an intellectual tool to uncover the features of the mathematics experience in two case classrooms in Irish upper secondary schools (Senior Cycle). While the authors are both professional mathematics educators and therefore acutely aware of prevalent classroom practice, the restrictive nature of contract and its implications for students’ future mathematics education left all concerned astounded.
机译:数学熟练程度对众多学科(例如科学,工程学)的贡献已得到充分证明。国际上都担心这些学科的毕业生不断展示数学上的不足,即“数学问题”。这个问题与世界范围内无数参与者报导的数字课程之间存在联系,这些课程表明数学知识不足和不完整。尽管“高风险”学生的特征在国际上或多或少是相同的,但就这种现象的原因而言,并没有相同的共识。然而,越来越多的人认为,“准备不足”是由于高等数学经验和随后的高等数学经验的本质之间明显的不匹配造成的。这项研究从爱尔兰的角度着眼于“数学问题”,探索了“典型的”高等数学经验的性质,从而反过来洞悉了爱尔兰学生进入数学科所要求的过渡性质。 Brousseau的“教学合同”被用作一种智力工具,以揭示爱尔兰高中两个案例教室(高级周期)中数学经验的特征。尽管作者都是专业的数学教育者,因此敏锐地意识到普遍的课堂实践,但合同的限制性性质及其对学生未来数学教育的影响令所有有关方面感到震惊。

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