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Achilles overtakes the turtle: experiments and theory addressing students’ difficulties with infinite processes

机译:阿基里斯超越了乌龟:实验和理论解决学生对无限流程的困难

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The difficulties students have in blending mathematics and physics are here analyzed, by focusing on the issue of a convergent series. We present an experimental and a theoretical analysis of some phenomena which can be investigated employing series, as the bouncing marble and Zeno’s paradox of Achilles and the turtle. Measurements were carried out by students employing ICT instruments, such as the smartphone microphone, the smartphone camera or online motion sensors and results were the grounds for a deep discussion about the apparent paradox and the sources of students’ misunderstanding. The activities were designed for students on introductory university courses or in advanced high-school classes and was implemented with 90 students of mathematics and physics who are interested in a curriculum addressed to the teaching of mathematics and physics at high school level. Results about their preconceptions before the sequence and some quotes of their metacognitive thinking after the activities are reported.
机译:这里通过专注于收敛系列的问题,在这里分析了学生在混合数学和物理学中的困难。我们展示了一种可以调查使用系列的一些现象的实验和理论分析,作为击球大理石和ZENO的阿切利和龟的悖论。通过采用ICT仪器的学生进行测量,例如智能手机麦克风,智能手机相机或在线运动传感器以及结果是深入讨论表观悖论和学生误解来源的理由。这些活动是为入门大学课程或先进高中课程的学生设计的,并于90名与高中级别发布于数学和物理学教学的课程的数学和物理学学生。结果在序列之前的先入为主和他们在活动报告后的元认知思维的一些报价。

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