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Is it time for a science counterpart of the Benezet-Berman mathematics teaching experiment of the 1930's?

机译:现在是Benezet-Berman数学的科学对应的时候了吗?   20世纪30年代的教学实验?

摘要

Should teachers concentrate on critical thinking, estimation, measurement,and graphing rather than college-clone algorithmic physics in grades K--12?Thus far physics education research offers little substantive guidance.Mathematics education research addressed the mathematics analogue of thisquestion in the 1930's. Students in Manchester, New Hampshire were notsubjected to arithmetic algorithms until grade 6. In earlier grades they read,invented, and discussed stories and problems; estimated lengths, heights, andareas; and enjoyed finding and interpreting numbers relevant to their lives. Ingrade 6, with 4 months of formal training, they caught up to the regularstudents in algorithmic ability, and were far ahead in general numeracy and inthe verbal, semantic, and problem solving skills they had practiced for thefive years before. Assessment was both qualitative -- e.g., asking 8th gradestudents to relate in their own words why it is `that if you have two fractionswith the same numerator, the one with the smaller denominator is the larger';and quantitative -- e.g., administration of standardized arithmeticexaminations to test and control groups in the 6th grade. Is it time for ascience counterpart of the Benezet/Berman Manchester experiment of the 1930's?
机译:教师是否应该专注于批判性思维,估计,测量和图形处理,而不是K--12年级的大学克隆算法物理?因此,到目前为止,物理教育研究几乎没有提供实质性的指导.1930年代,数学教育研究解决了这一问题的数学类似问题。新罕布什尔州曼彻斯特的学生直到6年级才接受算术算法的学习。估计的长度,高度和面积;并喜欢寻找和解释与他们生活相关的数字。六年级的学生经过4个月的正式培训,在算法能力方面赶上了普通学生,并且在五年前的一般计算能力,语言,语义和解决问题的能力方面都遥遥领先。评估既是定性的-例如,要求八年级学生用自己的话说出为什么是“如果有两个具有相同分子的分数,则分母较小的分数更大”;以及定量的-例如,管理对六年级的测试和对照组进行标准化的算术考试。是时候进行1930年代Benezet / Berman Manchester实验的科学比赛了吗?

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