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Multiple intelligences theory and seventh-grade mathematics learning: A comparison of reinforcing strategies.

机译:多元智能理论与七年级数学学习:强化策略的比较。

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摘要

Purpose. This study's purpose was threefold. The study evaluated the effectiveness of reinforcing strategies based on Gardner's theory of multiple intelligences on students' learning of mathematical concepts; compared students learning when reinforcing strategies were differentially aligned with strengths and weaknesses with respect to the seven intelligences; and correlated student ability profiles for the seven intelligences with learning gains when reinforcing strategies were aligned with those profiles.; Methodology. Six seventh grade mathematics classes were randomly assigned to treatments. Four of these groups participated in a Solomon four group design to compare the effectiveness of reinforcing strategies based on multiple intelligence theory with traditional reinforcing methods in the first part of the study. In the second part of the study, the students were placed in groups according to whether they were in the top, middle, or bottom third for each of the seven intelligences as measured by a self-reporting instrument. The posttest scores of the top and bottom one third groups were compared for each of the seven intelligences when concepts were reinforced using strategies based on that same intelligence. In the third part of the study, posttest scores were correlated with multiple intelligence subscale scores.; Results. Statistical analysis yielded the following: (1) There was no significant difference in students' learning of the mathematical concepts when reinforced using the multiple intelligences in a non-aligned manner. (2) The top one third groups outperformed the bottom one third groups in six of seven cases when reinforced with intelligences aligned with the group membership criteria. Although the top one third group was significantly higher than the bottom one third group only for two of the intelligences (logical-mathematical and interpersonal), all but spatial intelligence yielded a top one third group score numerically higher than the bottom one third group score. A binomial probability analysis indicated that six out of seven such groups had higher posttest scores at a 0.0625 level of significance. (3) The posttest scores when a student was reinforced with an intelligence did not correlate highly with that student's perceived strength in that intelligence.
机译:目的。这项研究的目的是三方面的。该研究基于加德纳的多元智能理论对学生学习数学概念的强化策略的有效性进行了评估;比较了学生在七个智力方面的强化策略与优缺点有差异时的学习情况;当强化策略与这七种智力相匹配时,将他们的七种智力的学生能力与学习能力相关联。方法。随机将六种七年级数学课程分配给治疗方法。在研究的第一部分中,其中四个小组参加了所罗门四小组设计,以比较基于多元智能理论的强化策略与传统强化方法的有效性。在研究的第二部分中,根据自我报告工具测得的七个智力中的每个智力,将学生按组的顶部,中部或底部三分之一分组。当使用基于相同智能的策略强化概念时,比较了七个智能中每一个的最高和最低三分之一组的测试后分数。在研究的第三部分中,测验分数与多个智力子量表分数相关。结果。统计分析得出以下结果:(1)当学生以不结盟的方式使用多元智能进行强化时,学生对数学概念的学习没有显着差异。 (2)在七分之六的案例中,如果采用与组成员资格标准一致的智力,最高的三分之一组的表现将优于最低的三分之一组。尽管仅就智能(逻辑数学和人际关系)中的两种智能而言,最高的三分之一组才显着高于最低的三分之一组,但除空间智能外,所有这些都产生了最高的三分之一组得分,其数值高于最低的三分之一组得分。二项式概率分析表明,七个这样的组中有六个在0.0625的显着性水平上具有更高的测验分数。 (3)当学生用智力增强时的后测成绩与该学生在该智力上的感知能力并没有高度相关。

著录项

  • 作者

    McGraw, Robert Luther, Jr.;

  • 作者单位

    Georgia State University.;

  • 授予单位 Georgia State University.;
  • 学科 Education Mathematics.; Education Educational Psychology.
  • 学位 Ph.D.
  • 年度 1997
  • 页码 188 p.
  • 总页数 188
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 教育心理学;
  • 关键词

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