Mac Iver D
University of Michigan.
Child Dev. 1987 Oct;58(5):1258-71.
The literature suggests that upper-elementary-school students have a strong inclination to conclude that they are competent in mathematics. How do students of widely varying abilities reach this conclusion? Do task structures, grading practices, and grouping patterns influence the achievement standards that students use in reaching a positive evaluation of their ability? Findings from analyses of 1,570 upper-elementary students who believe that they are good at math include the following. (1) The combination of differentiated task structures and infrequent grades is associated with students' low reliance on adults' assessments and across-domain comparisons as bases for their positive self-concepts, but the combination of differentiated task structures and frequent grades is associated with heavy reliance on these 2 standards. (2) Students' use of social comparison and task mastery is stratified according to students' talent levels when grades are frequent, but when grades are infrequent even untalented students decide on the basis of (selective?) social comparisons and (exaggerated?) estimates of task mastery that they are good at math.
文献表明,小学高年级学生强烈倾向于认定自己在数学方面有能力。能力差异很大的学生是如何得出这一结论的呢?任务结构、评分方式和分组模式会影响学生在对自己的能力进行积极评价时所采用的成就标准吗?对1570名认为自己擅长数学的小学高年级学生的分析结果如下:(1)差异化任务结构与不频繁评分相结合,与学生较少依赖成人评估和跨领域比较作为其积极自我概念的基础有关,但差异化任务结构与频繁评分相结合,则与严重依赖这两个标准有关。(2)当评分频繁时,学生对社会比较和任务掌握的运用会根据学生的天赋水平分层,但当评分不频繁时,即使是没有天赋的学生也会基于(选择性的?)社会比较和(夸大的?)任务掌握估计来认定自己擅长数学。