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122.
选取2133名11岁和15岁学生,采用PISA测试为数学素养指标,探讨学生学习动机的不同维度与数学素养之间的关系。结果发现:(1)11岁学生的内部动机明显地强于15岁学生。(2)11岁学生内部动机中的挑战性动机与数学素养间的相关程度明显弱于15岁学生。(3)11岁高数学素养的学生组,数学素养和内、外学习动机有明显的相关,低数学素养学生组两者则不相关;对于15岁低数学素养的学生组,数学素养得分和内、外部学习动机有明显的相关,高数学素养学生组两者则不相关。 相似文献
123.
《European Journal of Developmental Psychology》2013,10(6):750-762
ABSTRACTThe Achievement Emotions Questionnaire-Mathematics (AEQ-M) is a self-report measure of emotions experienced in class, when self-studying, and during tests for the domain of mathematics. Our aim was to present a Portuguese version of this instrument for use with adolescents and to test its reliability, factorial structure, measurement invariance, and construct validity with personality dimensions. Our sample comprised 1,387 Portuguese students from the 7th, 8th and 9th grades (mean age = 13.2 years). Student responses to the AEQ-M were found to be reliable. Confirmatory factor analysis validated a seven-emotion × three-setting factorial structure. This model demonstrated measurement invariance across gender and grade. As a demonstration of construct validity, the emotions measured by the AEQ-M showed a pattern of associations with psychobiological personality dimensions that were in line with theoretical predictions. These results validate the AEQ-M as a suitable instrument for assessing adolescents’ mathematics-related achievement emotions and their associations with personality. 相似文献
124.
Timothy Rosenkoetter 《British Journal for the History of Philosophy》2013,21(6):1143-1174
This paper introduces a referential reading of Kant’s practical project, according to which maxims are made morally permissible by their correspondence to objects, though not the ontic objects of Kant’s theoretical project but deontic objects (what ought to be). It illustrates this model by showing how the content of the Formula of Universal Law might be determined by what our capacity of practical reason can stand in a referential relation to, rather than by facts about what kind of beings we are (viz., uncaused causes). This solves the neglected puzzle of why there are passages in Kant’s works suggesting robust analogies between mathematics and ethics, since to universalize a maxim is to test a priori whether a practical object with that particular content can be constructed. An apparent problem with this hypothesis is that the medium of practical sensibility (feeling) does not play a role analogous to the medium of theoretical sensibility (intuition). In response I distinguish two separate Kantian accounts of mathematical apriority. The thesis that maxim universalization is a species of construction, and thus a priori, turns out to be consistent with the account of apriority that informs Kant’s understanding of actual mathematical practice. 相似文献
125.
Matteo Favaretti Camposampiero 《British Journal for the History of Philosophy》2013,21(6):1151-1172
ABSTRACTHow did the traditional doctrine of parts and wholes evolve into contemporary formal mereology? This paper argues that a crucial missing link may lie in the early modern and especially Wolffian transformation of mereology into a systematic sub-discipline of ontology devoted to quantity. After some remarks on the traditional scholastic approach to parts and wholes (Sect. 1), Wolff's mature mereology is reconstructed as an attempt to provide an ontological foundation for mathematics (Sects. 2–3). On the basis of Wolff's earlier mereologies (Sect. 4), the origin of this foundational project is traced back to one of Wolff's private conversations with Leibniz (Sect. 5) and especially to the former's appropriation of the latter's notion of similarity as a means to define quantity (Sect. 6). Despite some hesitancy concerning the ultimate characterization of quantity (Sect. 7), Wolff's contribution was historically significant and influential. By developing a quantitative, extensional account of mereological relations, Wolff departed from the received doctrine and paved the way for the later revival of mereology at the intersection of ontology and mathematics. 相似文献
126.
Differences in Mathematical Performance,Creativity Potential,and Need for Cognitive Closure between Chinese and Australian Students 下载免费PDF全文
Research has shown that Chinese students outperform students from several Western countries on mathematics performance while some evidence has suggested that Western students perform more strongly on tests of creativity. One potential mechanism for these differences may be a higher need for cognitive closure among Chinese students. The current research compared performance on tests of mathematics and creativity among 50 students of Chinese background and 49 Australian students of Anglo‐Saxon background. As predicted, Chinese students performed better on mathematics while Australian students performed better on the measure of creativity. Australian students also had a lower score on one subscale of the need for cognitive closure, preference for predictability. Across the sample, preference for predictability showed small but significant negative correlations with several measures of creativity and positive correlations with several measures of mathematics. These findings were interpreted with respect to characteristic educational practices in both nations. 相似文献
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128.
Kadriye Ercikan Michelle Y. Chen Juliette Lyons-Thomas Shawna Goodrich Debra Sandilands Wolff-Michael Roth 《International Journal of Testing》2015,15(2):153-175
The purpose of this research is to examine the comparability of mathematics and science scores for students from English language backgrounds (ELB) and non-English language backgrounds (NELB). We examine the relationship between English reading proficiency and performance on mathematics and science assessments in Australia, Canada, the United Kingdom, and the United States. The findings indicate a strong relationship with reading proficiency accounting for up to 43% of the variance in mathematics and up to 79% in science. In all comparisons, ELB students either outperformed NELB students or performed at the same level. However, when statistical adjustments were made for reading proficiency, in both mathematics and science, the score gap between the groups became statistically non-significant in three out of the four countries. These findings point to differences in score meaning in mathematics and science assessments and limitations in comparing performances of ELB and NELB. 相似文献
129.
学科领域知识由学理内容知识、认知过程知识和问题条件知识组成。本研究以529名七年级学生为被试,测查学生在数学学习中的学科领域知识表征特点,结果发现:(1)三种类型知识表征存在显著差异,学理内容知识表征水平最高,问题条件知识表征水平最低;(2)学优生的学科领域知识表征水平显著高于中等生和学困生;(3)认知过程知识表征、问题条件知识表征水平与数学学业成绩显著相关;(4)学生对学理内容知识重要性评价最高,问题条件知识最低。 相似文献
130.
数学焦虑对心算加工的影响 总被引:1,自引:0,他引:1
近20年来,研究者逐渐注意到心算加工会受到数学焦虑的影响。文章主要介绍了数学焦虑的涵义、测量及其对心算加工的影响和理论解释。数学焦虑对心算的影响与问题大小效应关系密切。数学焦虑对简单心算问题的影响不大,随着问题难度的增加,数学焦虑效应逐渐明显。此外,数学焦虑还影响着心算的编码、提取以及策略选择等过程。目前的研究多倾向证明加工效能理论,同时抑制理论也是个可选择的理论解释,只是尚缺乏验证研究 相似文献