Vine K W
Genet Soc Gen Psychol Monogr. 1985 Nov;111(4):455-503.
This study sought to identify the higher level knowledge (e.g., conservation of number) necessary for a child to understand linear measurement and to chart the growth of linear measurement in terms of the development of its components. To assess the presence of these components, a battery of 34 number, length, and distance tasks was developed and administered to 100 children between the ages of 63 and 78 months from kindergarten and Grade 1. Results indicate that there is a substantial delay between acquisition of the necessary components and emergence of a mature grasp of linear measurement. The collection of components for the number and length domains form scaled sets; within each domain, however, the pattern of development is marked by discontinuities. These discontinuities are interpreted as being associated with the need to reorganize number and length concepts. Most elements of the observed sequences of development are predicted by Piagetian theory, although others, such as asynchronies between conservation and transitive inferences of nonequivalence, are more consistent with Gagne's (1968) model of development.
本研究旨在确定儿童理解线性测量所需的更高层次知识(如数的守恒),并根据其组成部分的发展来描绘线性测量的发展过程。为了评估这些组成部分的存在情况,开发了一套包含34个数字、长度和距离任务的测试组,并对来自幼儿园和一年级的100名年龄在63至78个月之间的儿童进行了测试。结果表明,在获得必要的组成部分与成熟掌握线性测量之间存在显著延迟。数字和长度领域的组成部分集合形成了量表集;然而,在每个领域内,发展模式都存在不连续性。这些不连续性被解释为与重组数字和长度概念的需要相关。观察到的发展序列中的大多数元素都可以由皮亚杰理论预测,尽管其他一些元素,如守恒与非等价传递推理之间的异步性,更符合加涅(1968)的发展模型。