首页> 外文会议>The 9th World Multi-Conference on Systemics, Cybernetics and Informatics(WMSCI 2005) vol.1 >How to Develop Meta Cognition to Thinking Process in order to Improve Investigation Skill
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How to Develop Meta Cognition to Thinking Process in order to Improve Investigation Skill

机译:如何发展对思维过程的元认知以提高调查技能

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In this paper a special way to use intelligence tests in order to strengthen the students' meta cognition and their ability to master the skills was examined. The objective of this exercise is to prepare the students to use these skills, which are relevant also for carrying out scientific experiments. Gagne (1) defines two levels of skills needed for carrying out scientific investigations. In the lower level, the skills of observation using time and space, classifying, computing, anticipating (foretelling) using numbers, making measurements and concluding, are included While the higher level of skills contains the ability to identify the variables, separate and control them are found among others (see also: Zohar (2); Zohar and Veinberger (3)). Some of these skills can be identified by analyzing the Progressive Matrices of Raven (4), and to find the way to suggest the correct solution to each of mem. In order to solve an eight +one Raven Matrice, the students need to enlarge their observational abilities to recognize colors and forms and develop their spatial organization ability. The need to count and distinguish between horizontal and perpendicular, to observe the graduate changes between one form to the other, in eachrnrow and column. All these skills are similar to Gagne's (1) low level skills. The skill of classification is used in order to define the laws governing the changes mat occur in the rows and columns of the Matrices, the special variables concerning these laws should be defined and controlled, for each problem. The students then infer these laws by operating logical thinking. Other spatial concepts such as dimensions, inside or outside, close to or touching each other, and so on, are also exercised. The research problem stated here, is how to make pupils onscious of their thinking processes, which will help them to solve problems taken from the intelligence tests (The Matrices of Raven). At the same time, when the pupils are aware of these thinking processes, it is hypothesized that they will be able to activate the same thinking processes of identification, separation and control to perform controlled scientific experiments. The examples of such scientific experiments are the identification of the variables needed to solve the problems of estimating the time spans needed for the melting of ice cubes in varying conditions. To perform this task, the pupils should be able to identify the dependent and independent variables significant to these physical processes, i.e. the time needed to melt the ice cube, and the temperature, mat exists, while the process of melting is taking place. In the Raven Matrices, these variables are the intentional changes made in the Matrices' forms and the effect of those changes on the same forms. The dependence of the time span of melting on the temperature exemplifies inverse proportion. Since, as the temperature becomes higher, the time span becomes shorter. This proportion resembles problems where the forms in the matrices become smaller or less complicated during the process of change in the rows and in the columns.
机译:本文研究了一种特殊的使用智力测验的方法,以增强学生的元认知和掌握技能的能力。该练习的目的是使学生准备好使用这些技能,这些技能也与进行科学实验有关。加涅(1)定义了进行科学研究所需的两个技能水平。在较低的级别中,包括了使用时间和空间进行观察,分类,计算,使用数字进行预测(预测),进行测量和结论的技能,而在较高级别的技能中包含了识别,分离和控制变量的能力。等等(另请参见:Zohar(2); Zohar和Veinberger(3))。这些技巧中的一些可以通过分析Raven的渐进矩阵(4)并找到建议对每个记忆的正确解决方案的方法来识别。为了解决八+1乌鸦矩阵,学生需要增强他们的观察能力,以识别颜色和形式并发展其空间组织能力。需要计数和区分水平和垂直,以观察刻度在每一行和另一列之间的变化。所有这些技能类似于加涅的(1)低级技能。使用分类技巧来定义控制矩阵行和列中发生的变化的定律,对于每个问题,应定义和控制与这些定律有关的特殊变量。然后,学生通过运用逻辑思维来推断这些定律。还行使其他空间概念,例如内部或外部,彼此接近或接触的尺寸等。这里提到的研究问题是如何使学生意识到自己的思维过程,这将帮助他们解决从智力测验(《乌鸦的矩阵》)中获得的问题。同时,当学生意识到这些思维过程时,假设他们将能够激活相同的思维过程,包括识别,分离和控制,以进行受控的科学实验。这样的科学实验的例子是确定解决变量的问题所需的变量,这些问题是估计在不同条件下融化冰块所需的时间跨度的问题。为了执行此任务,学生应能够识别出对这些物理过程很重要的因变量和自变量,即在融化过程发生时融化冰块所需的时间和存在的温度以及垫子。在Raven矩阵中,这些变量是矩阵形式中的有意更改以及这些更改对相同形式的影响。熔化时间跨度对温度的依赖性举例说明了反比例。由于随着温度升高,时间跨度变短。该比例类似于以下问题:在行和列的更改过程中,矩阵的形式变小或变复杂。

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