Student’s Computational Thinking Process in Solving PISA Questions in Terms of Problem Solving Abilities

M. G. Supiarmo, Heri Sopian Hadi, Tarmuzi Tarmuzi
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Abstract

Computational thinking is the process of solving problems using logic gradually and systematically needed in the field of mathematics. However, the learning applied by the teacher limits the student's ability to develop computational thinking skills. Teachers are accustomed to providing conventional learning and emphasize student's skills in using formulas. One of the treatments that can be used to stimulate student's computational thinking skills is PISA questions. The purpose of this study was to analyze student's computational thinking processes in solving PISA questions in terms of their problem solving abilities. The research data consisted of student answers, think aloud results, and semi-structured interviews. Data analysis techniques are data reduction, data presentation, and drawing conclusions or verification. The results showed that the computational thinking process of students with low problem solving abilities only reached the decomposition stage because students were able to simplify the problem even though it was incomplete, but they were not able to connect mathematical concepts or materials to build a solution. Meanwhile, students with moderate and high problem solving abilities are limited to the pattern recognition stage because they can simplify problems and develop strategies, but make mistakes in using patterns, and there are incomplete steps. So it can be concluded that the computational thinking process of students with low problem solving abilities only reaches the decomposition stage. The computational thinking process of students with moderate and high problem solving abilities is limited to pattern recognition indicators.
学生在解决问题能力方面解决PISA问题的计算思维过程
计算思维是数学领域中逐步、系统地运用逻辑解决问题的过程。然而,教师运用的学习限制了学生发展计算思维技能的能力。教师习惯于提供常规的学习,强调学生使用公式的技能。其中一种可以用来激发学生计算思维能力的方法是PISA问题。本研究的目的是分析学生在解决PISA问题时的计算思维过程。研究数据包括学生的回答、自言自语的结果和半结构化的访谈。数据分析技术包括数据简化、数据表示和得出结论或验证。结果表明,低解题能力学生的计算思维过程只达到了分解阶段,因为即使问题不完整,学生也能将其简化,但不能将数学概念或材料联系起来构建解。同时,中高级问题解决能力的学生由于能够简化问题和制定策略,但在模式使用上存在错误,且存在步骤不完整,因此局限于模式识别阶段。由此可见,低解题能力学生的计算思维过程只进入分解阶段。中高解题能力学生的计算思维过程仅限于模式识别指标。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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