Peirce’s Semiotic in Computational Thinking for Mathematical Problem-Solving Process

Reni Dwi Susanti, Agung Lukito, Rooselyna Ekawati
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Abstract

Computational thinking is significant in the 21st century, especially for problem-solving. For students, this process requires problem understanding that can apply semiotic perspective. According to Peirce, semiotic components include representament, object, and interpretant, the components that exist in computational thinking as it encourage students to think logically and appropriately. This research is a qualitative case study with one student as its object to receive tasks on problem-solving and interviews. The study results indicate that in semiotics, the object component of the study refers to the ability to understand the given problem, mathematical model, and information that is known from the task given. The representament refers to the student's ability to interpret any given object in computational thinking, such as writing down a function formula and drawing a graph. As for interpretant, students must prove the ability to interpret and give meaning to the problem. Therefore, a semiotic perspective in computational thinking can help identify students' problem-solving.
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皮尔斯在数学问题解决过程计算思维中的符号学
计算思维在21世纪非常重要,尤其是在解决问题方面。对于学生来说,这个过程需要运用符号学的观点来理解问题。根据皮尔斯的说法,符号学成分包括表征、对象和解释,这些成分存在于计算思维中,因为它鼓励学生进行逻辑和适当的思考。本研究是一个定性的案例研究,以一个学生为对象,接受解决问题和访谈的任务。研究结果表明,在符号学中,研究的对象成分是指理解给定问题、数学模型和从给定任务中已知的信息的能力。表征指的是学生用计算思维解释任何给定对象的能力,例如写下函数公式和绘制图形。至于口译员,学生必须证明自己有能力解释问题并赋予其意义。因此,计算思维中的符号学视角有助于识别学生的问题解决能力。
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