数学心灵与现实的自然关系——梁氏哲学思想研究

Rilliandi Arindra Putawa
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摘要

数学与现实的关系是一个需要更多关注的哲学问题,因为数学和哲学,特别是本体论,是比物理学等其他科学在更高层次上讨论现实的两个领域。梁吉是印尼为数不多的关注数学领域哲学问题的哲学界人士之一,他在数学哲学领域的工作分为三个部分。在他的工作中讨论的主题之一与数学本体有关。本文旨在探讨梁革思想中与数学本体论有关的主要观点,特别是与数学心灵与现实的关系有关的观点。本文是对梁格数学本体论思想的文献研究。通过使用哲学领域的定性研究方法,将从文献研究中获得的数据进行处理,以获得对现实生活有影响的哲学知识。通过本研究的讨论可以得出三个假设。首先,一些人认为数学可以独立存在,而不必与现实世界中的物体联系起来。其次,还有一种假设认为,数学被认为是宇宙万物的原因,甚至数学被认为是宇宙本身。第三,在许多方面,数学与经验现象有着密切的关系,特别是在测量过程方面。这三个结论可以与数学哲学方法联系起来,如柏拉图主义、绝对主义和可错论。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
The Natural Relation of The Mathematical Mind and Reality: A Study of The Liang Gie's Philosophical Thought
The relation between mathematics and reality is a philosophical problem that needs more attention, considering that mathematics and philosophy, especially ontology, are two fields that discuss reality at a higher level than other sciences, such as physics. The Liang Gie is one of the few philosophical figures in Indonesia who pays more attention to philosophical problems in the field of mathematics, through three parts of his work in the field of philosophy of mathematics. One of the topics discussed in his work is related to mathematical ontology. This study aims to explore the main points of The Liang Gie's thoughts, which are related to mathematical ontology, especially related to the relationship between the mathematical mind and reality. This article is a literature study on the thoughts of The Liang Gie's mathematical ontology. By using qualitative research methods in the field of philosophy, the data obtained from the literature study will be processed to obtain a philosophical knowledge that has implications for real life. There are three assumptions that can be concluded through the discussion of this research. First, some figures think that mathematics can stand alone with its own existence without having to relate to objects in the real world. Second, there is also an assumption that mathematics is considered responsible for everything in the universe or even mathematics is considered as the universe itself. Third, inmany ways mathematics has a strong relationship with empirical phenomena, especially with regard to the measurement process. These three conclusions can then be linked to themathematical philosophy approach, such as Platonism, Absolutism, and Fallibilism.
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