一般注記The purpose of this thesis is to reinterpret the philosophicaltheory developed by George Berkeley (1685-1753) as the philosophical theory with a new perspective to grasp a problem of modern physics. As the philosophy of physics, Berkeley’s philosophyis usually viewed as a precursor of Mach’s philosophy. Although it is well known that Mach’s philosophy is attracting attention of modern physicists and that Berkeley is highly evaluated as a precursor of Mach, the research of Berkeley’s philosophy itself is still fruitful. The reasons are as follows. Firstly, Berkeley’s philosophy has some original points that can affect the interpretation of physics. Secondly,the original points can give the reinterpretation of a problem of modern physics. In this thesis, on the basis of a reinterpretation of Berkeley’philosophy, I discuss the above two themes. In general, there are few attempts that connect Berkeley’s philosophy with the problem of modern physics. This thesis deals with the reinterpretation of Berkeley’s philosophy by focusing on the philosophical topic of the construction of the concept of speed. Mach, who is viewed as a successor of Berkeley, asserts that the concept of speed should be defined as the ratio of a spatial distance to another spatial distance. Julian Barbour (1937-) , who attempts the reconstruction of modern physics by utilizing some of Mach’s philosophical points, also argues that the concept of speed shouldn’t contain the concept of time interval. The reason for their claim is that the concept of speed that doesn’t contain the concept of time interval is considered to be a solution for the philosophical problem of the definition of time intervals. This thesis deals with the reinterpretation of Berkeley’s philosophy by focusing on that the concept of speed defined as the ratio of a spatial distance to another spatial distance can be constructed on the basis of Berkeley’s philosophy.
(主査) 教授 松王 政浩, 教授 細川 敏幸, 准教授 重田 勝介, 准教授 佐野 勝彦 （文学研究科）
理学院（自然史科学専攻）
コレクション（個別）国立国会図書館デジタルコレクション > デジタル化資料 > 博士論文
受理日（W3CDTF）2018-06-04T01:14:06+09:00
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