Titlebook: Chasles and the Projective Geometry; The Birth of a Globa Paolo Bussotti Book 2024 The Editor(s) (if applicable) and The Author(s), under e

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Association for Women in Mathematics Seriesh support my interpretation concerning the existence of his foundational programme, this chapter presents four sections, divided into several subsections. One of my main theses is that Chasles tried to explain the metric properties within a projective context. He performed this task through a partic

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Advances in the Mathematical Sciences of a rigid body is addressed. An initial brief historical introduction is followed by five sections, which explore the work of Chasles by dividing it into three main periods. Section . is dedicated to the first one, which corresponds to the year 1830. Section . regards, instead, the second period,

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Government Bond Clienteles and Yieldsy. Mathematicians and physicists knew how to solve single problems, but the foundations of the theory were not solid. In 1830, Chasles offered a remarkable contribution to this question. His results were not new from a physical standpoint, but they are expressed in a way which can supply a precise g

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Joachim Coche,Mark Knezevic,Vahe Sahakyanin its epistemological and ontological aspects. Dualisms became the creed of Chasles’ philosophy. The basis of this idea derived from the principle of duality, born in projective geometry and extended by Chasles to several aspects of mechanics and philosophy. The chapter is divided into five section

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Narayan Bulusu,Joachim Coche,Ghislain Yanouaticians devoted their research, starting from Newton’s . onwards. Therefore, when Chasles had begun to deal with this topic the literature was already abundant. In the first section, I recall the main steps concerning the history of this subject because they are fundamental to understand the novelt

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