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Paolo Bussotti

    From Fermat to Gauss: indefinite descent and methods of reduction in number theory
    The Complex Itinerary of Leibniz¿s Planetary Theory
    Chasles and the Projective Geometry
    The Complex Itinerary of Leibnizs Planetary Theory
    • The Complex Itinerary of Leibnizs Planetary Theory

      Physical Convictions, Metaphysical Principles and Keplerian Inspiration

      • 200pages
      • 7 heures de lecture

      Exploring the intricate relationship between Leibniz's planetary theory and his concept of pre-established harmony, this book delves into lesser-known aspects of his research. It highlights the influence of Kepler on Leibniz's ideas and offers fresh insights into the connection between planetary theory and gravitation. The initial chapters lay a mathematical and physical foundation, setting the stage for a deeper examination of Leibniz's views on gravity and his intellectual ties to Kepler.

      The Complex Itinerary of Leibnizs Planetary Theory
    • Chasles and the Projective Geometry

      The Birth of a Global Foundational Programme for Mathematics, Mechanics and Philosophy

      • 588pages
      • 21 heures de lecture

      Focusing on the significant impact of Michel Chasles, this monograph delves into his contributions to 19th-century mathematics. It explores his work on geometry and the evolution of mathematical thought during this period. The text highlights Chasles' theories, innovations, and their influence on subsequent developments in the field. Through detailed analysis, it provides insights into his legacy and the broader implications of his research on modern mathematics.

      Chasles and the Projective Geometry
    • This book explores Leibniz's planetary theory and pre-established harmony, offering new insights into their connections, particularly with gravitation. It discusses Kepler's influence on Leibniz and includes detailed mathematical and physical analyses in the initial chapters, setting the stage for a deeper understanding of these concepts.

      The Complex Itinerary of Leibniz¿s Planetary Theory