Titlebook: Clifford (Geometric) Algebras; with applications to William E. Baylis Conference proceedings 1996 Birkhäuser Boston 1996 Albert Einstein.Ph

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978-1-4612-8654-7Birkhäuser Boston 1996

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https://doi.org/10.1007/978-1-4899-1013-4cribe here, since it seems undeniable that there is a need for a more coherent and justifiable rationale for the set of recipes and operational procedures that currently constitute relativistic multiparticle theory.

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STA and the Interpretation of Quantum Mechanics,cribe here, since it seems undeniable that there is a need for a more coherent and justifiable rationale for the set of recipes and operational procedures that currently constitute relativistic multiparticle theory.

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Conference proceedings 1996d, united, and extended in new and sometimes surprising directions. In particular, the approach eliminates the formal gaps that traditionally separate clas­ sical, quantum, and relativistic physics. It thereby makes the study of physics more efficient and the research more penetrating, and it sugges

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e clarified, united, and extended in new and sometimes surprising directions. In particular, the approach eliminates the formal gaps that traditionally separate clas­ sical, quantum, and relativistic physics. It thereby makes the study of physics more efficient and the research more penetrating, and it sugges978-1-4612-8654-7978-1-4612-4104-1

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Introduction, vector products, representing surfaces and higher-dimensional objects, allow simple but rigorous descriptions of rotations, reflections, and other geometric transformations. The name Clifford algebra honors the English mathematician William Kingdon Clifford (1845–79), who recognized the importance

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