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The manuscript of the Traité de Logique algorithmique resulted from lectures Couturat gave at the University of Caen in 1898/99 on recent developments in symbolic logic, on the relations of logic and mathematics, and on the scope of the methods of mathematics. It is the only one of several manuscripts Couturat mentioned in his correspondence that meanwhile has been rediscovered. It is an outstanding document of the popularization and propagation of symbolic logic around 1900. It allows to better understand the difficult relations of algebraic logic and the so-called logistic program which surpasses the simple alternative of logic as an application of algebra vs. logic as the foundation of mathematics. The complicated interactions in the historical developments of these two currents become manifest in Couturat's hesitations and changing attitudes within his own intellectual biography. The publication of this manuscript helps to achieve a much more complete picture of the latter.
Mathematics. --- History of Mathematics. --- Mathematics. --- Mathematics_$xHistory. --- Mathématiques
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mathematics --- epistemology --- history of mathematics --- pure mathematics --- applied mathematics
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Wenn auch Sie sich zum Beispiel schon oft gefragt haben, ob Hunde rechnen können, wie man das Gewicht eines Schweines berechnet oder worin der Unterschied zwischen großen und riesengroßen Zahlen liegt, finden Sie in diesem Buch, in seiner aktualisierten und erweiterten Auflage, die mathematischen Lösungen. Außerdem ist ein komplett neues Kapitel über Mathematik und Corona hinzugekommen, in dem das Phänomen des exponentiellen Wachstums mit Hilfe von Schachbrettern und Haien genauer unter die Lupe genommen wird. Entdecken Sie auf humorvolle Weise, welche überraschenden Erklärungen Ihnen die Mathematik für alltägliche Fragen zu bieten hat.
Everyday mathematics. --- applied mathematics. --- general mathematics. --- history of mathematics.
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From Antiquity until recently, philosophers and mathematicians have continually discussed the concept of angle and its relation to archimedean and non-archimedean theories of measurement. For the first time, this book traces the history of these discussions in Greek and Arabic, from Euclid to Kamāl al-Dīn al-Fārisī, after whom the discussion was not resumed until Newton and Euler. The volume presents first editions of over twenty texts, either in Arabic or Greek and translated into Arabic, of the greatest mathematicians and philosophers of the time. The texts are here translated into French and supplemented with extensive commentary. The book begins with the definitions and propositions of Euclid on angles and measurement, followed by the Greek commentary tradition represented by Proclus and Simplicius (only extant in Arabic) and the writings of the Arabic mathematicians and philosophers from the 9th through 14th century, placing the fundamental contributions by Avicenna and Ibn al-Haytham into their historical context and showing how numerous successors produced new syntheses of their work.
Angles (Geometry) --- Mathematics, Greek --- Mathematics, Arab --- History --- History of mathematics.
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Mathematics --- History --- British Society for the History of Mathematics --- Math --- Science --- BSHM --- Mathematics. --- British Society for the History of Mathematics.
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Mathematical Sciences --- Applied Mathematics --- Mathematics --- Mathematics. --- History --- British Society for the History of Mathematics --- British Society for the History of Mathematics. --- Math --- Science --- BSHM
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