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Numerous scientists have taken part in the war effort during World War I, but few gave it the passionate energy of the prominent Italian mathematician Volterra. As a convinced supporter of the cause of Britain and France, he struggled vigorously to carry Italy into the war in May 1915 and then developed a frenetic activity to support the war effort, going himself to the front, even though he was 55. This activity found an adequate echo with his French colleagues Borel, Hadamard and Picard. The huge correspondence they exchanged during the war, gives an extraordinary view of these activities, and raises numerous fundamental questions about the role of a scientist, and particularly a mathematician during WW I. It also offers a vivid documentation about the intellectual life of the time ; Volterra’s and Borel’s circles in particular were extremely wide and the range of their interests was not limited to their field of specialization. The book proposes the complete transcription of the aforementioned correspondence, annotated with numerous footnotes to give details on the contents. It also offers a general historical introduction to the context of the letters and several complements on themes related to the academic exchanges between France and Italy during the war.
Letters. --- Mathematicians --France --20th century --Correspondence. --- Mathematicians --Italy --20th century --Correspondence. --- Volterra, Vito, --1860-1940 --Correspondence. --- Mathematicians --- Mathematics - General --- Mathematics --- Physical Sciences & Mathematics --- History. --- Math --- Mathematics. --- History of Mathematical Sciences. --- History of Science. --- History, general. --- Science --- Scientists --- Annals --- Auxiliary sciences of history --- Volterra, Vito, --- Volterra, V.
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Martingales (Mathematics) --- Martingales (Matemàtica) --- Processos estocàstics --- Stochastic processes
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This book is a consequence of the international meeting organized in Marseilles in November 2018 devoted to the aftermath of the Great War for mathematical communities. It features selected original research presented at the meeting offering a new perspective on a period, the 1920s, not extensively considered by historiography. After 1918, new countries were created, and borders of several others were modified. Territories were annexed while some countries lost entire regions. These territorial changes bear witness to the massive and varied upheavals with which European societies were confronted in the aftermath of the Great War. The reconfiguration of political Europe was accompanied by new alliances and a redistribution of trade -- commercial, intellectual, artistic, military, and so on -- which largely shaped international life during the interwar period. These changes also had an enormous impact on scientific life, not only in practice, but also in its organization and communication strategies. The mathematical sciences, which from the late 19th century to the 1920s experienced a deep disciplinary evolution, were thus facing a double movement, internal and external, which led to a sustainable restructuring of research and teaching. Concomitantly, various areas such as topology, functional analysis, abstract algebra, logic or probability, among others, experienced exceptional development. This was accompanied by an explosion of new international or national associations of mathematicians with for instance the founding, in 1918, of the International Mathematical Union and the controversial creation of the International Research Council. Therefore, the central idea for the articulation of the various chapters of the book is to present case studies illustrating how in the aftermath of the war, many mathematicians had to organize their personal trajectories taking into account the evolution of the political, social and scientific environment which had taken place at the end of the conflict.
Pure sciences. Natural sciences (general) --- wetenschapsgeschiedenis --- Mathematics --- Mathematicians --- Reconstruction (1914-1939) --- Mathématiques --- Mathématiciens --- Reconstruction, 1914-1939 --- History --- Professional relationships --- Histoire --- Relations professionnelles --- 1900-1999 --- Reconstrucció, 1914-1939 --- Història de la matemàtica --- History. --- Europa --- Història de la ciència --- Matemàtica --- Reconstrucció després de la Primera Guerra Mundial --- Problemes socials --- Relacions internacionals --- Math --- Science --- Estats i territoris --- Euràsia --- Alps --- Camí de Sant Jaume --- Corredor Mediterrani --- Danubi (Europa : Curs d'aigua) --- Europa central --- Europa de l'Est --- Europa del Nord --- Europa del Sud --- Europa occidental --- Països de la Unió Europea --- Rin (Europa : Curs d'aigua) --- Roine (Europa : Curs d'aigua) --- Tràcia (Regió històrica)
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Numerous scientists have taken part in the war effort during World War I, but few gave it the passionate energy of the prominent Italian mathematician Volterra. As a convinced supporter of the cause of Britain and France, he struggled vigorously to carry Italy into the war in May 1915 and then developed a frenetic activity to support the war effort, going himself to the front, even though he was 55. This activity found an adequate echo with his French colleagues Borel, Hadamard and Picard. The huge correspondence they exchanged during the war, gives an extraordinary view of these activities, and raises numerous fundamental questions about the role of a scientist, and particularly a mathematician during WW I. It also offers a vivid documentation about the intellectual life of the time ; Volterra's and Borel's circles in particular were extremely wide and the range of their interests was not limited to their field of specialization. The book proposes the complete transcription of the aforementioned correspondence, annotated with numerous footnotes to give details on the contents. It also offers a general historical introduction to the context of the letters and several complements on themes related to the academic exchanges between France and Italy during the war.
Pure sciences. Natural sciences (general) --- Mathematics --- History --- wetenschapsgeschiedenis --- geschiedenis --- wiskunde --- anno 1910-1919
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This book is a consequence of the international meeting organized in Marseilles in November 2018 devoted to the aftermath of the Great War for mathematical communities. It features selected original research presented at the meeting offering a new perspective on a period, the 1920s, not extensively considered by historiography. After 1918, new countries were created, and borders of several others were modified. Territories were annexed while some countries lost entire regions. These territorial changes bear witness to the massive and varied upheavals with which European societies were confronted in the aftermath of the Great War. The reconfiguration of political Europe was accompanied by new alliances and a redistribution of trade -- commercial, intellectual, artistic, military, and so on -- which largely shaped international life during the interwar period. These changes also had an enormous impact on scientific life, not only in practice, but also in its organization and communication strategies. The mathematical sciences, which from the late 19th century to the 1920s experienced a deep disciplinary evolution, were thus facing a double movement, internal and external, which led to a sustainable restructuring of research and teaching. Concomitantly, various areas such as topology, functional analysis, abstract algebra, logic or probability, among others, experienced exceptional development. This was accompanied by an explosion of new international or national associations of mathematicians with for instance the founding, in 1918, of the International Mathematical Union and the controversial creation of the International Research Council. Therefore, the central idea for the articulation of the various chapters of the book is to present case studies illustrating how in the aftermath of the war, many mathematicians had to organize their personal trajectories taking into account the evolution of the political, social and scientific environment which had taken place at the end of the conflict.
Pure sciences. Natural sciences (general) --- wetenschapsgeschiedenis --- Mathematics --- Mathematicians --- Reconstruction (1914-1939) --- Mathématiques --- Mathématiciens --- Reconstruction, 1914-1939 --- History --- Professional relationships --- Histoire --- Relations professionnelles --- 1900-1999 --- History. --- Europa --- Reconstrucció, 1914-1939 --- Història de la matemàtica
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Over the past eighty years, martingales have become central in the mathematics of randomness. They appear in the general theory of stochastic processes, in the algorithmic theory of randomness, and in some branches of mathematical statistics. Yet little has been written about the history of this evolution. This book explores some of the territory that the history of the concept of martingales has transformed. The historian of martingales faces an immense task. We can find traces of martingale thinking at the very beginning of probability theory, because this theory was related to gambling, and the evolution of a gambler's holdings as a result of following a particular strategy can always be understood as a martingale. More recently, in the second half of the twentieth century, martingales became important in the theory of stochastic processes at the very same time that stochastic processes were becoming increasingly important in probability, statistics and more generally in various applied situations. Moreover, a history of martingales, like a history of any other branch of mathematics, must go far beyond an account of mathematical ideas and techniques. It must explore the context in which the evolution of ideas took place: the broader intellectual milieux of the actors, the networks that already existed or were created by the research, even the social and political conditions that favored or hampered the circulation and adoption of certain ideas. This books presents a stroll through this history, in part a guided tour, in part a random walk. First, historical studies on the period from 1920 to 1950 are presented, when martingales emerged as a distinct mathematical concept. Then insights on the period from 1950 into the 1980s are offered, when the concept showed its value in stochastic processes, mathematical statistics, algorithmic randomness and various applications.
Mathematics --- History --- geschiedenis --- wiskunde
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Mathematical statistics --- Stochastic processes --- Processus stochastiques --- Probabilités. --- Markov, Processus de --- Markov processes --- Probabilities --- Probabilités --- Markov processes. --- Probabilities. --- Martingales
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The fascinating correspondence between Paul Lévy and Maurice Fréchet spans an extremely active period in French mathematics during the twentieth century. The letters of these two Frenchmen show their vicissitudes of research and passionate enthusiasm for the emerging field of modern probability theory. The letters cover various topics of mathematical importance including academic careers and professional travels, issues concerning students and committees, and the difficulties both mathematicians met to be elected to the Paris Academy of Sciences. The technical questions that occupied Lévy and Fréchet on almost a daily basis are the primary focus of these letters, which are charged with elation, frustration and humour. Their mathematical victories and setbacks unfolded against the dramatic backdrop of the two World Wars and the occupation of France, during which Lévy was obliged to go into hiding. The clear and persistent desire of these mathematicians to continue their work whatever the circumstance testifies to the enlightened spirit of their discipline which was persistent against all odds. The book contains a detailed and comprehensive introduction to the central topics of the correspondence. The original text of the letters are also annotated by numerous footnotes for helpful guidance. Paul Lévy and Maurice Fréchet will be useful to anybody interested in the history of mathematics in the twentieth century and, in particular, the birth of modern pr obability theory.
History & Archaeology --- History - General --- History. --- Functional analysis. --- Probabilities. --- Mathematics. --- Social sciences. --- Mathematical physics. --- History of Science. --- Probability Theory and Stochastic Processes. --- Functional Analysis. --- Mathematical Physics. --- Mathematics in the Humanities and Social Sciences. --- Distribution (Probability theory. --- Distribution functions --- Frequency distribution --- Characteristic functions --- Probabilities --- Functional calculus --- Calculus of variations --- Functional equations --- Integral equations --- Annals --- Auxiliary sciences of history --- Mathematics --- History --- Behavioral sciences --- Human sciences --- Sciences, Social --- Social science --- Social studies --- Civilization --- Math --- Science --- Physical mathematics --- Physics --- Probability --- Statistical inference --- Combinations --- Chance --- Least squares --- Mathematical statistics --- Risk
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