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  • Dordrecht : Springer Netherlands  (2)
  • New York : Oxford University Press
  • Geschichte
  • History
  • Mathematics  (2)
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  • 1
    ISBN: 9789400775312
    Language: English
    Pages: Online-Ressource (VIII, 176 p, online resource)
    Series Statement: Archimedes, New Studies in the History and Philosophy of Science and Technology 33
    Series Statement: SpringerLink
    Series Statement: Bücher
    Parallel Title: Druckausg. Goeing, Anja-Silvia, 1966 - Summus mathematicus et omnis humanitatis pater
    RVK:
    Keywords: Humanities ; History ; Regional planning ; Humanities / Arts ; Humanities ; History ; Regional planning ; Hochschulschrift ; Biografie ; Victorinus Feltrensis 1378-1446 ; Victorinus Feltrensis 1378-1446 ; Biografie ; Geschichte 1444 - 1470
    Abstract: This book revises the picture of the teacher and educator of princes, Vittorino Rambaldoni da Feltre (c. 1378, Feltre -- 1446, Mantua), taking a completely new approach to show his work and life from the individual perspectives created by his students and contemporaries. From 1423 to 1446, Vittorino da Feltre was in charge of a school in Mantua, where his students included not only the offspring of Italy’s princes, but also the first generation of authors dealing with books in print. Among his students were historians like Bartolomeo Sacchi (named Platina), who wrote an extensive history of the popes, and mathematicians like Jacopo Cassiano (Cremonensis), who translated the work of Archimedes from Greek into Latin. Vittorino is still regarded as the educationalist of Italian Renaissance humanism per sé. This work not only contributes to the study of the history of Italian humanist institutions, it also uses available sources to demonstrate the development of a new attitude to education in Italy
    Description / Table of Contents: Acknowledgements1 Introduction -- 2 The Sources on Vittorino da Feltre -- 3 Sassolo da Prato's Correspondence with Leonardo Dati, ca. 1443-1444 -- 4 The Concept of Education in the Second Generation of Vitae and Portraits of Vittorino Da Feltre -- 5 Between History and Praise: Approaches on Understanding Humanist Biographie -- 6 Appendix: The Letter Of Sassolo Da Prato About Vittorino; Translated into English by James Astorga -- References -- Index.
    Note: Description based upon print version of record
    URL: Volltext  (lizenzpflichtig)
    URL: Cover
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  • 2
    ISBN: 9781402093845
    Language: English
    Pages: Online-Ressource , v.: digital
    Edition: Online-Ausg. 2009 Springer eBook Collection. Humanities, Social Science and Law Electronic reproduction; Available via World Wide Web
    Series Statement: Logic, Epistemology, and the Unity of Science 14
    Parallel Title: Print version From a Geometrical Point of View
    RVK:
    Keywords: Algebraic topology ; Logic, Symbolic and mathematical ; Science Algebra ; Mathematics_$xHistory ; Algebra ; Philosophy (General) ; Kategorientheorie ; Geschichte
    Abstract: From a Geometrical Point of View explores historical and philosophical aspects of category theory, trying therewith to expose its significance in the mathematical landscape. The main thesis is that Klein’s Erlangen program in geometry is in fact a particular instance of a general and broad phenomenon revealed by category theory. The volume starts with Eilenberg and Mac Lane’s work in the early 1940’s and follows the major developments of the theory from this perspective. Particular attention is paid to the philosophical elements involved in this development. The book ends with a presentation of categorical logic, some of its results and its significance in the foundations of mathematics. From a Geometrical Point of View aims to provide its readers with a conceptual perspective on category theory and categorical logic, in order to gain insight into their role and nature in contemporary mathematics. It should be of interest to mathematicians, logicians, philosophers of mathematics and science in general, historians of contemporary mathematics, physicists and computer scientists.
    Description / Table of Contents: Introduction; Category Theory and Klein's Erlangen Program; Introducing Categories, Functors and Natural Transformations; Categories as Spaces, Functors as Transformations; Discovering Fundamental Categorical Transformations: Adjoint Functors; Adjoint Functors: What They are, What They Mean; Invariants in Foundations: Algebraic Logic; Invariants in Foundations: Geometric Logic; Conclusion.
    Note: Includes bibliographical references and index , Electronic reproduction; Available via World Wide Web
    URL: Volltext  (lizenzpflichtig)
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