A generalization of the Cassini formula
Alexey Stakhov (2012)
Visual Mathematics
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Displaying similar documents to “Leonardo Fibonacci and Abbaco Culture. A Proposal to Invert the Roles”
A generalization of the Cassini formula
Dirac's Principle of Mathematical Beauty, Mathematics of Harmony and "Golden" Scientific Revolution
Alexey Stakhov (2009)
Visual Mathematics
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Preface
J. Berstel, T. Harju, J. Karhumäki (2008)
RAIRO - Theoretical Informatics and Applications
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It’s not that they couldn’t
Reviel Netz (2002)
Revue d'histoire des mathématiques
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The article offers a critique of the notion of ‘concepts’ in the history of mathematics. Authors in the field sometimes assume an argument from conceptual impossibility: that certain authors could not do X because they did not have concept Y. The case of the divide between Greek and modern mathematics is discussed in detail, showing that the argument from conceptual impossibility is empirically as well as theoretically flawed. An alternative account of historical diversity is offered,...
The mathematical encyclopaedia of the 15th century, Arithmetical operations, fractions, progressions, linear equations and roots of real numbers, according to the Codex Vindobonensis phil. gr. 65 of the 15th century
Maria D. Chalkou (2008)
Review of the National Center for Digitization
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Arithmetical Operations, Fractions, Progressions, Linear Equations And Roots Of Real Numbers, According To The Codex Vindοbonensis Phil. Gr. 65 Of The 15th Century
Maria D. Chalkou (2009)
Review of the National Center for Digitization
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Thomas Harriot on Combinations
Ian Maclean (2005)
Revue d'histoire des mathématiques
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Thomas Harriot (1560?–1621) is known today as an innovative mathematician and a natural philosopher with wide intellectual horizons. This paper will look at his interest in combinations in three contexts: language (anagrams), natural philosophy (the question of atomism) and mathematics (number theory), in order to assess where to situate him in respect of three current historiographical debates: 1) whether there existed in the late Renaissance two opposed mentalities, the occult and...
Mathematical Reconstructions Out, Textual Studies In: 30 Years in the Historiography of Greek Mathematics
Ken Saito (1998)
Revue d'histoire des mathématiques
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The practical sense of philosophizing: why preserve anything at all, even digitally?
Mícheál Mac an Airchinnigh (2004)
Review of the National Center for Digitization
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Inventive interpretations
David Fowler (1999)
Revue d'histoire des mathématiques
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An Exciting New Arabic Version of Euclid’s Elements: MS Mumbai, MULLĀ FĪ RŪ Z R.I.6
Sonja Brentjes (2006)
Revue d'histoire des mathématiques
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This paper introduces an anonymous and undated Arabic version of Euclid’s . It tries to determine its relationship to the textual history of the Arabic as known today. The value of the version, the paper argues, is its close relationship to the works of the first known translator of Euclid’s into Arabic, al-Ḥajjāj b.Yūsuf b.Maṭar, the light it sheds on philosophical debates surrounding the , and the new textual basis (BooksI toIX with some lacunae) it yields for the further study of...