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Euclid : Doing and Showing. / Rodin, Andrei.

Axiomatic Method and Category Theory. Springer Nature, 2014. p. 15-37 (Synthese Library; Vol. 364).

Research output: Chapter in Book/Report/Conference proceedingChapterResearchpeer-review

Harvard

Rodin, A 2014, Euclid: Doing and Showing. in Axiomatic Method and Category Theory. Synthese Library, vol. 364, Springer Nature, pp. 15-37. https://doi.org/10.1007/978-3-319-00404-4_2

APA

Rodin, A. (2014). Euclid: Doing and Showing. In Axiomatic Method and Category Theory (pp. 15-37). (Synthese Library; Vol. 364). Springer Nature. https://doi.org/10.1007/978-3-319-00404-4_2

Vancouver

Rodin A. Euclid: Doing and Showing. In Axiomatic Method and Category Theory. Springer Nature. 2014. p. 15-37. (Synthese Library). https://doi.org/10.1007/978-3-319-00404-4_2

Author

Rodin, Andrei. / Euclid : Doing and Showing. Axiomatic Method and Category Theory. Springer Nature, 2014. pp. 15-37 (Synthese Library).

BibTeX

@inbook{346d99c4a5b74f48a28fb2c7a42c9e98,
title = "Euclid: Doing and Showing",
abstract = "Reading older mathematical texts always involves a hermeneutical dilemma: in order to make sense of the mathematical content of a given old text one wants to interpret it in modern terms; in order to see the difference between the modern mathematical thinking and older ways of mathematical thinking one wants to avoid anachronisms and understand the old text in its own terms (Unguru 1975).",
keywords = "Axiomatic Theory, Geometrical Object, Geometrical Production, Isosceles Triangle, Modern Sense",
author = "Andrei Rodin",
note = "Publisher Copyright: {\textcopyright} 2014, Springer International Publishing Switzerland.",
year = "2014",
doi = "10.1007/978-3-319-00404-4_2",
language = "English",
isbn = "978-3-319-37551-9",
series = "Synthese Library",
publisher = "Springer Nature",
pages = "15--37",
booktitle = "Axiomatic Method and Category Theory",
address = "Germany",

}

RIS

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T2 - Doing and Showing

AU - Rodin, Andrei

N1 - Publisher Copyright: © 2014, Springer International Publishing Switzerland.

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N2 - Reading older mathematical texts always involves a hermeneutical dilemma: in order to make sense of the mathematical content of a given old text one wants to interpret it in modern terms; in order to see the difference between the modern mathematical thinking and older ways of mathematical thinking one wants to avoid anachronisms and understand the old text in its own terms (Unguru 1975).

AB - Reading older mathematical texts always involves a hermeneutical dilemma: in order to make sense of the mathematical content of a given old text one wants to interpret it in modern terms; in order to see the difference between the modern mathematical thinking and older ways of mathematical thinking one wants to avoid anachronisms and understand the old text in its own terms (Unguru 1975).

KW - Axiomatic Theory

KW - Geometrical Object

KW - Geometrical Production

KW - Isosceles Triangle

KW - Modern Sense

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SN - 978-3-319-37551-9

T3 - Synthese Library

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BT - Axiomatic Method and Category Theory

PB - Springer Nature

ER -

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