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Axiomatic Method and Category Theory. Springer Nature, 2014. p. 1-12 (Synthese Library; Vol. 364).

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Harvard

Rodin, A 2014, Introduction. in Axiomatic Method and Category Theory. Synthese Library, vol. 364, Springer Nature, pp. 1-12. https://doi.org/10.1007/978-3-319-00404-4_1

APA

Rodin, A. (2014). Introduction. In Axiomatic Method and Category Theory (pp. 1-12). (Synthese Library; Vol. 364). Springer Nature. https://doi.org/10.1007/978-3-319-00404-4_1

Vancouver

Rodin A. Introduction. In Axiomatic Method and Category Theory. Springer Nature. 2014. p. 1-12. (Synthese Library). https://doi.org/10.1007/978-3-319-00404-4_1

Author

Rodin, Andrei. / Introduction. Axiomatic Method and Category Theory. Springer Nature, 2014. pp. 1-12 (Synthese Library).

BibTeX

@inbook{e5ea1359e3d94ce6af8a877e06111fda,

title = "Introduction",

abstract = "The main motivation of writing this book is to develop the view on mathematics described in the above epigraphs. Some 200 years ago this view used to be by far more common and easier to justify than today. It is sufficient to say that it made part of Kant{\textquoteright}s view on mathematics, and that Kant{\textquoteright}s view on mathematics remained extremely influential until the very end of the nineteenth century.",

keywords = "Categorical Logic, Category Theory, Historical Epistemology, Internal Logic, Topo Theory",

author = "Andrei Rodin",

note = "Publisher Copyright: {\textcopyright} 2014, Springer International Publishing Switzerland.",

year = "2014",

doi = "10.1007/978-3-319-00404-4_1",

language = "English",

isbn = "978-3-319-37551-9",

series = "Synthese Library",

publisher = "Springer Nature",

pages = "1--12",

booktitle = "Axiomatic Method and Category Theory",

address = "Germany",

}

RIS

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AU - Rodin, Andrei

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N2 - The main motivation of writing this book is to develop the view on mathematics described in the above epigraphs. Some 200 years ago this view used to be by far more common and easier to justify than today. It is sufficient to say that it made part of Kant’s view on mathematics, and that Kant’s view on mathematics remained extremely influential until the very end of the nineteenth century.

AB - The main motivation of writing this book is to develop the view on mathematics described in the above epigraphs. Some 200 years ago this view used to be by far more common and easier to justify than today. It is sufficient to say that it made part of Kant’s view on mathematics, and that Kant’s view on mathematics remained extremely influential until the very end of the nineteenth century.

KW - Categorical Logic

KW - Category Theory

KW - Historical Epistemology

KW - Internal Logic

KW - Topo Theory

UR - http://www.scopus.com/inward/record.url?scp=85117155804&partnerID=8YFLogxK

U2 - 10.1007/978-3-319-00404-4_1

DO - 10.1007/978-3-319-00404-4_1

M3 - Chapter

AN - SCOPUS:85117155804

SN - 978-3-319-37551-9

T3 - Synthese Library

SP - 1

EP - 12

BT - Axiomatic Method and Category Theory

PB - Springer Nature

ER -

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