Grupoid (Indonesian Wikipedia)

Analysis of information sources in references of the Wikipedia article "Grupoid" in Indonesian language version.

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7web.archive.org

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2neverendingbooks.org

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1books.google.com

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1cornellmath.wordpress.com

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books.google.com

Dicks & Ventura (1996). The Group Fixed by a Family of Injective Endomorphisms of a Free Group. hlm. 6.

cornellmath.wordpress.com

Jim Belk (2008) Puzzles, Groups, and Groupoids Diarsipkan 2023-03-10 di Wayback Machine., The Everything Seminar

crcpress.com

An Introduction to Groups, Groupoids and Their Representations: An Introduction Diarsipkan 2020-01-13 di Wayback Machine.; Alberto Ibort, Miguel A. Rodriguez; CRC Press, 2019.

ncatlab.org

"fundamental groupoid in nLab". ncatlab.org. Diarsipkan dari asli tanggal 2023-04-06. Diakses tanggal 2017-09-17.
Mapping a group to the corresponding groupoid with one object is sometimes called delooping, especially in the context of homotopy theory, see "delooping in nLab". ncatlab.org. Diarsipkan dari asli tanggal 2023-04-05. Diakses tanggal 2017-10-31. .

neverendingbooks.org

The 15-puzzle groupoid (1) Error in webarchive template: Check |url= value. Empty., Never Ending Books
The 15-puzzle groupoid (2) Error in webarchive template: Check |url= value. Empty., Never Ending Books

numdam.org

Ehresmann, Charles (1964). "Catégories et structures : extraits". Séminaire Ehresmann. Topologie et géométrie différentielle (dalam bahasa Inggris). 6: 1–31. Diarsipkan dari asli tanggal 2023-06-04. Diakses tanggal 2021-02-24.

springer.de

eom.springer.de

Brandt semigroup Diarsipkan 2011-08-27 di Wayback Machine. in Springer Encyclopaedia of Mathematics - ISBN 1-4020-0609-8

ubc.ca

math.ubc.ca

"Localization and Gromov-Witten Invariants" (PDF). hlm. 9. Diarsipkan (PDF) dari versi aslinya tanggal February 12, 2020.

web.archive.org

Brandt semigroup Diarsipkan 2011-08-27 di Wayback Machine. in Springer Encyclopaedia of Mathematics - ISBN 1-4020-0609-8
"fundamental groupoid in nLab". ncatlab.org. Diarsipkan dari asli tanggal 2023-04-06. Diakses tanggal 2017-09-17.
"Localization and Gromov-Witten Invariants" (PDF). hlm. 9. Diarsipkan (PDF) dari versi aslinya tanggal February 12, 2020.
An Introduction to Groups, Groupoids and Their Representations: An Introduction Diarsipkan 2020-01-13 di Wayback Machine.; Alberto Ibort, Miguel A. Rodriguez; CRC Press, 2019.
Jim Belk (2008) Puzzles, Groups, and Groupoids Diarsipkan 2023-03-10 di Wayback Machine., The Everything Seminar
Mapping a group to the corresponding groupoid with one object is sometimes called delooping, especially in the context of homotopy theory, see "delooping in nLab". ncatlab.org. Diarsipkan dari asli tanggal 2023-04-05. Diakses tanggal 2017-10-31. .
Ehresmann, Charles (1964). "Catégories et structures : extraits". Séminaire Ehresmann. Topologie et géométrie différentielle (dalam bahasa Inggris). 6: 1–31. Diarsipkan dari asli tanggal 2023-06-04. Diakses tanggal 2021-02-24.

wikimedia.de

tools.wikimedia.de

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