GCD環 (Chinese Wikipedia)

Analysis of information sources in references of the Wikipedia article "GCD環" in Chinese language version.

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2web.archive.org

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1planetmath.org

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ams.org (Global: 451^st place; Chinese: 935^th place)

Ali, Majid M.; Smith, David J., Generalized GCD rings. II, Beiträge zur Algebra und Geometrie, 2003, 44 (1): 75–98 [2015-08-26], MR 1990985, （原始内容存档于2015-09-24） . P. 84: "It is easy to see that an integral domain is a Prüfer GCD-domain if and only if it is a Bezout domain, and that a Prüfer domain need not be a GCD-domain.".

archive.org (Global: 6^th place; Chinese: 4^th place)

Scott T. Chapman, Sarah Glaz (ed.). Non-Noetherian Commutative Ring Theory. Mathematics and Its Applications. Springer. 2000: 479. ISBN 0-7923-6492-9.

emis.de (Global: low place; Chinese: low place)

Ali, Majid M.; Smith, David J., Generalized GCD rings. II, Beiträge zur Algebra und Geometrie, 2003, 44 (1): 75–98 [2015-08-26], MR 1990985, （原始内容存档于2015-09-24） . P. 84: "It is easy to see that an integral domain is a Prüfer GCD-domain if and only if it is a Bezout domain, and that a Prüfer domain need not be a GCD-domain.".

planetmath.org (Global: low place; Chinese: 4,528^th place)

planetmath proof. [2015-08-26]. （原始内容存档于2012-03-15）.

web.archive.org (Global: 1^st place; Chinese: 1^st place)

planetmath proof. [2015-08-26]. （原始内容存档于2012-03-15）.
Ali, Majid M.; Smith, David J., Generalized GCD rings. II, Beiträge zur Algebra und Geometrie, 2003, 44 (1): 75–98 [2015-08-26], MR 1990985, （原始内容存档于2015-09-24） . P. 84: "It is easy to see that an integral domain is a Prüfer GCD-domain if and only if it is a Bezout domain, and that a Prüfer domain need not be a GCD-domain.".