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An Elementary and Simple Proof of Fermat...

Winkler, Mike...

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An Elementary and Simple Proof of Fermat's Last Theorem by Winkler, Mike ( Author )

Content Provider	Lemonjar Open Access
Publisher	Australian National University
Publication Date	06-09-2023
Summary	Fermat's Last Theorem states that the Diophantine equation $X^n+Y^n=Z^n$ has no non-trivial solution for any $n$ greater than 2. In this paper we give a brief and simple proof of the theorem using only elementary methods.
ISBN	-
Item Type	Article
File Type	pdf
File Size	29.34 KB
Language	English
Subjects	-
Unlimited	MYR 0.01
Total read	-
URL	http://arxiv.org/abs/1412.1689

Citation

Review the full bibliography data and make any necessary corrections before using. Always consult your library resources for the exact formatting and punctuation guidelines.

AMA 11th EditionReferences

Winkler, Mike. An Elementary and Simple Proof of Fermat's Last Theorem. Australian National University. September 06, 2023. Accessed November 02, 2024. https://online.provdatabase.com/cite/24008

APA 7th EditionReferences

Winkler, Mike. (2023). An Elementary and Simple Proof of Fermat's Last Theorem. Australian National University. https://online.provdatabase.com/cite/24008

Chicago 17th EditionReferences

Winkler, Mike. An Elementary and Simple Proof of Fermat's Last Theorem. Australian National University. 2023. https://online.provdatabase.com/cite/24008

HarvardReferences

Winkler, Mike. (2023). An Elementary and Simple Proof of Fermat's Last Theorem. [Online]. Australian National University. Available from: https://online.provdatabase.com/cite/24008. (Accessed 02 November 2024).

Harvard AustraliaReferences

Winkler, Mike, 2023, An Elementary and Simple Proof of Fermat's Last Theorem, Australian National University, viewed 02 November 2024, <https://online.provdatabase.com/cite/24008>

MLA 9th EditionWorks Cited

Winkler, Mike. An Elementary and Simple Proof of Fermat's Last Theorem. Australian National University, 2023. PROV Database, https://online.provdatabase.com/cite/24008.

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