imported>InternetArchiveBot: Rescuing 6 sources and tagging 0 as dead.) #IABot (v2.0.1

2020-06-15T23:53:41Z

Rescuing 6 sources and tagging 0 as dead.) #IABot (v2.0.1

नया पृष्ठ

'''प्रमेय:'''
:"1 से अधिक हर प्राकृत संख्या n या तो अभाज्य होती है, या फिर वह अद्वितीय अभाज्य संख्याओं के गुणनफल के रूप में लिखी जा सकती है।"

== बाहरी कड़ियाँ ==
* [https://web.archive.org/web/20160417130620/http://ganitanjali.blogspot.in/2015/03/fundamental-theorem-of-arithmetic.html अंकगणित का मूलभूत प्रमेय (Fundamental Theorem of Arithmetic)] (गणितांजलि)
* [https://web.archive.org/web/20160305121327/http://aevynn.blogspot.com/2008/11/blog-post.html अंकगणित का मूलभूत प्रमेय] (हिन्दी ब्लाग, '''काश''')
* [https://web.archive.org/web/20090817161827/http://www.cut-the-knot.org/blue/gcd_fta.shtml GCD and the Fundamental Theorem of Arithmetic] at [[cut-the-knot]]
* [https://web.archive.org/web/20100615161742/http://planetmath.org/encyclopedia/ProofOfFundamentalTheoremOfArithmetic.html PlanetMath: Proof of fundamental theorem of arithmetic]
* [https://web.archive.org/web/20110708035720/http://fermatslasttheorem.blogspot.com/2005/06/unique-factorization.html Fermat's Last Theorem Blog: Unique Factorization], A blog that covers the history of Fermat's Last Theorem from Diophantus of Alexandria to the proof by Andrew Wiles.
* [https://web.archive.org/web/20090411113315/http://demonstrations.wolfram.com/FundamentalTheoremOfArithmetic/ "Fundamental Theorem of Arithmetic"] by Hector Zenil, [[Wolfram Demonstrations Project]], 2007.

{{मूलभूत प्रमेय}}

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[[de:Primfaktorzerlegung#Fundamentalsatz der Arithmetik]]

अङ्कगणित का मूलभूत प्रमेय - अवतरण इतिहास

imported>InternetArchiveBot: Rescuing 6 sources and tagging 0 as dead.) #IABot (v2.0.1