File:Disquisitiones-Arithmeticae-p133.jpg

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Summary

DescriptionDisquisitiones-Arithmeticae-p133.jpg	English: This is a scan of page 133 of the first edition of Gauss' Disquisitiones Arithmeticae, containing the quadratic reciprocity law. The symbols a and a` denote prime numbers of the form 4n+1, the symbols b and b` denote prime numbers of the form 4n+3. R stands for "is a square modulo" and N for "is not a square modulo". The third formula, for example, should be read as: If a is a square modulo b, or equivalently, if -a is not a square modulo b; then both b and -b are squares modulo a.
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date/time	username	edit summary
15:29, 1 February 2006	en:User:Lenthe	(<span class="autocomment"><a href="/wiki/Image:Disquisitiones-Arithmeticae-p133.jpg#Summary" title="Image:Disquisitiones-Arithmeticae-p133.jpg">→</a>Summary</span>)
15:22, 1 February 2006	en:User:Lenthe	(page 133 of the first edition of <a href="/w/index.php?title=Carl_Friedriech_Gauss&action=edit" class="new" title="Carl Friedriech Gauss">Gauss</a>' ''<a href="/wiki/Disquisitiones_Arithmeticae" title="Disquisitiones Arithmeticae">Disquisitiones Arithmeticae</a>'', containing the <a href="/wiki/Quadratic_reciprocity" title="Quadratic reciprocity">quadratic reciprocity law</a>. The symbols a and a' denote prime numbers of the form 4n+1, the symbols b and b' de)

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(del) (cur) 15:22, 1 February 2006 . . en:User:Lenthe Lenthe ( en:User_talk:Lenthe Talk) . . 479x800 (71861 bytes) (page 133 of the first edition of Gauss' en:Disquisitiones_Arithmeticae Disquisitiones Arithmeticae, containing the en:Quadratic_reciprocity quadratic reciprocity law. The symbols a and a' denote prime numbers of the form 4n+1, the symbols b and b' de)

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	Date/Time	Thumbnail	Dimensions	User	Comment
current	17:26, 20 March 2006		479 × 800 (70 KB)	wikimediacommons>Maksim	La bildo estas kopiita de wikipedia:en. La originala priskribo estas: == Summary == This is a scan of page 133 of the first edition of Gauss' ''Disquisitiones Arithmeticae'', containing the [[quadratic reciprocity\|quadratic r

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