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	Comments on: 5 is Prime But 7 is Not Prime in the Ring $\Z[\sqrt{2}]$	</title>
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				By: The Ring $Z[sqrt{2}]$ is a Euclidean Domain &#8211; Problems in Mathematics				</title>
				<link>https://yutsumura.com/5-is-prime-but-7-is-not-prime-in-the-ring-zsqrt2/#comment-1744</link>
		<dc:creator><![CDATA[The Ring $Z[sqrt{2}]$ is a Euclidean Domain &#8211; Problems in Mathematics]]></dc:creator>
		<pubDate>Sat, 08 Jul 2017 04:56:19 +0000</pubDate>
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					<description><![CDATA[[&#8230;] For a proof of this problem, see the post &#8220;5 is prime but 7 is not prime in the ring $Z[sqrt{2}]$&#8220;. [&#8230;]]]></description>
		<content:encoded><![CDATA[<p>[&#8230;] For a proof of this problem, see the post &#8220;5 is prime but 7 is not prime in the ring $Z[sqrt{2}]$&#8220;. [&#8230;]</p>
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