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	Comments on: Two Eigenvectors Corresponding to Distinct Eigenvalues are Linearly Independent	</title>
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	<link>https://yutsumura.com/two-eigenvectors-corresponding-to-distinct-eigenvalues-are-linearly-independent/</link>
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	<lastBuildDate>Tue, 23 Jan 2018 13:34:45 +0000</lastBuildDate>
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				<title>
				By: Yu				</title>
				<link>https://yutsumura.com/two-eigenvectors-corresponding-to-distinct-eigenvalues-are-linearly-independent/#comment-5117</link>
		<dc:creator><![CDATA[Yu]]></dc:creator>
		<pubDate>Tue, 23 Jan 2018 13:34:45 +0000</pubDate>
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					<description><![CDATA[Dear Alan,

Thank you for finding the typo. I fixed it. Thank you!]]></description>
		<content:encoded><![CDATA[<p>Dear Alan,</p>
<p>Thank you for finding the typo. I fixed it. Thank you!</p>
]]></content:encoded>
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				<title>
				By: Alan				</title>
				<link>https://yutsumura.com/two-eigenvectors-corresponding-to-distinct-eigenvalues-are-linearly-independent/#comment-5114</link>
		<dc:creator><![CDATA[Alan]]></dc:creator>
		<pubDate>Tue, 23 Jan 2018 07:28:09 +0000</pubDate>
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					<description><![CDATA[There is a typo on the first line of the proof. &quot;To show that the vectors v1,v2 are linearly dependent&quot; should say independent.]]></description>
		<content:encoded><![CDATA[<p>There is a typo on the first line of the proof. &#8220;To show that the vectors v1,v2 are linearly dependent&#8221; should say independent.</p>
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				<title>
				By: A Linear Transformation Preserves Exactly Two Lines If and Only If There are Two Real Non-Zero Eigenvalues &#8211; Problems in Mathematics				</title>
				<link>https://yutsumura.com/two-eigenvectors-corresponding-to-distinct-eigenvalues-are-linearly-independent/#comment-1620</link>
		<dc:creator><![CDATA[A Linear Transformation Preserves Exactly Two Lines If and Only If There are Two Real Non-Zero Eigenvalues &#8211; Problems in Mathematics]]></dc:creator>
		<pubDate>Fri, 23 Jun 2017 21:31:44 +0000</pubDate>
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					<description><![CDATA[[&#8230;] general eigenvectors corresponding to distinct eigenvalues are linearly independent. Thus, $mathbf{v}_1, mathbf{v}_2$ are linearly independent. Hence the lines $L_1, L_2$ spanned by [&#8230;]]]></description>
		<content:encoded><![CDATA[<p>[&#8230;] general eigenvectors corresponding to distinct eigenvalues are linearly independent. Thus, $mathbf{v}_1, mathbf{v}_2$ are linearly independent. Hence the lines $L_1, L_2$ spanned by [&#8230;]</p>
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