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  <title><![CDATA[Imlay Distinguished Lecture by Lenore Blum (CMU)]]></title>
  <body><![CDATA[<p align="center"><strong>John P. Imlay Distinguished Lecture</strong></p>

<h2 align="center"><strong>Lenore Blum</strong></h2>

<p align="center"><strong>Thursday, October 27, 2016</strong></p>

<p align="center"><strong>Howey Physics Building Room L4 at 5pm</strong></p>

<h2 align="center"><strong><span>Alan Turing and the Other Theory of Computing</span></strong></h2>

<p><strong>Speaker: &nbsp;&nbsp;</strong>Lenore Blum<br />
&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; Distinguished Career Professor of Computer Science<br />
&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; Carnegie Mellon University (CMU)</p>

<p><strong>Abstract</strong>:&nbsp;</p>

<p>Most logicians and theoretical computer scientists are familiar with Alan Turing&rsquo;s 1936 seminal paper setting the stage for the foundational (discrete) theory of computation. Most however remain unaware of Turing&rsquo;s 1948 seminal paper which introduces the <em>notion of condition</em>, setting the stage for a natural theory of complexity for the &ldquo;other theory of computation.&rdquo;</p>

<p>Computational mathematics, the &ldquo;other theory of computation,&rdquo; emanates from the classical tradition of numerical analysis, equation solving and the continuous mathematics of calculus.&nbsp;</p>

<p>This talk will recognize Alan Turing&rsquo;s work in the foundations of numerical computation (in particular, his 1948 paper &ldquo;Rounding-Off Errors in Matrix Processes&rdquo;), its influence in complexity theory today, and how it provides a unifying concept for the two major traditions of the Theory of Computation.</p>

<p>&nbsp;</p>
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<p>Thursday, October 27 at 5pm in Howey Physics L4</p>
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      <value><![CDATA[<p>Alicia Richhart</p>
]]></value>
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