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  <title><![CDATA[IDEaS Theoretical Neuroscience Seminar Series | Dimension of Activity In Random Feedforward Networks And Cerebellum-Like Systems]]></title>
  <body><![CDATA[<p><strong>Talks Overview:</strong> Neural networks are high-dimensional systems whose activity forms a basis for learning and memory. Measured activity in biological and artificial neural networks does not uniformly fill the space of all possible activity patterns, instead being constrained to low-dimensional manifolds whose structure is related both to the architecture of the network and the nature of the inputs it receives. I will introduce the notion of the linear embedding dimension as a useful metric for describing neural network activity and discuss its relationship with learning. I will describe work that we have done in feedforward networks computing this quantity and relating it to generalization performance for learning tasks, and the anatomical organization of cerebellum-like systems. I will then describe recent work in which we have begun to analyze the dimension of random recurrent networks in the chaotic state.</p>

<p><strong>Speaker Webpage</strong>: http://lk.zuckermaninstitute.columbia.edu/</p>

<p><strong>Host: </strong>Hannah Choi</p>
]]></body>
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      <value><![CDATA[Featuring Ashok Litwin-Kumar | Assistant Professor, Department of Neuroscience, Columbia University]]></value>
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      <value><![CDATA[2023-02-21T14:00:00-05:00]]></value>
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      <value><![CDATA[<p><strong>Host: </strong>Hannah Choi</p>
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      <title><![CDATA[IDEas Theoretical Neuroscience Seminar Series]]></title>
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