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Eizaburo Doi
NYU

Testing efficient coding for a complete and inhomogeneous neural population

Wednesday 24th of November 2010 at 12:00pm
508-20 Evans Hall

The theory of efficient coding posits that the bandwidth of communication channel in the neural system should be maximally utilized for information transmission. This idea has been a guiding principle for understanding the structure and function of sensory systems. It is difficult, however, to test the theory. In the earlier studies, the validity has relied on the visual impression of similarity between the theoretical predictions and the data. Here we present extensions of the earlier theoretical models that enable a direct and quantitative test of efficient coding with physiology data recorded from an entire neural population in a small retinal patch. We conclude that the retinal linear transform is about 80% optimal for information transmission. We also find that the optimal and retinal linear transforms yield highly redundant population codes of natural images, suggesting that the redundancy reduction principle, a special form of efficient coding, is too simplistic to understand the retinal processing. Our extended model is general and can be applied to any neural systems, providing a useful tool to assess the optimality of a linear transform with an entire neural population.

This is a joint work with Jeff Gauthier, Greg Field, Alexander Sher, John Shlens, Martin Greschner, Tim Machado, Keith Mathieson, Deborah Gunning, Alan Litke, Liam Paninski, EJ Chichilnisky, and Eero Simoncelli.


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