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Difference between revisions of "14: London Tsai - The Reclusive Dean of The New Escherians"
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14: London Tsai - The Reclusive Dean of The New Escherians (view source)
Revision as of 21:20, 14 April 2020
, 21:20, 14 April 2020→Portal Player Markup
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The [https://www.ncbi.nlm.nih.gov/books/NBK482504/ visual cortex] is the primary cortical region of the brain that receives, integrates, and processes visual information relayed from the retinas. It is in the occipital lobe of the primary cerebral cortex, which is in the most posterior region of the brain. | |||
https://www.getbodysmart.com/wp-content/uploads/2017/09/Visual-association-areas-Primary-Cortex-Areas-627x550.png | https://www.getbodysmart.com/wp-content/uploads/2017/09/Visual-association-areas-Primary-Cortex-Areas-627x550.png | ||
https://i.pinimg.com/originals/37/80/40/37804002e08290c8a22d3a6065ae42d6.png | https://i.pinimg.com/originals/37/80/40/37804002e08290c8a22d3a6065ae42d6.png | ||
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https://archive.physionet.org/tutorials/epn/image/fig26.gif | |||
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[https://www.columbia.edu Columbia University] in the city of New York. | |||
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https://www.bookofproofs.org/graphics/portraits/Hopf.jpeg | |||
[https://en.wikipedia.org/wiki/Heinz_Hopf Heinz Hopf] was a German mathematician who worked on the fields of topology and geometry. | |||
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https://upload.wikimedia.org/wikipedia/commons/thumb/b/b9/Hopf_Fibration.png/500px-Hopf_Fibration.png | |||
In the mathematical field of differential topology, the [https://en.wikipedia.org/wiki/Hopf_fibration Hopf fibration] (also known as the Hopf bundle or Hopf map) describes a 3-sphere (a hypersphere in four-dimensional space) in terms of circles and an ordinary sphere. Discovered by Heinz Hopf in 1931, it is an influential early example of a fiber bundle. Technically, Hopf found a many-to-one continuous function (or "map") from the 3-sphere onto the 2-sphere such that each distinct point of the 2-sphere is mapped to from a distinct great circle of the 3-sphere (Hopf 1931). Thus the 3-sphere is composed of fibers, where each fiber is a circle — one for each point of the 2-sphere. | |||
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