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> wrote: I wouldn't take the term "mechanism" too literally. It refers to whatever is taking place in the brain. For some, as most of those in the Nowak group, it means neural nets. For Gallistel, it's processes internal to the cell. Useful to look at these matters in terms of Marr's three levels: co
r, again. There are lots of narrower problems that can be posed, but there are issues of general import. What was very special, maybe unique, about Hilbert in 1900 was the advances in the field had reached the point so that questions had that miraculous combination of being (1) potentially within reach
From: Nowak, Martin A. < Sent: Saturday, April 30, 2016 1:16 PM To: jeffrey E. Subject: Hilbert's problems - Wikipedia, the free encyclopedia https://en.w
From: Nowak, Martin A. < Sent: Saturday, April 30, 2016 1:16 PM To: jeffrey E. Subject: Hilbert's problems - Wikipedia, the free encyclopedia https://en.wikipedia.org/wiki/Hilbert%27s_problems <?xml version=.0" encoding=TF-8"?> <!DOCTYPE plis
rote: I wouldn't take the term =80 mechanism" too literally. It refers to whatever is taki=g place in the brain. For some, as most of those in the Nowak group, it means neural nets. =For Gallistel, it's processes internal to the cell. Useful t= look at these matters in terms of Marr's three levels: c
guage=(and probably much else). That problem can be addressed, and has been, I t=ink with some success. Very generous proposal. Made go=d sense for Hilbert in 1900, given the advances of the past century. =These enabled him to formulate problems of deep mathematical significance in a form that was not t
=rote: I wouldn't take the term =80 mechanism" too literally. It refers to whatever is taki=g place in the brain. For some, as most of those in the Nowak group, it means neural nets. =For Gallistel, it's processes internal to the cell. Useful t= look at these matters in terms of Marr's three levels: c
r, again. There are lots of narrower problems that can be posed, but there are issues=of general import. What was very special, maybe unique, about Hilbert in 1900 was the advances=in the field had reached the point so that questions had that miraculous c=mbination of being (1) potentially within reach
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