Author: Christophe Theron
Date: 18:23:38 10/06/01
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On October 06, 2001 at 16:38:02, Uri Blass wrote: >On October 06, 2001 at 15:56:29, Roy Eassa wrote: > >>On October 05, 2001 at 20:52:36, Christophe Theron wrote: >> >>>I believe there is a strict equivalence between search and knowledge. They are >>>the same thing. Like energy and matter are the same thing in modern physics. >>> >>>So if there is dimishing returns from deeper searches, there is dimishing >>>returns from better knowledge. >>> >>>And this is also pure speculation of mine, but there are some facts to back up >>>this. >>> >>> >> >> 2 >>We know E=MC . >> >>What is the equivalent formula for depth versus knowledge? >> >>;-) > >Rating=1500+D*(10K+60-D+K*K) > >D is depth and K is knowledge >;-)) > >It means the following: > >D=10 >K=1 >Rating=2110 > >d=10 >K=2 >rating=2240 > >d=10 >k=3 >Rating=2390 > >You can see increasing returns from knowledge > >similiar calculation can prove deminishing returns from depth(you are going to >get negative returns from depths if the depth is very big but I do not care >because the formula does not have to be correct for depthes that are too big to >be practical. > > >I was only joking but the point is that saying that there is an eqvivalence >between depth and knowledge does not contradict increasing returns from >knowledge. > > >Uri I was thinking about some linear equivalence between depth and "knowledge" (evaluation), very much like e=mc^2. But this is too far stretched at this time. One basic fact that supports my point is, and I think Bob described the phenomenon himself some time ago, that improving the knowledge (evaluation) of a program is especially needed when the program cannot reach high depths. He talked about this about the older version of Cray Blitz of whatever was before Cray Blitz. I have noticed the same thing, and this is the basis of my belief that there are dimishing returns from improved knowledge. This goes against the already old urban legend saying that "more knowledged programs" (programs with slower evaluations) will be superior on faster computers (which is clearly denied year after year). Christophe
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