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| Tags: comment, gates, nand |
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#1
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On Jun 18, 6:34 pm, Edward Green wrote:
On Jun 18, 7:44 pm, "Ken S. Tucker" wrote: On Jun 18, 10:14 am, Edward Green wrote: That is, how much math? I know Clifford algebras are popular, but are they necessary? Quaternions? Grassman thingamgigs? Lie groups and differential geometry are probably essential, and group theory in general. Topos theory probably not? Please help direct my feeble self study. Thanks. With all due respect, I think the process started when 2+2 = 5-1, when the "-" was sub'd for "+". I recall that in early grade school. Do you guys recall when the "-" operator was introduced? Ken Probably subtraction belongs in the "necessary" column, though I may be going out on a limb here. :-) That's what SPF is for! There are names for things with no inverses, hence no "substraction". I wonder how far we could get with that restriction, in physics. Not far (IMO), I'll focus on Edwards "inverses", then ref to Boolean's "universal inverter logic gate(s)" aka NAND, http://hyperphysics.phy-astr.gsu.edu...onic/nand.html All *digital* logic can be constructed or equated to NANDS. I often write computer based "sims", and all math functions can programmed...so far. In the case of integration and differentiation, the reproduction of the result depends upon the tiny increment. I expect it would be impossible to sim a continuum using a computer. The NAND possesses a natural relativity in that the output result is quantized depending upon the relative inputs, and all our measurements end up being quantized, therefore, I'd conclude our entire knowledge of the universe can be use the NAND. Regards Ken S. Tucker |
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#2
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Dear Ken S. Tucker:
"Ken S. Tucker" wrote in message ... .... I expect it would be impossible to sim a continuum using a computer. Then try an analog computer. Is Nature inherently continuous, or discrete? Maybe you don't really need a continuum... David A. Smith |
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#3
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On Jun 20, 6:18 am, "N:dlzc D:aol T:com \(dlzc\)"
wrote: Dear Ken S. Tucker: "Ken S. Tucker" wrote in ... ... I expect it would be impossible to sim a continuum using a computer. Then try an analog computer. Is Nature inherently continuous, or discrete? Maybe you don't really need a continuum... David A. Smith Hi David I love dedicated analog computers, they scream. You can regard a radio as one, but you still end up counting electrons. IMHO, the differential applies macroscopically and the continuum is an approximation required to use differentials In many problems I use "incremental calculus", without going to the, as limit Dx =0, Dx=dx. Regards Ken S. Tucker |
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#4
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On Jun 20, 1:07 am, "Ken S. Tucker" wrote:
On Jun 18, 6:34 pm, Edward Green wrote: On Jun 18, 7:44 pm, "Ken S. Tucker" wrote: On Jun 18, 10:14 am, Edward Green wrote: The NAND possesses a natural relativity in that the output result is quantized depending upon the relative inputs, and all our measurements end up being quantized, therefore, I'd conclude our entire knowledge of the universe can be use the NAND. Natural relativity or natural quantum mechanics? Relativity by itself has no intrinsic quantization in it. I heard the opposite. Since quantum mechanics has a natural projection operators in it that produced quantization, quantum mechanics can be used to make a superior computer. There is lots of work on quantum computers right now. Regards Ken S. Tucker |
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#5
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On Jun 20, 11:59 am, Darwin123 wrote:
On Jun 20, 1:07 am, "Ken S. Tucker" wrote: On Jun 18, 6:34 pm, Edward Green wrote: On Jun 18, 7:44 pm, "Ken S. Tucker" wrote: On Jun 18, 10:14 am, Edward Green wrote: The NAND possesses a natural relativity in that the output result is quantized depending upon the relative inputs, and all our measurements end up being quantized, therefore, I'd conclude our entire knowledge of the universe can be use the NAND. Natural relativity or natural quantum mechanics? Relativity by itself has no intrinsic quantization in it. On the contrary Sir, I think you would bend Sir if I provided a tensor. Does f_u U^u = 0 = q F_uv U^u U^v look familiar? I can explain it if you want. I heard the opposite. Since quantum mechanics has a natural projection operators in it that produced quantization, quantum mechanics can be used to make a superior computer. There is lots of work on quantum computers right now. Yeah, if the NAND gate can be mass produced and hooked together, we have a Q-puter Regards Ken S. Tucker |
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#6
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On Jun 20, 3:35 pm, "Ken S. Tucker" wrote:
On Jun 20, 11:59 am, Darwin123 wrote: On Jun 20, 1:07 am, "Ken S. Tucker" wrote: Yeah, if the NAND gate can be mass produced and hooked together, we have a Q-puter Regards Ken S. Tucker The NAND gate can be mass produced and hooked to gether. I think its called - a digital computer. |
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