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Overdrive, Underdrive and Quantum Mechanics

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Date Editor Before After
1/5/2015 6:30:18 PMDErankBrackman before revert after revert
1/5/2015 6:28:12 PMDErankBrackman before revert after revert
1/5/2015 6:17:50 PMDErankBrackman before revert after revert
1/5/2015 6:07:29 PMDErankBrackman before revert after revert
Before After
1 Yes, this is partially considered by generalized norms for the energy vector (in your example: infinity norm) explained in the [url=http://zero-k.info/Forum/Thread/11335#114110]first paragraph of this post[/url] and the [url=http://zero-k.info/Forum/Thread/7478#114117]first two paragraphs of this post[/url]. Further calculations can be done on this. Note that finding the ideal solution for concave gamma with s-normed energy vectors requires equality of derivations with respect to (e_i to the power of s). 1 Yes, this is partially considered by generalized norms for the energy vector (in your example: infinity norm) explained in the [url=http://zero-k.info/Forum/Thread/11335#114110]first paragraph of this post[/url] and the [url=http://zero-k.info/Forum/Thread/7478#114117]first two paragraphs of this post[/url]. Further calculations can be done on this. Note that finding the ideal solution for concave gamma with s-normed energy vectors requires equality of derivations with respect to (e_i to the power of s).
2 \n 2 \n
3 For the infinity norm E=||evector||_infinity however, math becomes much easier, maybe too easy. Then every mex would get the whole grid energy and no optimization would be needed. But then gamma would have be changed and also depend on m=||mvector||_1 ( the grid's total base metal rate) and be not only concave in e_i, but also in m so that connecting doesn't become too powerfull. I have to think about grid connection monotony. 3 For the infinity norm E=||evector||_infinity however, math becomes much easier, maybe too easy. Then every mex would get the whole grid energy and no optimization would be needed. But then gamma would have to be changed and also depend on m=||mvector||_1 ( the grid's total base metal rate) and be not only concave in e_i, but also in m so that connecting doesn't become too powerfull. I have to think about grid connection monotony.
4 \n 4 \n
5 Maybe you want to try it with other norms. You don't even need to change the energy norm. You can also make gamma concave in ||mvector||_s. 5 Maybe you want to try it with other norms. You don't even need to change the energy norm. You can also make gamma concave in ||mvector||_s.
6 \n 6 \n
7 But implementing this will be more work than 1 line for symmetrization. 7 But implementing this will be more work than 1 line for symmetrization.