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Well, don't be fooled by "only if you have 2 mexes".
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Well, don't be fooled by "only if you have 2 mexes".
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Look at this example with 1 big mex and 20 smaller ones:
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Look at this example with 1 big mex and 20 smaller ones:
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http://pastebin.com/6HWf5VFN
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http://pastebin.com/6HWf5VFN
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(You can convince yourself that the W|A inputs are correct by writing the equations down for all the mexes individually and then seeing how you can merge the terms).
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(You can convince yourself that the W|A inputs are correct by writing the equations down for all the mexes individually and then seeing how you can merge the terms).
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The optimal solution here would still be to give all e to the big mex, but the current algorithm allocates a significant amount to the small mexes. This results in about 20% less OD.
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The optimal solution here would still be to give all e to the big mex, but the current algorithm allocates a significant amount to the small mexes. This results in about 20% less OD.
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Now, realistically, you won't have all your small mexes linked to the grid in most cases, but you would actually gain quite a bit more metal from keeping your e linked only to the big mex, not the smaller ones.
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Now, realistically, you won't have all your small mexes linked to the grid in most cases, but you would actually gain quite a bit more metal from keeping your e linked only to the big mex, not the smaller ones.
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The saving grace for the current gadget here is that OD figures will always be pretty small in comparison to the base mex output unless you invest quite a bit of energy, in which case the gadget's error becomes smaller.
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The saving grace for the current gadget here is that OD figures will always be pretty small in comparison to the base mex output unless you invest quite a bit of energy, in which case the gadget's error becomes smaller.
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To give a more roundabout answer to the OP question: If you have a set of n mexes that, in total, have the same base income as one big mex, then you need n times as much energy to get the same amount of OD metal out of the smaller ones as the big one.
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To give a more roundabout answer to the OP question: If you have a set of n mexes that, in total, have the same base income as one big mex, then you need n times as much energy to get the same amount of OD metal out of the smaller ones as the big one.
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PS: @Kyubey, get your minus signs straight:
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PS: @Kyubey, get your minus signs straight:
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1.077-1.194=0.117m <- wrong, that's -0.117 (similar for many parts of your calculation). You're getting the correct figure but do some wonky stuff with the signs.
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1.077-1.194=0.117m <- wrong, that's -0.117 (similar for many parts of your calculation). You're getting the correct figure but do some wonky stuff with the signs.
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