http://imgur.com/HdUOJJY
Have not seen any solar designs yet, everyone is most likely playing with nuclear power. I gave it a shot, it isn't perfectly symmetrical but it has a ratio of 0.82. It is tileable and if you use 4 of them it makes some interesting designs. http://imgur.com/1bCKrbF
Blueprint String: https://pastebin.com/kcaRBS1V
https://www.reddit.com/r/factorio/comme ... lar_array/
[0.15] Mk3 Solar Array
Power Plants, Energy Storage and Reliable Energy Supply. All about efficient energy production. Turning parts of your factory off. Reliable and self-repairing energy.
Re: [0.15] Mk3 Solar Array
My improved version, based on the same design...
Single Ratio Array Robo In 168/200=.84 perfect ratio.
200*042=8.4 MW + 168*.3=50.4 MW = 58.8 MW
charge 168*5/8.4=100 seconds
Space Efficiency:
(220 * 3) + 193 + 16 + (4 * 4) = 885 ? total spaces...
(100 / 885) * ((220 * 3) + 193 - 8) = 95.48% ?
remove the overlap 193 - (8*2) - (7*4) = 149 and 220 - (8*2) - (4*2) = 196
so in the end (100 / 745) * ((196 * 3) + 149 - 8) = 97.85% ?
220*.042=9.24 MW + 193*.3=57.9 MW = 67.14 MW
charge 168*5/8.4=104.43 seconds
800*.042=33.6 MW + 653*.3=195.9 MW = 229.5 MW
charge 653*5/33.6=97.17 seconds
840*.042=35.28 MW + 704*.3=211.2 MW = 246.48 MW
charge 704*5/35.28=99.77 seconds
if you replace 2 unnecessary power stations its ratio is 706/840=.84
Single Ratio Array Robo In 168/200=.84 perfect ratio.
200*042=8.4 MW + 168*.3=50.4 MW = 58.8 MW
charge 168*5/8.4=100 seconds
Space Efficiency:
(220 * 3) + 193 + 16 + (4 * 4) = 885 ? total spaces...
(100 / 885) * ((220 * 3) + 193 - 8) = 95.48% ?
remove the overlap 193 - (8*2) - (7*4) = 149 and 220 - (8*2) - (4*2) = 196
so in the end (100 / 745) * ((196 * 3) + 149 - 8) = 97.85% ?
Image

String
Single Ratio Array Robo Out 193/220=.877 most space efficient overall power productionCode: Select all
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220*.042=9.24 MW + 193*.3=57.9 MW = 67.14 MW
charge 168*5/8.4=104.43 seconds
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2x2 Ratio Array Robo In 653/800=.816Code: Select all
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800*.042=33.6 MW + 653*.3=195.9 MW = 229.5 MW
charge 653*5/33.6=97.17 seconds
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2x2 Ratio Array Robo Out 704/840=.838 probably cheapest design if you want a walkway in between your arrays.Code: Select all
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
840*.042=35.28 MW + 704*.3=211.2 MW = 246.48 MW
charge 704*5/35.28=99.77 seconds
if you replace 2 unnecessary power stations its ratio is 706/840=.84
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