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Perfect Solar Panels
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Perfect Solar Panels
https://youtu.be/JQOKFrytIXg
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BLUEPRINT:0,10,2205,0,0,0,0,0,637746830166914080,0.8.23.9989,Perfect%20Panels,IN%3A%205%20iron%20ore%2Fs%2C%2013%20copper%20ore%2Fs%2C%2020%20silicon%20ore%2Fs%0AOUT%3A%201%20Solar%20Panel%2Fs."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"4B3CCF86AB576AEA85F6A272690CC4EE
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Author:
The Dutch Actuary
Collection:
Perfect Ratio Run - Let's Play
Game version:
0.8.23.9989
Copied:
51 times
Created:
over 3 years ago
4
This blueprint requires
557
structures
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3
37
18
6
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1
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