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Power Dome II
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Power Dome II
https://youtu.be/u3Lm7f9D9rE
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BLUEPRINT:0,10,2205,0,0,0,0,0,637761239770156016,0.8.23.9989,Solar%20Dome%20%282%29,Larger%20Ring%20of%20Solar%20Power%2C%20fits%20around%20initial%20Solar%20Dome"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"0BF0063B003EACAD19A8A29C465C7304
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Author:
The Dutch Actuary
Collection:
Perfect Ratio Run - Let's Play
Game version:
0.8.23.9989
Copied:
26 times
Created:
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