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Perfect Purple Science (part 2/2)
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Perfect Purple Science - from raw
https://youtu.be/AglPra-PRRM
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BLUEPRINT:0,10,6004,0,0,0,0,0,637752815334539479,0.8.23.9989,Purple%20Science%20-%20Part%202,IN%3A%2012%20iron%20ore%2Fs%2C%2018%20copper%20ore%2Fs%2C%2060%20silicon%20ore%2Fs%2C%206%20titanium%20ore%2Fs%2C%2013%20refined%20oil%2Fs%2C%20%209%20stone%2Fs%2C%20%205%20water%2Fs%2C%2033%20coal%2Fs%0AOUT%3A%203%20information%20matrix%20%28purple%20science%29%2Fs"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"7722DEC74C71B5352C773A90A6D65DE0
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Author:
The Dutch Actuary
Collection:
Perfect Ratio Run - Let's Play
Game version:
0.8.23.9989
Copied:
80 times
Created:
over 2 years ago
13
This blueprint requires
492
structures
24
24
6
96
366
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