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Cost-optimized polyhedron - 320node ver. (160sail/s/layer)
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Single layer Bp.
Stats for 20k:
38400 SP
2037852 CP
34.6 GW
Blueprint
DYBP:0,638454245841163587,0.10.29.21950,1,72"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"B5E31C35118D18D431BC38CCA5EE31AD
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Author:
cosmin1490
Collection:
Dyson Spheres
Game version:
0.9.27.15466
Copied:
3 times
Created:
about 1 year ago
1
Dyson Sphere summary
Not available yet
Tagged with
Cost Efficiency
Optimized