Dyson Sphere Blueprints - Big Realistic Sphere

Big Realistic Sphere

Based on the realistic Dyson Blueprint concept, but bigger (60km) and I calculated the distribution of rings myself
Blueprint

DYBP:0,639134446930058238,0.10.34.28524,2,9"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"86693271AAABE7F970A1E92CB66193C2
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Big Realistic Sphere

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