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Planetary Industry: Difference between revisions

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==== Links resource usage ====
==== Links resource usage ====


The scale of the infrastructure increases linearly with the radius of the planet. As such, the distance between two factories also increases linearly.
The scale of the infrastructure increases linearly with the radius of the planet. As such, the distance between two factories also increases linearly. After experimental testing,


* The Minimum Link distance (ml) on a planet of radius r is : ml = 0,012008578×r (with ml and r in km). This the distance between the center of two pins.
* The Minimum Link distance (ml) on a planet of radius r is : ml = 0,012008578×r (with ml and r in km). This the distance between the center of two pins.
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We can then express the links on a planet as ''n'' the number of started links and ''k'' the ratio of total length compared to minimum length, <math>k=\sum_{link} link.length/ml </math>. Basically, k is the number of minimal size segments we use
We can then express the links on a planet as ''n'' the number of started links and ''k'' the ratio of total length compared to minimum length, <math>k=\sum_{link} link.length/ml </math>. Basically, k is the number of minimal size segments we use
* if the infrastructures are only a launchpad and 6 high-tech production plants (htpp), with the launchpad in the middle, we have 6 links and total 6 minimal segments
* if the infrastructures are only a launchpad and 6 high-tech production plants (HP), with the launchpad in the middle, we have 6 links and total 6 minimal segments
* if we add 12 htpp around the 6 existing, half of them will require 2 segments (those just after another htpp) and the other half will require <math>\sqrt 3</math> segments. Therefore the total number of links is 18 , the total length is <math>6×1+6×2+6×\sqrt 3 = 28.4</math> minimal segments.
* if we add 12 HP around the 6 existing
** if we link them directly to the launchpad, half of them will require 2 segments (those just after another HP) and the other half will require <math>\sqrt 3</math> segments. Therefore the total number of links is 18 , the total length is <math>6×1+6×2+6×\sqrt 3 = 28.4</math> minimal segments.
** if we link them to the closest HP, then we add one minimal segment per new HP, total length is 18


Once this is done, we have the cost of links on a planet depending on those values and ''r'' the radius of that planet
Once this is done, we have the cost of links on a planet depending on those values and ''r'' the radius of that planet