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Pre update values
Generator large output electric_magnitude "5"
Generator medium output electric_magnitude "0.75"
Generator small output electric_magnitude "0.025"
Motor large electric_magnitude "4"
Motor medium electric_magnitude "0.6"
Motor small electric_magnitude "0.02"
Post update values
Generator large output electric_magnitude "0.25"
Generator medium output electric_magnitude "0.2"
Generator small output electric_magnitude "0.15"
Motor large electric_magnitude "0.8"
Motor medium electric_magnitude "0.9"
Motor small electric_magnitude "1.0"
Shall we go over some of the things which are wrong with what happens in your test rig?
First off, the efficiency is roughly the inverse of what it should be. A normal mechanical-electrical-mechanical cycle is about 70% efficient, or to put it another way, has 30% losses.
This is worse than a typical mechanical system by some way, which is 85% for a car gearbox for example. This is why real life uses of electrical transmissions are restricted to situations where the layout, the sheer torque involved, or other difficulties demand its use.
Secondly- In real life, a generator has a small amount of mechanical drag from its bearings. If no current is being drawn from the generator, this is the only torque required to turn it. When current is being drawn from the generator, the torque to turn the generator is an equal amount of energy to that current, plus the losses in bearing friction, plus all the other losses in the conversion of mechanical motion into electricity.
So, what would we expect to see happen in your test rig?
Well, since the output generator is connected to nothing and is freewheeling with no current draw on it, its mechanical resistance is very low.
This means the motor driving it requires very little current to turn it at any given speed.
Which means the generator powering that motor has very little current drawn from it, and thus presents the diesel engines with very little mechanical drag.
In real life, if we connected that second output generator to a half flat battery, or an electric heater, or complete the circuit with anything of comparitively low resistance, the current draw on the generator would shoot up, increasing the mechanical drag on motor, causing the motors current consumption to increase, causing the primary generator to increase drag on the diesel engines, causing the diesel engine to burn more fuel.
This is a simplified analysis, with a few ballpark figures and things glossed over, but I'm not trying to write a textbook here. Perhaps a GCSE physics textbook level of explaination. However, if the game was true to life to that degree, it would be quite adequate really.
The output of the input generator more than tripled because of the efficiency boost, but the 6 large diesel engines now run the generator at only about 50 RPS compared to the slightly over 90 from before, so even beside the efficiency change, it looks like the throughput ceiling of generators has greatly increased.
This does mean that pre-nerf designs will still need changes even though the balance is much more reasonable now, since the amount of generators needed relative to engine power is far lower compared to pre-nerf - since generators are more efficient at higher RPS, the excess generators in pre-nerf designs drag their efficiency down.