Anyway, your system works for you and thats great, I'm not trying to start an argument. I'll take a video of the pour later to show what I mean.
I agree that if your system works the way you want, you have little reason to change it. But the reasoning behind WHY it works is a bit flawed, as unfortunately the internet is full of misleading information regarding resistance in general. As I mentioned earlier,
line resistance is completely dependent on flow rate. This means that all of these numbers that you (and others) are quoting like "5/16 OD tubing which has a resistance of about .5 PSI" is completely false as a generalization as a key piece of information (the flow rate) is missing. You cannot say that a given type of line has a specific number as a resistance without taking flow rate into account; it's just incorrect to say so. You have to account for the flow rate, and that flow rate has to be ~1gal/min in order for those quoted resistance numbers to mean anything at all. Otherwise those numbers are complete garbage.
Without going too deep into fluid dynamics (as even I don't have an expert level grasp of it), here's a basic formula for fluid resistance (R):
R = (change in pressure) / (flow rate)
Therefore, without factoring in the flow rate, you
cannot calculate resistance.
Furthermore, to calculate the "change in pressure" (we'll call this deltaP), you actually need the flow rate as well. The formula to calculate pressure change is:
deltaP = (128uLQ)/(pi*(d^4))
where:
u = viscosity
L = line length
Q = flow rate
d = line diameter
pi = the mathematical constant Pi.
So as the line length increases, flow rate decreases, which actually causes the change in pressure (deltaP) to decrease. Plugging this in to the above basic formula for line resistance, if deltaP is decreasing and flow rate is decreasing (both due to lengthening the line), then the ratio of deltaP/Q (i.e. resistance) will decrease exponentially. Hence "line resistance decreases exponentially as flow rate decreases".
In the most simple terms I can think of, consider the following equation:
x = 2 + y
What you are basically doing by saying that 3/16" line always has a resistance of 2psi/ft, is the same as saying that in the above equation, "x" is always equal to 6. You are completely ignoring that a part of the equation "y" is variable, and are treating it as a constant. The only way for x=6 is if y=4; there is absolutely no other way to make it true. Similarly, the only way for 3/16" line to have a resistance of 2psi/ft, is to have a flow rate equal to 1gal/min. If that flow rate changes, then the resistance cannot be "2psi/ft".
For the record, I'm not trying to argue either. I just want to help prevent the spread of misinformation regarding these flawed ideas of how resistance and line balancing work. I hear too many people saying things like "too long of lines will cause problems/foaming/etc", which couldn't be further from the truth. Sure, eventually you'll reach a length where the pour is unbearably slow. But changing your lines from 5' to 10' for any reasonable serving pressure >10psi will have minimal effect on flow rate.
I'm not trying to be an expert here, just explain things as much as I comprehend them. Perhaps someone more knowledgeable in this area can contribute better examples. I have a degree in mathematics, but fluid mechanics delves more into the realm of physics, of which it's been a while for me.