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In this thread I’ll tackle some issues with how we use Potential Energy (GPE).
We currently calculate them by simply looking at the Energy an object has before and after a feat within a gravitational field, but quite frankly, that’s a bad way to determine how “good” that feat really is. At least for AP. If such a feat takes an extended amount of time, then that’s a stamina feat. What we are currently doing with Potential Energy is a little like this:
“Car A drives 4 hours down a road at 5Km/h. Car B drives 1 hour down the road at 10Km/h. As both cars needed the same amount of energy, they should be treated as equal in AP.”
Another way to see that two feats aren't equal is by looking at the Kinetic Energy they have. If an object of 1kg is moved up by 1m in 1 second, it'd be 4 times as impressive as doing the same in 2 seconds, even if they end up having the same Potential Energy. This might not sound too bad, but at 10 seconds it's already a difference of 100 times, 3,600 times at 1 minute and an absurd 12,960,000 times at 1 hour, as KE increases by the square and PE doesn't. This allows PE calclulations to vastly exaggerate a feat compared to what it would be using KE.
Now what are my solutions? Well, I was originally thinking of calculating it in a similar fashion as to how horsepower is calculated:
HP = Kgf x m/s
, which would give us a result in Joules per second.
Now at this point one might ask why we wouldn’t just use Kinetic Energy, since we would already assume a time frame anyways. Quite frankly, yes, we might as well. It'd be more consistent with our other calculations too.
We currently calculate them by simply looking at the Energy an object has before and after a feat within a gravitational field, but quite frankly, that’s a bad way to determine how “good” that feat really is. At least for AP. If such a feat takes an extended amount of time, then that’s a stamina feat. What we are currently doing with Potential Energy is a little like this:
“Car A drives 4 hours down a road at 5Km/h. Car B drives 1 hour down the road at 10Km/h. As both cars needed the same amount of energy, they should be treated as equal in AP.”
Another way to see that two feats aren't equal is by looking at the Kinetic Energy they have. If an object of 1kg is moved up by 1m in 1 second, it'd be 4 times as impressive as doing the same in 2 seconds, even if they end up having the same Potential Energy. This might not sound too bad, but at 10 seconds it's already a difference of 100 times, 3,600 times at 1 minute and an absurd 12,960,000 times at 1 hour, as KE increases by the square and PE doesn't. This allows PE calclulations to vastly exaggerate a feat compared to what it would be using KE.
Now what are my solutions? Well, I was originally thinking of calculating it in a similar fashion as to how horsepower is calculated:
HP = Kgf x m/s
, which would give us a result in Joules per second.
Now at this point one might ask why we wouldn’t just use Kinetic Energy, since we would already assume a time frame anyways. Quite frankly, yes, we might as well. It'd be more consistent with our other calculations too.