That looks more like exponential growth. If it was a parabola, it is too blunted near x = 0. Exponential growth functions are used when you have a growth rate like interest or population growth and they follow a power low function where each successive step is actually a multiplication of a common factor.
That looks more like exponential growth. If it was a parabola, it is too blunted near x = 0. Exponential growth functions are used when you have a growth rate like interest or population growth and they follow a power low function where each successive step is actually a multiplication of a common factor.
HOLY SHIT I"VE BEEN LOOKING AT IT ALL WRONG THIS IS WAY WORSE THAN I THOUGHT.
HOLY SHIT I"VE BEEN LOOKING AT IT ALL WRONG THIS IS WAY WORSE THAN I THOUGHT.
https://www.desmos.com/calculator/6fqw4hggcj
Yeah, parabolic is when things dip and return to true price. You don't see this much outside of genuine price fixing.
Exponential is certainly what you're looking at.
I don't see the point in hiding the chart, though. This isn't /biz/, where everyone is paranoid and afraid to look like a shill.
Yeah, parabolic is when things dip and return to true price. You don't see this much outside of genuine price fixing.
Exponential is certainly what you're looking at.
I don't see the point in hiding the chart, though. This isn't /biz/, where everyone is paranoid and afraid to look like a shill.
You mean the numbers on the edges? I thought the parabola exponential growth function could speak for itself, to those who recognize it.
You mean the numbers on the edges? I thought the ~~parabola~~ exponential growth function could speak for itself, to those who recognize it.
Try to correlate the curve and determine the rate of exposure. The function will look like:
y = (1 + r) n
Where: n = number of growth cycles, and r = a growth rate in %
Try to correlate the curve and determine the rate of exposure. The function will look like:
y = (1 + r)^n
Where: n = number of growth cycles, and r = a growth rate in %
Starting to look familiar.
https://www.desmos.com/calculator/vn84h2rejk
Starting to look familiar.
https://www.desmos.com/calculator/vn84h2rejk
(post is archived)