The mismatch in distortion makes your argument more convincing. I agree now that this is most likely generated. This is a good analysis that I learned something from
With how long those lines are, they amplify the error made while drawing them by 5-6 times. So for example, the start of the top pink line is slightly too high, and that's why it passes so far below the true vanishing point
Debian isn't the only alternative to Arch. There are rolling-release distros where being a guinea pig is opt-in, not forced. Like Gentoo, where brave users test packages before they reach the wider audience
Also often called "taking the primary position". It's often done to prevent close passes by forcing drivers who want to overtake to wait for a gap in the next lane
I'm a computer engineering student and you remembered correctly, it reaches the final voltage times (1 - 1/e) at the time given by the time constant. Though technically e is the base of an exponential in this case
Mathematically, the thing about e that causes this is the fact that d/dx (e^x^) = e^x^. In simpler terms, if a car is driving in a straight line and its speed increases e (2.71) times per second, then its distance travelled always equals its speed (plus some amount that doesn't change) (ignoring units)
The other cool property about e that I know of relates to complex numbers, but I don't think I can explain that in a way that's easy to understand
Pi can be seen in real life (obviously not with full precision, but close enough). Simply make a 1 cm rod on a lathe and measure its circumference, and you'll see it's ~3.141 cm
The same goes for root 2. Simply measure the diagonal of a 1 cm square
Not sure where you'd see e in real life, though (excluding as the base of an exponential, because any exponential can be trivially rewritten with any base)
I wonder how OSM would treat something like this
It is in games with screen-space reflections
Happy cake day!
The mismatch in distortion makes your argument more convincing. I agree now that this is most likely generated. This is a good analysis that I learned something from
Nitter is open source and there are many instances. Good luck, Elon.
With how long those lines are, they amplify the error made while drawing them by 5-6 times. So for example, the start of the top pink line is slightly too high, and that's why it passes so far below the true vanishing point
Slop
Debian isn't the only alternative to Arch. There are rolling-release distros where being a guinea pig is opt-in, not forced. Like Gentoo, where brave users test packages before they reach the wider audience
They'll just arrive 30 seconds later at the next red light where they still have to wait for the same 5 phases
Also often called "taking the primary position". It's often done to prevent close passes by forcing drivers who want to overtake to wait for a gap in the next lane
Oops, yeah
Why did you copy 62.5% of my username?
You mean
ywp? You don't need visual mode for a single motion lol*select*
*middle mouse button click*
xz-utils
If you can't do PWM with your fingers, then that's a skill issue :)
I'm a computer engineering student and you remembered correctly, it reaches the final voltage times (1 - 1/e) at the time given by the time constant. Though technically e is the base of an exponential in this case
Mathematically, the thing about e that causes this is the fact that d/dx (e^x^) = e^x^. In simpler terms, if a car is driving in a straight line and its speed increases e (2.71) times per second, then its distance travelled always equals its speed (plus some amount that doesn't change) (ignoring units)
The other cool property about e that I know of relates to complex numbers, but I don't think I can explain that in a way that's easy to understand
Pi can be seen in real life (obviously not with full precision, but close enough). Simply make a 1 cm rod on a lathe and measure its circumference, and you'll see it's ~3.141 cm
The same goes for root 2. Simply measure the diagonal of a 1 cm square
Not sure where you'd see e in real life, though (excluding as the base of an exponential, because any exponential can be trivially rewritten with any base)
More importantly, not every university has test conditions that make this possible. The ones that do are doing it wrong