Message from @Jrett
Discord ID: 498593280062259221
ur welcome
https://www.youtube.com/watch?v=4HpiwtTFfFE did you know you can have forces without forces?
here's a qrd on that vid
the possible configuration states of placing clothespins on a line without over lapping gives a really wild result
where the pins are actually attracted to the ends of the container
this is the histogram plot https://i.imgur.com/QcD9Bwm.png
this happens when the only requirement you have is that the pins occupy space and can't overlap
soo
right after the begining and end there is a strong suggestion to not have a pin
and goes up and down untill you get to a baseline where its fairly certain to be a pin, but
why is this intresting
it is much more likely for pins to be close to the ends
it's interesting because the only thing that causes this is that the pins can't overlap
the exclusion of volume creates a force
i must be understanding this pattern wrong then, to me i read it as the beginings and ends have pins that overlap on multable
chart is probability vs position
and by that reason wouldnt there be multable instances of a pin being at the beginings since its a chart?
explicitly stated not to happen or something
Hope everyone is having a lovely day, being productive, eating your meat and greens. Have a blessed day 🤗
the point is that you get phase transitions as you increase the amount of pins
you get something that acts like a liquid or a solid depending on how many pins you are randomly placing
"""this prooves nothing"""
idunno
how this works
I just find it fascinating that you get physical phenomenon like phase transitions with particles that only have the interaction that they can't overlap
but if they dont get to overlap, then how do they do it
you get forces from the fact that they can't overlap
but doint they
idunno
oh
wait
do you mean that every clothespin per string doesnt get to overlap?
not the general
it's a very unintuitive result
if you put a bunch of clothes pins on a string they can't overlap
yeah
