astrid

astrid, 19 minutes ago

@Vistl I'm someone who needs to gain weight but am too dysfunctional to make breakfast some days, but they're decent for when I forget to make breakfast that's for sure. Won't fill your appetite but also it's better than nothing

astrid, 8 minutes ago

@Vistl I just eat Soylent but there's probably a better one

astrid, 1 hour ago

and then we lay off some headmates. sorry

astrid, 1 hour ago

regretfully, you have been impacted

astrid, 1 hour ago

@yassie_j yes. nobody is safe 😇

astrid, 1 hour ago

@yassie_j noooooo 😭

astrid, 1 hour ago

we may throw in a bone to the windows users occasionally.

astrid, 1 hour ago

@starshine several! a work macbook and a personal macbook that i rarely use. @alia on the other hand,

astrid, 1 hour ago

@starshine the personal macbook is largely just for development and testing too, it's @alia's old one

astrid, 1 hour ago

i am FULLY ENGAGING THE FREEBSD demographic. wonderful.

astrid, 1 hour ago

funnily enough, among desktop distros, i get more macos readers than from any other os. i was expecting linux users to be more than windows users but the higher-than-usual proportion of linux users is still unsurprising

astrid, 1 hour ago

@johnkapri in the thousands

astrid, 47 minutes ago

@natty @Clover trying to think how this works... so the smaller the number the more things are on each line, and the bigger the number the less things per line. Since Fibonacci numbers are approximately exponential, you have a mostly linear increase in the number of digits with each number (1 digit every 5 or 7 numbers I think?)

astrid, 39 minutes ago

@natty @Clover yea if I had to guess it's either a parabola or hyperbola

astrid, 37 minutes ago

@natty @Clover actually I'm leaning more hyperbola

astrid, 36 minutes ago

@Clover @natty here's my reasoning -- the line will become linear at some point, when there is only 1 number per line, and hyperbolas also converge towards a line

astrid, 34 minutes ago

@Clover @natty I got nerd sniped and did a bit of calculus and I ended up with the relationship as WL^2 - ki^2 = C where W is the screen width, L is the line number, k and C are some constant, and i is the number... number. And that's hyperbolic I think

astrid, 31 minutes ago

@Clover @natty wait. no. i may have miscalculated.

astrid, 26 minutes ago

@Clover @natty ok yep it's not hyperbolic it is definitely parabolic

astrid, 23 minutes ago

@Clover @natty actual formula is WL = i^2. Parabola implies it constantly accelerates and does not converge to a linear increase, right? So the trick is that the acceleration is represented by the number overflowing the page width

astrid, 22 minutes ago

@Clover @natty why did I do this. i did not have to do this. i am a fuckin nerd

astrid, 21 minutes ago

@Clover @natty thus. less than 1 number per line

astrid, 16 minutes ago

@Clover @natty also waahhh i'm not smart