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10:11 PM
What in tf have they done to the activity page?
@hyper-neutrino I'd be open to that if you did indeed have more time
 
once this term is done :P
 
Besides before vyxal would be lyal, I'd want to ask if we could being vyxal bot here for the day and disable its github reporting stuff to allow for just !!/run to be used
 
oh, i think that'd be a decent idea. although i might want to just rewrite a minimal version of vyxal bot to make sure nothing goes wrong and it doesn't accidentally send messages it's not supposed to lol
 
Like greeting everybody who enters the room
 
@DLosc no we stopped it from doing that in general
@hyper-neutrino well now we have at least 2 weeks to ask on meta and to plan teaching content
 
10:18 PM
@lyxal Oh, really? Was it distracting?
 
@DLosc it was useless
 
it only really welcomed 1-rep users who found the room just totally randomly
and of course it's not like they could reply... lol
anyway, my CS project is due on the 14th and that's the main thing I need to spend time on; i have two more finals but those are pretty chill and only take like a <=3-hour window anyway so once my project is over i'd be able to quickly throw together a minimized vyxalbot for LYAL, and be there for the event (depending on time of day)
 
@hyper-neutrino *will
Loss is the next LYAL
 
wait what are you correcting to "will" in my message am I blind
 
I'd be able -> I will be able
 
10:22 PM
oh frick i meant "i'll" 💀
 
lol
 
@lyxal No, Loss is a meme :P
 
:.|:;
 
11:24 PM
@cairdcoinheringaahing you can of course rearrange the terms to get -1/12 (or any other number you fancy)
@cairdcoinheringaahing take a function that isn't differentiable and integrate it a finite number of times?
@thejonymyster sorry for the echo
@cairdcoinheringaahing I can differentiate f=x=>exp(-x**-2) from its Taylor series around 0
@cairdcoinheringaahing surely the Taylor expansion only exists if the function is infinitely differentiable?
@RedwolfPrograms atan2
 
11:48 PM
@RedwolfPrograms Hard to choose one, TBH. Probably sin or cos. cos has a name that looks rounder and therefore more pleasant (sin is too skinny), but the diagram for opposite/hypotenuse is more aesthetically pleasing than the one for adjacent/hypotenuse.
I will say sec x has a pretty fun-looking graph, though.
@Everyone: Last chance to crack this >:)
 

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