I got my first real lesson on non-Euclidean geometry today.
Dude. Freaky, man. So, like, parallel lines can meet if that's the most convenient system for us? Whoa.
Yes, that is totally related to the seeing-the-same-color question. You all see it, right?
...right?
So is this pretty to everyone?
Because I like it.
Also, I'd like a lipstick in this shade.
t wanders off randomly
Yes, that is totally related to the seeing-the-same-color question.
Actually, yeah. Oh, and I was watching something on rational numbers and Eygptian math. I want to send you a copy so you can explain it to me.
Aw... random Cass. So cute.
Yes, that is totally related to the seeing-the-same-color question. You all see it, right?
As it happens, it is exactly related becasue they do this color stuff using a geometric representation of color perception in a Euclidean or NonEuclidean multidimensional scaling solution. That's how they solved the problem. But then I fell asleep.
Are you sure you didn't fall asleep first, and dream the whole thing?
Are you sure you didn't fall asleep first, and dream the whole thing?
Are you sure you are reading the board and not just dreaming the whole thing.
Freaky. I thought I was just making a metaphorical connection about subjective perception.
But then I fell asleep.
I can see that that might be a problem.
Okay, folks, quick poll time! Should I do my next paper on Alan Turing, Charles Babbage, or, um, other Great Figure of the last three centuries?
Are you sure you are reading the board and not just dreaming the whole thing.
I'm pretty sure I only exist as a character in someone else's dream.
Also, 'elses' is a weird word.
eta: also, "else's"
Should I do my next paper on Alan Turing, Charles Babbage, or, um, other Great Figure of the last three centuries?
Babbage is the guy with the Difference Engine, right? That sounds cool.