-Finished school day
-Oh damn man I have a quiz, better get home fast
-Wait what
-Light snow
-Stand at bus stop
-A good 200+ people waiting as well
-Well this next bus is going to be packed
-Waiting
-Waiting
-Snow intensifying
-Waiting
-OMG BUS THANK YOU THANK YOU THANK YOU
-Well this isn't actually my bus, but I suppose I can make my way home from it considering my regular bus has probably evaporated
-Bus moving at like 1 cm/decade
-Eventually we stop like 10 minutes from the university
-Lol guys we're stuck, time to go
-In the middle of nowhere
-Walk like 20 minutes to a central bus terminal in what seems to be the North Pole making its entrance in here
-Wait around 45 minutes for my regular bus
-Bus shows up
-As we move through the snow, we find LITERALLY EVERY SINGLE BUS GOING TO/FROM THE UNIVERSITY broken down
-Get off 2 kilometers away from home
-Am probably somewhere in Antarctica now
-Get home in raging snow
-Time elapsed: 4 hours, 9:15PM

-Text friend over in a far away city with "4 hour snow commute"
-She replies with a blank image
-"that image is blank btw"
-"Yes, it's an accurate image of the bus stop I'm waiting at"

CANADA EEEEHHHHHHHHHHHHHHHH

yes

T4R

Dusty's thread got me thinking about the subject again. I recall Turkey bringing it up a while ago, and I then dismissed it [and agreed with him] by saying that true randomness does exist. At this time I was a monumental moron, so I was conflating true randomness with unpredictability. Soon after I read some of Gregory Chaitin's works and I was convinced of the exact opposite conclusion.

Now that I'm rethinking all of this, I'm genuinely undecided. Whaddaya think? Does true randomness [distinct from unpredictabilitychaos, remember!] exist from a mathematical POV?

Say we have two glasses. Let's call one of them A, and the other B. A has x mL of water [x∈R| x≥1]. B has x mL of soda. Got it? Now all that I'm going to do is take one mL of water from A and put it in B. Then I stir it until it mixes uniformly. I decide to backpedal a bit, and attempt to remove one mL of liquid from B and put it back in A. Of course, this is silly because the glasses' contents obviously aren't the same as before!

Question: What in particular can you notice in particular about the amount of contents of A and B at the end?

You can track it down on XBL/Xbox Video.

Currently watching Marty reminisce about how he created the Halo chant in 30 minutes. Old stuff, but it's great to see him and Staten back and talking about Halo again.

;_;

"The Glittering Band" made my day all that much better.

And yes Lemmy, In Amber Clad starts at 22:59

THE HALO THEME SCORPION-BRIDGE REMIX AT 9:00

OMG

[Yes, that is a link!]

HAH

Thank you for the laugh of the day