Maybe it's different where you are, but at my closest grocery store, human interaction is... well, not fun. The clientele at this place consists of a range of bitter, old people, and your average Wal Mart customer. *shudder*
I'm a bit confused as to why people still think this joke is funny. Honestly, it wasn't funny the first time, and yet it still gets modded up most of the time.
So please, I beg of you (be you the moderator or the actual 'joke' teller): stop the madness!
I hated DS9, up until I watched it regularly around the fourth season. In my opinion, these last few seasons were the best trek I have ever seen.
However, did anyone else think the Ferengi episodes got ridiculously out of hand? They were nothing but worthless, whining bastards; by the end, I would have paid someone to see Worf kick Rom's ass.
No one seems to be taking String Theory into account. Singularities that are predicted in a black hole and during the big bang are "fixed." As you shrink something (an object, the universe, space, what have you) near the Planck length, everything seems to go fine. But once you reach the Planck length and continue onward, the object begins to grow, despite the fact that it is still shrinking in the classical sense; basically, the expressions R and 1/R are equivalent (where R is some multiple of the Planck length). Therefore, the Planck length is the smallest something can get.
Slashdot Mirror
Bring on the online grocery thing.
So please, I beg of you (be you the moderator or the actual 'joke' teller): stop the madness!
However, did anyone else think the Ferengi episodes got ridiculously out of hand? They were nothing but worthless, whining bastards; by the end, I would have paid someone to see Worf kick Rom's ass.
That being said, I'll still buy one.
No one seems to be taking String Theory into account. Singularities that are predicted in a black hole and during the big bang are "fixed." As you shrink something (an object, the universe, space, what have you) near the Planck length, everything seems to go fine. But once you reach the Planck length and continue onward, the object begins to grow, despite the fact that it is still shrinking in the classical sense; basically, the expressions R and 1/R are equivalent (where R is some multiple of the Planck length). Therefore, the Planck length is the smallest something can get.