O, you Everwood people...
Beware The O.C. reprisals .
'Serenity'
Off-topic discussion. Wanna talk about corsets, duct tape, or physics? This is the place. Detailed discussion of any current-season TV must be whitefonted.
O, you Everwood people...
Beware The O.C. reprisals .
I've just been sort of swamped so I'm behind life in TVLand. Now I'm caught up on Veronica Mars and Gilmore Girls and Everwood.
Veronica Mars and Gilmore Girls and Everwood
Notice that sequence? It is like a a properly rendered Top Three.
For you. For me, it would be Alias at the top of the list. Cause, loving Alias for all the pretty and I'm still skating along on Vaughn as Naughty Priest.
Damn you days beginning with T and confusing me! Daaaamn you!
Tee hee!
OK, have burned my mom's birthday CD, and it actually plays in my CD player! Must now carry on with homework. Still have not had dinner with Perkins. Bah.
Jesse, no homework! Hang out with me instead!
it would be Alias at the top of the list...
Kat is prettier than most humans, but has gone to the place where pretty overrules plot and dialog.
Oh yeah! I'm going for the pretty, Gus. Pretty. Funny wigs. Things go boom, and, by the way, they are stealing all the plots from Angel.
I should have watched the OC because I love Death Cab for Cutie. And I don't mind Zach's hair.
t math Okay, here's my idea of a formula for ita's hypothesized clock. This is somewhat train-of-thought, so let me know if I got stuff wrong.
Hmm. There's a problem with clock time sort of working in base 60 and base 12, but we can convert -- one minute is .016667th of an hour. Then we're looking at:
ClockA: 12hours times 100 hundredths = 1200 hundredths of an hour = one half-day (real-time)
ClockB, in the same real-time half-day: 12hours times 100 hundredths plus 1.6667 hundredths [1 minute] = 1201.6667
So ClockB time is 101.6667% ClockA time.
So when do they show the same thing? When the time shown on Clock A is the same as that shown on Clock B, after x hundredths -- which is to say, since the hours are base 12, that the time on Clock A modulo 1200 (or 12 hours) equals the time on Clock B modulo 1200.
x mod 1200 = (1.016667x) mod 1200 or x mod 1200 - (1.016667x) mod 1200 = 0
x is in hundredths, so just divide by 1.6667 to get minutes.
t /math