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Showing posts 21126 - 21150 of 30665, (reverse)
AuthorThread
05/18/2013 10:07:05 PM · #21126
I dreamed a dream in times gone byyyyyy...

WIN.
05/18/2013 10:34:41 PM · #21127
keep listening to the music and u will be fine
05/18/2013 10:34:42 PM · #21128
keep listening to the music and u will be fine
05/18/2013 11:12:46 PM · #21129
like a broken record, like a broken record ;)
05/19/2013 12:16:24 AM · #21130
It's the end of the world as we know it. It's the end of the world as we know it and I feel fine.
05/19/2013 12:55:23 AM · #21131
"Look at that low plane, fine, then
Uh-oh, overflow, population, common group
But it'll do, save yourself, serve yourself, I win
World serves its own needs, listen to your heart bleed"
05/20/2013 02:46:20 AM · #21132

I had a dream
But it turned to dust
What I thought was love
That must have been lust
I was living in style
When the walls fell in
When I played my hand
I looked like a joker
Turn around
Fate must have woke her
'Cause lady luck she was
Waiting outside the door

I'm winning
I'm winning
I'm winning
And I don't intend on losing again
05/20/2013 03:00:51 AM · #21133
"I don't wanna talk
If it makes you feel sad
And I understand
You come to shake my hand
I apologize
If it makes you feel bad
Seeing me so tense
No self-confidence
But you see
The winner takes it all
The winner takes it all..."

05/20/2013 06:06:07 AM · #21134

And when you're looking for your freedom
(Nobody seems to care)
And you can't find the door
(Can't find it anywhere)
When there's nothing to believe in
Still you're coming back, you're running back
You're coming back for more

So put me on a highway
And show me a sign
And Art wins the "Last wins" one more time


Message edited by author 2013-05-20 06:06:29.
05/20/2013 06:15:26 AM · #21135
There's no fight you can't fight
This battle of love with me
I win again
So little time
We do nothing but compete
There's no life on earth
No other could see me through
I win again
Some never try
But if anybody can, we can
And I'll be, I'll be
Following you
05/20/2013 07:35:17 AM · #21136

Rising up, back on the street
Did my time, took my chances
Went the distance, now I'm back on my feet
Just a man and his will to survive

So many times it happens too fast
You change your passion for glory
Don't lose your grip on the dreams of the past
You must fight just to keep them alive

It's the eye of the tiger
It's the thrill of the fight
Rising up to the challenge of our rival
And the last known survivor
Stalks his prey in the night
And he's watching us all with the eye of the tiger

Face to face, out in the heat
Hanging tough, staying hungry
They stack the odds 'til we take to the street
For the kill with the skill to survive

It's the eye of the tiger
It's the thrill of the fight
Rising up to the challenge of our rival
And the last known survivor
Stalks his prey in the night
And he's watching us all with the eye of the tiger

Rising up, straight to the top
Had the guts, got the glory
Went the distance, now I'm not going to stop
Just a man and his will to survive

It's the eye of the tiger
It's the thrill of the fight
Rising up to the challenge of our rival
And the last known survivor
Stalks his prey in the night
And he's watching us all with the eye of the tiger

The eye of the tiger
The eye of the tiger
The eye of the tiger
The eye of the tiger

Spork WINS!
05/20/2013 08:46:23 AM · #21137
I feel like Rocky now because I am winning
05/20/2013 09:45:24 AM · #21138
My most recent exploration into graph theory involves vertex colorings. The problem du jour is stated as follows: Let G be a k-chromatic graph and r = D(G). (Here D(G) signifies capital delta of G, the maximum degree of any vertex of G.) Show that there exists a k-chromatic r-regular graph H, which has G as an induced subgraph.

Assuming that G itself is not a regular graph (the trivial case), there is some vertex v which has degree strictly less than D(G). To "regularize" this vertex, v must add exactly D(G) - deg(v) edges to vertices of H which are not also vertices of G. This must be done for all vertices of G having degree less than D(G).

So constructing H is a matter of adding new vertices and edges which regularize all of the "smaller" vertices of G. The two caveats to this are: one, the new vertices of H must each have degree exactly D(G), and two, we must not add edges in a way that increases the chromatic number of H beyond that of G.

Thoughts or insight?

05/20/2013 09:49:37 AM · #21139
yes
05/20/2013 09:53:03 AM · #21140
NO
05/20/2013 10:04:07 AM · #21141
Maybe so.

Spork wins
05/20/2013 10:19:56 AM · #21142
Maybe not
05/20/2013 10:22:29 AM · #21143
who
05/20/2013 10:28:04 AM · #21144
are you
05/20/2013 10:45:53 AM · #21145
who who.... who who
05/20/2013 11:20:03 AM · #21146
Since no one had any thoughts, I will pursue a revelation I just had: Partition the new vertices of H into the color classes dicatated by G. I think this simplifies the problem slightly...
05/20/2013 12:16:10 PM · #21147
You were warned about the consequences of partitioning the vertices...
05/20/2013 12:32:24 PM · #21148
Originally posted by Art Roflmao:

You were warned about the consequences of partitioning the vertices...


It's like crossing the streams...

Egon Spengler: There's something very important I forgot to tell you.
Peter Venkman: What?
Spengler: Don't cross the streams.
Venkman: Why?
Spengler: It would be bad.
Venkman: I'm fuzzy on the whole good/bad thing. What do you mean, "bad"?
Spengler: Try to imagine all life as you know it stopping instantaneously and every molecule in your body exploding at the speed of light.
Ray Stantz: Total protonic reversal.
Venkman: Right. That's bad. Okay. All right. Important safety tip. Thanks, Egon.
05/20/2013 01:21:58 PM · #21149
Maybe you feel like rocky because you're rocking in your chair. If you do it's easy to fall out of the chair. That's when I take over. Thank you :)

Originally posted by cowboy221977:

I feel like Rocky now because I am winning
05/20/2013 01:24:35 PM · #21150
Your welcome......OH Thank you I am winning now
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