Dear Ron...
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From: Winter Springs, Fl.
Originally Posted by tof,Oct 16 2009, 07:47 AM
Yup...That just confirms it. Triathletes are all insane. Or at least "a lil teched in tha haid" as we say over here. 
How long do you expect to be laid up...at least as far as training goes.
How long do you expect to be laid up...at least as far as training goes.
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Joined: Jun 2007
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From: Winter Springs, Fl.
Originally Posted by delliot,Oct 16 2009, 12:41 PM
Since Thursday? that's a long time!! 
We have season tickets for the Knights...gonna see them get destroyed, I think, by your beloved Hurricanes.
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Joined: Feb 2001
Posts: 35,982
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From: 262 miles N of the Dragon
Dear Ron:
This has bothered me for ages...
The position vector of a point in space is a vector from the origin of the coordinate
system to the point. Thus, to each point P in space there corresponds a unique vector. Such vectors are not movable and they are often referred to as bound vectors.
What does this have to do with how fast you can drive the Dragon?
Signed,
Vectored off course in Cincy!
This has bothered me for ages...
The position vector of a point in space is a vector from the origin of the coordinate
system to the point. Thus, to each point P in space there corresponds a unique vector. Such vectors are not movable and they are often referred to as bound vectors.
What does this have to do with how fast you can drive the Dragon?
Signed,
Vectored off course in Cincy!
Joined: Jun 2006
Posts: 30,684
Likes: 4,733
From: Medina, OH
Originally Posted by Lovetodrive2000,Oct 30 2009, 05:05 AM
Dear Ron:
This has bothered me for ages...
The position vector of a point in space is a vector from the origin of the coordinate
system to the point. Thus, to each point P in space there corresponds a unique vector. Such vectors are not movable and they are often referred to as bound vectors.
What does this have to do with how fast you can drive the Dragon?
Signed,
Vectored off course in Cincy!
This has bothered me for ages...
The position vector of a point in space is a vector from the origin of the coordinate
system to the point. Thus, to each point P in space there corresponds a unique vector. Such vectors are not movable and they are often referred to as bound vectors.
What does this have to do with how fast you can drive the Dragon?
Signed,
Vectored off course in Cincy!
