explain why I'm wrong - DiscussWorldIssues - Socio-Economic Religion and Political Uncensored Debate

**Tw1anJOO** · 12-04-2009, 03:35 PM

You forgot to carry the 4.

**OgrGlgHu** · 12-04-2009, 03:37 PM

Because you're a democrat.

**sandracuk** · 12-04-2009, 04:17 PM

KH took the words right out of my mouth

**njfeedd3w** · 12-04-2009, 04:23 PM

How the hell is a periodic function a gradient dynamical system?

It would be a solution to a gradient dynamical system.

**MexicoCity** · 12-04-2009, 04:25 PM

Kuci

I have no idea what you mean by making that distinction, but you need to read what I wrote more carefully, for content rather than syntax.

**spacecrafty** · 12-04-2009, 04:28 PM

Oh, I'm stupid. My thought process was "gradient dynamical system" -> "conservative force" -> "ooh, a pendulum".

**Munccoughe** · 12-04-2009, 04:37 PM

The difference between a conservative force and what you've defined here is that a conservative force would give you X'' = F(X)

Second deriv, not first.

**raspirator** · 12-04-2009, 04:40 PM

Don't get lost in the complications. Always reduce problems to their simplest essence. Prove it for one dimensional dynamical systems and then step up to multi-d

**illiniastibly** · 12-05-2009, 01:55 AM

Don't get lost in the complications. Always reduce problems to their simplest essence. Prove it for one dimensional dynamical systems and then step up to multi-d

It's what i always say.

**eFDMBwKH** · 12-05-2009, 05:36 AM

"Hey baby I'd sure like to stick my gradient into you..."
"What the hell does that even mean?"
"Christ what are you a poetry major?

"

12-04-2009, 03:35 PM	#1
Tw1anJOO Join Date Oct 2005 Posts 404 Senior Member	explain why I'm wrong You forgot to carry the 4. Share Share this post on Digg Del.icio.us Technorati Twitter
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12-04-2009, 03:37 PM	#2
OgrGlgHu Join Date Oct 2005 Posts 544 Senior Member	Because you're a democrat. Share Share this post on Digg Del.icio.us Technorati Twitter
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12-04-2009, 04:17 PM	#3
sandracuk Join Date Oct 2005 Posts 674 Senior Member	KH took the words right out of my mouth Share Share this post on Digg Del.icio.us Technorati Twitter
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12-04-2009, 04:23 PM	#4
njfeedd3w Join Date Oct 2005 Posts 401 Senior Member	How the hell is a periodic function a gradient dynamical system? It would be a solution to a gradient dynamical system. Share Share this post on Digg Del.icio.us Technorati Twitter
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12-04-2009, 04:25 PM	#5
MexicoCity Join Date Nov 2005 Posts 566 Senior Member	Kuci I have no idea what you mean by making that distinction, but you need to read what I wrote more carefully, for content rather than syntax. Share Share this post on Digg Del.icio.us Technorati Twitter
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12-04-2009, 04:28 PM	#6
spacecrafty Join Date Nov 2005 Posts 544 Senior Member	Oh, I'm stupid. My thought process was "gradient dynamical system" -> "conservative force" -> "ooh, a pendulum". Share Share this post on Digg Del.icio.us Technorati Twitter
	Quote

12-04-2009, 04:37 PM	#7
Munccoughe Join Date Oct 2005 Posts 544 Senior Member	The difference between a conservative force and what you've defined here is that a conservative force would give you X'' = F(X) Second deriv, not first. Share Share this post on Digg Del.icio.us Technorati Twitter
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12-04-2009, 04:40 PM	#8
raspirator Join Date Oct 2005 Posts 419 Senior Member	Don't get lost in the complications. Always reduce problems to their simplest essence. Prove it for one dimensional dynamical systems and then step up to multi-d Share Share this post on Digg Del.icio.us Technorati Twitter
	Quote

12-05-2009, 01:55 AM	#9
illiniastibly Join Date Oct 2005 Posts 400 Senior Member	Don't get lost in the complications. Always reduce problems to their simplest essence. Prove it for one dimensional dynamical systems and then step up to multi-d It's what i always say. Share Share this post on Digg Del.icio.us Technorati Twitter
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12-05-2009, 05:36 AM	#10
eFDMBwKH Join Date Oct 2005 Posts 515 Senior Member	"Hey baby I'd sure like to stick my gradient into you..." "What the hell does that even mean?" "Christ what are you a poetry major? " Share Share this post on Digg Del.icio.us Technorati Twitter
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