Proof of the partial triple product rule.
AppId is over the quota
Proof of the partial triple product rule. I'm having trouble understanding a derivation of the triple product rule.
I kinda understand the reasoning behind it: You're finding the gradient in all x, y, and z directions so they are all going to be perpendicular to each other. Thus the product of the gradients will equal minus one.
But I can't understand the proof. Why have they let dz = 0?? 
Any help appreciated 
(Here's the proof I'm talking about http://en.wikipedia.org/wiki/Triple_product_rule)
Proof of this that I know everything. : D
So x is true, but we do not know that x is true.
The sentence "X is an unknown truth" is so true.
If all truths are recognizable, it should be possible to know that "X is an unknown truth" be.
But that is not possible; As soon as we know "X is an unknown truth", we know X, and so is x, a lie is no longer an unknown truth and "X is an unknown truth".
The statement "X is an unknown truth" at the same time, both well known and can be true not.
Therefore contain, if all truths can be identified, the group "all truths" any form "something is an unknown truth".
It may need to be known no unknown truths, and thus all truths.
Solipsistfags problem?
Proof by induction help
Before 49 minutes: 7 August 2011 15: 20Please can you show you step by step induction the following equation and show the step (K + 1) to please to prove:
n
?(2R+1)(6R-1) = n(2n+1)(2n+3)
R = 1

