Going over my Lecture Notes my Lecturer as Started with
Show that a Gaussian Distribution Corresponds to a CTS random variable.
Then she has
i) Taken the f(x) = [p.d.f] and shown a) f(x) >= 0 for all x member of real numbers. b) Integral over all real numbers = 1
ii) Found the M.G.F then...
Watching video http://www.khanacademy.org/video/introduction-to-the-surface-integral?playlist=Calculus
at 20.10 the guy introduces the concept of what it means for each part of the surface to have a value of a new function f(x,y,z). Could some one explain what this new integral would...
Yes, have evaluated it. So the Jacobian for each point, a 3x3 matrix filled with constants. Is this the linear approximation? or do I take the det? There was a HINT to find eigenvectors and values and find for a non fixed point and permute the indices?. Still confused as what to do/what I am...
Saw this mentioned, didn't understand what it was or how it would be done.
Given the continuous system given by x'1,x'2,x'3
Find the linear approximation for each x* (fixed point)
Guessing first of course to find the fixed points.
Then find the Jacobian Df for the solved system.
What...
Yeap your right, just got my head round the definition, which shows it for a standard norm, but you can replace that for a norm which you want to check for.
Thanks alot, apologies for the blatent question.
I mean there exists a c st 1/cmod1(v)<= mod2(v) <= cmod1(v)
I think i understand it now, please correct me if I'm wrong if the vector space is of infinite dimensions there isn't a c big enough or there can't exsit a c that can multiply an infinite amount of vector elements?
Is it possible for you to describe why they are equivalent in more detail?
I understand the definitions for the norms etc
If one is complete then do all equivalent others have to be complete as well?
Can some one explain why not all norms are equivalent in and infinite vector space?
Examples/Counter examples?
How would you go about proving/disproving this?
Any or all of the above or just any help anyone has to offer would be great
Thanks