search for: polynomin

Displaying 6 results from an estimated 6 matches for "polynomin".

Did you mean: polynomial
2013 Feb 07
2
how to draw confidence interval lines of a fitted curve of polynominal regression
Hello, I drew a plot of weight and height of people and fitted it with a polynominal regression x^2. (using curve()) Now I would like to draw the confidence interval line for the fitted curve. Please kindly advise the code for the purpose. Thank you. Elaine [[alternative HTML version deleted]]
2004 Mar 04
2
adding trend to an arima model
Hi, Does anyone know a method for adding a linear/polynominal trend to a simulated arima model using the arima.sim function? Any help will be greatly appreciated. Cheers, Sam.
2008 Jan 12
2
glm expand model to more values
Hi I have the problem with fitting curve to data with lm and glm. When I use polynominal dependiency, fitted values from model are OK, but I cannot recive proper values when I use coefficents to caltulate this. Let me present simple example: I have simple data.frame: (dd) a: 1 2 3 4 5 6 b: 3 5 6 7 9 10 I try to fit it to model: model=glm(b~poly(a,3),data=dd) I have fol...
2018 May 27
2
Strange crypto choices
On Mon, 28 May 2018, Yegor Ievlev wrote: > Can we prefer RSA to ECDSA? For example: > HostKeyAlgorithms > ssh-rsa,ssh-ed25519,ecdsa-sha2-nistp521,ecdsa-sha2-nistp384,ecdsa-sha2-nistp256 not without a good reason
2009 Dec 22
2
use of lm() and poly()
Hi all, I want to fit data called "metal" with a polynominal function as dP ~ a.0 + a.1 * U0 + a.2 * U0^2 + a.3 * U0^3 + a.4 * U0^4 The data set includes, the independant variable U0 and the dependant variable dP. I've seen that the combination of lm() and poly() can do that instead of using the nls() function. But I don't get how to interpret th...
2018 May 28
2
Strange crypto choices
...A backdoored curve could be easily generated using the algorithm used > to generate the NIST curves. > https://bada55.cr.yp.to/vr.html > > The algorithm that generates a backdoored curve is very simple: > Suppose the NSA (the author of the curves) knows a way to solve ECDLP > in polynominal time for some rare (one in 2^32) curves. In this case, > they simply keep generating the curves until they will find one that > is weak to their algorithm for solving ECDLP. The computations > required only take two days on a cluster of 41 GTX 780 GPUs, and was > feasible to do with a...