Displaying 5 results from an estimated 5 matches for "algoithm".
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2009 Feb 12
0
Sign differences amoung QR solutions.
....000
Q
-0.857 0.394 0.331
-0.429 -0.903 -0.034
0.286 -0.171 0.943
Which seems to agree with the results of 'R'
This same matrix on http://en.wikipedia.org/wiki/QR_decomposition
R
14 -21 14
0 175 -70
0 0 35
Q
6/7 -69/175 -58/175
3/7 158/175 6/175
-2/7 6/36 -33/35
I have yet another algoithm that puts the R matrix as:
-14 -21 14
0 -175 70
0 0 35
And Q as:
Q:
-0.8571 0.3943 -0.3314
-0.4286 -0.9029 0.0343
0.2857 -0.1714 -0.9429
So Wikipedia shows different signs but the property X = QR holds in all cases. My question is are there any gotchas (similar to the sign for tan) that I...
2009 Apr 07
0
Repeated SANN values.
I tried optim using the SANN algoithm. To start things out I tried the example of solving the "traveling salesman" problem as given in the documentation. The example works just fine. But if I comment out the line:
set.seed(123) # chosen to get a good soln relatively quickly
More often than not it doesn't converge to the...
2005 Feb 05
1
loess problems
I have a problem either understanding what loess is doing or that loess
has a problem itself.
As the x-axis variables become more concentrated on a particular point,the
estimated loess tends to zero????. the examples below show what i am
talking about, why is that? my intution tells me
that it should tend to the mean of the variable which is been smoothed.
Here's a worked up example
x
2002 Feb 06
15
[Bug 105] scp protocol 2 over a hippi interface takes 6 times longer
http://bugzilla.mindrot.org/show_bug.cgi?id=105
markus at openbsd.org changed:
What |Removed |Added
----------------------------------------------------------------------------
Status|NEW |ASSIGNED
------- Additional Comments From markus at openbsd.org 2002-02-07 06:54 -------
could you please try this without scp? e.g.
2009 Mar 16
1
Uniroot and Newton-Raphson Anomaly
I have the following function for which I need to find the root of a:
f <- function(R,a,c,q) sum((1 - (1-R)^a)^(1/a)) - c * q
To give context for the problem, this is a psychometric issue where R is
a vector denoting the percentage of students scoring correct on test
item i in class j, c is the proportion correct on the test by student k,
and q is the number of items on the test in total.
I