You can divide your domain of integration into smaller intervals and then
add up the individual contributions. This could improve the speed of
adaptive Gauss-Kronrod quadrature used in integrate().
Ravi.
---
Ravi
> ans1 <- solve(t(X)%*%X,t(X)%*%y)
> ans2 <- qr.solve(X,y)
> all.equal(ans1,ans2)
[1] TRUE
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medici
An even simpler solution is:
mat2 <- 1 * (mat1 > 0.25)
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins Univ
Another possibility is to use "data squashing" methods. Relevant papers are:
(1) DuMouchel et al. (1999), (2) Madigan et al. (2002), and (3) Owen (1999).
Ravi.
____
Ravi Varadhan, Ph.D.
Assistant Professor,
Division of
there can
be no "correct" solution to an ill-posed problem. Furthermore, I haven't
come across a real application where the numerical estimate of a rank is
directly useful.
Best,
Ravi.
----
---
Ravi
Tobias,
Just a clarification/correction to my solution: it makes no difference
whether A and B are positive or negative. The minimum of S1+S2-S3-S4 is
always -2(A+B).
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant
B).
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614-9625
Em
.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614-9625
Email: [EMAIL PROTECTED]
Webpage: http://www.jhsph.edu/agingandhealth/People/Faculty/Varadhan.html
.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614-9625
Email: [EMAIL PROTECTED
.84. Is this whhant
you'd like to do?
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-
Hi Robin,
A Monte-Carlo approach could be attempted, if one could generate samples that
are either uniformly distributed over the simplex. There is a small section in
Luc Devroye's book (Generation of Non-uniform random deviates) on random
uniform sampling from a simplex, if I remeber correctl
^2
> new.ans
[1] 0.8264463
Hope this is helpful,
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (
urn( (sin(N*th)/tan(th/2)) + cos(N*th))
}
This function works well, as you had expected.
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontol
larger the over-estimation. This is a well-known phenomenon in the
competing risks literature. See, for example, Gooley et al. (Stats in Med
1999).
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on
If the constraints on S are linear inequalities, then linear programming
methods would work. See function solveLP in package "linprog" or simplex in
"boot" or package "lpSolve".
Ravi.
- Original Message -
From: domenico pestalozzi <[EMAIL PROTECTED]>
Date: Wednesday, July 4, 2007 11:26
Whether you can use "optim" or not depends on the nature of the constraints on
S. If you have simple box constraints, you can use the "L-BFGS-B" method in
optim. If not, optim may not be directly applicable, unless you can somehow
transform your problem into an unconstrained minimization probl
: Paul Smith <[EMAIL PROTECTED]>
Date: Tuesday, July 3, 2007 7:32 pm
Subject: Re: [R] Fine tunning rgenoud
To: R-help
> On 7/4/07, Ravi Varadhan <[EMAIL PROTECTED]> wrote:
> > It should be easy enough to check that your solution is valid (i.e.
> a local
> > minimum
interior point, check to see whether the gradient there is close to zero.
Note that if the solution is one of the vertices of the polyhedron, then the
gradient may not be zero.
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant
-tuples that satisfy linear
inequality constraints, but AFAIK those are not available in R.
Best,
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and
The PCs that are associated with the smaller eigenvalues.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph
ers".
Hope this is helpful,
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614-9625
Email: [EMAIL PROTECTED]
Webpage: http://www
Yes, Spencer, your observation is correct, because the characeristic equation
det(A - \lambda*I) is a sixth degree polynomial: \lambda^6 - 5 = 0. So the
eigenvalues are the complex numbers (generally) that are located at equal
angles on the circle of radius 5^(1/6), at angles 2*pi*k/6, where k
Freudenstein-Roth function, shows the usefulness of the multiple random
starts.
Hope this is useful,
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric
to a local optimum takes place, you simply restart the procedure
with another initial value.
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and
Hi,
You can use the function hessian() in the package "numDeriv". This will
yield a very accurate estimate of the "observed" Fisher information matrix.
library(numDeriv)
?hessian
Ravi.
----
---
rm of the derivative of f(t)?
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
useful.
Best,
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614-9625
one
interested?
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614-9625
sometimes yield local minima which are not the zeros of the original
system. However, this can be easily remedied by using different starting
values.
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center
760326e-13 7.550262e-17 1.224779e-20 7.474560e-25
>
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph:
Perfect, Chuck. I got a closed-form solution after some algebraic labor,
but your solution is simple and elegant.
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of
ow the answer?
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614-9625
Email: [EMAIL PROTEC
0.992 y: 35.9 function: 2.17e-19
x: 2.07 y: 82.4 function: 0.00795
x: 4.08 y: 77.2 function: 0.00722
x: 4.35 y: 54.9 function: 0.00778
Of these, you can ignore the first 3, which have zero density.
Ravi.
----
---
nction: 0.214
Of course, this brute-force grid search is highly inefficient for dimensions
greater than 2.
Hope this is helpful,
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
D
you
also have to think about whether the resulting system of equations are
valid, when there are no A people.
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric
l solution is accurate, then you need to go back to your system of
equations and analyze them carefully.
Ravi.
-------
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Me
realistic. In short, if you are sure that the numerical solution is
accurate, then you need to go back to your system of equations and analyze
them carefully.
Ravi.
-------
Ravi Varadhan, Ph.D.
Assistant Professor,
ow.
Ravi.
-------
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614-9625
Email: [EMAIL PROTECTED]
Webp
appreciated.
Best,
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614
Your data is "compositional data". The R package "compositions" might be
useful. You might also want to consult the book by J. Aitchison: statistical
analysis of compositional data.
Ravi.
----
---
Dear Martin and Vitto,
Please find attached the R function to compute the density of the ratio of 2
dependent normal variates.
Best,
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614-9625
Email: [EMAIL PROTECTED]
Webpage: http://www.jhsph.edu/agingandhealth/People/Fa
You could try that.
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614-9625
Email: [
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614-9625
Email: [EMAIL PROTECTED]
Webpage: http://www.jhsph.edu/agingand
atanh(A + beta)
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614-9625
Email: [EMAIL PROTE
"significantly" different but the corresponding parameter estimates differ
widely, then you may have identifiability issues.
Ravi.
-------
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
D
sequential unconstrained minimization techniques.
Another good book is that by Roger Fletcher (1987): Practical methods of
optimization.
Ravi.
-------
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
avi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614-9625
Email: [EMAIL PROTECTED]
Webpage: http://www.jhsph.edu/agingandhealth/Peo
e solution provided by R is correct or not. In the
> case that I reported, it is fairly simple to see that the solution
> provided by R (without any warning!) is incorrect, but, in general,
> that is not so simple and one may take a wrong solution as a correct
> one.
>
> Pau
point).
However, I do not why optim converges to the boundary maximum, when analytic
gradient is supplied (as shown by Sundar).
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
re made to be orthonormal.
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614-9625
Email: [EMAIL PROTECTED]
Webpage: http://www
Harold,
I totally echo your sentiments on the difficulty of creating an R package in
Windows. I really wish that this process could be made a bit less painful.
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant
Check out the function "mvrnorm" in package MASS.
library(MASS)
?mvrnorm
Ravi.
-------
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontolo
r constraints.
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614-9625
Email: [EMAIL PROTECTED]
Webpage: http://www.jhsph.edu/a
Why do you want to look at parameter estimates for each step, anyway?
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopk
tly.
Ravi.
-------
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614-9625
Email: [EMAIL PROTECTED]
Webpage: http://www
, method = "CG", y = women$J, X = cbind(1,
women$M, women$S))
> out
$par
[1] -3.0612277 -1.4567141 0.3659251
$value
[1] 13.32251
$counts
function gradient
357 101
$convergence
[1] 1
$message
NULL
Hope this helps,
Ravi.
--
No.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614-9625
Email: [EMAIL
t;- -(7:16)
> tol <- 10^exp
> sapply(tol, A=hilbert(20), function(x,A)qr(A, tol=x, LAPACK=FALSE)$rank)
[1] 10 12 14 14 15 16 16 17 18 19
> sapply(tol, A=hilbert(20), function(x,A)qr(A, tol=x, LAPACK=TRUE)$rank)
[1] 20 20 20 20 20 20 20 20 20 20
Looking forward to comments.
Best,
Ravi.
Hi,
qr(A)$rank will work, but just be wary of the tolerance parameter (default
is 1.e-07), since the rank computation could be sensitive to the tolerance
chosen.
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant
gy for picking a starting
value) and different optimization methods (e.g. conjugate gradient with
"Polak-Ribiere" steplength option, Nelder-Mead, etc.).
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Profes
c(HR) will do it.
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614
abscissa are
chosen from Legendre, Laguerre polynomials.
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins Unive
.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614-9625
Email: [EMAIL PROTECTED
ons.
Best,
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614-9625
Email: [EMAIL PROTEC
ain caveat
here is that the CG methods generally have slower convergence than QN type
methods, unless you can precondition the problem.
Hope this is helpful,
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center
be made to become arbitrarily large by letting the variance gets close
to zero, and in the limit you will obtain Dirac's delta function.
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on
Your function "jjj" is not vectorized.
Try this:
jjj <- function(www) sapply(www, function(x)2*integrate(dnorm,0,x)$value)
plot(jjj, 0, 5)
It should work.
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant P
sonable idea of what they should
be. If you don't, then you could try selfStart, as the error message tells
you to do.
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division o
minpts lenwrk ifail
0.1250612 0.00999505459071123 0
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine a
- runif(7)
> mu <- mu / sqrt(crossprod(mu))
> K <- 1.2
> ylang <- rlangevin(n=10, mu=mu, K=K)
> apply(ylang,1,crossprod)
[1] 1 1 1 1 1 1 1 1 1 1
>
I hope that this helps.
Ravi.
----
---
Ravi Varadhan,
dealing exclusively with
numeric mode.
Best,
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502
NA
> system.time( ans3 <- fast.pmax(x1,x2) )
[1] 0.29 0.05 0.35 NA NA
>
> all.equal(ans1,ans2,ans3)
[1] TRUE
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and He
NA, n, n)
mat <- matrix(x[abs(col(A) - row(A)) + 1], n, n)
}
mat
}
###
> system.time(top.mat <- toeplitz(runif(220)))
[1] 0.00 0.01 0.02 NA NA
Hope this is fast enough!
Best,
Ravi.
------
+ sum333 <- sum(outer(x,y,FUN="fast.pmax"))
+ })
[1] 0.78 0.08 0.86 NA NA
>
>
> all.equal(sum1,sum11,sum111)
[1] TRUE
> all.equal(sum3,sum33,sum333)
[1] TRUE
>
>
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division
Jeff,
Here is something which is a little faster:
sum1 <- sum(outer(x, x, FUN="pmax"))
sum3 <- sum(outer(x, y, FUN="pmax"))
Best,
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professo
.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614-9625
Email: [EMAIL PROTECTED
it.
Robin - using two applys doesn't make the code any faster, it just produces
a compact one-liner.
Best,
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatr
heta < 0)
}
Thanks for any suggestions.
Best,
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614
Hi,
I have two matrices A (m x 2) and B (n x 2), where m and n are large integers
(on the order of 10^4). I am looking for an efficient way to create another
matrix, W (m x n), which can be defined as follows:
for (i in 1:m){
for (j in 1:n) {
W[i,j] <- g(A[i,], B[j,])
} }
I have tried the fol
lem into a
maximization problem.
If this doesn't work, you should provide more details (a reproducible code
with actual error message).
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on A
regressions anyway.
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614-9625
Email: [EMAIL P
ual standard error: 0.3115 on 15 degrees of freedom
Multiple R-Squared: 0.118, Adjusted R-squared: 0.05915
F-statistic: 2.006 on 1 and 15 DF, p-value: 0.1771
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Cente
Thanks, Roger. These should be very useful tools.
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph
complete flexibility?
If it is possible, are you or anyone else in the R community working on
this?
Thanks,
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric
g rows and/or columns.
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614-9625
Email: [EMAIL PROTECTED]
Webpage: http://www.jhsph.edu
Thanks, Woodrow. I also found a DDE solver called "dde23" in Matlab written
by L.F. Shampine. I will see if I can use it in Scilab, since I don't have
Matlab.
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assi
-Original Message-
From: [EMAIL PROTECTED]
[mailto:[EMAIL PROTECTED] On Behalf Of Ravi Varadhan
Sent: Wednesday, November 29, 2006 4:45 PM
To: r-help@stat.math.ethz.ch
Subject: [R] How to solve differential equations
Is there a way to incorporate delay in odesolve?
Any hints would be much appreciated.
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax
n.html
-Original Message-
From: Christos Hatzis [mailto:[EMAIL PROTECTED]
Sent: Tuesday, November 14, 2006 2:49 PM
To: 'Dimitris Rizopoulos'; 'Ravi Varadhan'
Cc: r-help@stat.math.ethz.ch
Subj
ggestions on how to perform this computation
efficiently without the "for" loops?
Thank you,
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Me
Metcalf and Reid - FORTRAN 90/95 Explained
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410
y with Trapezoidal rule by just increasing the number of
grid points.
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins
n f(x)?
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614-9625
Email: [EMAIL PROTECTED]
Webpage: http://www.jhsph.edu/agingandhealth/P
For heaven's sake, please stop sending repeat emails and send your R code
that can reproduce the error.
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geri
Also check out the package "glmpath" which can incorporate both ridge (L2)
and lasso (L1) type penalties.
Ravi.
-------
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of
.
pdf
I would also appreciate tips to any related algorithms/methods that are
implemented in R.
Thanks,
Ravi.
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of
rate values.
Ravi.
----
---
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614-9625
Email: [EMAIL PROTECTED]
Webpage:
timated.
Best,
Ravi.
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Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Medicine and Gerontology
Johns Hopkins University
Ph: (410) 502-2619
Fax: (410) 614-9625
Email: [EMAIL PROTEC
ing
System (GAMS), which is a high-level modeling system for mathematical
programming and optimization.
Ravi.
-------
Ravi Varadhan, Ph.D.
Assistant Professor, The Center on Aging and Health
Division of Geriatric Me
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