Re: [R] Fitting this data with a gaussian would be great

2013-02-24 Thread Achim Zeileis

On Sat, 23 Feb 2013, Bryan Hanson wrote:


Fortune candidate?


Added R-Forge now... :-)
thx,
Z


I hear the landlord is hell, but the company good.

Bryan


I've
already got an apartment reserved for me in one of Pat Burns's R
Inferno levels, and I don't want to descend even further.

Best,
Bert


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Re: [R] Fitting this data with a gaussian would be great

2013-02-23 Thread Rui Barradas

Hello,

Why do you think your data is gaussian? For what it's worth,

qqnorm(small)  # doesn't look
qqline(small)  # gaussian

Hope this helps,

Rui Barradas

Em 22-02-2013 23:27, Samantha Warnes escreveu:

Hello,I'm still working with this data set, and trying to fit it with a 
nonlinear model. Here is my data

small - 
c(507680,507670,508832,510184,511272,513380,515828,519160,525046,534046,547982,567124,590208,614506,637876,656846,669054,672976,668800,656070,637136,614342,590970,570752,554480,542882,535630,531276,528682,527682,527020,526834,526802,526860)



test - glm(dnorm(x), data=small)
Error in formula.default(object, env = baseenv()) : invalid formula


I have tried a variety of options for the formula with the same effect. What I 
want to do with this data is simply fit it with a non linear model, most likely 
a gaussian.


Thanks in advance,
Samantha

[[alternative HTML version deleted]]

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Re: [R] Fitting this data with a gaussian would be great

2013-02-23 Thread David Winsemius

On Feb 23, 2013, at 11:09 AM, Rui Barradas wrote:

 Hello,
 
 Why do you think your data is gaussian? For what it's worth,
 
 qqnorm(small)  # doesn't look
 qqline(small)  # gaussian

It's a bit hard to say with such a small sample, isn't it? Here's a poor man's 
functional data analysis:

 plot(density(small), lwd=3, col=red)
 set.seed(123)
 for(i in 1:25){ lines(density( rnorm(24, mean(small), sd(small) ) ), col=i ) }
 for(i in 1:25){ lines(density( rnorm(24, mean(small), sd(small) ) ), col=i ) }
 for(i in 1:25){ lines(density( rnorm(24, mean(small), sd(small) ) ), col=i ) }
 for(i in 1:25){ lines(density( rnorm(24, mean(small), sd(small) ) ), col=i ) }

I agree that it does appear that the distribution might be reasonably said to 
be outside the dominant envelope of densities for samples of normals with 
the same mean and sd, but you do see a few in that are as extreme or more so 
on some functional eyeball distance metric than a perfect Normal density with 
the same mean and sd as the offered case.

 
 Hope this helps,
 
 Rui Barradas
 
 Em 22-02-2013 23:27, Samantha Warnes escreveu:
 Hello,I'm still working with this data set, and trying to fit it with a 
 nonlinear model. Here is my data
 small - 
 c(507680,507670,508832,510184,511272,513380,515828,519160,525046,534046,547982,567124,590208,614506,637876,656846,669054,672976,668800,656070,637136,614342,590970,570752,554480,542882,535630,531276,528682,527682,527020,526834,526802,526860)
 
 
 test - glm(dnorm(x), data=small)
 Error in formula.default(object, env = baseenv()) : invalid formula
 
 
 I have tried a variety of options for the formula with the same effect. What 
 I want to do with this data is simply fit it with a non linear model, most 
 likely a gaussian.
 
 
 Thanks in advance,
 Samantha
 

David Winsemius
Alameda, CA, USA

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Re: [R] Fitting this data with a gaussian would be great

2013-02-23 Thread Bert Gunter
FWIW (It may not be much):

1. Data **are never** Gaussian. Failure to reject the hypothesis that
the data are sampled from a Gaussian does not mean that the data can
be assumed to be drawn from a Gaussian. That depends on the
statistical methodology and the application context.

2. Given a large enough sample, one will always reject the hypothesis
that the data are drawn from a Gaussian. That does not mean that
nevertheless making that assumption will result in any problems.  That
depends on the statistical methodology and the application context.

3. Mostly 1) and 2) are of little import anyway, despite what the
statistical texts say. Much more important in practice -- and the
source of much grief and many irreproducible results -- is the i.i.
of iid. ... aka unknown exogenous systematic effects, measurement
biases, clustering ...

4. I know this is OT, and I apologize. I also know that this is just
my 2 cents opinion -- and probably not really worth even that much --
so feel free to dismiss. Also, if you care to reply or argue, please
do so off list. I will not defend anything I've said on list. I've
already got an apartment reserved for me in one of Pat Burns's R
Inferno levels, and I don't want to descend even further.

Best,
Bert

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Re: [R] Fitting this data with a gaussian would be great

2013-02-23 Thread Bryan Hanson
Fortune candidate?

I hear the landlord is hell, but the company good.

Bryan

 I've
 already got an apartment reserved for me in one of Pat Burns's R
 Inferno levels, and I don't want to descend even further.
 
 Best,
 Bert

__
R-help@r-project.org mailing list
https://stat.ethz.ch/mailman/listinfo/r-help
PLEASE do read the posting guide http://www.R-project.org/posting-guide.html
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Re: [R] Fitting this data with a gaussian would be great

2013-02-22 Thread Ben Bolker
Samantha Warnes warnes at wisc.edu writes:

 
 Hello,I'm still working with this data set, and 
 trying to fit it with a nonlinear model. Here is my data
  small - c(507680,507670,508832,510184,511272,513380,515828,
  519160,525046,
  534046,547982,567124,590208,614506,637876,656846,669054,672976,668800,
656070,637136,614342,590970,570752,554480,542882,535630,531276,528682,
  527682,527020,526834,526802,526860)
 
 test - glm(dnorm(x), data=small)
 Error in formula.default(object, env = baseenv()) : invalid formula
 

  I'm sorry, but as stated the question doesn't make much sense.
  You haven't stated your nonlinear model at all, and you haven't
said anything about any predictor variables.
  
  If you want fit a *constant* normal model you can

1. Compute the mean and standard deviation of the data (which
are the parameters of the model): mean(small), sd(small)

2. use an intercept-only model with lm(small~1) or glm(small~1)
(although the latter is definitely overkill)

3. You *can* use a nonlinear fitting method to estimate an
intercept-only model

nls(small~a,start=list(a=564000))

but it doesn't really mean much.

  Ben Bolker

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