On Tue, May 15, 2012 at 8:08 PM, Francisco Mora Ardila
<fmora at oikos.unam.mx> wrote:
Hi all
I have fitted a model usinf nls function to these data:
?[1] ? 1 ? 0 ? 0 ? 4 ? 3 ? 5 ?12 ?10 ?12 100 100 100
?[1] ?1.281055090 ?1.563609934 ?0.001570796 ?2.291579783 ?0.841891853
?[6] ?6.553951324 14.243274230 14.519899320 15.066473610 21.728809880
[11] 18.553054450?23.722637370
The model fitted is:
modellogis<-nls(y~SSlogis(x,a,b,c))
It runs OK. Then I calculate confidence intervals for the actual data using:
dataci<-predict(as.lm(modellogis), interval = "confidence")
BUt I don?t get smooth curves when plotting it, so I want to get other "confidence
vectors" based on a new x vector by defining a new data to do predictions:
x0 <- ?seq(0,15,1)
dataci<-predict(as.lm(modellogis), newdata=data.frame(x=x0), interval = "confidence")
BUt it does not work: I get the same initial confidence interval
Any ideas on how to get tconfidence and prediction intervals using new X data on a
previous model?
as.lm is a linear model between the response variable and the gradient
of the nonlinear model and as we see below x is not part of that
linear model so x can't be in newdata when predicting from the tangent
model. ?We can only make predictions at the original x points. ? For
other x's we could use Interpolation. See ?approx ?(?spline can also
work in smooth cases but in the example provided the function has a
kink and that won't work well with splines.)
? ? ? ? ? ? ?y ? ? ? ? ?a ? ? ? ? ? ? b ? ? ? ? ? ? c ?(offset)
1 ? 1.281055090 0.06601796 -4.411829e-01 ?1.168928e+00 ?1.397153
2 ? 1.563609934 0.04798815 -3.268846e-01 ?9.766080e-01 ?1.015584
3 ? 0.001570796 0.04798815 -3.268846e-01 ?9.766080e-01 ?1.015584
4 ? 2.291579783 0.16311227 -9.767241e-01 ?1.597189e+00 ?3.451981
5 ? 0.841891853 0.12203013 -7.665928e-01 ?1.512752e+00 ?2.582551
6 ? 6.553951324 0.21464369 -1.206154e+00 ?1.564573e+00 ?4.542552
7 ?14.243274230 0.74450055 -1.361047e+00 -1.455630e+00 15.756031
8 ?14.519899320 0.59707858 -1.721353e+00 -6.770205e-01 12.636107
9 ?15.066473610 0.74450055 -1.361047e+00 -1.455630e+00 15.756031
10 21.728809880 1.00000000 -2.943955e-13 -9.073765e-12 21.163223
11 18.553054450 1.00000000 -2.943955e-13 -9.073765e-12 21.163223
12 23.722637370 1.00000000 -2.943955e-13 -9.073765e-12 21.163223