Hi:
You're fitting y as a function of x; as in any regression model, the x's are
assumed to be conditionally fixed. If you want to model x as a function of
y, that's a calibration problem.
There are several issues at play:
1. In the model, you have assumed x is fixed, but afterward, you want to
predict x for a given y(response)? If this is the case, you will have
multiple x for a single y for this exponential model. In terms of logistic
regression, If y =1, logit([P(Y=1)] = a + b*bx has infinite many x. The
question seems not quite clear to me.
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Dear colleagues!
Is it possible to make predictions in R?
there is an exponential relationship detween y and x
x<-c(0.001,0.003,0.01,0.16,0.3,0.7,0.9)
y<-c(38.8,41.5,44.2,27,26.9,6.9,3)
f<-function(x,a,b){a*exp(b*x)}
fm<-nls(y~f(x,a,b), start=c(a=1,b=1))
How one can predict x when y=10 and is it
Dear colleagues!
Is it possible to make predictions in R?
there is an exponential relationship detween y and x
x<-c(0.001,0.003,0.01,0.16,0.3,0.7,0.9)
y<-c(38.8,41.5,44.2,27,26.9,6.9,3)
f<-function(x,a,b){a*exp(b*x)}
fm<-nls(y~f(x,a,b), start=c(a=1,b=1))
How one can predict x when y=10 and is it
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