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Hi rw;eruch,
is it possible to use your method to perform 4PL and 5PL curve fit?
These are used in molecular biology to calculate unknown sample activity from calibration curve in ELISA assay.
I've found examples in R and Python, but was hoping to find / adjust a solution in JS, so I can put a webpage that does a quick calculation and a chart.
For example, for these data:
x
y
25
1.7914
12.5
1.682833
6.25
1.500367
3.125
1.179967
1.563
0.822533
0.781
0.501933
0.391
0.301333
0.195
0.187467
0.098
0.130033
plate reader software gives these parameters for 5PL curve fit:
A
B
C
D
G
0.0831
1.16
2.44
1.87
1.13
Initial parameters (ABCDG) can be set as follows: 5PL or 4PL
where:
A: Minimum asymptote. In a bioassay where you have a standard curve, this can be thought of as the response value at 0 standard concentration. A = Min(y)
B: Hill's slope. The Hill's slope refers to the steepness of the curve. It could either be positive or negative. B = the slope of the line between highest and lowest point, for example Δy/Δx : (1.7914-0.130033)/(25-0.098)
C: Inflection point. The inflection point is defined as the point on the curve where the curvature changes direction or signs. C is the concentration of analyte where C=(D-A)/2
D: Maximum asymptote. In an bioassay where you have a standard curve, this can be thought of as the response value for infinite standard concentration. D = Max(y)
G: Asymmetry factor. When G=1 we have a symmetrical curve around inflection point and so we have a four-parameters logistic equation. G = 1
Hi rw;eruch,
is it possible to use your method to perform 4PL and 5PL curve fit?
These are used in molecular biology to calculate unknown sample activity from calibration curve in ELISA assay.
I've found examples in R and Python, but was hoping to find / adjust a solution in JS, so I can put a webpage that does a quick calculation and a chart.
For example, for these data:
plate reader software gives these parameters for 5PL curve fit:
Initial parameters (ABCDG) can be set as follows:
5PL or 4PL
where:
A: Minimum asymptote. In a bioassay where you have a standard curve, this can be thought of as the response value at 0 standard concentration. A = Min(y)
B: Hill's slope. The Hill's slope refers to the steepness of the curve. It could either be positive or negative. B = the slope of the line between highest and lowest point, for example Δy/Δx : (1.7914-0.130033)/(25-0.098)
C: Inflection point. The inflection point is defined as the point on the curve where the curvature changes direction or signs. C is the concentration of analyte where C=(D-A)/2
D: Maximum asymptote. In an bioassay where you have a standard curve, this can be thought of as the response value for infinite standard concentration. D = Max(y)
G: Asymmetry factor. When G=1 we have a symmetrical curve around inflection point and so we have a four-parameters logistic equation. G = 1
Example of 4PL fitting in Python:
https://people.duke.edu/~ccc14/pcfb/analysis.html
R code example for both functions :
https://weightinginbayesianmodels.github.io/poctcalibration/calib_tut4_curve_background.html
or here: https://rdrr.io/cran/ELISAtools/src/R/Regression.R
I'd appreciate your advice on whether these can be computed in JS, or need math/stats packages from R/Python.
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