fit function breaches the lower option limits

4 views (last 30 days)
I was trying to do fit with a script generated from cftool. It puts lower limit of 0 on all coefficients and the result returned is still negative. I would like to share the dataset but I am new to this forum and I don't find any option of sharing file. Please help me.

Accepted Answer

Amol
Amol on 3 Feb 2011
0 votes Edit Delete Amol answered less than a minute ago
ok here is the script
function [cf_,gof]=myfit(tau,avar,weight)
%MYFIT Create plot of datasets and fits
% MYFIT(TAU,AVAR,WEIGHT)
% Creates a plot, similar to the plot in the main curve fitting
% window, using the data that you provide as input. You can
% apply this function to the same data you used with cftool
% or with different data. You may want to edit the function to
% customize the code and this help message.
%
% Number of datasets: 1
% Number of fits: 1
% Data from dataset "avar vs. tau with weight":
% X = tau:
% Y = avar:
% Weights = weight:
%
% This function was automatically generated on 04-Nov-2009 17:20:51
% --- Create fit "fit 1"
fo_ = fitoptions('method','LinearLeastSquares','Lower',[0 0 0 0 0]);
ok_ = isfinite(tau) & isfinite(avar) & isfinite(weight);
set(fo_,'Weight',weight(ok_));
if ~all( ok_ )
warning( 'GenerateMFile:IgnoringNansAndInfs', ...
'Ignoring NaNs and Infs in data' );
end
ft_ = fittype({'1/(x^2)', '1/x', 'x', 'x^2', '1'},...
'dependent',{'y'},'independent',{'x'},...
'coefficients',{'a', 'b', 'd', 'e', 'c'});
% Fit this model using new data
[cf_,gof] = fit(tau(ok_),avar(ok_),ft_,fo_);
% Or use coefficients from the original fit:
%if 0
% cv_ = { 2.8012463154944958529e-09, 4.1224210467149593554e-06, -6.2806159338057854499e-10, 1.1525415994665557154e-11, 5.4419882197796621562e-07};
% cf_ = cfit(ft_,cv_{:});
end
and yes I am sorry for a late response. I seems that i need to turn on some option to get email notification from the forum
  7 Comments
Walter Roberson
Walter Roberson on 4 Feb 2011
It is unconditionally true that IEEE Double Precision Binary Floating Point numbers have 53 bits of precision, which is a dynamic range of about 1E-16.
If you need greater precision, then you need to either use the Symbolic Toolbox, or the Fixed Point Toolbox, or the Matlab File Exchange contribution for Variable Precision calculations, vpi . Note though that the functions you are wanting to use are probably not defined with any of these kinds of numeric representation.

Sign in to comment.

More Answers (0)

Categories

Find more on Get Started with Curve Fitting Toolbox in Help Center and File Exchange

Tags

Community Treasure Hunt

Find the treasures in MATLAB Central and discover how the community can help you!

Start Hunting!