[poster]

I am trying to achieve the results from Table 8.6 (please see link). I am only able to reach the first few iterations.
I am following the pseudo code from table 8.5, but not successfully. Please have a look at the attempt and share suggestions.

https://rodolfoferro.wordpress.com/2017/02/24/nelder-mead-method/

My code attempt:

clc;

close all;

clear all;





B=[1.2 0]; 

G=[0 0.8]; 

W=[0 0];

M=[((B(1)+(G(1)))/2) (((B(2)+G(2))/2))];

R=2*M-W;





f= @(x) x(1)^2-4*x(1)+x(2)^2-x(2)-x(1)*x(2);









Points = sort([f(B),f(G),f(W)]);

fprintf('%d %d %d\n',Points)



for i=1:5

    if f(R) < f(G)

        if f(G) < f(B)

            W=R;

            Points = sort([f(B),f(G),f(W)]);

            fprintf('%d %d %d\n',Points)







        else

            %R=2*M-W;

            E=2*R-M;

            if f(E) < f(B)

                W=E;



                Points = sort([f(B),f(G),f(W)]);

                fprintf('%d %d %d\n',Points)





            else

                W=R;

                Points = sort([f(B),f(G),f(W)]);

                fprintf('%d %d %d\n',Points)









            end

        end

    end





       if f(R) < f(W)



           W=R;

           C = (W+M)/2;

           Points = sort([f(B),f(G),f(W)]);

           fprintf('%d %d %d\n',Points)

        if f(C) < f(W)

            W=C;

            Points = sort([f(B),f(G),f(W)]);

            fprintf('%d %d %d\n',Points)

        else

            S = (W+B)/2;

            W=S;

            G=M;

            Points = sort([f(B),f(G),f(W)]);

            fprintf('%d %d %d\n',Points)



        end

       end 

end

I would like to be able to plot the simplex triangle animated as well.

Thanks much !!!!!

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