Using fprintf would be best, apparently. However, I have no clue how to use this for data formatting and the help section didn't do much to clear it up.
Formatting code to display multiple results.
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So, I'd like to alter the following code which I have written (Newton's Method), so that it not only outputs the final approximation of the root but each approximation for each iteration of the method. See what I'm saying? How would you suggest that I do this so that it's displayed somewhat neatly in the command window?
function xn = Newton (f, df, xi, tol)
xo = xi;
xn = xo - f(xo)/df(xo);
k = 0;
while ((abs(xn - xo))/(abs(xn)) > tol)
if (k <= 100)
xn = xo - f(xo)/df(xo);
k = k + 1;
else
warning('Maximum number of iterations has been reached')
break;
end
end
2 件のコメント
sixwwwwww
2013 年 10 月 29 日
just make a matrix like this
fprintf('Iteration #: %f and approximation value:%f\n', k, xn);
採用された回答
sixwwwwww
2013 年 10 月 29 日
Dear David, you can output iteration number and iteration values as follows:
function [xn, iterations] = Newton (f, df, xi, tol) % output parameter "iteration" store iteration number and iteration values in cell array
xo = xi;
xn = xo - f(xo)/df(xo);
k = 0;
while ((abs(xn - xo))/(abs(xn)) > tol)
if (k <= 100)
xn = xo - f(xo)/df(xo);
k = k + 1;
iteration{k, 1} = k;
iteration{k, 2} = xn;
else
warning('Maximum number of iterations has been reached')
break;
end
end
I hope it helps. Good luck!
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