Plane plotted with fimplicit3 fails to render

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load data E C ax
planefun=@(x,y,z) E(1)*x+E(2)*y+E(3)*z+E(4);
In the plot below, I successfully plot a point C and try to superimpose, with fimplicit3, the plot of a plane described by planefun. Since C nearly satisfies the plane equation,
planefun(C(1), C(2), C(3))
ans = -2.8422e-14
I think I should be able to see a portion of the plane in the figure (and it should pass through C), but I do not. Why?
plot3(C(1), C(2),C(3),'x'); axis(ax); hold on
fimplicit3(planefun,ax); hold off

Risposta accettata

Matt J
Matt J il 6 Feb 2024
MathWorks Tech Support has classified this as a bug (Case #06788114)
  1 Commento
Adam Danz
Adam Danz il 7 Ott 2024
Thanks for reporting this, @Matt J. As you've discovered in another thread, this bug was fixed in R2024b.

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Più risposte (1)

akshatsood
akshatsood il 5 Feb 2024
I have noticed that you are experiencing difficulties with the 'fimplicit3' function during plotting. After attempting to replicate the issue, I encountered similar behavior. It appears that the problem stems from the axis limits defined by 'ax'. The 'fimplicit3' function requires an adequate range to properly visualize the surface where f(x,y,z) = 0 intersects the level f=0. In your instance, the provided 'ax' limits were insufficient, preventing the curve from rendering correctly.
Below is the revised code snippet with appropriate adjustments.
load data E C ax
planefun=@(x,y,z) E(1)*x+E(2)*y+E(3)*z+E(4);
plot3(C(1), C(2),C(3),'x','LineWidth',2,'Color','r');
hold on
f = fimplicit3(planefun,[-250 0]);
f.EdgeColor = 'none';
f.FaceAlpha = 0.8;
hold off
Have a look at the following references for a better understanding
I hope this helps.
  1 Commento
Matt J
Matt J il 5 Feb 2024
Modificato: Matt J il 5 Feb 2024
I do thank you for undertaking to study this problem. However, I don't think the span of the axes could be the issue. Here is a modified example with the same axis range, except that C has been translated to (0,0,0). The plane renders fine,
load data E C ax
ax=ax-repelem(C',2);
planefun=@(x,y,z) E(1)*x+E(2)*y+E(3)*z;
plot3(0,0,0,'x','LineWidth',2,'Color','r');
hold on
f = fimplicit3(planefun,ax);
f.EdgeColor = 'none';
f.FaceAlpha = 0.8;
hold off

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