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Curve connection - fs

  • Thread starter Thread starter panormus
  • Start date Start date

panormus

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hi guys, I'm following a tutorial on the surfaces and I'm trying to make a connection curve, while following exactly what was suggested, but I don't get the desired result.

Can you help me?
 

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I noticed that the tondino with the darts is moveable of a few mm each time and the problem could be that.. how do I and move it where I believe along the red edge of the lower surface?
 

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the tutorial you use speaks of "connection surface" not of "connection curve".

I can't understand the probelama.

Hi.
 
Pan... .
It is strange, with the manipulator you can easily pull along
edge of the surface. . .
If you want, you can create a point along the edge and, activating
in the snag snag, anchoring the manipulator directly
to the point along the edge
I hope I've been clear. . .
- try to perform operation in mode
wireframe.. maybe this makes you easier to move
of the manipulator
to the
 
Thanks to the, I'll prove you were very clear.
I don't understand why you don't move, or better if I try it moves very little and gives me a mistake.
possible that some option/icon is active that prevents me from posting and snap?
 
I don't think it's a setup problem, the command is quite simple.
I tried to do something similar to yours but I have no particular problems.

Hi.
 

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I don't think it's a setup problem, the command is quite simple.
I tried to do something similar to yours but I have no particular problems.

Hi.
Thank you very much, but I can't open it.. However, can it be due to the fact that the 3d curve from which the extruded surface, at the top, is not exactly bound to the angle (in attachment)?
 

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waiting for a solution I did some tests and indeed the problem was due to the fact that the extreme of the 3d curve from which I had generated the extruded sup was not perfectly coincident with the angle indicated in the previous printscreen. .

I solved through gsd, extracting the edge, returning to fs and binding with the snap the extreme point of the 3d curve at the end of the corner.

Sorry, thank you always, I hope it can still be useful to someone in the future.
 

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to which there are there the completed place goes..:biggrin: thanks always to all of you:finger:
 

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