Parameter | Name Type |
Description |
---|---|---|
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relation ref_value |
Create relation to Point TO? |
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angle angle |
Angle |
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p1 point |
Point FROM, at the built-in part |
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p2 point |
Point TO, at the base part |
This action moves geometry (e.g. a built-in part) from a FROM point to a TO point (e.g. to a base part).
The built-in part will be rotated by the requested angle and moved so that the FROM point will be congruent with the TO point in the base part.
The geometry is moved by editing the coordinate system of the built-in part internally. As a prerequisite its geometry, also the FROM point, must be completely on one coordinate system, independent of other parts. Any object depending on this coordinate system will be moved.
Not only the prepared base point of a part can be used as a FROM point, you can use points added to the part afterwards as well.
With the first parameter you can choose between movement with relation or absolute movement:
Relational means that the positioning of the built-in part will react associatively to changes of parameters of the base part. The reverse direction is not possible.
With absolute positioning changes to the base part will have no affect on position of the built-in part.
Notes: This action is not suitable for all kinds of coordinate systems, only for Coordinate system with absolute coordinates and rotation
and Relative rotation of coordinate system
.
If the coordinate system of the built-in part has the type Relative rotation of coordinate system
, a moving operation is only possible if the destination coordinate system of the base part has the same scale. In this case the point parameter must be a Point relative
. Finally, relational coordinate systems with different factors not equal 1 are not allowed as destination coordinate system.
To get only a rotation of the geometry the FROM point may be identical to the TO point.
If you choose relational movement the scale or the factor of the destination coordinate system will be applied to the FROM coordinate system.
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EUKLID Design im Internet |