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85 lines
3.2 KiB
Plaintext
85 lines
3.2 KiB
Plaintext
/*!
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\page modify_location_operation_page Modify the Location
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\n To <b>Modify the Location</b> in the <b>Main Menu</b> select
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<b>Operations - > Transformation - > Modify the Location</b>.
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\n This operation modifies the \b Location of \b Objects.
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\n The first algorithm places the object(s) so that its center coincides
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with the origin of the Local Coordinate System.
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\n <b>Create a copy</b> checkbox allows to keep the initial objects, otherwise they
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will be removed.
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\n <b>Arguments:</b> Name + one or several objects + End Coordinate System.
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\n <b>Advanced option:</b>
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\ref restore_presentation_parameters_page "Set presentation parameters and subshapes from arguments".
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\image html transformation5.png
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\n In the picture the initial cube with the global coordinate system
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is to the right and the modified cube with the Local Coordinate
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System in the center of it is to the left .
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\image html image30.png
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\n The second algorithm modifies the location of an object using Start
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and End LSC, although the final position of the object will not
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coincide with the center of either of the two systems. In this method
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the object is shifted from its initial position by the value of the
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remainder after subtraction of the coordinates of the Start LSC from
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the coordinates of the End LSC.
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\n <b>Create a copy</b> checkbox allows to keep the initial object,
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otherwise it will be removed.
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\n <b>Arguments:</b> Name + one or several objects + Start Coordinate System + End
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Coordinate System.
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\n <b>Advanced option:</b>
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\ref restore_presentation_parameters_page "Set presentation parameters and subshapes from arguments".
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\image html transformation6.png
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In this picture we see the initial cube with the global coordinate
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system and two LCS: LocalCS1 (GCS+100 along x-axis) and LocalCS2
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(GCS+200 along x-axis)
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\image html image1.png
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Selecting Start LCS = LCS1 and End LCS = LCS2, we obtain the
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translated cube at the position (100;0;0)
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\image html image21.png
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Selecting Start LCS = LCS2 and End LCS = LCS1, we obtain the
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translated cube at the position (-100;0;0)
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\image html image4.png
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The third algorithm modifies the location of an object using the Path object (Wire or Edge)
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and the Distance parameter (ranging from 0 to 1) defining how far the object will move along the path.
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\n <b>Create a copy</b> checkbox allows to keep the initial object,
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otherwise it will be removed.
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\n <b>Select Unpublished edges</b> checkbox allows to select subshape edges on
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the other objects.
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\n <b>Reverse Direction</b> checkbox allows to REVERSE the direction of the object movement along its path.
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<b>Arguments:</b> Name + one or several objects + Translation path.
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\n <b>Advanced option:</b>
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\ref restore_presentation_parameters_page "Set presentation
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parameters and subshapes from arguments".
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\image html transformation13.png
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\image html transformation12.png
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\image html transformation14.png
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\n <b>TUI Command:</b> <em>geompy.MakePosition(theObject, theStartLCS,
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theEndLCS),</em> where \em theObject is a shape, location of which is
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modified, \em theStartLCS is a location to move the shape from, \em
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theEndLCS is a location to move the shape to.
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\n Our <b>TUI Scripts</b> provide you with useful examples of the use
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of \ref tui_modify_location "Transformation Operations".
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*/
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