Sketcher RestoreInternalAlignmentGeometry/ru: Difference between revisions

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<languages/>
<languages/>
{{Docnav
|[[Sketcher_SelectElementsAssociatedWithConstraints|Select Elements Associated with constraints]]
|[[Sketcher_Symmetry|Symmetry]]
|[[Sketcher_Workbench|Sketcher]]
|IconL=Sketcher_SelectElementsAssociatedWithConstraints.svg
|IconC=Workbench_Sketcher.svg
|IconR=Sketcher_Symmetry.svg‎
}}


<div class="mw-translate-fuzzy">
{{GuiCommand/ru
{{GuiCommand/ru
|Name=Sketcher RestoreInternalAlignmentGeometry
|Name=Sketcher RestoreInternalAlignmentGeometry
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|Shortcut=Ctrl+Shift+E
|Shortcut=Ctrl+Shift+E
|SeeAlso=[[Sketcher Ellipse/ru|Ellipse]], [[Constraint Internal Alignment/ru|Привязать к внутренней геометрии]]}}
|SeeAlso=[[Sketcher Ellipse/ru|Ellipse]], [[Constraint Internal Alignment/ru|Привязать к внутренней геометрии]]}}
</div>

==Description==


====Description====
The command deletes unused elements aligned to internal geometry, or recreates the missing ones.
The command deletes unused elements aligned to internal geometry, or recreates the missing ones.


====Usage====
==Usage==
* Select an element of a sketch that supports internal alignment (currently only Ellipse/Arc).
* Invoke the command by clicking a toolbar button, picking the menu item or using the keyboard shortcut.
If there are free alignment places for the selected element, new construction geometry is created and aligned to the available places. If all alignment places are occupied, the unused internal geometry is deleted (the element is treated as unused if it is not constrained to anything else).


* Select an element of a sketch that supports internal alignment (currently only Ellipse/Arc and B-spline).
====Example====
* Invoke the command by clicking {{Button|[[File:Sketcher_RestoreInternalAlignmentGeometry.svg|16px]] [[Sketcher_RestoreInternalAlignmentGeometry|Show/Hide internal geometry]]}} or choose {{MenuCommand|Sketch → Sketcher tools → [[File:Sketcher_RestoreInternalAlignmentGeometry.svg|16px]] Show/Hide internal geometry}} or using the keyboard shortcut.
Create a new ellipse. New ellipses are always fully-packed. You'll see an ellipse and a bunch of construction geometry: major diameter, minor diameter, foci.
If there are free alignment places for the selected element, new construction geometry is created and aligned to the available places. If all alignment places are occupied, the unused internal geometry is deleted (the element is treated as unused if it is not constrained to anything else).


==Example==
Select minor diameter line and hit {{KEY|DEL}}. The diameter is gone, but the ellipse remains. How do we get the diameter back?


# Create a new ellipse. New ellipses are always fully-packed. You'll see an ellipse and a bunch of construction geometry: major diameter, minor diameter, foci.
Select the ellipse and invoke the Sketcher_RestoreInternalAlignmentGeometry command. The diameter is restored.
# Select minor diameter line and hit {{KEY|Del}}. The diameter is gone, but the ellipse remains. How do we get the diameter back?
# Select the ellipse and invoke the {{Button|[[File:Sketcher_RestoreInternalAlignmentGeometry.svg|16px]] [[Sketcher_RestoreInternalAlignmentGeometry|Show/Hide internal geometry]]}} command. The diameter is restored.
# Now, constrain the major diameter of the ellipse to some length. Select the ellipse and invoke the {{Button|[[File:Sketcher_RestoreInternalAlignmentGeometry.svg|16px]] [[Sketcher_RestoreInternalAlignmentGeometry|Show/Hide internal geometry]]}} command.
'''Result:''' Minor diameter and foci are deleted, but the major diameter is kept, because it participates in other constraints. Ellipse's center remains too, because it is inherent, like center of a circle.


{{Docnav
Now, constrain the major diameter of the ellipse to some length. Select the ellipse and invoke the Sketcher_RestoreInternalAlignmentGeometry command. Minor diameter and foci are deleted, but the major diameter is kept, because it participates in other constraints. Ellipse's center remains too, because it is inherent, like center of a circle.
|[[Sketcher_SelectElementsAssociatedWithConstraints|Select Elements Associated with constraints]]
|[[Sketcher_Symmetry|Symmetry]]
|[[Sketcher_Workbench|Sketcher]]
|IconL=Sketcher_SelectElementsAssociatedWithConstraints.svg
|IconC=Workbench_Sketcher.svg
|IconR=Sketcher_Symmetry.svg‎
}}


{{Sketcher Tools navi{{#translation:}}}}
{{Userdocnavi{{#translation:}}}}
{{clear}}
{{clear}}

Revision as of 17:11, 1 October 2020

Sketcher RestoreInternalAlignmentGeometry

Системное название
Sketcher RestoreInternalAlignmentGeometry
Расположение в меню
Sketch → Инструменты для эскиза → Показать/скрыть внутреннюю геометрию
Верстаки
Sketcher, PartDesign
Быстрые клавиши
Ctrl+Shift+E
Представлено в версии
-
См. также
Ellipse, Привязать к внутренней геометрии

Description

The command deletes unused elements aligned to internal geometry, or recreates the missing ones.

Usage

  • Select an element of a sketch that supports internal alignment (currently only Ellipse/Arc and B-spline).
  • Invoke the command by clicking Show/Hide internal geometry or choose Sketch → Sketcher tools → Show/Hide internal geometry or using the keyboard shortcut.

If there are free alignment places for the selected element, new construction geometry is created and aligned to the available places. If all alignment places are occupied, the unused internal geometry is deleted (the element is treated as unused if it is not constrained to anything else).

Example

  1. Create a new ellipse. New ellipses are always fully-packed. You'll see an ellipse and a bunch of construction geometry: major diameter, minor diameter, foci.
  2. Select minor diameter line and hit Del. The diameter is gone, but the ellipse remains. How do we get the diameter back?
  3. Select the ellipse and invoke the Show/Hide internal geometry command. The diameter is restored.
  4. Now, constrain the major diameter of the ellipse to some length. Select the ellipse and invoke the Show/Hide internal geometry command.

Result: Minor diameter and foci are deleted, but the major diameter is kept, because it participates in other constraints. Ellipse's center remains too, because it is inherent, like center of a circle.