Manufacturing Toolkit
Represents a view on a drawing sheet. More...
#include <cadex/Drawing/View.hxx>
Public Member Functions | |
| View () | |
| Constructor. | |
| View (const Geom::Axis2d &thePosition) | |
| Constructor. Places the view at thePosition in the owning sheet. | |
| void | SetUuid (const cadex::Uuid &theUuid) |
| cadex::Uuid | Uuid () const |
| Geom::Axis2d | Position () const |
| Returns the position of the view in the owning sheet. | |
| void | SetPosition (const Geom::Axis2d &thePosition) |
| Sets the position of the view in the owning sheet. | |
| Ratio | Scale () const |
| Returns the scale of the view. | |
| void | SetScale (const Ratio &theScale) |
| Sets the scale of the view. | |
| size_t | NumberOfElements () const |
| Returns the number of elements in the view. | |
| void | Add (const Element &theElement) |
| Adds an element to the view. | |
| void | Accept (ElementVisitor &theVisitor) const |
 Public Member Functions inherited from cadex::BaseObject | |
| size_t | Id () const |
| Return unique identifier of public object. | |
| internal::BaseObjectImpl * | Impl () const |
| bool | IsNull () const |
| operator bool () const | |
| template<typename T > | |
| bool | IsOfType () const |
| template<typename T > | |
| T * | Impl () const |
| Reserved for internal use. | |
Static Public Member Functions | |
| static bool | CompareType (const BaseObject &theObject) |
Additional Inherited Members | |
| Public Types inherited from cadex::BaseObject | |
| typedef std::shared_ptr< internal::BaseObjectImpl > | ImplType |
| Protected Member Functions inherited from cadex::BaseObject | |
| BaseObject (const ImplType &theImpl) | |
Represents a view on a drawing sheet.
Usually a view is a logical portion of the sheet, containing one of the literal views of the model (e.g. top view, isometric view, cutaway view). Following this idea, the view is defined by a position in the sheet and a scale (real-world model dimensions vs on-paper dimensions).
Generally an object of this class can contain any collection of drawing elements (i.e. 2D geometry), but it's expected that these elements together form a logically self-contained group.