Abstract
Abstract
boundsAbstract
bulgeThe bulge factor of the arc. This field is mutable.
The bulge factor is the ratio of (1) the distance between the arc midpoint and the center of the arc's chord, and (2) half the length of the arc's chord. The sign of the bulge indicates whether the midpoint is on the left side (positive) or right side (negative) of the vector from start to end point. So a bulge factor with an absolute value of 1 means a half-circle, smaller than 1 means a less bulging arc and larger than 1 means an arc that bulges out in the start and end point.Abstract
centerThe center point of the circle defining the circular arc. This field is read-only.
Please use move2DToCoordinates or move2DToPoint to move the center point to a new position.Abstract
coordinateThe coordinate type this shape. This property is read only. An Error will be thrown when trying to assign to this property.
Abstract
endAbstract
focusThe focus point of this shape. This property is read only. An error will be thrown when trying to assign to this property. This property contains an object but should be treated with value semantics: changes to the shape will not be reflected in the focusPoint that was retrieved from this Polygon before the modification.
Abstract
radiusThe radius of the circle defining the circular arc.
The spatial reference of this shape. This property is read only. An Error will be thrown when trying to assign to this property.
Abstract
startThe start angle. It is defined as an azimuth: in degrees, positive clockwise, starting up/north.
Abstract
startAbstract
sweepThe angle over which the arc extends. It is defined in degrees, positive clockwise.
Determines whether a given point is inside this shape. This method checks containment only in two dimensions: on the (x,y)-axis or the (lon,lat)-axis (depending on the spatial reference of the shape).
true
when the given point is contained in this shape
Abstract
contains2DCoordinatesDetermines whether the given point is inside this shape. This method checks containment only in two dimensions: on the (x,y)-axis or the (lon,lat)-axis (depending on the spatial reference of the shape).
The x coordinate of the point for which containment must be checked
The y coordinate of the point for which containment must be checked
true
when the given point is contained in this shape
Point with another spatial reference
Determines whether the given point is inside this shape. This method checks containment only in two dimensions: on the (x,y)-axis or the (lon,lat)-axis (depending on the spatial reference of the shape).
The point for which containment must be checked.
true
when the given point is contained in this shape
Point with another spatial reference
Abstract
copyMakes a deep clone of this shape.
a copy of this shape
Indicates whether this shape is equal to another.
the other shape this shape is compared with.
true
if both shapes are equal, false
otherwise.
Translates this shape so that its center point ends up at the specified position.
InvalidReferenceError when the reference of the Point parameter does not correspond with the reference of this shape.
Abstract
moveAbstract
moveAbstract
translateAbstract
translate
Circular-arc-by-bulge interface. A circular-arc-by-bulge is a Shape that represents a circular arc defined by two points and a bulge factor in the 2D space. A bulge factor of 1 means that the arc defines half a circle. As the bulge factor goes towards 0 the arc becomes flatter (i.e. the radius of the arc's circle increases). The sign of the bulge indicates whether the bulge is on the left side or right side of the vector from start to end point.
More specifically, consider the chord between start point S and end point E with a point C in the middle of it. The midpoint M of the arc is located on a line that starts from C and is oriented along the normal. The bulge factor is the ratio of the distance of MC and SC. The sign of the bulge indicates whether the midpoint is on the left side (positive) or right side (negative) of the vector from start to end point.The circular-arc-by-bulge is defined by: