RouteMatrixBoundaryGeometry
¶
Source code in docs_src/capo_geo_routes/types/route_matrix_boundary_geometry.py
auto_circle
instance-attribute
¶
auto_circle: NotRequired[RouteMatrixAutoCircle]
AutoCircle requests the route matrix service to define a Circle boundary that best attempts to include most waypoints (Origins and Destinations) using the AutoCircle settings. Any waypoints outside of the auto-defined Circle boundary will be considered out of the routing boundary, which results in a route matrix entry error.
AutoCircle is only used in the request to configure a Circle for the route calculation. The derived Circle will also be provided in the response.
bounding_box
instance-attribute
¶
bounding_box: NotRequired[BoundingBox]
Geometry defined as a bounding box. The first pair represents the X and Y coordinates (longitude and latitude,) of the southwest corner of the bounding box; the second pair represents the X and Y coordinates (longitude and latitude) of the northeast corner.
Diagonal distance of the bounding box must be less than or equal to 400,000 meters.
circle
instance-attribute
¶
circle: NotRequired[Circle]
Geometry defined as a circle. The circle defines the routing boundary area. Any waypoints outside the circle will result in a route matrix entry error.
You can specify a Circle directly in the request, or it will be auto-derived when AutoCircle is used. When AutoCircle is set in the request, the response routing boundary will return Circle derived from the AutoCircle settings.
polygon
instance-attribute
¶
polygon: NotRequired[LinearRings]
Geometry defined as a polygon with only one linear ring. A linear ring is a closed sequence of four or more coordinates. The first and last coordinates are the same, forming a closed boundary. Each coordinate is a position in [longitude, latitude] format.
The structure is an array of linear rings (only 1 allowed). Each linear ring is an array of coordinates (minimum 4), and each coordinate is an array of two doubles [longitude, latitude].
Maximum distance between any two vertices must be less than or equal to 400,000 meters.