Provides access to members that construct various kinds of geodetic curves.

#### Product Availability

#### Description

**IConstructGeodetic** is designed to
create geodetic curves. A geodetic curve is a 1-dimensional
curve defined on the surface of a spheroid (ellipsoid). Four types
of geodetic curves are supported for polylines; one type is
supported for circles and ellipses. A geodesic curve defines the
shortest distance between two points. A loxodrome is a line of
equal azimuth (from a pole). The Mercator projection shows
loxodromes as straight lines. A great elliptic curve is defined by
the intersection of a plane that contains the center of the
spheroid and the spheroid surface and passes through two points. A
normal section can be thought of as a simplified geodesic. It is
defined by the intersection of a plane that passes through two
points on the surface of the spheroid and is perpendicular to the
surface ('normal') at the first point.

You construct a geodetic polyline or polygon (generically referred to as a polycurve) by first creating it, then invoking a construction method on it. A spatial reference (projected or geographic) must either already be associated with the polycurve, or be specified as part of the construction. A spatial reference can be obtained from one of the input point parameters of the construction method. If one is present, it will be assigned to the polycurve, and replace any existing spatial reference. If no input point has a spatial reference, then the existing spatial reference of the polycurve is used. If it doesn’t have one, then the construction cannot be applied and the method returns an error. If the polycurve being constructed is associated with a projected coordinate system, it will be constructed in the associated geographic coordinate system (GCS), then projected into the projected system. For the line constructors, vertex attributes are preserved on input vertices. For the circle and ellipse constructors, the input center point can have a z value, which will be assigned to all vertices on the boundary of the figure.

The ConstructGeodesicCircle and ConstructGeodesicEllipse methods support geodesics only. The ConstructGeodeticLineFromPoints and ConstructGeodeticLineFromDistance methods support all geodetic line types but are not supported for polygons. The line types are:

```
enum esriGeodeticType
{
esriGeodeticTypeGeodesic = 0,
esriGeodeticTypeLoxodrome = 1,
esriGeodeticTypeGreatElliptic = 2,
esriGeodeticTypeNormalSection = 3
};
```

All methods accept a parameter which describes the linear units of input lengths and distances or output lengths. If the unit parameter is not specified, meters are assumed. Angular parameters are specified in the angular units of the GCS associated with the polycurve being constructed. Typically these will be degrees, but a GCS that uses a different angular unit is possible. You also can specify how the polycurve should be densified when it is constructed.

```
enum esriCurveDensifyMethod
{
[
helpstring("Densify parameter is curve length increment. Output line segments will be
no longer than this. This method cannot be used when constructing geodesic circles or
ellipses.")
]
esriCurveDensifyByLength,
[
helpstring("Densify parameter is angle increment. Line segments will become shorter as
the curvature increases. For geodesic ellipses, the angle is with respect to the reference circle.")
]
esriCurveDensifyByAngle,
[
helpstring("Densify parameter is deviation from true curve. Line segments of varying length
will be generated. The curve parameter specifies the maximum allowable distance between
a line segment and the portion of the curve that it is approximating.")
]
esriCurveDensifyByDeviation
};
```

The recommended method is esriCurvedensifyByDeviation because it lets you control the absolute ground error of the densified approximation in the most direct way. It will also generate the fewest number of dense vertices subject to that constraint. The esriCurveDensifyByLength option cannot currently be used with the circle and ellipse constructors.

#### Members

Description |
||
---|---|---|

ConstructGeodesicCircle | constructs a geodesic circle centered on the specified point. All densification options are supported (length, angle, deviation). | |

ConstructGeodesicEllipse | constructs a geodesic ellipse with origin at the specified point and semi major axis oriented according to the specified azimuth. The 'by angle' and 'by deviation' densification options are supported. | |

ConstructGeodeticLineFromDistance | constructs a geodetic line with the specified length and azimuth. The 'by length' and 'by deviation' densification options are supported. | |

ConstructGeodeticLineFromPoints | Constructs a geodetic line connecting the specified points. The 'by length' and 'by deviation' densification options are supported. |

#### CoClasses that implement IConstructGeodetic

CoClasses and Classes | Description |
---|---|

Polyline | An ordered collection of paths; optionally has measure, height and ID attributes. |

#### Remarks

```
Geodetic curves that cross the
antemeridian will be 'unwrapped' to one or the other side of the
GCS coordinate system. That is, the longitude sequence
((-178,-179), (179,178)) will change to either ((-178,-179),
(-180,-181)) or ((181,180), (179,178)). Geodetic circles and
ellipses that cover one or both of the poles will have pole
connector sequences added to them so that they form correct
polygons when their latitude-longitude coordinates are displayed in
a pseudo-plate carree projection.
```