Package pygeodesy :: Module ellipsoidalKarney :: Class LatLon |
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# Class LatLon

                   object --+
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                 named._Named --+
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                 named._NamedBase --+
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                latlonBase.LatLonBase --+
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    ellipsoidalBase.LatLonEllipsoidalBase --+
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                                           LatLon

An ellipsoidal LatLon similar to ellipsoidalVincenty.LatLon but using Charles F. F. Karney's Python geographiclib to compute the geodesic distance, initial and final bearing (azimuths) between two given points or the destination point given a start point and an (initial) bearing.

Note: This LatLon require the geographiclib package.

Instance Methods
bearingTo(self, other, wrap=False) DEPRECATED, use method initialBearingTo. |
bearingTo2(self, other, wrap=False) Compute the initial and final bearing (forward and reverse azimuth) from this to an other point, using Karney's `Inverse` method. |
destination(self, distance, bearing, height=None) Compute the destination point after having travelled for the given distance from this point along a geodesic given by an initial bearing, using Karney's `Direct` method. |
destination2(self, distance, bearing, height=None) Compute the destination point and the final bearing (reverse azimuth) after having travelled for the given distance from this point along a geodesic given by an initial bearing, using Karney's `Direct` method. |
distanceTo(self, other, wrap=False, **unused) Compute the distance between this and an other point along a geodesic, using Karney's `Inverse` method. |
distanceTo3(self, other, wrap=False) Compute the distance, the initial and final bearing along a geodesic between this and an other point, using Karney's `Inverse` method. |
finalBearingOn(self, distance, bearing) Compute the final bearing (reverse azimuth) after having travelled for the given distance along a geodesic given by an initial bearing from this point, using Karney's `Direct` method. |
finalBearingTo(self, other, wrap=False) Compute the final bearing (reverse azimuth) after having travelled along a geodesic from this point to an other point, using Karney's `Inverse` method. |
initialBearingTo(self, other, wrap=False) Compute the initial bearing (forward azimuth) to travel along a geodesic from this point to an other point, using Karney's `Inverse` method. |
intermediateTo(self, other, fraction, height=None, wrap=False) Return the point at given fraction along the geodesic between this and an other point, using Karney's `Direct` and `Inverse` methods. |
intersections2(self, radius1, other, radius2, height=None, wrap=True, tol=0.001) Compute the intersection points of two circles each defined by a center point and a radius. |
nearestOn(self, point1, point2, within=True, height=None, wrap=False, tol=0.001) Locate the closest point on the arc between two other points and this point. |
toCartesian(self, **Cartesian_datum_kwds) Convert this point to `Karney`-based cartesian (ECEF) coordinates. |
Inherited from `ellipsoidalBase.LatLonEllipsoidalBase`: `__init__`, `antipode`, `convertDatum`, `convertRefFrame`, `distanceTo2`, `elevation2`, `ellipsoid`, `ellipsoids`, `geoidHeight2`, `parse`, `to3xyz`, `toDatum`, `toEtm`, `toLcc`, `toOsgr`, `toRefFrame`, `toUps`, `toUtm`, `toUtmUps`, `toWm`, `trilaterate5` Inherited from `latlonBase.LatLonBase`: `PointsIter`, `__eq__`, `__ne__`, `__str__`, `_distanceTo_`, `bounds`, `boundsOf`, `chordTo`, `compassAngle`, `compassAngleTo`, `cosineAndoyerLambertTo`, `cosineForsytheAndoyerLambertTo`, `cosineLawTo`, `destinationXyz`, `equals`, `equals3`, `equirectangularTo`, `euclideanTo`, `flatLocalTo`, `flatPolarTo`, `haversineTo`, `heightStr`, `hubenyTo`, `isantipode`, `isantipodeTo`, `isequalTo`, `isequalTo3`, `latlon2`, `latlon2round`, `latlon_`, `philam2`, `points`, `points2`, `thomasTo`, `to2ab`, `to3llh`, `toEcef`, `toLocal`, `toLtp`, `toNvector`, `toStr`, `toVector`, `toVector3d`, `vincentysTo` Inherited from `named._NamedBase`: `__repr__`, `others`, `toRepr` Inherited from `named._Named`: `_DOT_`, `attrs`, `classof`, `copy`, `rename`, `toStr2` Inherited from `object`: `__delattr__`, `__format__`, `__getattribute__`, `__hash__`, `__new__`, `__reduce__`, `__reduce_ex__`, `__setattr__`, `__sizeof__`, `__subclasshook__`

Properties
| geodesic Get this `LatLon`'s wrapped Karney Geodesic, provided package geographiclib is installed.
Inherited from `ellipsoidalBase.LatLonEllipsoidalBase`: `convergence`, `datum`, `epoch`, `iteration`, `reframe`, `scale` Inherited from `latlonBase.LatLonBase`: `Ecef`, `height`, `isEllipsoidal`, `isSpherical`, `lam`, `lat`, `latlon`, `latlonheight`, `lon`, `phi`, `philam`, `philamheight`, `xyz`, `xyzh` Inherited from `named._Named`: `classname`, `classnaming`, `name`, `named`, `named2`, `named3`, `named4` Inherited from `object`: `__class__`

Method Details

### bearingTo (self, other, wrap=False) |
DEPRECATED, use method initialBearingTo. Decorators: `@deprecated_method`

### bearingTo2 (self, other, wrap=False) |
Compute the initial and final bearing (forward and reverse azimuth) from this to an other point, using Karney's `Inverse` method. See methods initialBearingTo and finalBearingTo for more details. Arguments: `other` - The other point (LatLon). `wrap` - Wrap and unroll longitudes (`bool`). Returns: A Bearing2Tuple`(initial, final)`. Raises: `ImportError` - Package geographiclib not installed or not found. `TypeError` - The `other` point is not LatLon. `ValueError` - If this and the `other` point's Datum ellipsoids are not compatible.

### destination (self, distance, bearing, height=None) |
Compute the destination point after having travelled for the given distance from this point along a geodesic given by an initial bearing, using Karney's `Direct` method. See method destination2 for more details. Arguments: `distance` - Distance (`meter`). `bearing` - Initial bearing in (compass `degrees360`). `height` - Optional height, overriding the default height (`meter`, same units as `distance`). Returns: The destination point (LatLon). Raises: `ImportError` - Package geographiclib not installed or not found. Example:
    >>> p = LatLon(-37.95103, 144.42487)
    >>> d = p.destination(54972.271, 306.86816)
    >>> d
    LatLon(37°39′10.14″S, 143°55′35.39″E)  # 37.652818°S, 143.926498°E

### destination2 (self, distance, bearing, height=None) |
Compute the destination point and the final bearing (reverse azimuth) after having travelled for the given distance from this point along a geodesic given by an initial bearing, using Karney's `Direct` method. The distance must be in the same units as this point's datum axes, conventionally `meter`. The distance is measured on the surface of the ellipsoid, ignoring this point's height. The initial and final bearing (forward and reverse azimuth) are in compass `degrees360`. The destination point's height and datum are set to this point's height and datum, unless the former is overridden. Arguments: `distance` - Distance (`meter`). `bearing` - Initial bearing (compass `degrees360`). `height` - Optional height, overriding the default height (`meter`, same units as `distance`). Returns: A Destination2Tuple`(destination, final)`. Raises: `ImportError` - Package geographiclib not installed or not found. Example:
    >>> p = LatLon(-37.95103, 144.42487)
    >>> d, f = p.destination2(54972.271, 306.86816)
    >>> d
    LatLon(37°39′10.14″S, 143°55′35.39″E)  # 37.652818°S, 143.926498°E
    >>> f
    307.1736313846665

### distanceTo (self, other, wrap=False, **unused) |
Compute the distance between this and an other point along a geodesic, using Karney's `Inverse` method. See method distanceTo3 for more details. Arguments: `other` - The other point (LatLon). `wrap` - Wrap and unroll longitudes (`bool`). Returns: Distance (`meter`). Raises: `ImportError` - Package geographiclib not installed or not found. `TypeError` - The `other` point is not LatLon. `ValueError` - If this and the `other` point's Datum ellipsoids are not compatible. Example:
    >>> p = LatLon(50.06632, -5.71475)
    >>> q = LatLon(58.64402, -3.07009)
    >>> d = p.distanceTo(q)  # 969,954.1663142084 m

### distanceTo3 (self, other, wrap=False) |
Compute the distance, the initial and final bearing along a geodesic between this and an other point, using Karney's `Inverse` method. The distance is in the same units as this point's datum axes, conventionally meter. The distance is measured on the surface of the ellipsoid, ignoring this point's height. The initial and final bearing (forward and reverse azimuth) are in compass `degrees360` from North. Arguments: `other` - Destination point (LatLon). `wrap` - Wrap and unroll longitudes (`bool`). Returns: A Distance3Tuple`(distance, initial, final)`. Raises: `ImportError` - Package geographiclib not installed or not found. `TypeError` - The `other` point is not LatLon. `ValueError` - If this and the `other` point's Datum ellipsoids are not compatible.

### finalBearingOn (self, distance, bearing) |
Compute the final bearing (reverse azimuth) after having travelled for the given distance along a geodesic given by an initial bearing from this point, using Karney's `Direct` method. See method destination2 for more details. Arguments: `distance` - Distance (`meter`). `bearing` - Initial bearing (compass `degrees360`). Returns: Final bearing (compass `degrees360`). Raises: `ImportError` - Package geographiclib not installed or not found. Example:
    >>> p = LatLon(-37.95103, 144.42487)
    >>> b = 306.86816
    >>> f = p.finalBearingOn(54972.271, b)  # 307.1736313846665°

### finalBearingTo (self, other, wrap=False) |
Compute the final bearing (reverse azimuth) after having travelled along a geodesic from this point to an other point, using Karney's `Inverse` method. See method distanceTo3 for more details. Arguments: `other` - The other point (LatLon). `wrap` - Wrap and unroll longitudes (`bool`). Returns: Final bearing (compass `degrees360`). Raises: `ImportError` - Package geographiclib not installed or not found. `TypeError` - The `other` point is not LatLon. `ValueError` - If this and the `other` point's Datum ellipsoids are not compatible. Example:
    >>> p = new LatLon(50.06632, -5.71475)
    >>> q = new LatLon(58.64402, -3.07009)
    >>> f = p.finalBearingTo(q)  # 11.297220414306684°
    >>> p = LatLon(52.205, 0.119)
    >>> q = LatLon(48.857, 2.351)
    >>> f = p.finalBearingTo(q)  # 157.83449958372714°

### initialBearingTo (self, other, wrap=False) |
Compute the initial bearing (forward azimuth) to travel along a geodesic from this point to an other point, using Karney's `Inverse` method. See method distanceTo3 for more details. Arguments: `other` - The other point (LatLon). `wrap` - Wrap and unroll longitudes (`bool`). Returns: Initial bearing (compass `degrees360`). Raises: `ImportError` - Package geographiclib not installed or not found. `TypeError` - The `other` point is not LatLon. `ValueError` - If this and the `other` point's Datum ellipsoids are not compatible. Example:
    >>> p = LatLon(50.06632, -5.71475)
    >>> q = LatLon(58.64402, -3.07009)
    >>> b = p.initialBearingTo(q)  # 9.141877488906045°
    >>> p = LatLon(52.205, 0.119)
    >>> q = LatLon(48.857, 2.351)
    >>> b = p.initialBearingTo(q)  # 156.1106404059787°
JS name: bearingTo.

### intermediateTo (self, other, fraction, height=None, wrap=False) |
Return the point at given fraction along the geodesic between this and an other point, using Karney's `Direct` and `Inverse` methods. Arguments: `other` - The other point (LatLon). `fraction` - Fraction between both points ranging from 0, meaning this to 1, the other point (`float`). `height` - Optional height, overriding the fractional height (`meter`). `wrap` - Wrap and unroll longitudes (`bool`). Returns: Intermediate point (LatLon). Raises: `ImportError` - Package geographiclib not installed or not found. `TypeError` - The `other` point is not LatLon. `UnitError` - Invalid `fraction` or `height`. `ValueError` - If this and the `other` point's Datum ellipsoids are not compatible. See Also: Methods distanceTo3 and destination. Example:
    >>> p = ellipsoidalKarney.LatLon(52.205, 0.119)
    >>> q = ellipsoidalKarney.LatLon(48.857, 2.351)
    >>> i = p.intermediateTo(q, 0.25)  # 51.372275°N, 000.707253°E

### intersections2 (self, radius1, other, radius2, height=None, wrap=True, tol=0.001) |
Compute the intersection points of two circles each defined by a center point and a radius. Arguments: `radius1` - Radius of the this circle (`meter`, conventionally). `other` - Center of the other circle (`LatLon`). `radius2` - Radius of the other circle (`meter`, same units as `radius1`). `height` - Optional height for the intersection points, overriding the "radical height" at the "radical line" between both centers (`meter`, conventionally) or `None`. `wrap` - Wrap and unroll longitudes (`bool`). `tol` - Convergence tolerance (`meter`, same units as `radius1` and `radius2`). Returns: 2-Tuple of the intersection points, each a `LatLon` instance. For abutting circles, both intersection points are the same instance. Raises: `ImportError` - Package geographiclib not installed or not found. `IntersectionError` - Concentric, antipodal, invalid or non-intersecting circles or no convergence. `TypeError` - Invalid `other` or `equidistant`. `UnitError` - Invalid `radius1`, `radius2` or `height`. Overrides: ellipsoidalBase.LatLonEllipsoidalBase.intersections2 See Also: The ellipsoidal case, Karney's paper, pp 20-21, section 14. MARITIME BOUNDARIES, circle-circle and sphere-sphere intersections.

### nearestOn (self, point1, point2, within=True, height=None, wrap=False, tol=0.001) |
Locate the closest point on the arc between two other points and this point. Arguments: `point1` - Start point of the arc (`LatLon`). `point2` - End point of the arc (`LatLon`). `within` - If `True` return the closest point between `point1` and `point2`, otherwise the closest point elsewhere on the arc (`bool`). `height` - Optional height for the closest point (`meter`) or `None`. `wrap` - Wrap and unroll longitudes (`bool`). `tol` - Convergence tolerance (`meter`). Returns: Closest point (`LatLon`). Raises: `ImportError` - Package geographiclib not installed or not found. `TypeError` - Invalid or non-ellipsoidal `point1` or `point2`. Overrides: ellipsoidalBase.LatLonEllipsoidalBase.nearestOn

### toCartesian (self, **Cartesian_datum_kwds) |
Convert this point to `Karney`-based cartesian (ECEF) coordinates. Arguments: `Cartesian_datum_kwds` - Optional Cartesian, `datum` and other keyword arguments, ignored if `Cartesian=None`. Use `Cartesian=...` to override this Cartesian class or set `Cartesian=None`. Returns: The cartesian (ECEF) coordinates (Cartesian) or if `Cartesian` is `None`, an Ecef9Tuple`(x, y, z, lat, lon, height, C, M, datum)` with `C` and `M` if available. Raises: `TypeError` - Invalid `Cartesian`, `datum` or other `Cartesian_datum_kwds`. Overrides: latlonBase.LatLonBase.toCartesian

Property Details

### geodesic Get this `LatLon`'s wrapped Karney Geodesic, provided package geographiclib is installed. Get method: _fget(inst) Set method: _fset_error(inst, val) - Throws an `AttributeError`, always. Delete Method: _fdel(inst)