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Pure Python implementation of geodesy tools for ellipsoidal earth models, including datums and ellipsoid parameters for different geographic coordinate systems and methods for converting between them and to cartesian coordinates. Transcribed from JavaScript originals by I{(C) Chris Veness 2005-2016} and published under the same MIT Licence**, see U{latlon-ellipsoidal.js <https://www.Movable-Type.co.UK/scripts/geodesy/docs/latlon-ellipsoidal.js.html>}. Historical geodetic datums: a latitude/longitude point defines a geographic location on or above/below the earth’s surface, measured in degrees from the equator and the International Reference Meridian and meters above the ellipsoid, and based on a given datum. The datum is based on a reference ellipsoid and tied to geodetic survey reference points. Modern geodesy is generally based on the WGS84 datum (as used for instance by GPS systems), but previously various reference ellipsoids and datum references were used. The UK Ordnance Survey National Grid References are still based on the otherwise historical OSGB36 datum, q.v. U{Ordnance Survey 'A guide to coordinate systems in Great Britain', Section 6<https://www.OrdnanceSurvey.co.UK/docs/support/ guide-coordinate-systems-great-britain.pdf>}. @newfield example: Example, Examples @var Datums.BD72: Datum(name='BD72', ellipsoid=Ellipsoids.Intl1924, transform=Transforms.BD72) @var Datums.DHDN: Datum(name='DHDN', ellipsoid=Ellipsoids.Bessel1841, transform=Transforms.DHDN) @var Datums.ED50: Datum(name='ED50', ellipsoid=Ellipsoids.Intl1924, transform=Transforms.ED50) @var Datums.GDA2020: Datum(name='GDA2020', ellipsoid=Ellipsoids.GRS80, transform=Transforms.WGS84) @var Datums.GRS80: Datum(name='GRS80', ellipsoid=Ellipsoids.GRS80, transform=Transforms.WGS84) @var Datums.Irl1975: Datum(name='Irl1975', ellipsoid=Ellipsoids.AiryModified, transform=Transforms.Irl1975) @var Datums.Krassovski1940: Datum(name='Krassovski1940', ellipsoid=Ellipsoids.Krassovski1940, transform=Transforms.Krassovski1940) @var Datums.Krassowsky1940: Datum(name='Krassowsky1940', ellipsoid=Ellipsoids.Krassowsky1940, transform=Transforms.Krassowsky1940) @var Datums.MGI: Datum(name='MGI', ellipsoid=Ellipsoids.Bessel1841, transform=Transforms.MGI) @var Datums.NAD27: Datum(name='NAD27', ellipsoid=Ellipsoids.Clarke1866, transform=Transforms.NAD27) @var Datums.NAD83: Datum(name='NAD83', ellipsoid=Ellipsoids.GRS80, transform=Transforms.NAD83) @var Datums.NTF: Datum(name='NTF', ellipsoid=Ellipsoids.Clarke1880IGN, transform=Transforms.NTF) @var Datums.OSGB36: Datum(name='OSGB36', ellipsoid=Ellipsoids.Airy1830, transform=Transforms.OSGB36) @var Datums.Potsdam: Datum(name='Potsdam', ellipsoid=Ellipsoids.Bessel1841, transform=Transforms.Bessel1841) @var Datums.Sphere: Datum(name='Sphere', ellipsoid=Ellipsoids.Sphere, transform=Transforms.WGS84) @var Datums.TokyoJapan: Datum(name='TokyoJapan', ellipsoid=Ellipsoids.Bessel1841, transform=Transforms.TokyoJapan) @var Datums.WGS72: Datum(name='WGS72', ellipsoid=Ellipsoids.WGS72, transform=Transforms.WGS72) @var Datums.WGS84: Datum(name='WGS84', ellipsoid=Ellipsoids.WGS84, transform=Transforms.WGS84) @var Transforms.BD72: Transform(name='BD72', tx=106.86863, ty=-52.29778, tz=103.72389, rx=-0, ry=-0, rz=-0.00001, s=1.2727, s1=1, sx=-0.33657, sy=-0.45696, sz=-1.84218) @var Transforms.Bessel1841: Transform(name='Bessel1841', tx=-582, ty=-105, tz=-414, rx=-0.00001, ry=-0, rz=0.00001, s=-8.3, s1=0.99999, sx=-1.04, sy=-0.35, sz=3.08) @var Transforms.Clarke1866: Transform(name='Clarke1866', tx=8, ty=-160, tz=-176, rx=0, ry=0, rz=0, s=0, s1=1, sx=0, sy=0, sz=0) @var Transforms.DHDN: Transform(name='DHDN', tx=-591.28, ty=-81.35, tz=-396.39, rx=0.00001, ry=-0, rz=-0.00001, s=-9.82, s1=0.99999, sx=1.477, sy=-0.0736, sz=-1.458) @var Transforms.ED50: Transform(name='ED50', tx=89.5, ty=93.8, tz=123.1, rx=0, ry=0, rz=0, s=-1.2, s1=1, sx=0, sy=0, sz=0.156) @var Transforms.Identity: Transform(name='Identity', tx=0, ty=0, tz=0, rx=0, ry=0, rz=0, s=0, s1=1, sx=0, sy=0, sz=0) @var Transforms.Irl1965: Transform(name='Irl1965', tx=-482.53, ty=130.596, tz=-564.557, rx=0.00001, ry=0, rz=0, s=-8.15, s1=0.99999, sx=1.042, sy=0.214, sz=0.631) @var Transforms.Irl1975: Transform(name='Irl1975', tx=-482.53, ty=130.596, tz=-564.557, rx=-0.00001, ry=-0, rz=-0, s=-1.1, s1=1, sx=-1.042, sy=-0.214, sz=-0.631) @var Transforms.Krassovski1940: Transform(name='Krassovski1940', tx=-24, ty=123, tz=94, rx=-0, ry=0, rz=0, s=-2.423, s1=1, sx=-0.02, sy=0.26, sz=0.13) @var Transforms.Krassowsky1940: Transform(name='Krassowsky1940', tx=-24, ty=123, tz=94, rx=-0, ry=0, rz=0, s=-2.423, s1=1, sx=-0.02, sy=0.26, sz=0.13) @var Transforms.MGI: Transform(name='MGI', tx=-577.326, ty=-90.129, tz=-463.92, rx=0.00002, ry=0.00001, rz=0.00003, s=-2.423, s1=1, sx=5.137, sy=1.474, sz=5.297) @var Transforms.NAD27: Transform(name='NAD27', tx=8, ty=-160, tz=-176, rx=0, ry=0, rz=0, s=0, s1=1, sx=0, sy=0, sz=0) @var Transforms.NAD83: Transform(name='NAD83', tx=1.004, ty=-1.91, tz=-0.515, rx=0, ry=0, rz=0, s=-0.0015, s1=1, sx=0.0267, sy=0.00034, sz=0.011) @var Transforms.NTF: Transform(name='NTF', tx=-168, ty=-60, tz=320, rx=0, ry=0, rz=0, s=0, s1=1, sx=0, sy=0, sz=0) @var Transforms.OSGB36: Transform(name='OSGB36', tx=-446.448, ty=125.157, tz=-542.06, rx=-0, ry=-0, rz=-0, s=20.4894, s1=1.00002, sx=-0.1502, sy=-0.247, sz=-0.8421) @var Transforms.TokyoJapan: Transform(name='TokyoJapan', tx=148, ty=-507, tz=-685, rx=0, ry=0, rz=0, s=0, s1=1, sx=0, sy=0, sz=0) @var Transforms.WGS72: Transform(name='WGS72', tx=0, ty=0, tz=-4.5, rx=0, ry=0, rz=0, s=-0.22, s1=1, sx=0, sy=0, sz=0.554) @var Transforms.WGS84: Transform(name='WGS84', tx=0, ty=0, tz=0, rx=0, ry=0, rz=0, s=0, s1=1, sx=0, sy=0, sz=0) ''' # make sure int/int division yields float quotient from __future__ import division division = 1 / 2 # double check int division, see .ellipsoids, .fmath, .utily if not division: raise ImportError('%s 1/2 == %d' % ('division', division)) del division from pygeodesy.basics import isscalar, property_RO, _xinstanceof from pygeodesy.ellipsoids import a_f2Tuple, _4Ecef, Ellipsoid, \ Ellipsoid2, Ellipsoids from pygeodesy.errors import _IsnotError from pygeodesy.fmath import fdot from pygeodesy.interns import NN, _COMMA_SPACE_, _ellipsoid_, _float, \ _name_, _spherical_, _transform_, \ _UNDERSCORE_, _0_0, _1_0, _2_0, _3600_0 from pygeodesy.lazily import _ALL_LAZY from pygeodesy.named import _NamedEnum, _NamedEnumItem from pygeodesy.namedTuples import Vector3Tuple from pygeodesy.units import Radius_, Scalar from math import radians __all__ = _ALL_LAZY.datums __version__ = '20.09.27' def _r_s2(s): '''(INTERNAL) rotation in C{radians} and C{degree seconds}. ''' return _float(radians(s / _3600_0)), _float(s) class Transform(_NamedEnumItem): '''Helmert transformation. ''' tx = _0_0 # x translation (C{meter}) ty = _0_0 # y translation (C{meter}) tz = _0_0 # z translation (C{meter}) rx = _0_0 # x rotation (C{radians}) ry = _0_0 # y rotation (C{radians}) rz = _0_0 # z rotation (C{radians}) s = _0_0 # scale ppm (C{float}) s1 = _1_0 # scale + 1 (C{float}) sx = _0_0 # x rotation (degree seconds) sy = _0_0 # y rotation (degree seconds) sz = _0_0 # z rotation (degree seconds) def __init__(self, name=NN, tx=0, ty=0, tz=0, sx=0, sy=0, sz=0, s=0): '''New L{Transform}. @kwarg name: Optional, unique name (C{str}). @kwarg tx: Optional X translation (C{meter}). @kwarg ty: Optional Y translation (C{meter}). @kwarg tz: Optional Z translation (C{meter}). @kwarg s: Optional scale ppm (C{float}). @kwarg sx: Optional X rotation (C{degree seconds}). @kwarg sy: Optional Y rotation (C{degree seconds}). @kwarg sz: Optional Z rotation (C{degree seconds}). @raise NameError: Transform with that B{C{name}} already exists. ''' if tx: self.tx = _float(tx) if ty: self.ty = _float(ty) if tz: self.tz = _float(tz) if sx: # secs to rads self.rx, self.sx = _r_s2(sx) if sy: self.ry, self.sy = _r_s2(sy) if sz: self.rz, self.sz = _r_s2(sz) if s: self.s = _float(s) self.s1 = _float(s * 1e-6 + _1_0) # normalize ppm to (s + 1) self._register(Transforms, name) def __eq__(self, other): '''Compare this and an other transform. @arg other: The other transform (L{Transform}). @return: C{True} if equal, C{False} otherwise. ''' return self is other or (isinstance(other, Transform) and self.tx == other.tx and self.ty == other.ty and self.tz == other.tz and self.rx == other.rx and self.ry == other.ry and self.rz == other.rz and self.s == other.s) def inverse(self, name=NN): '''Return the inverse of this transform. @kwarg name: Optional, unique name (C{str}). @return: Inverse (Transform). @raise NameError: Transform with that B{C{name}} already exists. ''' return Transform(name=name or (self.name + 'Inverse'), tx=-self.tx, ty=-self.ty, tz=-self.tz, sx=-self.sx, sy=-self.sy, sz=-self.sz, s=-self.s) def toStr(self, prec=5): # PYCHOK expected '''Return this transform as a string. @kwarg prec: Optional number of decimals, unstripped (C{int}). @return: Transform attributes (C{str}). ''' return self._instr(prec, 'tx', 'ty', 'tz', 'rx', 'ry', 'rz', 's', 's1', 'sx', 'sy', 'sz') def transform(self, x, y, z, inverse=False): '''Transform a (geocentric) Cartesian point, forward or inverse. @arg x: X coordinate (C{meter}). @arg y: Y coordinate (C{meter}). @arg z: Z coordinate (C{meter}). @kwarg inverse: Optional direction, forward or inverse (C{bool}). @return: A L{Vector3Tuple}C{(x, y, z)}, transformed. ''' if inverse: _xyz = -_1_0, -x, -y, -z _s1 = self.s1 - _2_0 # == -(1 - s * 1e-6)) == -(1 - (s1 - 1)) else: _xyz = _1_0, x, y, z _s1 = self.s1 # x', y', z' = (.tx + x * .s1 - y * .rz + z * .ry, # .ty + x * .rz + y * .s1 - z * .rx, # .tz - x * .ry + y * .rx + z * .s1) r = Vector3Tuple(fdot(_xyz, self.tx, _s1, -self.rz, self.ry), fdot(_xyz, self.ty, self.rz, _s1, -self.rx), fdot(_xyz, self.tz, -self.ry, self.rx, _s1)) return self._xnamed(r) Transforms = _NamedEnum('Transforms', Transform) # registered transforms # <https://WikiPedia.org/wiki/Helmert_transformation> from WGS84 Transforms._assert( BD72 = Transform('BD72', tx=106.868628, ty=-52.297783, tz=103.723893, # <https://www.NGI.BE/FR/FR4-4.shtm> ETRS89 == WG84 # <https://GeoRepository.com/transformation_15929/BD72-to-WGS-84-3.html> sx=-0.33657, sy= -0.456955, sz= -1.84218, s= 1.2727), Bessel1841 = Transform('Bessel1841', tx=-582.0, ty=-105.0, tz=-414.0, sx= -1.04, sy= -0.35, sz= 3.08, s= -8.3), Clarke1866 = Transform('Clarke1866', tx=8, ty=-160, tz=-176), DHDN = Transform('DHDN', tx=-591.28, ty=-81.35, tz=-396.39, sx= 1.477, sy= -0.0736, sz= -1.458, s= -9.82), # Germany ED50 = Transform('ED50', tx=89.5, ty=93.8, tz=123.1, # <https://GeoNet.ESRI.com/thread/36583> sz=-0.156 # <https://GitHub.com/ChrisVeness/geodesy/blob/master/latlon-ellipsoidal.js> # <https://www.Gov.UK/guidance/oil-and-gas-petroleum-operations-notices#pon-4> sz= 0.156, s=-1.2), Identity = Transform('Identity'), Irl1965 = Transform('Irl1965', tx=-482.530, ty=130.596, tz=-564.557, sx= 1.042, sy= 0.214, sz= 0.631, s= -8.15), Irl1975 = Transform('Irl1975', tx=-482.530, ty=130.596, tz=-564.557, # XXX rotation signs may be opposite, to be checked sx= -1.042, sy= -0.214, sz= -0.631, s= -1.1), Krassovski1940 = Transform('Krassovski1940', tx=-24.0, ty=123.0, tz=94.0, sx= -0.02, sy= 0.26, sz= 0.13, s= -2.423), # spelling Krassowsky1940 = Transform('Krassowsky1940', tx=-24.0, ty=123.0, tz=94.0, sx= -0.02, sy= 0.26, sz= 0.13, s= -2.423), # spelling MGI = Transform('MGI', tx=-577.326, ty=-90.129, tz=-463.920, sx= 5.137, sy= 1.474, sz= 5.297, s= -2.423), # Austria NAD27 = Transform('NAD27', tx=8, ty=-160, tz=-176), NAD83 = Transform('NAD83', tx= 1.004, ty=-1.910, tz=-0.515, sx= 0.0267, sy= 0.00034, sz= 0.011, s=-0.0015), NTF = Transform('NTF', tx=-168, ty= -60, tz=320), # XXX verify OSGB36 = Transform('OSGB36', tx=-446.448, ty=125.157, tz=-542.060, sx= -0.1502, sy= -0.2470, sz= -0.8421, s= 20.4894), TokyoJapan = Transform('TokyoJapan', tx=148, ty=-507, tz=-685), WGS72 = Transform('WGS72', tz=-4.5, sz=0.554, s=-0.22), WGS84 = Transform('WGS84'), # unity ) class Datum(_NamedEnumItem): '''Ellipsoid and transform parameters for an earth model. ''' _ellipsoid = Ellipsoids.WGS84 # default ellipsoid (L{Ellipsoid}, L{Ellipsoid2}) _exactTM = None # L{ExactTransverseMercator} projection _transform = Transforms.WGS84 # default transform (L{Transform}) def __init__(self, ellipsoid, transform=None, name=NN): '''New L{Datum}. @arg ellipsoid: The ellipsoid (L{Ellipsoid} or L{Ellipsoid2}). @kwarg transform: Optional transform (L{Transform}). @kwarg name: Optional, unique name (C{str}). @raise NameError: Datum with that B{C{name}} already exists. @raise TypeError: If B{C{ellipsoid}} is not an L{Ellipsoid} nor L{Ellipsoid2} or B{C{transform}} is not a L{Transform}. ''' self._ellipsoid = ellipsoid or Datum._ellipsoid _xinstanceof(Ellipsoid, ellipsoid=self.ellipsoid) self._transform = transform or Datum._transform _xinstanceof(Transform, transform=self.transform) self._register(Datums, name or self.transform.name or self.ellipsoid.name) def __eq__(self, other): '''Compare this and an other datum. @arg other: The other datum (L{Datum}). @return: C{True} if equal, C{False} otherwise. ''' return self is other or (isinstance(other, Datum) and self.ellipsoid == other.ellipsoid and self.transform == other.transform) def ecef(self, Ecef=None): '''Return U{ECEF<https://WikiPedia.org/wiki/ECEF>} converter. @kwarg Ecef: ECEF class to use (L{EcefKarney}, L{EcefVeness} or L{EcefYou}). @return: An ECEF converter for this C{datum} (L{EcefKarney}, L{EcefVeness} or L{EcefYou}). @raise TypeError: Invalid B{C{Ecef}}. ''' return _4Ecef(self, Ecef) @property_RO def ellipsoid(self): '''Get this datum's ellipsoid (L{Ellipsoid} or L{Ellipsoid2}). ''' return self._ellipsoid @property_RO def exactTM(self): '''Get the C{ExactTM} projection (L{ExactTransverseMercator}). ''' if self._exactTM is None: from pygeodesy.etm import ExactTransverseMercator self._exactTM = ExactTransverseMercator(datum=self) return self._exactTM @property_RO def isEllipsoidal(self): '''Check whether this datum is ellipsoidal (C{bool}). ''' return self._ellipsoid.isEllipsoidal @property_RO def isSpherical(self): '''Check whether this datum is spherical (C{bool}). ''' return self._ellipsoid.isSpherical def toStr(self, **unused): # PYCHOK expected '''Return this datum as a string. @return: Datum attributes (C{str}). ''' t = ['%s=%r' % (_name_, self.named)] for a in (_ellipsoid_, _transform_): v = getattr(self, a) t.append('%s=%ss.%s' % (a, v.classname, v.name)) return _COMMA_SPACE_.join(t) @property_RO def transform(self): '''Get this datum's transform (L{Transform}). ''' return self._transform def _En2(arg, name): '''(INTERNAL) Helper for C{_ellipsoid} amd C{_ellipsoidal_datum}. ''' if isinstance(arg, (Ellipsoid, Ellipsoid2)): E = arg n = _UNDERSCORE_ + (name or E.name) elif isinstance(arg, Datum): E = arg.ellipsoid n = _UNDERSCORE_ + (name or arg.name) elif isinstance(arg, a_f2Tuple): n = _UNDERSCORE_ + (name or arg.name) E = Ellipsoid(arg.a, arg.b, name=n) elif isinstance(arg, (tuple, list)) and len(arg) == 2: n = _UNDERSCORE_ + (name or getattr(arg, _name_, NN)) a_f = a_f2Tuple(*arg) E = Ellipsoid(a_f.a, a_f.b, name=n) # PYCHOK .a else: E, n = None, NN return E, n def _ellipsoid(ellipsoid, name=NN): # in .trf '''(INTERNAL) Create an L{Ellipsoid} or L{Ellipsoid2} from L{datum} or C{a_f2Tuple}. ''' E, _ = _En2(ellipsoid, name) if not E: _xinstanceof(Ellipsoid, Ellipsoid2, a_f2Tuple, Datum, ellipsoid=ellipsoid) return E def _ellipsoidal_datum(a_f, name=NN): '''(INTERNAL) Create a L{Datum} from an L{Ellipsoid} or L{Ellipsoid2} or C{a_f2Tuple}. ''' if isinstance(a_f, Datum): return a_f E, n = _En2(a_f, name) if not E: _xinstanceof(Datum, Ellipsoid, Ellipsoid2, a_f2Tuple, datum=a_f) return Datum(E, transform=Transforms.Identity, name=n) def _spherical_datum(radius, name=NN, raiser=False): '''(INTERNAL) Create a L{Datum} from an L{Ellipsoid}, L{Ellipsoid2} or scalar earth C{radius}. ''' try: d = _ellipsoidal_datum(radius, name=name) except TypeError: d = None if d is None: if not isscalar(radius): _xinstanceof(Datum, Ellipsoid, Ellipsoid2, a_f2Tuple, Scalar, datum=radius) n = _UNDERSCORE_ + name r = Radius_(radius, Error=TypeError) E = Ellipsoid(r, r, name=n) d = Datum(E, transform=Transforms.Identity, name=n) elif raiser and not d.isSpherical: # raiser if no spherical raise _IsnotError(_spherical_, datum=radius) return d Datums = _NamedEnum('Datums', Datum) # registered datums # Datums with associated ellipsoid and Helmert transform parameters # to convert from WGS84 into the given datum. More are available at # <https://Earth-Info.NGA.mil/GandG/coordsys/datums/NATO_DT.pdf> and # <XXX://www.FieldenMaps.info/cconv/web/cconv_params.js>. Datums._assert( # Belgian Datum 1972, based on Hayford ellipsoid. # <https://NL.WikiPedia.org/wiki/Belgian_Datum_1972> # <https://SpatialReference.org/ref/sr-org/7718/html/> BD72 = Datum(Ellipsoids.Intl1924, Transforms.BD72), # Germany <https://WikiPedia.org/wiki/Bessel-Ellipsoid> # <https://WikiPedia.org/wiki/Helmert_transformation> DHDN = Datum(Ellipsoids.Bessel1841, Transforms.DHDN), # <https://www.Gov.UK/guidance/oil-and-gas-petroleum-operations-notices#pon-4> ED50 = Datum(Ellipsoids.Intl1924, Transforms.ED50), # Australia <https://ICSM.Gov.AU/datum/gda2020-and-gda94-technical-manuals> # ADG66 = Datum(Ellipsoids.ANS, Transforms.WGS84, name='ADG66'), # XXX Transform? # ADG84 = Datum(Ellipsoids.ANS, Transforms.WGS84, name='ADG84'), # XXX Transform? # GDA94 = Datum(Ellipsoids.GRS80, Transforms.WGS84, name='GDA94'), GDA2020 = Datum(Ellipsoids.GRS80, Transforms.WGS84, name='GDA2020'), # XXX Transform? # <https://WikiPedia.org/wiki/GRS_80> GRS80 = Datum(Ellipsoids.GRS80, Transforms.WGS84, name='GRS80'), # <https://OSI.IE/OSI/media/OSI/Content/Publications/transformations_booklet.pdf> Irl1975 = Datum(Ellipsoids.AiryModified, Transforms.Irl1975), # Germany <https://WikiPedia.org/wiki/Helmert_transformation> Krassovski1940 = Datum(Ellipsoids.Krassovski1940, Transforms.Krassovski1940), # XXX spelling? Krassowsky1940 = Datum(Ellipsoids.Krassowsky1940, Transforms.Krassowsky1940), # XXX spelling? # Austria <https://DE.WikiPedia.org/wiki/Datum_Austria> MGI = Datum(Ellipsoids.Bessel1841, Transforms.MGI), # <https://WikiPedia.org/wiki/Helmert_transformation> NAD27 = Datum(Ellipsoids.Clarke1866, Transforms.NAD27), # NAD83 (2009) == WGS84 - <https://www.UVM.edu/giv/resources/WGS84_NAD83.pdf> # (If you *really* must convert WGS84<->NAD83, you need more than this!) NAD83 = Datum(Ellipsoids.GRS80, Transforms.NAD83), # Nouvelle Triangulation Francaise (Paris) XXX verify NTF = Datum(Ellipsoids.Clarke1880IGN, Transforms.NTF), # <https://www.OrdnanceSurvey.co.UK/docs/support/guide-coordinate-systems-great-britain.pdf> OSGB36 = Datum(Ellipsoids.Airy1830, Transforms.OSGB36), # Germany <https://WikiPedia.org/wiki/Helmert_transformation> Potsdam = Datum(Ellipsoids.Bessel1841, Transforms.Bessel1841, name='Potsdam'), # XXX psuedo-ellipsoids for spherical LatLon Sphere = Datum(Ellipsoids.Sphere, Transforms.WGS84, name='Sphere'), # <https://www.GeoCachingToolbox.com?page=datumEllipsoidDetails> TokyoJapan = Datum(Ellipsoids.Bessel1841, Transforms.TokyoJapan), # <https://www.ICAO.int/safety/pbn/documentation/eurocontrol/eurocontrol%20wgs%2084%20implementation%20manual.pdf> WGS72 = Datum(Ellipsoids.WGS72, Transforms.WGS72), WGS84 = Datum(Ellipsoids.WGS84, Transforms.WGS84), ) if __name__ == '__main__': # __doc__ of this file for e in (Datums, Transforms): t = [NN] + repr(e).split('\n') print('\n@var '.join(i.strip(',') for i in t)) # **) MIT License # # Copyright (C) 2016-2020 -- mrJean1 at Gmail -- All Rights Reserved. # # Permission is hereby granted, free of charge, to any person obtaining a # copy of this software and associated documentation files (the "Software"), # to deal in the Software without restriction, including without limitation # the rights to use, copy, modify, merge, publish, distribute, sublicense, # and/or sell copies of the Software, and to permit persons to whom the # Software is furnished to do so, subject to the following conditions: # # The above copyright notice and this permission notice shall be included # in all copies or substantial portions of the Software. # # THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS # OR IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY, # FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL # THE AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR # OTHER LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, # ARISING FROM, OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR # OTHER DEALINGS IN THE SOFTWARE. # % python -m pygeodesy.datums