Searches , social queries for MOLLWEIDE
Search references for MOLLWEIDE. Phrases containing MOLLWEIDE
See searches and references containing MOLLWEIDE!
Search references for MOLLWEIDE. Phrases containing MOLLWEIDE
See searches and references containing MOLLWEIDE!MOLLWEIDE
Pseudocylindrical equal-area map projection
The Mollweide projection is an equal-area, pseudocylindrical map projection generally used for maps of the world or celestial sphere. It is also known
Mollweide_projection
Trigonometric relation between sides and angles of a triangle
In trigonometry, Mollweide's formula is a pair of relationships between sides and angles in a triangle. A variant of one of the expressions in more geometrical
Mollweide's_formula
Topics referred to by the same term
Mollweide may refer to: Karl Mollweide, mathematician (1774–1825). Mollweide projection, a pseudocylindrical map projection. Mollweide Glacier, a glacier
Mollweide
German mathematician and astronomer (1774–1825)
Karl Brandan Mollweide (3 February 1774 – 10 March 1825) was a German mathematician and astronomer who taught in Halle and Leipzig. In trigonometry, he
Karl_Mollweide
Pseudocylindrical equal-area map projection
evolved from Goode’s 1916 experiments in interrupting the Mollweide projection. Because the Mollweide is sometimes called the "homolographic projection" (meaning
Goode_homolosine_projection
Pseudoazimuthal equal-area map projection
as the Mollweide projection, Hammer intended to reduce distortion in the regions of the outer meridians, where it is extreme in the Mollweide. Directly
Hammer_projection
Type of map projection
eumorphic Collignon Eckert II, IV and VI Equal Earth Goode's homolosine Mollweide Sinusoidal Tobler hyperelliptical Other Eckert-Greifendorff McBryde–Thomas
Equal-area_projection
Cylindrical equal-area map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Gall–Peters_projection
Systematic representation of the surface of a sphere or ellipsoid onto a plane
Hobo–Dyer Lambert azimuthal equal-area Lambert cylindrical equal-area Mollweide Sinusoidal Strebe 1995 Snyder's equal-area polyhedral projection, used
Map_projection
Pseudocylindrical compromise map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Robinson_projection
Cylindrical equidistant map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Equirectangular_projection
Glacier in Antarctica
flowing from the coastal range, include (from south to north) Gauss, Mollweide, Bonne and Cassini- 77°58′S 163°45′E / 77.967°S 163.750°E / -77.967;
Blue_Glacier_(Antarctica)
Geographic coordinate specifying north-south position
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Latitude
Mercator variant map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Web_Mercator_projection
German mathematician and astronomer (1790–1868)
where he studied astronomy under the mathematician and astronomer Karl Mollweide. In 1813, he began to study astronomy under mathematician Carl Friedrich
August_Ferdinand_Möbius
Equal-area pseudocylindrical global map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Equal_Earth_projection
Map of most or all of the surface of the Earth
a nautical chart. Mercator projection (showing between 82°S and 82°N) Mollweide projection B.J.S. Cahill Butterfly Map, 1909, from 1919 pamphlet Polar
World_map
Conic equal-area map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Albers_projection
Pseudocylindrical equal-area map projection
and Geodetic Survey. The projection averages the y-coordinates of the Mollweide projection and the Sinusoidal projection for a given geographic coordinate
Boggs_eumorphic_projection
1805 Mollweide = elliptical = Babinet = homolographic Pseudocylindrical Equal-area Karl Brandan Mollweide Meridians are ellipses. 1953 Sinu-Mollweide Pseudocylindrical
List_of_map_projections
Polyhedral compromise map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Waterman_butterfly_projection
Map projections devised by Oswald Winkel
Winkel I projection uses the sinusoidal projection, Winkel II uses the Mollweide projection, and Winkel Tripel (Winkel III) uses the Aitoff projection
Winkel_projection
Pseudoconical compromise map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Rectangular polyconic projection
Rectangular_polyconic_projection
Pseudoazimuthal compromise map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Winkel_tripel_projection
Pseudoazimuthal compromise map projection
the Hammer projection as the Aitoff projection. List of map projections Mollweide projection Flattening the Earth: Two Thousand Years of Map Projections
Aitoff_projection
Pseudocylindrical compromise map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Kavrayskiy_VII_projection
Projection of a sphere through its center onto a plane
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Gnomonic_projection
Pseudocylindrical equal-area map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Eckert_IV_projection
Cylindrical conformal map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Mercator_projection
East-West geographic coordinate
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Longitude
Azimuthal equidistant map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Azimuthal equidistant projection
Azimuthal_equidistant_projection
Polyhedral compromise map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Dymaxion_map
Places where the globe has been split in a map projection
interrupting the Mollweide projection. Satisfied with the interruption scheme, he then devised a new projection as a composite of the Mollweide and the sinusoidal
Interruption_(map_projection)
Adaptation of the standard Mercator projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Transverse Mercator projection
Transverse_Mercator_projection
Cylindrical compromise map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Gall_stereographic_projection
Pseudocylindrical compromise map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Natural_Earth_projection
Conformal map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Peirce_quincuncial_projection
Cylindrical equal-area map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Hobo–Dyer_projection
Type of conformal map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Stereographic_map_projection
Map possibly by Leonardo da Vinci c. 1514
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Leonardo's_world_map
Pseudocylindrical equal-area map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
HEALPix
Polyhedral equal-area map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Quadrilateralized spherical cube
Quadrilateralized_spherical_cube
Pseudocylindrical equal-area map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Eckert_VI_projection
Inventor of the butterfly projection map
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Bernard_J._S._Cahill
Parameter defined by the axis of the geomagnetic dipole
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Geomagnetic_latitude
Retroazimuthal map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Hammer retroazimuthal projection
Hammer_retroazimuthal_projection
Conic conformal map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Lambert conformal conic projection
Lambert_conformal_conic_projection
Conformal map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Adams hemisphere-in-a-square projection
Adams_hemisphere-in-a-square_projection
Pseudocylindrical equal-area map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Eckert_II_projection
Characterization of distortion in map projections
Equirectangular projection Mercator projection Gall–Peters projection Mollweide projection Winkel tripel projection Azimuthal equidistant projection Fuller
Tissot's_indicatrix
Class of map projections
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Polyconic_projection_class
Polyhedral compromise map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
AuthaGraph_projection
Retroazimuthal conformal map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Littrow_projection
Oblique stereographic map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Roussilhe oblique stereographic projection
Roussilhe_oblique_stereographic_projection
Type of map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Polyhedral_map_projection
Compromise map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Van_der_Grinten_projection
Azimuthal equal-area map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Lambert azimuthal equal-area projection
Lambert_azimuthal_equal-area_projection
Pseudoconical equal-area map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Bottomley_projection
Cylindrical compromise map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Miller_cylindrical_projection
Pseudocylindrical equal-area map projection
and γ = 4 / π {\displaystyle \gamma =4/\pi } the projection becomes the Mollweide projection. Tobler favored the parameterization shown with the top illustration;
Tobler hyperelliptical projection
Tobler_hyperelliptical_projection
Map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Bonne_projection
Cylindrical equal-area map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Behrmann_projection
Hypothetical planetary rings around Earth
Mollweide paleogeographic map of Earth 465 million years ago, when the rings were proposed to have existed.
Rings_of_Earth
Six pseudocylindrical map projections
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Eckert_projection
Cylindrical equal-area map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Lambert cylindrical equal-area projection
Lambert_cylindrical_equal-area_projection
Pseudocylindrical compromise map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Ortelius_oval_projection
Retroazimuthal compromise map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Craig retroazimuthal projection
Craig_retroazimuthal_projection
Cylindrical perspective map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Central cylindrical projection
Central_cylindrical_projection
Polyhedral compromise map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Cahill–Keyes_projection
University in Leipzig, Germany
astronomer, known for the Möbius strip. Karl Mollweide, German mathematician and astronomer, known for the Mollweide projection Hermann Hankel, German mathematician
Leipzig_University
Mexico City metro station
near the Boulevard de los Continentes, and the icon of the station was a Mollweide projection. In 2002, it was decided to change the name of the station
Nezahualcóyotl_metro_station
a blue dot marking the oceanic pole of inaccessibility. Thin isolines are 250 km (160 mi) apart; thick lines 1,000 km (620 mi). Mollweide projection.
Extremes_on_Earth
Pseudocylindrical equal-area map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Sinusoidal_projection
Two-point equidistant map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Two-point equidistant projection
Two-point_equidistant_projection
Geographic location
a blue dot marking the oceanic pole of inaccessibility. Thin isolines are 250 km (160 mi) apart; thick lines 1,000 km (620 mi). Mollweide projection.
Pole_of_inaccessibility
Conic equidistant map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Equidistant_conic_projection
Pseudocylindrical compromise map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Wagner_VI_projection
Azimuthal perspective map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Orthographic_map_projection
Map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Guyou hemisphere-in-a-square projection
Guyou_hemisphere-in-a-square_projection
Property of all triangles on a Euclidean plane
spherical triangles Law of cosines Law of tangents Law of cotangents Mollweide's formula – for checking solutions of triangles Solution of triangles Surveying
Law_of_sines
Family of map projections
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Cylindrical equal-area projection
Cylindrical_equal-area_projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
List of national coordinate reference systems
List_of_national_coordinate_reference_systems
Pseudoazimuthal equal-area map projection
portion of the Mollweide projection, the Eckert is "deprojected" back onto the sphere using the inverse transformation of the Mollweide projection. This
Strebe_1995_projection
Particular mapping that projects a sphere onto a plane
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Stereographic_projection
Generalization of Pythagorean theorem
sines Law of tangents Law of cotangents List of trigonometric identities Mollweide's formula Given sides b {\displaystyle b} , c {\displaystyle c}
Law_of_cosines
Polyhedral conformal map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Lee conformal world in a tetrahedron
Lee_conformal_world_in_a_tetrahedron
World map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Nicolosi_globular_projection
Map projection in which every angle between two curves that cross each other is preserved
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Conformal_map_projection
Map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Space-oblique Mercator projection
Space-oblique_Mercator_projection
Geographical term
a blue dot marking the oceanic pole of inaccessibility. Thin isolines are 250 km (160 mi) apart; thick lines 1,000 km (620 mi). Mollweide projection.
Geographical_centre
Method of projecting a sphere to the plane
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Werner_projection
Pseudocylindrical equal-area map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Collignon_projection
Compromise map projection
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Armadillo_projection
Third and last age of the late Jurassic
Tithonian 149.2 ± 0.7 – 143.1 ± 0.6 Ma PreꞒ Ꞓ O S D C P T J K Pg N Mollweide map of Earth 145 million years ago, with black outlines depicting countries
Tithonian
Paleomaps Since 600 Ma (Mollweide Projection, Longitude 0) Archived 2012-10-20 at the Wayback Machine Paleomaps Since 600 Ma (Mollweide Projection, Longitude
Geological_history_of_Earth
Earliest age of the Late Cretaceous Epoch
Cenomanian 100.5 ± 0.1 – 93.9 ± 0.2 Ma PreꞒ Ꞓ O S D C P T J K Pg N Mollweide Map Of Earth as it was 100 Million Years Ago, with black outlines depicting
Cenomanian
Map projection by Max Eckert-Greifendorff
Collignon Eckert II Eckert IV Eckert VI Equal Earth Goode homolosine Mollweide Sinusoidal Tobler hyperelliptical Kavrayskiy VII Wagner VI Winkel I and
Eckert-Greifendorff projection
Eckert-Greifendorff_projection
Minkowski Otfrid Mittmann August Ferdinand Möbius Arnold Möller Karl Mollweide Robert Edouard Moritz Jürgen Moser Ruth Moufang John Müller Stefan Müller
List_of_German_mathematicians
Process of reconstructing the positions of tectonic plates in the geological past
2011-11-02. Paleomaps Since 600 Ma (Mollweide Projection, Longitude 0)Dead link Paleomaps Since 600 Ma (Mollweide Projection, Longitude 180)Dead link
Plate_reconstruction
Geometry of figures on the surface of a sphere
Gauss analogies) were published independently by Delambre, Gauss, and Mollweide in 1807–1809. sin 1 2 ( A + B ) cos 1 2 C = cos 1 2 ( a − b ) cos
Spherical_trigonometry
travel, tourism, insurance
MOLLWEIDE
MOLLWEIDE
MOLLWEIDE
MOLLWEIDE
MOLLWEIDE
MOLLWEIDE
MOLLWEIDE
MOLLWEIDE
MOLLWEIDE
travel, tourism, insurance