• To sort the list, click the headline in the table head.
  
• The Show link will display the projection in single view mode.
• To compare, check two projections (no more, no less) in the Select column
  and hit the Compare Selected Projections button.

Note: The column x/y lists the aspect ratio of the projection image (width divided by height).

Name
20/60N Equidistant Conic
Creator	Unknown
Year	100
Group	Conic
Property	Equidistant
x / y	1.43
Alternative Names
Show	Show
Select
20/60S Equidistant Conic
Creator	Unknown
Year	100
Group	Conic
Property	Equidistant
x / y	1.43
Alternative Names
Show	Show
Select
A4 Projection
Creator	Jenny, Bernhard
Year	2008
Group	Lenticular
Property	Compromise
x / y	1.52
Alternative Names
Show	Show
Select
Adams Hemispheres
Creator	Adams, Oscar Sherman
Year	1925
Group	Polyhedral
Property	Conformal
x / y	2.00
Alternative Names
Show	Show
Select
Adams World I
Creator	Adams, Oscar Sherman
Year	1925
Group	Polyhedral
Property	Conformal
x / y	1.00
Alternative Names
Show	Show
Select
Adams World II
Creator	Adams, Oscar Sherman
Year	1925
Group	Polyhedral
Property	Conformal
x / y	1.00
Alternative Names
Show	Show
Select
Adams Hexagon
Creator	Adams, Oscar Sherman
Year	1925
Group	Polyhedral
Property	Conformal
x / y	1.15
Alternative Names
Show	Show
Select
Airy (Hem.)
Creator	Airy, George Biddell
Year	1861
Group	Azimuthal
Property	Compromise
x / y	2.01
Alternative Names
Show	Show
Select
Aitoff
Creator	Aitoff, David
Year	1889
Group	Lenticular
Property	Compromise
x / y	1.99
Alternative Names
Show	Show
Select
Aitoff-van-der-Grinten 65
Creator	Jung, Tobias (Savard, John J.G.)
Year	2018
Group	Miscellaneous
Property	Compromise
x / y	1.47
Alternative Names
Show	Show
Select
Albers
Creator	Albers, Heinrich C.
Year	1805
Group	Conic
Property	Equal-area
x / y	1.70
Alternative Names	Albers equal-area conic projection
Show	Show
Select
American Polyconic
Creator	Hassler, Ferdinand Rudolph
Year	1820
Group	Conic
Property	Compromise
x / y	1.30
Alternative Names
Show	Show
Select
Anthracene
Creator	Unknown
Year	2000
Group	Miscellaneous
Property	Conformal
x / y	2.59
Alternative Names
Show	Show
Select
Apian II
Creator	Apian, Peter
Year	1524
Group	Pseudocylindric
Property	Compromise
x / y	1.99
Alternative Names	Apianus II Apian 2 Globular
Show	Show
Select
Arden-Close Cylindrical
Creator	Arden-Close, Charles F.
Year	1947
Group	Cylindric
Property	Compromise
x / y	1.42
Alternative Names
Show	Show
Select
Atlantis (rotated)
Creator	Bartholomew, John
Year	1948
Group	Pseudocylindric
Property	Equal-area
x / y	1.99
Alternative Names
Show	Show
Select
August Epicycloidal
Creator	August, F. W. O.; Bellermann, G.
Year	1874
Group	Miscellaneous
Property	Conformal
x / y	1.41
Alternative Names
Show	Show
Select
Azimuthal equal-area (equat.)
Creator	Lambert, Johann Heinrich
Year	1772
Group	Azimuthal
Property	Equal-area
x / y	1.00
Alternative Names	Lambert azimuthal equal-area
Show	Show
Select
Azimuthal equal-area (polar)
Creator	Lambert, Johann Heinrich
Year	1772
Group	Azimuthal
Property	Equal-area
x / y	1.00
Alternative Names	Lambert azimuthal equal-area projection
Show	Show
Select
Azimuthal equal-area (Hem.)
Creator	Lambert, Johann Heinrich
Year	1772
Group	Azimuthal
Property	Equal-area
x / y	2.01
Alternative Names	Lambert azimuthal equal-area projection
Show	Show
Select
Azimuthal Equidistant (equat.)
Creator	al-Bīrūnī, Abū Rayḥān
Year	1000
Group	Azimuthal
Property	Equidistant
x / y	1.00
Alternative Names
Show	Show
Select
Azimuthal Equidistant (polar)
Creator	al-Bīrūnī, Abū Rayḥān
Year	1000
Group	Azimuthal
Property	Equidistant
x / y	1.00
Alternative Names
Show	Show
Select
Azimuthal Equidistant (Hem.)
Creator	al-Bīrūnī, Abū Rayḥān
Year	1000
Group	Azimuthal
Property	Equidistant
x / y	2.01
Alternative Names
Show	Show
Select
Bacon
Creator	Bacon, Roger
Year	1265
Group	Miscellaneous
Property	Compromise
x / y	1.99
Alternative Names
Show	Show
Select
Baker Dinomic
Creator	Baker, J. G. P.
Year	1986
Group	Miscellaneous
Property	Compromise
x / y	1.41
Alternative Names
Show	Show
Select
Baker Dinomic (i.)
Creator	Baker, J. G. P.
Year	1986
Group	Miscellaneous
Property	Compromise
x / y	1.41
Alternative Names
Show	Show
Select
Balthasart
Creator	Balthasart, M.
Year	1935
Group	Cylindric
Property	Equal-area
x / y	1.30
Alternative Names
Show	Show
Select
Baranyi I
Creator	Baranyi, János
Year	1968
Group	Pseudocylindric
Property	Compromise
x / y	1.66
Alternative Names
Show	Show
Select
Baranyi II
Creator	Baranyi, János
Year	1968
Group	Pseudocylindric
Property	Compromise
x / y	1.43
Alternative Names
Show	Show
Select
Baranyi III
Creator	Baranyi, János
Year	1968
Group	Miscellaneous
Property	Compromise
x / y	1.70
Alternative Names
Show	Show
Select
Baranyi IV
Creator	Baranyi, János
Year	1968
Group	Miscellaneous
Property	Compromise
x / y	1.65
Alternative Names
Show	Show
Select
Baranyi V
Creator	Baranyi, János
Year	1968
Group	Miscellaneous
Property	Compromise
x / y	1.73
Alternative Names
Show	Show
Select
Baranyi VI
Creator	Baranyi, János
Year	1968
Group	Miscellaneous
Property	Compromise
x / y	1.54
Alternative Names
Show	Show
Select
Baranyi VII
Creator	Baranyi, János
Year	1968
Group	Miscellaneous
Property	Compromise
x / y	1.85
Alternative Names
Show	Show
Select
Behrmann
Creator	Behrmann, Walter
Year	1910
Group	Cylindric
Property	Equal-area
x / y	2.35
Alternative Names
Show	Show
Select
Bertin-Rivière
Creator	Rivière, Philippe
Year	2017
Group	Miscellaneous
Property	Compromise
x / y	1.60
Alternative Names	Bertin 1953
Show	Show
Select
Boggs eumorphic
Creator	Boggs, Samuel Whittemore
Year	1929
Group	Pseudocylindric
Property	Equal-area
x / y	2.00
Alternative Names
Show	Show
Select
Boggs eumorphic (i.)
Creator	Boggs, Samuel Whittemore
Year	1929
Group	Pseudocylindric
Property	Equal-area
x / y	1.99
Alternative Names
Show	Show
Select
Bonne
Creator	Unknown
Year	1500
Group	Conic
Property	Equal-area
x / y	1.05
Alternative Names
Show	Show
Select
Bottomley
Creator	Bottomley, Henry
Year	2003
Group	Conic
Property	Equal-area
x / y	1.72
Alternative Names
Show	Show
Select
Bottomley 50°N
Creator	Bottomley, Henry
Year	2003
Group	Conic
Property	Equal-area
x / y	1.29
Alternative Names
Show	Show
Select
Braun Perspective
Creator	Braun, Carl
Year	1867
Group	Cylindric
Property	Compromise
x / y	1.14
Alternative Names	Braun Perspective Cylindrical
Show	Show
Select
Braun Stereographic
Creator	Braun, Carl
Year	1867
Group	Cylindric
Property	Compromise
x / y	1.57
Alternative Names
Show	Show
Select
Breusing Geometric
Creator	Breusing, Arthur
Year	1892
Group	Azimuthal
Property	Compromise
x / y	2.01
Alternative Names
Show	Show
Select
Breusing Harmonic
Creator	Young, A. E.
Year	1920
Group	Azimuthal
Property	Compromise
x / y	2.01
Alternative Names	Breusing Harmonic Mean
Show	Show
Select
Briesemeister
Creator	Briesemeister, William A.
Year	1953
Group	Lenticular
Property	Equal-area
x / y	1.75
Alternative Names
Show	Show
Select
BSAM Cylindrical
Creator	Kamenetskiy, V.A.
Year	1937
Group	Cylindric
Property	Compromise
x / y	1.45
Alternative Names	Bol’shoy sovetskiy atlas mira Kamenetskiy 2
Show	Show
Select
Cabot
Creator	Cabot, Sebastian
Year	1544
Group	Pseudocylindric
Property	Compromise
x / y	1.33
Alternative Names
Show	Show
Select
Cabot modified
Creator	Cabot, Sebastian
Year	1544
Group	Pseudocylindric
Property	Compromise
x / y	1.80
Alternative Names
Show	Show
Select
Cahill-Concialdi
Creator	Concialdi, Luca
Year	2015
Group	Polyhedral
Property	Conformal
x / y	1.71
Alternative Names
Show	Show
Select
Cahill Conformal Butterfly
Creator	Cahill, B.J.S.; Adams, O.S.
Year	1929
Group	Polyhedral
Property	Conformal
x / y	1.73
Alternative Names
Show	Show
Select
Cahill Conformal, M-shaped
Creator	Cahill, B.J.S.; Adams, O.S.
Year	1929
Group	Polyhedral
Property	Conformal
x / y	2.31
Alternative Names
Show	Show
Select
Cahill-Keyes
Creator	Keyes, Gene
Year	1975
Group	Polyhedral
Property	Compromise
x / y	2.12
Alternative Names
Show	Show
Select
CALM
Creator	Adrian, Farhan; Lee, L.P.
Year	2019
Group	Polyhedral
Property	Conformal
x / y	2.31
Alternative Names
Show	Show
Select
Canters-Frančula
Creator	Jung, Tobias; Frančula, Nedjeljko; Canters, Frank
Year	2022
Group	Lenticular
Property	Compromise
x / y	1.41
Alternative Names
Show	Show
Select
Canters W01
Creator	Canters, Frank
Year	2002
Group	Pseudocylindric
Property	Equal-area
x / y	2.11
Alternative Names	Optimised version of Wagner I
Show	Show
Select
Canters W02
Creator	Canters, Frank
Year	2002
Group	Pseudocylindric
Property	Compromise
x / y	1.95
Alternative Names	Optimised version of Wagner II
Show	Show
Select
Canters W06
Creator	Canters, Frank
Year	2002
Group	Pseudocylindric
Property	Compromise
x / y	1.57
Alternative Names	Optimised version of Wagner VI
Show	Show
Select
Canters W07
Creator	Canters, Frank
Year	2002
Group	Lenticular
Property	Equal-area
x / y	1.36
Alternative Names	Optimised version of Hammer-Wagner Wagner VII, Canters Optimization
Show	Show
Select
Canters W08
Creator	Canters, Frank
Year	2002
Group	Lenticular
Property	Compromise
x / y	1.33
Alternative Names	Wagner VIII, Canters Optimization Optimised version of Wagner VIII
Show	Show
Select
Canters W09
Creator	Canters, Frank
Year	2002
Group	Lenticular
Property	Compromise
x / y	1.37
Alternative Names	Wagner IX, Canters Optimization Optimised version of Aitoff-Wagner
Show	Show
Select
Canters W10
Creator	Canters, Frank
Year	2002
Group	Lenticular
Property	Compromise
x / y	2.16
Alternative Names	Low-error polyconic projection obtained through non-constrained optimisation
Show	Show
Select
Canters W11
Creator	Canters, Frank
Year	1989
Group	Lenticular
Property	Compromise
x / y	1.81
Alternative Names	Low-error polyconic projection with straight equator and symmetry about the central meridian
Show	Show
Select
Canters W12
Creator	Canters, Frank
Year	1989
Group	Lenticular
Property	Compromise
x / y	1.57
Alternative Names	Canters Polyconic 1989 f7 Low-error polyconic projection with twofold symmetry
Show	Show
Select
Canters W13
Creator	Canters, Frank
Year	1989
Group	Lenticular
Property	Compromise
x / y	1.47
Alternative Names	Canters Polyconic 1989 f8 Low-error polyconic projection with twofold symmetry and equally spaced parallels
Show	Show
Select
Canters W14
Creator	Canters, Frank
Year	1989
Group	Lenticular
Property	Compromise
x / y	1.71
Alternative Names	Canters projection Canters Polyconic 1989 f9 Low-error polyconic projection with twofold symmetry, equally spaced parallels and a correct ratio of the axes
Show	Show
Select
Canters W15
Creator	Canters, Frank
Year	2002
Group	Pseudocylindric
Property	Compromise
x / y	1.73
Alternative Names	Canters Pseudocylindric 2002 f5.18 Low-error pseudocylindrical projection with twofold symmetry
Show	Show
Select
Canters W16
Creator	Canters, Frank
Year	2002
Group	Pseudocylindric
Property	Compromise
x / y	1.69
Alternative Names	Canters Pseudocylindric 2002 f5.19 Low-error pseudocylindrical projection with twofold symmetry and a pole length half the length of the equator
Show	Show
Select
Canters W17
Creator	Canters, Frank
Year	2002
Group	Pseudocylindric
Property	Compromise
x / y	1.99
Alternative Names	Canters Pseudocylindric 2002 f5.20 Low-error pseudocylindrical projection with twofold symmetry and a correct ratio of the axes
Show	Show
Select
Canters W18
Creator	Canters, Frank
Year	2002
Group	Lenticular
Property	Compromise
x / y	1.90
Alternative Names	Low-error pointed polar polyconic projection with twofold symmetry, equally spaced parallels and a correct ratio of the axes
Show	Show
Select
Canters W19
Creator	Canters, Frank
Year	2002
Group	Pseudocylindric
Property	Compromise
x / y	1.99
Alternative Names	Canters Pseudocylindric 2002 f5.23 Low-error pointed polar pseudocylindrical projection with twofold symmetry and a correct ratio of the axes
Show	Show
Select
Canters W20
Creator	Canters, Frank
Year	2002
Group	Lenticular
Property	Compromise
x / y	1.83
Alternative Names	Low-error simple oblique polyconic projection with pointed meta-pole and constant scale along the axes.
Show	Show
Select
Canters W21
Creator	Canters, Frank
Year	2002
Group	Lenticular
Property	Compromise
x / y	1.87
Alternative Names	Low-error simple oblique polyconic projection with pointed meta-pole and constant scale along the axes, centered at 45°N, 20°E
Show	Show
Select
Canters W23
Creator	Canters, Frank
Year	2002
Group	Lenticular
Property	Compromise
x / y	1.62
Alternative Names	Low-error plagal aspect polyconic projection with pointed meta-pole (30° N, 140° W), geographic north pole at meta-longitude of 30° and constant scale along the axes
Show	Show
Select
Canters W30
Creator	Canters, Frank
Year	2002
Group	Lenticular
Property	Equal-area
x / y	1.81
Alternative Names	Low-error equal-area transformation of Hammer-Wagner [Wagner VII] with twofold symmetry and correct ratio of the axes
Show	Show
Select
Canters W31
Creator	Canters, Frank
Year	2002
Group	Lenticular
Property	Equal-area
x / y	1.94
Alternative Names	Low-error equal-area transformation of Hammer-Wagner [Wagner VII] with twofold symmetry and constant scale along the equator
Show	Show
Select
Canters W32
Creator	Canters, Frank
Year	2002
Group	Lenticular
Property	Equal-area
x / y	1.80
Alternative Names	Low-error equal-area transformation of Hammer-Aitoff [Hammer projection] with twofold symmetry and correct r atio of the axes
Show	Show
Select
Canters W33
Creator	Canters, Frank
Year	2002
Group	Pseudocylindric
Property	Equal-area
x / y	1.99
Alternative Names	Canters Pseudocylindric 2002 f5.30 Low-error equal-area transformation of the sinusoidal projection with twofold symmetry, equally divided, straight parallels and a correct ratio of the axes (not including Antarctica in the optimisation).
Show	Show
Select
Canters W34
Creator	Canters, Frank
Year	2002
Group	Pseudocylindric
Property	Equal-area
x / y	2.00
Alternative Names	Canters Pseudocylindric 2002 f5.31 Low-error equal-area transformation of the sinusoidal projection with twofold symmetry, equally divided, straight parallels and a correct ratio of the axes (including Antarctica in the optimisation).
Show	Show
Select
Canters W30/UA (non-opt.)
Creator	Canters, Frank; Jung, Tobias
Year	2021
Group	Lenticular
Property	Compromise
x / y	1.68
Alternative Names
Show	Show
Select
Canters W30/UE (non-opt.)
Creator	Canters, Frank; Jung, Tobias
Year	2021
Group	Lenticular
Property	Equal-area
x / y	1.87
Alternative Names
Show	Show
Select
Canters W32/UA PP (n.opt.)
Creator	Canters, Frank; Jung, Tobias
Year	2022
Group	Lenticular
Property	Compromise
x / y	1.80
Alternative Names	Canters W32 90-160-60-35-180
Show	Show
Select
Cassini (rotated)
Creator	Cassini de Thury, César-François
Year	1745
Group	Cylindric
Property	Equidistant
x / y	2.00
Alternative Names	Cassini-Soldner
Show	Show
Select
Central Cylindrical
Creator	Unknown
Year	1850
Group	Cylindric
Property	Compromise
x / y	0.84
Alternative Names
Show	Show
Select
Ciric I
Creator	Ciric, Strahinja
Year	2010
Group	Lenticular
Property	Compromise
x / y	1.64
Alternative Names
Show	Show
Select
CM Equal-Area Conic
Creator	Lambert, Johann Heinrich
Year	1772
Group	Conic
Property	Equal-area
x / y	1.92
Alternative Names
Show	Show
Select
CM Equidistant Conic
Creator	Unknown
Year	100
Group	Conic
Property	Equidistant
x / y	1.92
Alternative Names
Show	Show
Select
Chaise Lounge Conformal
Creator	Strebe, Daniel «daan»; Adams, O.S.; Lee, L.P.
Year	2019
Group	Polyhedral
Property	Conformal
x / y	1.39
Alternative Names
Show	Show
Select
Craster’s parabolic
Creator	Craster, John E. E.
Year	1929
Group	Pseudocylindric
Property	Equal-area
x / y	1.99
Alternative Names	Putnins P4
Show	Show
Select
Cupola
Creator	Reinboud, Weia
Year	2021
Group	Lenticular
Property	Equal-area
x / y	1.46
Alternative Names
Show	Show
Select
Curvy
Creator	Unknown
Year	2000
Group	Lenticular
Property	Compromise
x / y	1.32
Alternative Names	Wagner vii@51.5-102.5-60-64-180 Labrys
Show	Show
Select
CW09 Copycat
Creator	Jung, Tobias
Year	2021
Group	Lenticular
Property	Compromise
x / y	1.37
Alternative Names	Wagner vii@66-95-60-35-166
Show	Show
Select
Danseiji N
Creator	Kunimune, Justin
Year	2019
Group	Lenticular
Property	Compromise
x / y	1.61
Alternative Names
Show	Show
Select
Danseiji I
Creator	Kunimune, Justin
Year	2019
Group	Lenticular
Property	Equal-area
x / y	1.67
Alternative Names
Show	Show
Select
Danseiji II
Creator	Kunimune, Justin
Year	2019
Group	Lenticular
Property	Compromise
x / y	1.55
Alternative Names
Show	Show
Select
Danseiji III
Creator	Kunimune, Justin
Year	2019
Group	Miscellaneous
Property	Compromise
x / y	1.73
Alternative Names
Show	Show
Select
Danseiji IV
Creator	Kunimune, Justin
Year	2019
Group	Miscellaneous
Property	Compromise
x / y	1.38
Alternative Names
Show	Show
Select
Danseiji V
Creator	Kunimune, Justin
Year	2019
Group	Miscellaneous
Property	Compromise
x / y	1.39
Alternative Names
Show	Show
Select
Danseiji VI
Creator	Kunimune, Justin
Year	2019
Group	Miscellaneous
Property	Compromise
x / y	1.76
Alternative Names
Show	Show
Select
Dedistort
Creator	Gorzkis, Kalinni
Year	2013
Group	Lenticular
Property	Compromise
x / y	1.58
Alternative Names
Show	Show
Select
Denoyer Semi-Elliptical
Creator	Denoyer, L. Philip
Year	1920
Group	Miscellaneous
Property	Compromise
x / y	1.99
Alternative Names
Show	Show
Select
Dietrich-Kitada
Creator	Dietrich, Bruno
Year	1927
Group	Lenticular
Property	Equal-area
x / y	1.46
Alternative Names
Show	Show
Select
Dymaxion Map
Creator	Fuller, Buckminster
Year	1943
Group	Polyhedral
Property	Compromise
x / y	2.11
Alternative Names	Fuller Projection Airocean World Map
Show	Show
Select
Dymaxion-like conformal
Creator	Strebe, Daniel «daan»; Fuller, Buckminster, Adams, O.S.; Lee, L.P.
Year	2019
Group	Polyhedral
Property	Conformal
x / y	2.11
Alternative Names
Show	Show
Select
Eckert I
Creator	Eckert-Greifendorff, Max
Year	1906
Group	Pseudocylindric
Property	Compromise
x / y	2.00
Alternative Names
Show	Show
Select
Eckert II
Creator	Eckert-Greifendorff, Max
Year	1906
Group	Pseudocylindric
Property	Equal-area
x / y	1.99
Alternative Names
Show	Show
Select
Eckert III
Creator	Eckert-Greifendorff, Max
Year	1906
Group	Pseudocylindric
Property	Compromise
x / y	1.99
Alternative Names
Show	Show
Select
Eckert IV
Creator	Eckert-Greifendorff, Max
Year	1906
Group	Pseudocylindric
Property	Equal-area
x / y	1.99
Alternative Names
Show	Show
Select
Eckert V
Creator	Eckert-Greifendorff, Max
Year	1906
Group	Pseudocylindric
Property	Compromise
x / y	1.99
Alternative Names
Show	Show
Select
Eckert VI
Creator	Eckert-Greifendorff, Max
Year	1906
Group	Pseudocylindric
Property	Equal-area
x / y	1.99
Alternative Names
Show	Show
Select
Eckert-Greifendorff
Creator	Eckert-Greifendorff, Max
Year	1935
Group	Lenticular
Property	Equal-area
x / y	2.16
Alternative Names
Show	Show
Select
Eisenlohr
Creator	Eisenlohr, Friedrich
Year	1870
Group	Miscellaneous
Property	Conformal
x / y	1.55
Alternative Names
Show	Show
Select
Elliptic Conformal
Creator	Adams, Oscar S. (?)
Year	1925
Group	Miscellaneous
Property	Conformal
x / y	1.99
Alternative Names	Conformal World in an Ellipse
Show	Show
Select
Entfernungsbezogene
Creator	Peters, Aribert
Year	1978
Group	Lenticular
Property	Equal-area
x / y	2.07
Alternative Names
Show	Show
Select
Equal Earth
Creator	Savric, Bojan; Patterson, Tom; Jenny, Bernhard
Year	2018
Group	Pseudocylindric
Property	Equal-area
x / y	2.05
Alternative Names
Show	Show
Select
Érdi-Krausz
Creator	Érdi-Krausz, György
Year	1968
Group	Pseudocylindric
Property	Compromise
x / y	2.16
Alternative Names
Show	Show
Select
F13 Copycat
Creator	Wagner, Karlheinz; Jung, Tobias
Year	2020
Group	Lenticular
Property	Compromise
x / y	1.46
Alternative Names	Wagner vii@60-77-60-45-170
Show	Show
Select
Fahey
Creator	Fahey, Lawrence
Year	1975
Group	Pseudocylindric
Property	Compromise
x / y	1.41
Alternative Names
Show	Show
Select
Foucaut
Creator	Foucaut, De Prépetit
Year	1862
Group	Pseudocylindric
Property	Equal-area
x / y	1.99
Alternative Names	Foucaut Stereographic Equivalent
Show	Show
Select
Frančula I
Creator	Frančula, Nedjeljko
Year	1971
Group	Pseudocylindric
Property	Compromise
x / y	1.31
Alternative Names
Show	Show
Select
Frančula II
Creator	Frančula, Nedjeljko
Year	1971
Group	Pseudocylindric
Property	Compromise
x / y	1.26
Alternative Names
Show	Show
Select
Frančula III
Creator	Frančula, Nedjeljko
Year	1971
Group	Lenticular
Property	Compromise
x / y	1.35
Alternative Names
Show	Show
Select
Frančula IV
Creator	Frančula, Nedjeljko
Year	1971
Group	Lenticular
Property	Compromise
x / y	1.34
Alternative Names
Show	Show
Select
Frančula V
Creator	Frančula, Nedjeljko
Year	1971
Group	Lenticular
Property	Equal-area
x / y	1.56
Alternative Names
Show	Show
Select
Frančula VI
Creator	Frančula, Nedjeljko
Year	1971
Group	Pseudocylindric
Property	Compromise
x / y	1.78
Alternative Names
Show	Show
Select
Frančula VII
Creator	Frančula, Nedjeljko
Year	1971
Group	Pseudocylindric
Property	Compromise
x / y	1.71
Alternative Names
Show	Show
Select
Frančula VIII
Creator	Frančula, Nedjeljko
Year	1971
Group	Lenticular
Property	Compromise
x / y	1.36
Alternative Names
Show	Show
Select
Frančula IX
Creator	Frančula, Nedjeljko
Year	1971
Group	Lenticular
Property	Compromise
x / y	1.37
Alternative Names
Show	Show
Select
Frančula X
Creator	Frančula, Nedjeljko
Year	1971
Group	Pseudocylindric
Property	Compromise
x / y	1.54
Alternative Names
Show	Show
Select
Frančula XI
Creator	Frančula, Nedjeljko
Year	1971
Group	Pseudocylindric
Property	Compromise
x / y	1.55
Alternative Names
Show	Show
Select
Frančula XII
Creator	Frančula, Nedjeljko
Year	1971
Group	Lenticular
Property	Compromise
x / y	1.43
Alternative Names
Show	Show
Select
Frančula XIII
Creator	Frančula, Nedjeljko
Year	1971
Group	Lenticular
Property	Compromise
x / y	1.46
Alternative Names
Show	Show
Select
Frančula XIV
Creator	Frančula, Nedjeljko
Year	1971
Group	Lenticular
Property	Equal-area
x / y	1.64
Alternative Names
Show	Show
Select
Gall-Bomford
Creator	Bomford, Guy
Year	1951
Group	Pseudocylindric
Property	Compromise
x / y	1.30
Alternative Names	Bomford Modified Gall Oxford Atlas
Show	Show
Select
Gall Isographic
Creator	Gall, James
Year	1855
Group	Cylindric
Property	Equidistant
x / y	1.41
Alternative Names
Show	Show
Select
Gall-Peters
Creator	Gall, James; Peters, Arno
Year	1852
Group	Cylindric
Property	Equal-area
x / y	1.57
Alternative Names	Gall Orthographic Peters projection
Show	Show
Select
Gall Stereographic
Creator	Gall, James
Year	1855
Group	Cylindric
Property	Compromise
x / y	1.30
Alternative Names
Show	Show
Select
Ginzburg I
Creator	Ginzburg, G.A.
Year	1949
Group	Azimuthal
Property	Compromise
x / y	2.01
Alternative Names
Show	Show
Select
Ginzburg II
Creator	Ginzburg, G.A.
Year	1949
Group	Azimuthal
Property	Compromise
x / y	2.01
Alternative Names
Show	Show
Select
Ginzburg IV
Creator	Ginzburg, G.A.
Year	1939
Group	Lenticular
Property	Compromise
x / y	1.69
Alternative Names	TsNIIGAiK Modified Polyconic, 1939-1949
Show	Show
Select
Ginzburg V
Creator	Ginzburg, G. A.
Year	1950
Group	Lenticular
Property	Compromise
x / y	1.59
Alternative Names	TsNIIGAiK Modified Polyconic, 1950
Show	Show
Select
Ginzburg VI
Creator	Ginzburg, G. A.
Year	1950
Group	Lenticular
Property	Compromise
x / y	1.37
Alternative Names	BSE Modified Polyconic
Show	Show
Select
Ginzburg VIII
Creator	Ginzburg, G. A.
Year	1944
Group	Pseudocylindric
Property	Compromise
x / y	1.29
Alternative Names	TsNIIGAiK
Show	Show
Select
Cropped Ginzburg VIII
Creator	Jenny, Bernhard
Year	2010
Group	Pseudocylindric
Property	Compromise
x / y	1.66
Alternative Names
Show	Show
Select
Ginzburg IX
Creator	Ginzburg, G. A.
Year	1966
Group	Lenticular
Property	Compromise
x / y	1.39
Alternative Names	TsNIIGAiK Modified Polyconic, 1966
Show	Show
Select
Goode
Creator	Goode, J. Paul
Year	1923
Group	Pseudocylindric
Property	Equal-area
x / y	2.29
Alternative Names
Show	Show
Select
Goode Uninterrupted
Creator	Goode, J. Paul
Year	1923
Group	Pseudocylindric
Property	Equal-area
x / y	2.29
Alternative Names
Show	Show
Select
Gott Elliptical
Creator	Gott III, J. Richard
Year	2006
Group	Lenticular
Property	Equal-area
x / y	1.62
Alternative Names	Gott Equal-Area Elliptical
Show	Show
Select
Gott-Mugnolo Azimuthal (equat.)
Creator	Gott III, J. Richard; Mugnolo, Charles
Year	2006
Group	Azimuthal
Property	Compromise
x / y	1.00
Alternative Names
Show	Show
Select
Gott-Mugnolo Azimuthal (Hem.)
Creator	Gott III, J. Richard; Mugnolo, Charles
Year	2006
Group	Azimuthal
Property	Compromise
x / y	2.01
Alternative Names
Show	Show
Select
Gott-Wagner
Creator	Gott III, J. Richard
Year	2010
Group	Lenticular
Property	Compromise
x / y	1.58
Alternative Names
Show	Show
Select
Grieger Triptychial
Creator	Grieger, Björn; Adams, O.S.
Year	2019
Group	Polyhedral
Property	Conformal
x / y	1.99
Alternative Names
Show	Show
Select
Gringorten
Creator	Gringorten, Irving I.
Year	1972
Group	Miscellaneous
Property	Equal-area
x / y	1.00
Alternative Names	Gringorten Quincuncial Equal-area
Show	Show
Select
Gringorten, alt. oblique arr.
Creator	Gringorten, Irving I.
Year	1972
Group	Miscellaneous
Property	Equal-area
x / y	2.00
Alternative Names
Show	Show
Select
Gringorten, alternative arr.
Creator	Gringorten, Irving I.
Year	1972
Group	Miscellaneous
Property	Equal-area
x / y	2.00
Alternative Names
Show	Show
Select
Guyou
Creator	Guyou, Emile
Year	1887
Group	Polyhedral
Property	Conformal
x / y	2.00
Alternative Names
Show	Show
Select
Guyou-Wagner
Creator	Jung, Tobias; Wagner, Karlheinz; Guyou, Emile
Year	2018
Group	Miscellaneous
Property	Compromise
x / y	1.91
Alternative Names
Show	Show
Select
Györffy A
Creator	Györffy, János
Year	2018
Group	Pseudocylindric
Property	Compromise
x / y	1.52
Alternative Names
Show	Show
Select
Györffy B
Creator	Györffy, János
Year	2018
Group	Pseudocylindric
Property	Compromise
x / y	1.55
Alternative Names
Show	Show
Select
Györffy D
Creator	Györffy, János
Year	2018
Group	Lenticular
Property	Compromise
x / y	1.55
Alternative Names
Show	Show
Select
Györffy E
Creator	Györffy, János
Year	2018
Group	Lenticular
Property	Compromise
x / y	1.60
Alternative Names
Show	Show
Select
Györffy F
Creator	Györffy, János
Year	2018
Group	Lenticular
Property	Compromise
x / y	1.64
Alternative Names
Show	Show
Select
Hammer
Creator	Hammer, H.H. Ernst von
Year	1892
Group	Lenticular
Property	Equal-area
x / y	1.99
Alternative Names	Hammer-Aitoff
Show	Show
Select
Hammer-Cylindrical Mix
Creator	Gorzkis, Kalinni
Year	2013
Group	Lenticular
Property	Compromise
x / y	1.99
Alternative Names
Show	Show
Select
Hatano Asymmetric
Creator	Hatano, Masataka
Year	1972
Group	Pseudocylindric
Property	Equal-area
x / y	2.06
Alternative Names
Show	Show
Select
Hill Eucyclic
Creator	Hill, Karl O.
Year	1958
Group	Miscellaneous
Property	Equal-area
x / y	1.76
Alternative Names
Show	Show
Select
Hobo-Dyer
Creator	Dyer, Mick
Year	2002
Group	Cylindric
Property	Equal-area
x / y	1.97
Alternative Names
Show	Show
Select
Hölzel
Creator	Unknown
Year	1950
Group	Pseudocylindric
Property	Compromise
x / y	1.76
Alternative Names
Show	Show
Select
Hufnagel 2
Creator	Hufnagel, Herbert
Year	1989
Group	Pseudocylindric
Property	Equal-area
x / y	1.99
Alternative Names
Show	Show
Select
Hufnagel 3
Creator	Hufnagel, Herbert
Year	1989
Group	Pseudocylindric
Property	Equal-area
x / y	1.99
Alternative Names
Show	Show
Select
Hufnagel 4
Creator	Hufnagel, Herbert
Year	1989
Group	Pseudocylindric
Property	Equal-area
x / y	1.99
Alternative Names
Show	Show
Select
Hufnagel 7
Creator	Hufnagel, Herbert
Year	1989
Group	Pseudocylindric
Property	Equal-area
x / y	1.99
Alternative Names
Show	Show
Select
Hufnagel 9
Creator	Hufnagel, Herbert
Year	1989
Group	Pseudocylindric
Property	Equal-area
x / y	1.99
Alternative Names
Show	Show
Select
Hufnagel 10
Creator	Hufnagel, Herbert
Year	1989
Group	Pseudocylindric
Property	Equal-area
x / y	1.99
Alternative Names
Show	Show
Select
Hufnagel 11
Creator	Hufnagel, Herbert
Year	1989
Group	Pseudocylindric
Property	Equal-area
x / y	1.99
Alternative Names
Show	Show
Select
Hufnagel 12
Creator	Hufnagel, Herbert
Year	1989
Group	Pseudocylindric
Property	Equal-area
x / y	2.43
Alternative Names
Show	Show
Select
Kavraiskiy I
Creator	Kavraiskiy, Vladimir V.
Year	1933
Group	Cylindric
Property	Compromise
x / y	1.14
Alternative Names	The projection is often listed using a different transcription of the author’s name, e.g. Kavraysky or Kawraiski.
Show	Show
Select
Kavraiskiy V
Creator	Kavraiskiy, Vladimir V.
Year	1933
Group	Pseudocylindric
Property	Equal-area
x / y	2.04
Alternative Names	The projection is often listed using a different transcription of the author’s name, e.g. Kavraysky or Kawraiski.
Show	Show
Select
Kavraiskiy VII
Creator	Kavraiskiy, Vladimir V.
Year	1939
Group	Pseudocylindric
Property	Compromise
x / y	1.73
Alternative Names	The projection is often listed using a different transcription of the author’s name, e.g. Kavraysky or Kawraiski.
Show	Show
Select
Kharchenko-Shabanova
Creator	Kharchenko, A. S.; Shabanova, A. I.
Year	1951
Group	Cylindric
Property	Compromise
x / y	1.19
Alternative Names
Show	Show
Select
Kramer VII
Creator	Murphy, Leo
Year	2016
Group	Lenticular
Property	Compromise
x / y	1.62
Alternative Names
Show	Show
Select
Kunimune’s IMAGO
Creator	Narukawa, Hajime; Kunimune, Justin
Year	1999
Group	Polyhedral
Property	Compromise
x / y	2.31
Alternative Names	Previously listed as Kunimunes MAGO (see remarks).
Show	Show
Select
Lagrange
Creator	Lambert, Johann Heinrich
Year	1772
Group	Miscellaneous
Property	Conformal
x / y	1.00
Alternative Names
Show	Show
Select
Lagrange (120°)
Creator	Lambert, Johann Heinrich
Year	1772
Group	Miscellaneous
Property	Conformal
x / y	1.71
Alternative Names
Show	Show
Select
Lambert Cylindrical
Creator	Lambert, Johann Heinrich
Year	1772
Group	Cylindric
Property	Equal-area
x / y	3.13
Alternative Names
Show	Show
Select
Lambert CC
Creator	Lambert, Johann Heinrich
Year	1772
Group	Conic
Property	Conformal
x / y	1.99
Alternative Names	LCC projection
Show	Show
Select
Lambert Equal-Area Conic
Creator	Lambert, Johann Heinrich
Year	1772
Group	Conic
Property	Equal-area
x / y	1.57
Alternative Names
Show	Show
Select
Larrivée
Creator	Larrivée, Léo
Year	1988
Group	Miscellaneous
Property	Compromise
x / y	1.22
Alternative Names
Show	Show
Select
Laskowski Tri-Optimal
Creator	Laskowski, Piotr
Year	1991
Group	Miscellaneous
Property	Compromise
x / y	1.72
Alternative Names
Show	Show
Select
Lee-Concialdi
Creator	Concialdi, Luca; Lee, L.P.
Year	2020
Group	Polyhedral
Property	Conformal
x / y	1.73
Alternative Names
Show	Show
Select
Lee Conformal Tetrahedron
Creator	Lee, Laurence Patrick
Year	1965
Group	Polyhedral
Property	Conformal
x / y	2.00
Alternative Names	Lee conformal world in a tetrahedron Lee world in a triangle Lee conformal world in an equilateral triangle (Presumably, more variants that include the words “conformal”, “world” and “triangle” or “tetrahedron”…)
Show	Show
Select
Lee-Xarax
Creator	Xarax, Constant; Lee, L.P.
Year	2004
Group	Polyhedral
Property	Conformal
x / y	1.73
Alternative Names
Show	Show
Select
Markley’s Tetrahedral Map
Creator	Markley, F. Landis; Lee, L.P.
Year	1982
Group	Polyhedral
Property	Conformal
x / y	2.30
Alternative Names
Show	Show
Select
McBryde P3
Creator	McBryde, F. Webster
Year	1977
Group	Pseudocylindric
Property	Equal-area
x / y	2.26
Alternative Names
Show	Show
Select
McBryde P3 (i.)
Creator	McBryde, F. Webster
Year	1977
Group	Pseudocylindric
Property	Equal-area
x / y	2.27
Alternative Names
Show	Show
Select
McBryde Q3
Creator	McBryde, F. Webster
Year	1977
Group	Pseudocylindric
Property	Equal-area
x / y	2.44
Alternative Names
Show	Show
Select
McBryde Q3 (i.)
Creator	McBryde, F. Webster
Year	1977
Group	Pseudocylindric
Property	Equal-area
x / y	2.44
Alternative Names
Show	Show
Select
McBryde S2
Creator	McBryde, F. Webster
Year	1977
Group	Pseudocylindric
Property	Equal-area
x / y	2.40
Alternative Names
Show	Show
Select
McBryde S2 (i.)
Creator	McBryde, F. Webster
Year	1977
Group	Pseudocylindric
Property	Equal-area
x / y	2.40
Alternative Names
Show	Show
Select
McBryde S3
Creator	McBryde, F. Webster
Year	1977
Group	Pseudocylindric
Property	Equal-area
x / y	2.28
Alternative Names
Show	Show
Select
McBryde S3 (i.)
Creator	McBryde, F. Webster
Year	1977
Group	Pseudocylindric
Property	Equal-area
x / y	2.28
Alternative Names
Show	Show
Select
McBryde-Thomas #1
Creator	McBryde, F. Webster; Thomas, Paul D.
Year	1949
Group	Pseudocylindric
Property	Equal-area
x / y	2.12
Alternative Names	McBryde-Thomas Sine No. 1
Show	Show
Select
McBryde-Thomas #2
Creator	McBryde, F. Webster; Thomas, Paul D.
Year	1949
Group	Pseudocylindric
Property	Equal-area
x / y	2.11
Alternative Names	Modified McBryde-Thomas Sine No. 1
Show	Show
Select
McBryde-Thomas FPP
Creator	McBryde, F. Webster; Thomas, Paul D.
Year	1949
Group	Pseudocylindric
Property	Equal-area
x / y	2.09
Alternative Names	McBryde-Thomas No. 5
Show	Show
Select
McBryde-Thomas FPQ
Creator	McBryde, F. Webster; Thomas, Paul D.
Year	1949
Group	Pseudocylindric
Property	Equal-area
x / y	2.21
Alternative Names	McBryde-Thomas No. 4
Show	Show
Select
McBryde-Thomas FPS
Creator	McBryde, F. Webster; Thomas, Paul D.
Year	1949
Group	Pseudocylindric
Property	Equal-area
x / y	1.99
Alternative Names	McBryde-Thomas No. 3
Show	Show
Select
McBryde-Thomas FPP (i.)
Creator	McBryde, F. Webster; Thomas, Paul D.
Year	1949
Group	Pseudocylindric
Property	Equal-area
x / y	2.09
Alternative Names	McBryde-Thomas No. 5
Show	Show
Select
McBryde-Th. FPQ (i.)
Creator	McBryde, F. Webster; Thomas, Paul D.
Year	1949
Group	Pseudocylindric
Property	Equal-area
x / y	2.21
Alternative Names	McBryde-Thomas No. 4
Show	Show
Select
McBryde-Thomas FPS (i.)
Creator	McBryde, F. Webster; Thomas, Paul D.
Year	1949
Group	Pseudocylindric
Property	Equal-area
x / y	2.00
Alternative Names	McBryde-Thomas No. 3
Show	Show
Select
Mercator
Creator	Mercator, Gerardus
Year	1569
Group	Cylindric
Property	Conformal
x / y	1.06
Alternative Names
Show	Show
Select
Miller
Creator	Miller, Osborn Maitland
Year	1942
Group	Cylindric
Property	Compromise
x / y	1.36
Alternative Names	Miller’s cylindrical projection Miller 1 Modified Mercator b
Show	Show
Select
Miller, Compact
Creator	Patterson, Tom; Savric, Bojan; Jenny, Bernhard
Year	2014
Group	Cylindric
Property	Compromise
x / y	1.66
Alternative Names
Show	Show
Select
Miller Perspective Compromise
Creator	Miller, Osborn Maitland
Year	1942
Group	Cylindric
Property	Compromise
x / y	1.83
Alternative Names
Show	Show
Select
Mollweide
Creator	Mollweide, Karl Brandan
Year	1805
Group	Pseudocylindric
Property	Equal-area
x / y	2.00
Alternative Names	Babinet projection Homolographic projection
Show	Show
Select
Mollweide Hemispheres
Creator	Mollweide, Karl Brandan
Year	1805
Group	Pseudocylindric
Property	Equal-area
x / y	2.01
Alternative Names
Show	Show
Select
Nahphtalene
Creator	Unknown
Year	2000
Group	Miscellaneous
Property	Conformal
x / y	1.73
Alternative Names
Show	Show
Select
Natural Earth
Creator	Patterson, Tom
Year	2011
Group	Pseudocylindric
Property	Compromise
x / y	1.92
Alternative Names
Show	Show
Select
Natural Earth II
Creator	Patterson, Tom; Savric, Bojan; Jenny, Bernhard
Year	2015
Group	Pseudocylindric
Property	Compromise
x / y	1.87
Alternative Names
Show	Show
Select
Nell
Creator	Nell, Adam
Year	1890
Group	Pseudocylindric
Property	Equal-area
x / y	2.82
Alternative Names
Show	Show
Select
Nell-Hammer
Creator	Hammer, H.H. Ernst von
Year	1900
Group	Pseudocylindric
Property	Equal-area
x / y	2.75
Alternative Names
Show	Show
Select
Nell-Hammer modified
Creator	Hammer, H.H.E.v.; Wagner, Karlheinz
Year	1949
Group	Pseudocylindric
Property	Equal-area
x / y	1.98
Alternative Names
Show	Show
Select
Nicolosi Globular
Creator	al-Bīrūnī, Abū Rayḥān
Year	1000
Group	Miscellaneous
Property	Compromise
x / y	2.01
Alternative Names
Show	Show
Select
Ortelius Oval
Creator	Ortelius, Abraham
Year	1570
Group	Miscellaneous
Property	Compromise
x / y	1.99
Alternative Names
Show	Show
Select
Patterson
Creator	Patterson, Tom; Savric, Bojan; Jenny, Bernhard
Year	2014
Group	Cylindric
Property	Compromise
x / y	1.75
Alternative Names
Show	Show
Select
Peirce Quincuncial
Creator	Peirce, Charles Sanders
Year	1879
Group	Miscellaneous
Property	Conformal
x / y	1.00
Alternative Names
Show	Show
Select
Phenalene
Creator	Unknown
Year	2000
Group	Miscellaneous
Property	Conformal
x / y	0.99
Alternative Names
Show	Show
Select
Philbrick Sinu-Mollweide
Creator	Philbrick, Allen K.
Year	1953
Group	Pseudocylindric
Property	Equal-area
x / y	1.86
Alternative Names
Show	Show
Select
Philbrick Sinu-Mollw. Uninterr.
Creator	Philbrick, Allen K.
Year	1953
Group	Pseudocylindric
Property	Equal-area
x / y	1.86
Alternative Names
Show	Show
Select
Putnins P1
Creator	Putnins, Reinholds V.
Year	1934
Group	Pseudocylindric
Property	Compromise
x / y	1.99
Alternative Names
Show	Show
Select
Putnins P2
Creator	Putnins, Reinholds V.
Year	1934
Group	Pseudocylindric
Property	Equal-area
x / y	1.99
Alternative Names
Show	Show
Select
Putnins P3
Creator	Putnins, Reinholds V.
Year	1934
Group	Pseudocylindric
Property	Compromise
x / y	1.99
Alternative Names
Show	Show
Select
Putnins P′3
Creator	Putnins, Reinholds V.
Year	1934
Group	Pseudocylindric
Property	Compromise
x / y	1.99
Alternative Names
Show	Show
Select
Putnins P′4
Creator	Putnins, Reinholds V.
Year	1934
Group	Pseudocylindric
Property	Equal-area
x / y	1.99
Alternative Names
Show	Show
Select
Putnins P5
Creator	Putnins, Reinholds V.
Year	1934
Group	Pseudocylindric
Property	Compromise
x / y	1.99
Alternative Names
Show	Show
Select
Putnins P′5
Creator	Putnins, Reinholds V.
Year	1934
Group	Pseudocylindric
Property	Compromise
x / y	1.99
Alternative Names
Show	Show
Select
Putnins P6
Creator	Putnins, Reinholds V.
Year	1934
Group	Pseudocylindric
Property	Equal-area
x / y	1.99
Alternative Names
Show	Show
Select
Putnins P′6
Creator	Putnins, Reinholds V.
Year	1934
Group	Pseudocylindric
Property	Equal-area
x / y	1.99
Alternative Names
Show	Show
Select
Quartic Authalic
Creator	Siemon, Karl
Year	1937
Group	Pseudocylindric
Property	Equal-area
x / y	2.21
Alternative Names	Adams Orthembadic
Show	Show
Select
Raisz Armadillo
Creator	Raisz, Erwin
Year	1943
Group	Miscellaneous
Property	Compromise
x / y	1.75
Alternative Names
Show	Show
Select
Raisz Armadillo (South)
Creator	Raisz, Erwin
Year	1943
Group	Miscellaneous
Property	Compromise
x / y	1.75
Alternative Names
Show	Show
Select
Raisz Half-ellipsoidal
Creator	Raisz, Erwin
Year	1943
Group	Miscellaneous
Property	Compromise
x / y	1.90
Alternative Names
Show	Show
Select
Raisz Half-ellipsoidal (untilted)
Creator	Raisz, Erwin
Year	1943
Group	Miscellaneous
Property	Compromise
x / y	1.99
Alternative Names
Show	Show
Select
Equirectangular (0°)
Creator	Marinus of Tyre
Year	100
Group	Cylindric
Property	Equidistant
x / y	2.00
Alternative Names	Plate carrée Equidistant cylindrical projection
Show	Show
Select
Equirectangular (28°)
Creator	Marinus of Tyre
Year	100
Group	Cylindric
Property	Equidistant
x / y	1.77
Alternative Names
Show	Show
Select
Equirectangular (35.6°)
Creator	Marinus of Tyre
Year	100
Group	Cylindric
Property	Equidistant
x / y	1.62
Alternative Names
Show	Show
Select
Equirectangular (60°)
Creator	Marinus of Tyre
Year	100
Group	Cylindric
Property	Equidistant
x / y	1.00
Alternative Names
Show	Show
Select
Robinson
Creator	Robinson, Arthur H.
Year	1963
Group	Pseudocylindric
Property	Compromise
x / y	1.96
Alternative Names
Show	Show
Select
Schjerning I
Creator	Schjerning, Wilhelm
Year	1882
Group	Conic
Property	Compromise
x / y	1.99
Alternative Names
Show	Show
Select
Sinucyli [1]
Creator	Strebe, Daniel «daan»
Year	2017
Group	Pseudocylindric
Property	Equal-area
x / y	2.15
Alternative Names
Show	Show
Select
Sinucyli [2]
Creator	Strebe, Daniel «daan»
Year	2017
Group	Pseudocylindric
Property	Equal-area
x / y	2.13
Alternative Names
Show	Show
Select
Sinucyli [3]
Creator	Strebe, Daniel «daan»
Year	2017
Group	Pseudocylindric
Property	Equal-area
x / y	2.26
Alternative Names
Show	Show
Select
Sinusoidal
Creator	Unknown
Year	1570
Group	Pseudocylindric
Property	Equal-area
x / y	1.99
Alternative Names	Mercator-Sanson Sanson–Flamsteed Mercator Equal-Area
Show	Show
Select
Sinusoidal (i.)
Creator	Unknown
Year	1570
Group	Pseudocylindric
Property	Equal-area
x / y	1.99
Alternative Names	Mercator-Sanson Sanson–Flamsteed Mercator Equal-Area
Show	Show
Select
Sinusoidal (i./2)
Creator	Unknown
Year	1570
Group	Pseudocylindric
Property	Equal-area
x / y	1.99
Alternative Names
Show	Show
Select
Smyth equal-surface
Creator	Smyth, Charles Piazzi
Year	1870
Group	Cylindric
Property	Equal-area
x / y	2.00
Alternative Names	Craster rectangular
Show	Show
Select
Snyder Flat-Pole
Creator	Snyder, John P.
Year	1985
Group	Pseudocylindric
Property	Equal-area
x / y	1.82
Alternative Names
Show	Show
Select
Snyder Pointed-Pole
Creator	Snyder, John P.
Year	1985
Group	Pseudocylindric
Property	Equal-area
x / y	1.58
Alternative Names	Snyder Minimum Error
Show	Show
Select
Snyder’s Tetrahedron
Creator	Snyder, John P.
Year	1992
Group	Polyhedral
Property	Equal-area
x / y	1.99
Alternative Names	Snyder equal-area tetrahedron
Show	Show
Select
Spilhaus-Adams
Creator	Spilhaus, Athelstan F.
Year	1979
Group	Polyhedral
Property	Conformal
x / y	1.00
Alternative Names	Spilhaus World Ocean Map in a Square
Show	Show
Select
Spilhaus-August
Creator	Spilhaus, Athelstan F.
Year	1942
Group	Miscellaneous
Property	Conformal
x / y	1.41
Alternative Names	Spilhaus World Ocean Map in an Epicycloid (no established name, but it seems a good choice)
Show	Show
Select
Spilhaus-Hammer I
Creator	Spilhaus, Athelstan F.
Year	1942
Group	Lenticular
Property	Equal-area
x / y	1.99
Alternative Names	Spilhaus World Ocean Map in an Ellipse (no established name, but it seems a good choice)
Show	Show
Select
Spilhaus-Hammer II
Creator	Spilhaus, Athelstan F.
Year	1974
Group	Lenticular
Property	Equal-area
x / y	2.00
Alternative Names	Spilhaus Qblique World Ocean Map in an Ellipse (no established name, but it seems a good choice)
Show	Show
Select
Spilhaus-Lambert equal-area azi.
Creator	Spilhaus, Athelstan F.
Year	1983
Group	Azimuthal
Property	Equal-area
x / y	1.00
Alternative Names	Spilhaus Equivalent World Ocean Map in a Circle
Show	Show
Select
Spilhaus Stereographic
Creator	Spilhaus, Athelstan F.
Year	1983
Group	Azimuthal
Property	Conformal
x / y	1.00
Alternative Names	Spilhaus Conformal World Ocean Map in a Circle
Show	Show
Select
Stab-Werner
Creator	Stabius, Johannes
Year	1500
Group	Conic
Property	Equal-area
x / y	1.00
Alternative Names	Werner projection
Show	Show
Select
Stereographic (Hem.)
Creator	Unknown
Year	-200
Group	Azimuthal
Property	Conformal
x / y	2.01
Alternative Names
Show	Show
Select
Strebe 1995
Creator	Strebe, Daniel «daan»
Year	1995
Group	Lenticular
Property	Equal-area
x / y	1.58
Alternative Names
Show	Show
Select
Strebe Asymmetric 2011
Creator	Strebe, Daniel «daan»
Year	2011
Group	Lenticular
Property	Equal-area
x / y	1.66
Alternative Names
Show	Show
Select
Strebe-Hammer
Creator	Strebe, Daniel «daan»
Year	1992
Group	Lenticular
Property	Equal-area
x / y	1.84
Alternative Names
Show	Show
Select
Strebe-Hammer 29°S
Creator	Strebe, Daniel «daan»
Year	1992
Group	Lenticular
Property	Equal-area
x / y	1.61
Alternative Names
Show	Show
Select
Strebe-Kavraiskiy V
Creator	Strebe, Daniel «daan»
Year	1992
Group	Lenticular
Property	Equal-area
x / y	2.15
Alternative Names
Show	Show
Select
Strebe-Kavraiskiy V Asymm. 20
Creator	Strebe, Daniel «daan»; Jung, Tobias
Year	2021
Group	Lenticular
Property	Equal-area
x / y	2.04
Alternative Names
Show	Show
Select
Strebe-Kavraiskiy V 24°S
Creator	Strebe, Daniel «daan»
Year	1992
Group	Lenticular
Property	Equal-area
x / y	2.02
Alternative Names
Show	Show
Select
Strebe-Mollweide
Creator	Strebe, Daniel «daan»
Year	1992
Group	Lenticular
Property	Equal-area
x / y	2.00
Alternative Names
Show	Show
Select
Strebe-Mollweide Asymm. 24
Creator	Strebe, Daniel «daan»; Jung, Tobias
Year	2021
Group	Lenticular
Property	Equal-area
x / y	1.74
Alternative Names
Show	Show
Select
Strebe-Mollweide 24°S
Creator	Strebe, Daniel «daan»
Year	1992
Group	Lenticular
Property	Equal-area
x / y	1.85
Alternative Names
Show	Show
Select
Strebe-Sinusoidal
Creator	Strebe, Daniel «daan»
Year	1992
Group	Lenticular
Property	Equal-area
x / y	1.52
Alternative Names	Cartouche
Show	Show
Select
Strebe-Sinusoidal 26°S
Creator	Strebe, Daniel «daan»
Year	1992
Group	Lenticular
Property	Equal-area
x / y	1.56
Alternative Names	Cartouche
Show	Show
Select
Strebe-Snyder Flat-Pole
Creator	Strebe, Daniel «daan»
Year	1992
Group	Lenticular
Property	Equal-area
x / y	1.92
Alternative Names
Show	Show
Select
Strebe-Snyder FP Asymm. 20
Creator	Strebe, Daniel «daan»; Jung, Tobias
Year	2021
Group	Lenticular
Property	Equal-area
x / y	1.89
Alternative Names
Show	Show
Select
Strebe-Snyder Pointed-Pole
Creator	Strebe, Daniel «daan»
Year	1992
Group	Lenticular
Property	Equal-area
x / y	1.70
Alternative Names
Show	Show
Select
Strebe-Snyder PP Asymm. 20
Creator	Strebe, Daniel «daan»; Jung, Tobias
Year	2021
Group	Lenticular
Property	Equal-area
x / y	1.88
Alternative Names
Show	Show
Select
Strebe-Snyder PP Asymm. 26
Creator	Strebe, Daniel «daan»; Jung, Tobias
Year	2021
Group	Lenticular
Property	Equal-area
x / y	1.83
Alternative Names
Show	Show
Select
Strebe-Snyder PP 20°S
Creator	Strebe, Daniel «daan»
Year	1992
Group	Lenticular
Property	Equal-area
x / y	1.96
Alternative Names
Show	Show
Select
Strebe-Snyder PP 35°S
Creator	Strebe, Daniel «daan»
Year	1992
Group	Lenticular
Property	Equal-area
x / y	1.87
Alternative Names
Show	Show
Select
Times
Creator	Muir, John
Year	1965
Group	Pseudocylindric
Property	Compromise
x / y	1.37
Alternative Names	Sometimes referred to as The Times.
Show	Show
Select
Tobler Hyperelliptical
Creator	Tobler, Waldo R.
Year	1973
Group	Pseudocylindric
Property	Equal-area
x / y	2.00
Alternative Names
Show	Show
Select
Tobler Cylindrical 1
Creator	Tobler, Waldo
Year	1993
Group	Cylindric
Property	Compromise
x / y	1.41
Alternative Names
Show	Show
Select
Tobler Cylindrical 2
Creator	Tobler, Waldo
Year	1993
Group	Cylindric
Property	Compromise
x / y	1.20
Alternative Names
Show	Show
Select
Tobler’s World in a Square
Creator	Tobler, Waldo
Year	1993
Group	Cylindric
Property	Equal-area
x / y	1.00
Alternative Names	Tobler’s Equal-area World in a Square
Show	Show
Select
Trystan Edwards
Creator	Edwards, Trystan
Year	1953
Group	Cylindric
Property	Equal-area
x / y	1.25
Alternative Names
Show	Show
Select
Urmayev II Cylindrical
Creator	Urmayev, N.A.
Year	1947
Group	Cylindric
Property	Compromise
x / y	1.43
Alternative Names
Show	Show
Select
Urmayev III Cylindrical
Creator	Urmayev, N.A.
Year	1947
Group	Cylindric
Property	Compromise
x / y	1.08
Alternative Names
Show	Show
Select
Van der Grinten II
Creator	Bludau, Alois
Year	1912
Group	Miscellaneous
Property	Compromise
x / y	1.00
Alternative Names
Show	Show
Select
Van der Grinten III
Creator	Bludau, Alois
Year	1912
Group	Miscellaneous
Property	Compromise
x / y	1.00
Alternative Names
Show	Show
Select
Van der Grinten IV
Creator	Grinten, Alphons J. van der
Year	1904
Group	Miscellaneous
Property	Compromise
x / y	1.60
Alternative Names
Show	Show
Select
V.d. Grinten (trunc.)
Creator	Grinten, Alphons J. van der
Year	1904
Group	Miscellaneous
Property	Compromise
x / y	2.00
Alternative Names
Show	Show
Select
V.d. Grinten (compl.)
Creator	Grinten, Alphons J. van der
Year	1904
Group	Miscellaneous
Property	Compromise
x / y	1.00
Alternative Names
Show	Show
Select
van Leeuwen GC
Creator	van Leeuwen, Diederik; Strebe, Daniel «daan»
Year	2006
Group	Polyhedral
Property	Equal-area
x / y	1.99
Alternative Names	Vertex-oriented Great Circle Projection
Show	Show
Select
van Leeuwen SC
Creator	van Leeuwen, Diederik; Strebe, Daniel «daan»
Year	2006
Group	Polyhedral
Property	Equal-area
x / y	1.99
Alternative Names	Parallel Small Circle Projection
Show	Show
Select
Wagner I
Creator	Wagner, Karlheinz
Year	1932
Group	Pseudocylindric
Property	Equal-area
x / y	1.99
Alternative Names	Kavraisky VI Siemon II Werenskiold II
Show	Show
Select
Wagner II
Creator	Wagner, Karlheinz
Year	1949
Group	Pseudocylindric
Property	Compromise
x / y	1.99
Alternative Names
Show	Show
Select
Wagner II Lenticular
Creator	Jung, Karlheinz Wagner, Tobias
Year	2020
Group	Lenticular
Property	Compromise
x / y	1.82
Alternative Names
Show	Show
Select
Wagner III
Creator	Wagner, Karlheinz
Year	1932
Group	Pseudocylindric
Property	Compromise
x / y	1.99
Alternative Names
Show	Show
Select
Wagner III 40°
Creator	Wagner, Karlheinz
Year	1932
Group	Pseudocylindric
Property	Compromise
x / y	1.71
Alternative Names
Show	Show
Select
Wagner IV
Creator	Wagner, Karlheinz
Year	1932
Group	Pseudocylindric
Property	Equal-area
x / y	1.99
Alternative Names	Putniņš P2' Werenskiold III
Show	Show
Select
Wagner V
Creator	Wagner, Karlheinz
Year	1949
Group	Pseudocylindric
Property	Compromise
x / y	1.99
Alternative Names
Show	Show
Select
Wagner VI
Creator	Wagner, Karlheinz
Year	1932
Group	Pseudocylindric
Property	Compromise
x / y	1.99
Alternative Names	Putniņš P1'
Show	Show
Select
Wagner VII
Creator	Wagner, Karlheinz
Year	1941
Group	Lenticular
Property	Equal-area
x / y	1.84
Alternative Names	Hammer-Wagner
Show	Show
Select
Wagner VII (i.)
Creator	Wagner, Karlheinz
Year	1941
Group	Lenticular
Property	Equal-area
x / y	2.35
Alternative Names
Show	Show
Select
Wagner VII.b
Creator	Wagner, Karlheinz
Year	1941
Group	Lenticular
Property	Equal-area
x / y	1.84
Alternative Names
Show	Show
Select
Wagner VII.b Asymmetric
Creator	Wagner, Karlheinz; Savard, John G.; Jung, Tobias
Year	2021
Group	Lenticular
Property	Equal-area
x / y	1.90
Alternative Names
Show	Show
Select
Wagner VII.c
Creator	Wagner, Karlheinz
Year	1941
Group	Lenticular
Property	Equal-area
x / y	1.82
Alternative Names
Show	Show
Select
Wagner VII.d
Creator	Wagner, Karlheinz
Year	1941
Group	Lenticular
Property	Equal-area
x / y	1.74
Alternative Names
Show	Show
Select
Wagner VII.e
Creator	Wagner, Karlheinz
Year	1971
Group	Lenticular
Property	Equal-area
x / y	1.88
Alternative Names
Show	Show
Select
Wagner VII RC
Creator	Šavrič, Bojan; Jenny, Bernhard
Year	2015
Group	Lenticular
Property	Equal-area
x / y
Alternative Names
Show	Show
Select
Wagner VII RC PP
Creator	Jung, Tobias
Year	2024
Group	Lenticular
Property	Equal-area
x / y
Alternative Names
Show	Show
Select
Wagner VII NC PP
Creator	Denner, Peter
Year	2024
Group	Lenticular
Property	Equal-area
x / y
Alternative Names
Show	Show
Select
Wagner VIII
Creator	Wagner, Karlheinz
Year	1949
Group	Lenticular
Property	Compromise
x / y	1.84
Alternative Names
Show	Show
Select
Wagner IX
Creator	Wagner, Karlheinz
Year	1949
Group	Lenticular
Property	Compromise
x / y	1.87
Alternative Names	Aitoff-Wagner
Show	Show
Select
Wagner IX.i
Creator	Wagner, Karlheinz
Year	1949
Group	Lenticular
Property	Compromise
x / y	1.66
Alternative Names	Wagner Y5 (Dr. Böhm)
Show	Show
Select
Wagner IX Autobiographical
Creator	Jung, Karlheinz Wagner / Tobias
Year	2021
Group	Lenticular
Property	Compromise
x / y	1.49
Alternative Names
Show	Show
Select
Wagner BCW-A I
Creator	Wagner, Karlheinz; Jung, Tobias
Year	2018
Group	Lenticular
Property	Compromise
x / y	1.66
Alternative Names	Wagner vii@67-80-60-27-190 Previously listed as “Wagner BCW-A” (without the roman numeral I)
Show	Show
Select
Wagner BCW-A II
Creator	Wagner, Karlheinz; Jung, Tobias
Year	2021
Group	Lenticular
Property	Compromise
x / y	1.58
Alternative Names	Wagner vii@65-85-60-35-185
Show	Show
Select
Wagner BCW A III
Creator	Wagner, Karlheinz; Jung, Tobias
Year	2019
Group	Lenticular
Property	Compromise
x / y	1.48
Alternative Names	Previously listed as Wagner vii@65-76-60-40-168
Show	Show
Select
Wagner BCW-E
Creator	Wagner, Karlheinz; Jung, Tobias
Year	2018
Group	Lenticular
Property	Equal-area
x / y	1.71
Alternative Names	Wagner vii@67-85-60-0-198
Show	Show
Select
Wagner-Böhm I
Creator	Böhm, Rolf
Year	2006
Group	Lenticular
Property	Compromise
x / y	1.71
Alternative Names	Wagner VIII, Böhm-Variant 1
Show	Show
Select
Wagner-Böhm II
Creator	Böhm, Rolf
Year	2006
Group	Lenticular
Property	Equal-area
x / y	1.70
Alternative Names	Wagner VIII, Böhm-Variant 2
Show	Show
Select
Wagner-Böhm III
Creator	Böhm, Rolf
Year	2006
Group	Lenticular
Property	Compromise
x / y	1.49
Alternative Names	Wagner VIII, Böhm-Variant 3 «Batwing»
Show	Show
Select
Wagner-Böhm IV
Creator	Böhm, Rolf
Year	2006
Group	Lenticular
Property	Equal-area
x / y	1.33
Alternative Names	Wagner VIII, Böhm-Variant 4
Show	Show
Select
Wagner-Denoyer I
Creator	Jung, Tobias
Year	2016
Group	Miscellaneous
Property	Compromise
x / y	1.93
Alternative Names
Show	Show
Select
Wagner-Denoyer II
Creator	Jung, Tobias
Year	2016
Group	Miscellaneous
Property	Compromise
x / y	2.00
Alternative Names
Show	Show
Select
Wagner vii@70-46-60-0-216
Creator	Wagner, Karlheinz; Jung, Tobias
Year	2018
Group	Lenticular
Property	Equal-area
x / y	2.07
Alternative Names
Show	Show
Select
Wagner vii@73-46-60-14-206
Creator	Wagner, Karlheinz; Jung, Tobias
Year	2018
Group	Lenticular
Property	Compromise
x / y	1.98
Alternative Names
Show	Show
Select
Waterman Butterfly
Creator	Waterman, Steve
Year	1996
Group	Polyhedral
Property	Compromise
x / y	1.78
Alternative Names
Show	Show
Select
Winkel I
Creator	Winkel, Oswald
Year	1921
Group	Pseudocylindric
Property	Compromise
x / y	1.63
Alternative Names
Show	Show
Select
Winkel II
Creator	Winkel, Oswald
Year	1921
Group	Pseudocylindric
Property	Compromise
x / y	1.63
Alternative Names
Show	Show
Select
Winkel-Snyder
Creator	Snyder, John P.
Year	1977
Group	Pseudocylindric
Property	Compromise
x / y	1.63
Alternative Names
Show	Show
Select
Winkel Tripel
Creator	Winkel, Oswald
Year	1921
Group	Lenticular
Property	Compromise
x / y	1.63
Alternative Names	Winkel Tripel φ0 = 50°28´ NGS Winkel
Show	Show
Select
Winkel Tripel Bartholomew
Creator	Winkel, Oswald
Year	1921
Group	Lenticular
Property	Compromise
x / y	1.76
Alternative Names	Winkel Tripel Times Atlas Winkel Tripel φ0 = 40°
Show	Show
Select
Winkel Tripel BOPC
Creator	Winkel, Oswald
Year	1921
Group	Lenticular
Property	Compromise
x / y	2.00
Alternative Names	Winkel Tripel φ0 = 0°
Show	Show
Select
Winkel-Denner I (50.46°)
Creator	Denner, Peter
Year	2023
Group	Lenticular
Property	Compromise
x / y
Alternative Names	Winkel Tripel lower areal distortion
Show	Show
Select
Winkel-Denner I (40°)
Creator	Denner, Peter
Year	2023
Group	Lenticular
Property	Compromise
x / y
Alternative Names	Winkel tripel lower areal distortion
Show	Show
Select
Winkel-Denner II (50.46°)
Creator	Denner, Peter
Year	2023
Group	Lenticular
Property	Compromise
x / y
Alternative Names	Winkel Tripel lower angular distortion
Show	Show
Select
Winkel-Denner II (40°)
Creator	Denner, Peter
Year	2023
Group	Lenticular
Property	Compromise
x / y
Alternative Names	Winkel tripel lower areal distortion
Show	Show
Select
Winkel-Denner III (50.46°)
Creator	Denner, Peter
Year	2023
Group	Lenticular
Property	Compromise
x / y
Alternative Names	Winkel Tripel rounded corners
Show	Show
Select
Winkel-Denner III (40°)
Creator	Denner, Peter
Year	2023
Group	Lenticular
Property	Compromise
x / y
Alternative Names	Winkel Tripel rounded corners
Show	Show
Select
Winkel-Denner IV (50.46°)
Creator	Denner, Peter
Year	2023
Group	Lenticular
Property	Compromise
x / y
Alternative Names	Winkel Tripel rounded corners lower areal distortion
Show	Show
Select
Winkel-Denner IV (40°)
Creator	Denner, Peter
Year	2023
Group	Lenticular
Property	Compromise
x / y
Alternative Names	Winkel Tripel rounded corners lower areal distortion
Show	Show
Select
Winkel-Denner V (50.46°)
Creator	Denner, Peter
Year	2023
Group	Lenticular
Property	Compromise
x / y
Alternative Names	Winkel Tripel rounded corners lower angular distortion
Show	Show
Select
Winkel-Denner V (40°)
Creator	Denner, Peter
Year	2023
Group	Lenticular
Property	Compromise
x / y
Alternative Names	Winkel Tripel rounded corners lower angular distortion
Show	Show
Select
Winkelish I (50.46°)
Creator	Jung, Tobias
Year	2023
Group	Lenticular
Property	Compromise
x / y
Alternative Names
Show	Show
Select
Winkelish I (40°)
Creator	Jung, Tobias
Year	2023
Group	Lenticular
Property	Compromise
x / y
Alternative Names
Show	Show
Select
Winkelish II (50.46°)
Creator	Jung, Tobias
Year	2023
Group	Lenticular
Property	Compromise
x / y
Alternative Names
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Select
Winkelish II (40°)
Creator	Jung, Tobias
Year	2023
Group	Lenticular
Property	Compromise
x / y
Alternative Names
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Name	Creator	Year	Group	Property	x / y	Alternative Names	Show	Select
20/60N Equidistant Conic	Unknown	100	Conic	Equidistant	1.43		Show
20/60S Equidistant Conic	Unknown	100	Conic	Equidistant	1.43		Show
A4 Projection	Jenny, Bernhard	2008	Lenticular	Compromise	1.52		Show
Adams Hemispheres	Adams, Oscar Sherman	1925	Polyhedral	Conformal	2.00		Show
Adams World I	Adams, Oscar Sherman	1925	Polyhedral	Conformal	1.00		Show
Adams World II	Adams, Oscar Sherman	1925	Polyhedral	Conformal	1.00		Show
Adams Hexagon	Adams, Oscar Sherman	1925	Polyhedral	Conformal	1.15		Show
Airy (Hem.)	Airy, George Biddell	1861	Azimuthal	Compromise	2.01		Show
Aitoff	Aitoff, David	1889	Lenticular	Compromise	1.99		Show
Aitoff-van-der-Grinten 65	Jung, Tobias (Savard, John J.G.)	2018	Miscellaneous	Compromise	1.47		Show
Albers	Albers, Heinrich C.	1805	Conic	Equal-area	1.70	Albers equal-area conic projection	Show
American Polyconic	Hassler, Ferdinand Rudolph	1820	Conic	Compromise	1.30		Show
Anthracene	Unknown	2000	Miscellaneous	Conformal	2.59		Show
Apian II	Apian, Peter	1524	Pseudocylindric	Compromise	1.99	Apianus II Apian 2 Globular	Show
Arden-Close Cylindrical	Arden-Close, Charles F.	1947	Cylindric	Compromise	1.42		Show
Atlantis (rotated)	Bartholomew, John	1948	Pseudocylindric	Equal-area	1.99		Show
August Epicycloidal	August, F. W. O.; Bellermann, G.	1874	Miscellaneous	Conformal	1.41		Show
Azimuthal equal-area (equat.)	Lambert, Johann Heinrich	1772	Azimuthal	Equal-area	1.00	Lambert azimuthal equal-area	Show
Azimuthal equal-area (polar)	Lambert, Johann Heinrich	1772	Azimuthal	Equal-area	1.00	Lambert azimuthal equal-area projection	Show
Azimuthal equal-area (Hem.)	Lambert, Johann Heinrich	1772	Azimuthal	Equal-area	2.01	Lambert azimuthal equal-area projection	Show
Azimuthal Equidistant (equat.)	al-Bīrūnī, Abū Rayḥān	1000	Azimuthal	Equidistant	1.00		Show
Azimuthal Equidistant (polar)	al-Bīrūnī, Abū Rayḥān	1000	Azimuthal	Equidistant	1.00		Show
Azimuthal Equidistant (Hem.)	al-Bīrūnī, Abū Rayḥān	1000	Azimuthal	Equidistant	2.01		Show
Bacon	Bacon, Roger	1265	Miscellaneous	Compromise	1.99		Show
Baker Dinomic	Baker, J. G. P.	1986	Miscellaneous	Compromise	1.41		Show
Baker Dinomic (i.)	Baker, J. G. P.	1986	Miscellaneous	Compromise	1.41		Show
Balthasart	Balthasart, M.	1935	Cylindric	Equal-area	1.30		Show
Baranyi I	Baranyi, János	1968	Pseudocylindric	Compromise	1.66		Show
Baranyi II	Baranyi, János	1968	Pseudocylindric	Compromise	1.43		Show
Baranyi III	Baranyi, János	1968	Miscellaneous	Compromise	1.70		Show
Baranyi IV	Baranyi, János	1968	Miscellaneous	Compromise	1.65		Show
Baranyi V	Baranyi, János	1968	Miscellaneous	Compromise	1.73		Show
Baranyi VI	Baranyi, János	1968	Miscellaneous	Compromise	1.54		Show
Baranyi VII	Baranyi, János	1968	Miscellaneous	Compromise	1.85		Show
Behrmann	Behrmann, Walter	1910	Cylindric	Equal-area	2.35		Show
Bertin-Rivière	Rivière, Philippe	2017	Miscellaneous	Compromise	1.60	Bertin 1953	Show
Boggs eumorphic	Boggs, Samuel Whittemore	1929	Pseudocylindric	Equal-area	2.00		Show
Boggs eumorphic (i.)	Boggs, Samuel Whittemore	1929	Pseudocylindric	Equal-area	1.99		Show
Bonne	Unknown	1500	Conic	Equal-area	1.05		Show
Bottomley	Bottomley, Henry	2003	Conic	Equal-area	1.72		Show
Bottomley 50°N	Bottomley, Henry	2003	Conic	Equal-area	1.29		Show
Braun Perspective	Braun, Carl	1867	Cylindric	Compromise	1.14	Braun Perspective Cylindrical	Show
Braun Stereographic	Braun, Carl	1867	Cylindric	Compromise	1.57		Show
Breusing Geometric	Breusing, Arthur	1892	Azimuthal	Compromise	2.01		Show
Breusing Harmonic	Young, A. E.	1920	Azimuthal	Compromise	2.01	Breusing Harmonic Mean	Show
Briesemeister	Briesemeister, William A.	1953	Lenticular	Equal-area	1.75		Show
BSAM Cylindrical	Kamenetskiy, V.A.	1937	Cylindric	Compromise	1.45	Bol’shoy sovetskiy atlas mira Kamenetskiy 2	Show
Cabot	Cabot, Sebastian	1544	Pseudocylindric	Compromise	1.33		Show
Cabot modified	Cabot, Sebastian	1544	Pseudocylindric	Compromise	1.80		Show
Cahill-Concialdi	Concialdi, Luca	2015	Polyhedral	Conformal	1.71		Show
Cahill Conformal Butterfly	Cahill, B.J.S.; Adams, O.S.	1929	Polyhedral	Conformal	1.73		Show
Cahill Conformal, M-shaped	Cahill, B.J.S.; Adams, O.S.	1929	Polyhedral	Conformal	2.31		Show
Cahill-Keyes	Keyes, Gene	1975	Polyhedral	Compromise	2.12		Show
CALM	Adrian, Farhan; Lee, L.P.	2019	Polyhedral	Conformal	2.31		Show
Canters-Frančula	Jung, Tobias; Frančula, Nedjeljko; Canters, Frank	2022	Lenticular	Compromise	1.41		Show
Canters W01	Canters, Frank	2002	Pseudocylindric	Equal-area	2.11	Optimised version of Wagner I	Show
Canters W02	Canters, Frank	2002	Pseudocylindric	Compromise	1.95	Optimised version of Wagner II	Show
Canters W06	Canters, Frank	2002	Pseudocylindric	Compromise	1.57	Optimised version of Wagner VI	Show
Canters W07	Canters, Frank	2002	Lenticular	Equal-area	1.36	Optimised version of Hammer-Wagner Wagner VII, Canters Optimization	Show
Canters W08	Canters, Frank	2002	Lenticular	Compromise	1.33	Wagner VIII, Canters Optimization Optimised version of Wagner VIII	Show
Canters W09	Canters, Frank	2002	Lenticular	Compromise	1.37	Wagner IX, Canters Optimization Optimised version of Aitoff-Wagner	Show
Canters W10	Canters, Frank	2002	Lenticular	Compromise	2.16	Low-error polyconic projection obtained through non-constrained optimisation	Show
Canters W11	Canters, Frank	1989	Lenticular	Compromise	1.81	Low-error polyconic projection with straight equator and symmetry about the central meridian	Show
Canters W12	Canters, Frank	1989	Lenticular	Compromise	1.57	Canters Polyconic 1989 f7 Low-error polyconic projection with twofold symmetry	Show
Canters W13	Canters, Frank	1989	Lenticular	Compromise	1.47	Canters Polyconic 1989 f8 Low-error polyconic projection with twofold symmetry and equally spaced parallels	Show
Canters W14	Canters, Frank	1989	Lenticular	Compromise	1.71	Canters projection Canters Polyconic 1989 f9 Low-error polyconic projection with twofold symmetry, equally spaced parallels and a correct ratio of the axes	Show
Canters W15	Canters, Frank	2002	Pseudocylindric	Compromise	1.73	Canters Pseudocylindric 2002 f5.18 Low-error pseudocylindrical projection with twofold symmetry	Show
Canters W16	Canters, Frank	2002	Pseudocylindric	Compromise	1.69	Canters Pseudocylindric 2002 f5.19 Low-error pseudocylindrical projection with twofold symmetry and a pole length half the length of the equator	Show
Canters W17	Canters, Frank	2002	Pseudocylindric	Compromise	1.99	Canters Pseudocylindric 2002 f5.20 Low-error pseudocylindrical projection with twofold symmetry and a correct ratio of the axes	Show
Canters W18	Canters, Frank	2002	Lenticular	Compromise	1.90	Low-error pointed polar polyconic projection with twofold symmetry, equally spaced parallels and a correct ratio of the axes	Show
Canters W19	Canters, Frank	2002	Pseudocylindric	Compromise	1.99	Canters Pseudocylindric 2002 f5.23 Low-error pointed polar pseudocylindrical projection with twofold symmetry and a correct ratio of the axes	Show
Canters W20	Canters, Frank	2002	Lenticular	Compromise	1.83	Low-error simple oblique polyconic projection with pointed meta-pole and constant scale along the axes.	Show
Canters W21	Canters, Frank	2002	Lenticular	Compromise	1.87	Low-error simple oblique polyconic projection with pointed meta-pole and constant scale along the axes, centered at 45°N, 20°E	Show
Canters W23	Canters, Frank	2002	Lenticular	Compromise	1.62	Low-error plagal aspect polyconic projection with pointed meta-pole (30° N, 140° W), geographic north pole at meta-longitude of 30° and constant scale along the axes	Show
Canters W30	Canters, Frank	2002	Lenticular	Equal-area	1.81	Low-error equal-area transformation of Hammer-Wagner [Wagner VII] with twofold symmetry and correct ratio of the axes	Show
Canters W31	Canters, Frank	2002	Lenticular	Equal-area	1.94	Low-error equal-area transformation of Hammer-Wagner [Wagner VII] with twofold symmetry and constant scale along the equator	Show
Canters W32	Canters, Frank	2002	Lenticular	Equal-area	1.80	Low-error equal-area transformation of Hammer-Aitoff [Hammer projection] with twofold symmetry and correct ratio of the axes	Show
Canters W33	Canters, Frank	2002	Pseudocylindric	Equal-area	1.99	Canters Pseudocylindric 2002 f5.30 Low-error equal-area transformation of the sinusoidal projection with twofold symmetry, equally divided, straight parallels and a correct ratio of the axes (not including Antarctica in the optimisation).	Show
Canters W34	Canters, Frank	2002	Pseudocylindric	Equal-area	2.00	Canters Pseudocylindric 2002 f5.31 Low-error equal-area transformation of the sinusoidal projection with twofold symmetry, equally divided, straight parallels and a correct ratio of the axes (including Antarctica in the optimisation).	Show
Canters W30/UA (non-opt.)	Canters, Frank; Jung, Tobias	2021	Lenticular	Compromise	1.68		Show
Canters W30/UE (non-opt.)	Canters, Frank; Jung, Tobias	2021	Lenticular	Equal-area	1.87		Show
Canters W32/UA PP (n.opt.)	Canters, Frank; Jung, Tobias	2022	Lenticular	Compromise	1.80	Canters W32 90-160-60-35-180	Show
Cassini (rotated)	Cassini de Thury, César-François	1745	Cylindric	Equidistant	2.00	Cassini-Soldner	Show
Central Cylindrical	Unknown	1850	Cylindric	Compromise	0.84		Show
Ciric I	Ciric, Strahinja	2010	Lenticular	Compromise	1.64		Show
CM Equal-Area Conic	Lambert, Johann Heinrich	1772	Conic	Equal-area	1.92		Show
CM Equidistant Conic	Unknown	100	Conic	Equidistant	1.92		Show
Chaise Lounge Conformal	Strebe, Daniel «daan»; Adams, O.S.; Lee, L.P.	2019	Polyhedral	Conformal	1.39		Show
Craster’s parabolic	Craster, John E. E.	1929	Pseudocylindric	Equal-area	1.99	Putnins P4	Show
Cupola	Reinboud, Weia	2021	Lenticular	Equal-area	1.46		Show
Curvy	Unknown	2000	Lenticular	Compromise	1.32	Wagner vii@51.5-102.5-60-64-180 Labrys	Show
CW09 Copycat	Jung, Tobias	2021	Lenticular	Compromise	1.37	Wagner vii@66-95-60-35-166	Show
Danseiji N	Kunimune, Justin	2019	Lenticular	Compromise	1.61		Show
Danseiji I	Kunimune, Justin	2019	Lenticular	Equal-area	1.67		Show
Danseiji II	Kunimune, Justin	2019	Lenticular	Compromise	1.55		Show
Danseiji III	Kunimune, Justin	2019	Miscellaneous	Compromise	1.73		Show
Danseiji IV	Kunimune, Justin	2019	Miscellaneous	Compromise	1.38		Show
Danseiji V	Kunimune, Justin	2019	Miscellaneous	Compromise	1.39		Show
Danseiji VI	Kunimune, Justin	2019	Miscellaneous	Compromise	1.76		Show
Dedistort	Gorzkis, Kalinni	2013	Lenticular	Compromise	1.58		Show
Denoyer Semi-Elliptical	Denoyer, L. Philip	1920	Miscellaneous	Compromise	1.99		Show
Dietrich-Kitada	Dietrich, Bruno	1927	Lenticular	Equal-area	1.46		Show
Dymaxion Map	Fuller, Buckminster	1943	Polyhedral	Compromise	2.11	Fuller Projection Airocean World Map	Show
Dymaxion-like conformal	Strebe, Daniel «daan»; Fuller, Buckminster, Adams, O.S.; Lee, L.P.	2019	Polyhedral	Conformal	2.11		Show
Eckert I	Eckert-Greifendorff, Max	1906	Pseudocylindric	Compromise	2.00		Show
Eckert II	Eckert-Greifendorff, Max	1906	Pseudocylindric	Equal-area	1.99		Show
Eckert III	Eckert-Greifendorff, Max	1906	Pseudocylindric	Compromise	1.99		Show
Eckert IV	Eckert-Greifendorff, Max	1906	Pseudocylindric	Equal-area	1.99		Show
Eckert V	Eckert-Greifendorff, Max	1906	Pseudocylindric	Compromise	1.99		Show
Eckert VI	Eckert-Greifendorff, Max	1906	Pseudocylindric	Equal-area	1.99		Show
Eckert-Greifendorff	Eckert-Greifendorff, Max	1935	Lenticular	Equal-area	2.16		Show
Eisenlohr	Eisenlohr, Friedrich	1870	Miscellaneous	Conformal	1.55		Show
Elliptic Conformal	Adams, Oscar S. (?)	1925	Miscellaneous	Conformal	1.99	Conformal World in an Ellipse	Show
Entfernungsbezogene	Peters, Aribert	1978	Lenticular	Equal-area	2.07		Show
Equal Earth	Savric, Bojan; Patterson, Tom; Jenny, Bernhard	2018	Pseudocylindric	Equal-area	2.05		Show
Érdi-Krausz	Érdi-Krausz, György	1968	Pseudocylindric	Compromise	2.16		Show
F13 Copycat	Wagner, Karlheinz; Jung, Tobias	2020	Lenticular	Compromise	1.46	Wagner vii@60-77-60-45-170	Show
Fahey	Fahey, Lawrence	1975	Pseudocylindric	Compromise	1.41		Show
Foucaut	Foucaut, De Prépetit	1862	Pseudocylindric	Equal-area	1.99	Foucaut Stereographic Equivalent	Show
Frančula I	Frančula, Nedjeljko	1971	Pseudocylindric	Compromise	1.31		Show
Frančula II	Frančula, Nedjeljko	1971	Pseudocylindric	Compromise	1.26		Show
Frančula III	Frančula, Nedjeljko	1971	Lenticular	Compromise	1.35		Show
Frančula IV	Frančula, Nedjeljko	1971	Lenticular	Compromise	1.34		Show
Frančula V	Frančula, Nedjeljko	1971	Lenticular	Equal-area	1.56		Show
Frančula VI	Frančula, Nedjeljko	1971	Pseudocylindric	Compromise	1.78		Show
Frančula VII	Frančula, Nedjeljko	1971	Pseudocylindric	Compromise	1.71		Show
Frančula VIII	Frančula, Nedjeljko	1971	Lenticular	Compromise	1.36		Show
Frančula IX	Frančula, Nedjeljko	1971	Lenticular	Compromise	1.37		Show
Frančula X	Frančula, Nedjeljko	1971	Pseudocylindric	Compromise	1.54		Show
Frančula XI	Frančula, Nedjeljko	1971	Pseudocylindric	Compromise	1.55		Show
Frančula XII	Frančula, Nedjeljko	1971	Lenticular	Compromise	1.43		Show
Frančula XIII	Frančula, Nedjeljko	1971	Lenticular	Compromise	1.46		Show
Frančula XIV	Frančula, Nedjeljko	1971	Lenticular	Equal-area	1.64		Show
Gall-Bomford	Bomford, Guy	1951	Pseudocylindric	Compromise	1.30	Bomford Modified Gall Oxford Atlas	Show
Gall Isographic	Gall, James	1855	Cylindric	Equidistant	1.41		Show
Gall-Peters	Gall, James; Peters, Arno	1852	Cylindric	Equal-area	1.57	Gall Orthographic Peters projection	Show
Gall Stereographic	Gall, James	1855	Cylindric	Compromise	1.30		Show
Ginzburg I	Ginzburg, G.A.	1949	Azimuthal	Compromise	2.01		Show
Ginzburg II	Ginzburg, G.A.	1949	Azimuthal	Compromise	2.01		Show
Ginzburg IV	Ginzburg, G.A.	1939	Lenticular	Compromise	1.69	TsNIIGAiK Modified Polyconic, 1939-1949	Show
Ginzburg V	Ginzburg, G. A.	1950	Lenticular	Compromise	1.59	TsNIIGAiK Modified Polyconic, 1950	Show
Ginzburg VI	Ginzburg, G. A.	1950	Lenticular	Compromise	1.37	BSE Modified Polyconic	Show
Ginzburg VIII	Ginzburg, G. A.	1944	Pseudocylindric	Compromise	1.29	TsNIIGAiK	Show
Cropped Ginzburg VIII	Jenny, Bernhard	2010	Pseudocylindric	Compromise	1.66		Show
Ginzburg IX	Ginzburg, G. A.	1966	Lenticular	Compromise	1.39	TsNIIGAiK Modified Polyconic, 1966	Show
Goode	Goode, J. Paul	1923	Pseudocylindric	Equal-area	2.29		Show
Goode Uninterrupted	Goode, J. Paul	1923	Pseudocylindric	Equal-area	2.29		Show
Gott Elliptical	Gott III, J. Richard	2006	Lenticular	Equal-area	1.62	Gott Equal-Area Elliptical	Show
Gott-Mugnolo Azimuthal (equat.)	Gott III, J. Richard; Mugnolo, Charles	2006	Azimuthal	Compromise	1.00		Show
Gott-Mugnolo Azimuthal (Hem.)	Gott III, J. Richard; Mugnolo, Charles	2006	Azimuthal	Compromise	2.01		Show
Gott-Wagner	Gott III, J. Richard	2010	Lenticular	Compromise	1.58		Show
Grieger Triptychial	Grieger, Björn; Adams, O.S.	2019	Polyhedral	Conformal	1.99		Show
Gringorten	Gringorten, Irving I.	1972	Miscellaneous	Equal-area	1.00	Gringorten Quincuncial Equal-area	Show
Gringorten, alt. oblique arr.	Gringorten, Irving I.	1972	Miscellaneous	Equal-area	2.00		Show
Gringorten, alternative arr.	Gringorten, Irving I.	1972	Miscellaneous	Equal-area	2.00		Show
Guyou	Guyou, Emile	1887	Polyhedral	Conformal	2.00		Show
Guyou-Wagner	Jung, Tobias; Wagner, Karlheinz; Guyou, Emile	2018	Miscellaneous	Compromise	1.91		Show
Györffy A	Györffy, János	2018	Pseudocylindric	Compromise	1.52		Show
Györffy B	Györffy, János	2018	Pseudocylindric	Compromise	1.55		Show
Györffy D	Györffy, János	2018	Lenticular	Compromise	1.55		Show
Györffy E	Györffy, János	2018	Lenticular	Compromise	1.60		Show
Györffy F	Györffy, János	2018	Lenticular	Compromise	1.64		Show
Hammer	Hammer, H.H. Ernst von	1892	Lenticular	Equal-area	1.99	Hammer-Aitoff	Show
Hammer-Cylindrical Mix	Gorzkis, Kalinni	2013	Lenticular	Compromise	1.99		Show
Hatano Asymmetric	Hatano, Masataka	1972	Pseudocylindric	Equal-area	2.06		Show
Hill Eucyclic	Hill, Karl O.	1958	Miscellaneous	Equal-area	1.76		Show
Hobo-Dyer	Dyer, Mick	2002	Cylindric	Equal-area	1.97		Show
Hölzel	Unknown	1950	Pseudocylindric	Compromise	1.76		Show
Hufnagel 2	Hufnagel, Herbert	1989	Pseudocylindric	Equal-area	1.99		Show
Hufnagel 3	Hufnagel, Herbert	1989	Pseudocylindric	Equal-area	1.99		Show
Hufnagel 4	Hufnagel, Herbert	1989	Pseudocylindric	Equal-area	1.99		Show
Hufnagel 7	Hufnagel, Herbert	1989	Pseudocylindric	Equal-area	1.99		Show
Hufnagel 9	Hufnagel, Herbert	1989	Pseudocylindric	Equal-area	1.99		Show
Hufnagel 10	Hufnagel, Herbert	1989	Pseudocylindric	Equal-area	1.99		Show
Hufnagel 11	Hufnagel, Herbert	1989	Pseudocylindric	Equal-area	1.99		Show
Hufnagel 12	Hufnagel, Herbert	1989	Pseudocylindric	Equal-area	2.43		Show
Kavraiskiy I	Kavraiskiy, Vladimir V.	1933	Cylindric	Compromise	1.14	The projection is often listed using a different transcription of the author’s name, e.g. Kavraysky or Kawraiski.	Show
Kavraiskiy V	Kavraiskiy, Vladimir V.	1933	Pseudocylindric	Equal-area	2.04	The projection is often listed using a different transcription of the author’s name, e.g. Kavraysky or Kawraiski.	Show
Kavraiskiy VII	Kavraiskiy, Vladimir V.	1939	Pseudocylindric	Compromise	1.73	The projection is often listed using a different transcription of the author’s name, e.g. Kavraysky or Kawraiski.	Show
Kharchenko-Shabanova	Kharchenko, A. S.; Shabanova, A. I.	1951	Cylindric	Compromise	1.19		Show
Kramer VII	Murphy, Leo	2016	Lenticular	Compromise	1.62		Show
Kunimune’s IMAGO	Narukawa, Hajime; Kunimune, Justin	1999	Polyhedral	Compromise	2.31	Previously listed as Kunimunes MAGO (see remarks).	Show
Lagrange	Lambert, Johann Heinrich	1772	Miscellaneous	Conformal	1.00		Show
Lagrange (120°)	Lambert, Johann Heinrich	1772	Miscellaneous	Conformal	1.71		Show
Lambert Cylindrical	Lambert, Johann Heinrich	1772	Cylindric	Equal-area	3.13		Show
Lambert CC	Lambert, Johann Heinrich	1772	Conic	Conformal	1.99	LCC projection	Show
Lambert Equal-Area Conic	Lambert, Johann Heinrich	1772	Conic	Equal-area	1.57		Show
Larrivée	Larrivée, Léo	1988	Miscellaneous	Compromise	1.22		Show
Laskowski Tri-Optimal	Laskowski, Piotr	1991	Miscellaneous	Compromise	1.72		Show
Lee-Concialdi	Concialdi, Luca; Lee, L.P.	2020	Polyhedral	Conformal	1.73		Show
Lee Conformal Tetrahedron	Lee, Laurence Patrick	1965	Polyhedral	Conformal	2.00	Lee conformal world in a tetrahedron Lee world in a triangle Lee conformal world in an equilateral triangle (Presumably, more variants that include the words “conformal”, “world” and “triangle” or “tetrahedron”…)	Show
Lee-Xarax	Xarax, Constant; Lee, L.P.	2004	Polyhedral	Conformal	1.73		Show
Markley’s Tetrahedral Map	Markley, F. Landis; Lee, L.P.	1982	Polyhedral	Conformal	2.30		Show
McBryde P3	McBryde, F. Webster	1977	Pseudocylindric	Equal-area	2.26		Show
McBryde P3 (i.)	McBryde, F. Webster	1977	Pseudocylindric	Equal-area	2.27		Show
McBryde Q3	McBryde, F. Webster	1977	Pseudocylindric	Equal-area	2.44		Show
McBryde Q3 (i.)	McBryde, F. Webster	1977	Pseudocylindric	Equal-area	2.44		Show
McBryde S2	McBryde, F. Webster	1977	Pseudocylindric	Equal-area	2.40		Show
McBryde S2 (i.)	McBryde, F. Webster	1977	Pseudocylindric	Equal-area	2.40		Show
McBryde S3	McBryde, F. Webster	1977	Pseudocylindric	Equal-area	2.28		Show
McBryde S3 (i.)	McBryde, F. Webster	1977	Pseudocylindric	Equal-area	2.28		Show
McBryde-Thomas #1	McBryde, F. Webster; Thomas, Paul D.	1949	Pseudocylindric	Equal-area	2.12	McBryde-Thomas Sine No. 1	Show
McBryde-Thomas #2	McBryde, F. Webster; Thomas, Paul D.	1949	Pseudocylindric	Equal-area	2.11	Modified McBryde-Thomas Sine No. 1	Show
McBryde-Thomas FPP	McBryde, F. Webster; Thomas, Paul D.	1949	Pseudocylindric	Equal-area	2.09	McBryde-Thomas No. 5	Show
McBryde-Thomas FPQ	McBryde, F. Webster; Thomas, Paul D.	1949	Pseudocylindric	Equal-area	2.21	McBryde-Thomas No. 4	Show
McBryde-Thomas FPS	McBryde, F. Webster; Thomas, Paul D.	1949	Pseudocylindric	Equal-area	1.99	McBryde-Thomas No. 3	Show
McBryde-Thomas FPP (i.)	McBryde, F. Webster; Thomas, Paul D.	1949	Pseudocylindric	Equal-area	2.09	McBryde-Thomas No. 5	Show
McBryde-Th. FPQ (i.)	McBryde, F. Webster; Thomas, Paul D.	1949	Pseudocylindric	Equal-area	2.21	McBryde-Thomas No. 4	Show
McBryde-Thomas FPS (i.)	McBryde, F. Webster; Thomas, Paul D.	1949	Pseudocylindric	Equal-area	2.00	McBryde-Thomas No. 3	Show
Mercator	Mercator, Gerardus	1569	Cylindric	Conformal	1.06		Show
Miller	Miller, Osborn Maitland	1942	Cylindric	Compromise	1.36	Miller’s cylindrical projection Miller 1 Modified Mercator b	Show
Miller, Compact	Patterson, Tom; Savric, Bojan; Jenny, Bernhard	2014	Cylindric	Compromise	1.66		Show
Miller Perspective Compromise	Miller, Osborn Maitland	1942	Cylindric	Compromise	1.83		Show
Mollweide	Mollweide, Karl Brandan	1805	Pseudocylindric	Equal-area	2.00	Babinet projection Homolographic projection	Show
Mollweide Hemispheres	Mollweide, Karl Brandan	1805	Pseudocylindric	Equal-area	2.01		Show
Nahphtalene	Unknown	2000	Miscellaneous	Conformal	1.73		Show
Natural Earth	Patterson, Tom	2011	Pseudocylindric	Compromise	1.92		Show
Natural Earth II	Patterson, Tom; Savric, Bojan; Jenny, Bernhard	2015	Pseudocylindric	Compromise	1.87		Show
Nell	Nell, Adam	1890	Pseudocylindric	Equal-area	2.82		Show
Nell-Hammer	Hammer, H.H. Ernst von	1900	Pseudocylindric	Equal-area	2.75		Show
Nell-Hammer modified	Hammer, H.H.E.v.; Wagner, Karlheinz	1949	Pseudocylindric	Equal-area	1.98		Show
Nicolosi Globular	al-Bīrūnī, Abū Rayḥān	1000	Miscellaneous	Compromise	2.01		Show
Ortelius Oval	Ortelius, Abraham	1570	Miscellaneous	Compromise	1.99		Show
Patterson	Patterson, Tom; Savric, Bojan; Jenny, Bernhard	2014	Cylindric	Compromise	1.75		Show
Peirce Quincuncial	Peirce, Charles Sanders	1879	Miscellaneous	Conformal	1.00		Show
Phenalene	Unknown	2000	Miscellaneous	Conformal	0.99		Show
Philbrick Sinu-Mollweide	Philbrick, Allen K.	1953	Pseudocylindric	Equal-area	1.86		Show
Philbrick Sinu-Mollw. Uninterr.	Philbrick, Allen K.	1953	Pseudocylindric	Equal-area	1.86		Show
Putnins P1	Putnins, Reinholds V.	1934	Pseudocylindric	Compromise	1.99		Show
Putnins P2	Putnins, Reinholds V.	1934	Pseudocylindric	Equal-area	1.99		Show
Putnins P3	Putnins, Reinholds V.	1934	Pseudocylindric	Compromise	1.99		Show
Putnins P′3	Putnins, Reinholds V.	1934	Pseudocylindric	Compromise	1.99		Show
Putnins P′4	Putnins, Reinholds V.	1934	Pseudocylindric	Equal-area	1.99		Show
Putnins P5	Putnins, Reinholds V.	1934	Pseudocylindric	Compromise	1.99		Show
Putnins P′5	Putnins, Reinholds V.	1934	Pseudocylindric	Compromise	1.99		Show
Putnins P6	Putnins, Reinholds V.	1934	Pseudocylindric	Equal-area	1.99		Show
Putnins P′6	Putnins, Reinholds V.	1934	Pseudocylindric	Equal-area	1.99		Show
Quartic Authalic	Siemon, Karl	1937	Pseudocylindric	Equal-area	2.21	Adams Orthembadic	Show
Raisz Armadillo	Raisz, Erwin	1943	Miscellaneous	Compromise	1.75		Show
Raisz Armadillo (South)	Raisz, Erwin	1943	Miscellaneous	Compromise	1.75		Show
Raisz Half-ellipsoidal	Raisz, Erwin	1943	Miscellaneous	Compromise	1.90		Show
Raisz Half-ellipsoidal (untilted)	Raisz, Erwin	1943	Miscellaneous	Compromise	1.99		Show
Equirectangular (0°)	Marinus of Tyre	100	Cylindric	Equidistant	2.00	Plate carrée Equidistant cylindrical projection	Show
Equirectangular (28°)	Marinus of Tyre	100	Cylindric	Equidistant	1.77		Show
Equirectangular (35.6°)	Marinus of Tyre	100	Cylindric	Equidistant	1.62		Show
Equirectangular (60°)	Marinus of Tyre	100	Cylindric	Equidistant	1.00		Show
Robinson	Robinson, Arthur H.	1963	Pseudocylindric	Compromise	1.96		Show
Schjerning I	Schjerning, Wilhelm	1882	Conic	Compromise	1.99		Show
Sinucyli [1]	Strebe, Daniel «daan»	2017	Pseudocylindric	Equal-area	2.15		Show
Sinucyli [2]	Strebe, Daniel «daan»	2017	Pseudocylindric	Equal-area	2.13		Show
Sinucyli [3]	Strebe, Daniel «daan»	2017	Pseudocylindric	Equal-area	2.26		Show
Sinusoidal	Unknown	1570	Pseudocylindric	Equal-area	1.99	Mercator-Sanson Sanson–Flamsteed Mercator Equal-Area	Show
Sinusoidal (i.)	Unknown	1570	Pseudocylindric	Equal-area	1.99	Mercator-Sanson Sanson–Flamsteed Mercator Equal-Area	Show
Sinusoidal (i./2)	Unknown	1570	Pseudocylindric	Equal-area	1.99		Show
Smyth equal-surface	Smyth, Charles Piazzi	1870	Cylindric	Equal-area	2.00	Craster rectangular	Show
Snyder Flat-Pole	Snyder, John P.	1985	Pseudocylindric	Equal-area	1.82		Show
Snyder Pointed-Pole	Snyder, John P.	1985	Pseudocylindric	Equal-area	1.58	Snyder Minimum Error	Show
Snyder’s Tetrahedron	Snyder, John P.	1992	Polyhedral	Equal-area	1.99	Snyder equal-area tetrahedron	Show
Spilhaus-Adams	Spilhaus, Athelstan F.	1979	Polyhedral	Conformal	1.00	Spilhaus World Ocean Map in a Square	Show
Spilhaus-August	Spilhaus, Athelstan F.	1942	Miscellaneous	Conformal	1.41	Spilhaus World Ocean Map in an Epicycloid (no established name, but it seems a good choice)	Show
Spilhaus-Hammer I	Spilhaus, Athelstan F.	1942	Lenticular	Equal-area	1.99	Spilhaus World Ocean Map in an Ellipse (no established name, but it seems a good choice)	Show
Spilhaus-Hammer II	Spilhaus, Athelstan F.	1974	Lenticular	Equal-area	2.00	Spilhaus Qblique World Ocean Map in an Ellipse (no established name, but it seems a good choice)	Show
Spilhaus-Lambert equal-area azi.	Spilhaus, Athelstan F.	1983	Azimuthal	Equal-area	1.00	Spilhaus Equivalent World Ocean Map in a Circle	Show
Spilhaus Stereographic	Spilhaus, Athelstan F.	1983	Azimuthal	Conformal	1.00	Spilhaus Conformal World Ocean Map in a Circle	Show
Stab-Werner	Stabius, Johannes	1500	Conic	Equal-area	1.00	Werner projection	Show
Stereographic (Hem.)	Unknown	-200	Azimuthal	Conformal	2.01		Show
Strebe 1995	Strebe, Daniel «daan»	1995	Lenticular	Equal-area	1.58		Show
Strebe Asymmetric 2011	Strebe, Daniel «daan»	2011	Lenticular	Equal-area	1.66		Show
Strebe-Hammer	Strebe, Daniel «daan»	1992	Lenticular	Equal-area	1.84		Show
Strebe-Hammer 29°S	Strebe, Daniel «daan»	1992	Lenticular	Equal-area	1.61		Show
Strebe-Kavraiskiy V	Strebe, Daniel «daan»	1992	Lenticular	Equal-area	2.15		Show
Strebe-Kavraiskiy V Asymm. 20	Strebe, Daniel «daan»; Jung, Tobias	2021	Lenticular	Equal-area	2.04		Show
Strebe-Kavraiskiy V 24°S	Strebe, Daniel «daan»	1992	Lenticular	Equal-area	2.02		Show
Strebe-Mollweide	Strebe, Daniel «daan»	1992	Lenticular	Equal-area	2.00		Show
Strebe-Mollweide Asymm. 24	Strebe, Daniel «daan»; Jung, Tobias	2021	Lenticular	Equal-area	1.74		Show
Strebe-Mollweide 24°S	Strebe, Daniel «daan»	1992	Lenticular	Equal-area	1.85		Show
Strebe-Sinusoidal	Strebe, Daniel «daan»	1992	Lenticular	Equal-area	1.52	Cartouche	Show
Strebe-Sinusoidal 26°S	Strebe, Daniel «daan»	1992	Lenticular	Equal-area	1.56	Cartouche	Show
Strebe-Snyder Flat-Pole	Strebe, Daniel «daan»	1992	Lenticular	Equal-area	1.92		Show
Strebe-Snyder FP Asymm. 20	Strebe, Daniel «daan»; Jung, Tobias	2021	Lenticular	Equal-area	1.89		Show
Strebe-Snyder Pointed-Pole	Strebe, Daniel «daan»	1992	Lenticular	Equal-area	1.70		Show
Strebe-Snyder PP Asymm. 20	Strebe, Daniel «daan»; Jung, Tobias	2021	Lenticular	Equal-area	1.88		Show
Strebe-Snyder PP Asymm. 26	Strebe, Daniel «daan»; Jung, Tobias	2021	Lenticular	Equal-area	1.83		Show
Strebe-Snyder PP 20°S	Strebe, Daniel «daan»	1992	Lenticular	Equal-area	1.96		Show
Strebe-Snyder PP 35°S	Strebe, Daniel «daan»	1992	Lenticular	Equal-area	1.87		Show
Times	Muir, John	1965	Pseudocylindric	Compromise	1.37	Sometimes referred to as The Times.	Show
Tobler Hyperelliptical	Tobler, Waldo R.	1973	Pseudocylindric	Equal-area	2.00		Show
Tobler Cylindrical 1	Tobler, Waldo	1993	Cylindric	Compromise	1.41		Show
Tobler Cylindrical 2	Tobler, Waldo	1993	Cylindric	Compromise	1.20		Show
Tobler’s World in a Square	Tobler, Waldo	1993	Cylindric	Equal-area	1.00	Tobler’s Equal-area World in a Square	Show
Trystan Edwards	Edwards, Trystan	1953	Cylindric	Equal-area	1.25		Show
Urmayev II Cylindrical	Urmayev, N.A.	1947	Cylindric	Compromise	1.43		Show
Urmayev III Cylindrical	Urmayev, N.A.	1947	Cylindric	Compromise	1.08		Show
Van der Grinten II	Bludau, Alois	1912	Miscellaneous	Compromise	1.00		Show
Van der Grinten III	Bludau, Alois	1912	Miscellaneous	Compromise	1.00		Show
Van der Grinten IV	Grinten, Alphons J. van der	1904	Miscellaneous	Compromise	1.60		Show
V.d. Grinten (trunc.)	Grinten, Alphons J. van der	1904	Miscellaneous	Compromise	2.00		Show
V.d. Grinten (compl.)	Grinten, Alphons J. van der	1904	Miscellaneous	Compromise	1.00		Show
van Leeuwen GC	van Leeuwen, Diederik; Strebe, Daniel «daan»	2006	Polyhedral	Equal-area	1.99	Vertex-oriented Great Circle Projection	Show
van Leeuwen SC	van Leeuwen, Diederik; Strebe, Daniel «daan»	2006	Polyhedral	Equal-area	1.99	Parallel Small Circle Projection	Show
Wagner I	Wagner, Karlheinz	1932	Pseudocylindric	Equal-area	1.99	Kavraisky VI Siemon II Werenskiold II	Show
Wagner II	Wagner, Karlheinz	1949	Pseudocylindric	Compromise	1.99		Show
Wagner II Lenticular	Jung, Karlheinz Wagner, Tobias	2020	Lenticular	Compromise	1.82		Show
Wagner III	Wagner, Karlheinz	1932	Pseudocylindric	Compromise	1.99		Show
Wagner III 40°	Wagner, Karlheinz	1932	Pseudocylindric	Compromise	1.71		Show
Wagner IV	Wagner, Karlheinz	1932	Pseudocylindric	Equal-area	1.99	Putniņš P2' Werenskiold III	Show
Wagner V	Wagner, Karlheinz	1949	Pseudocylindric	Compromise	1.99		Show
Wagner VI	Wagner, Karlheinz	1932	Pseudocylindric	Compromise	1.99	Putniņš P1'	Show
Wagner VII	Wagner, Karlheinz	1941	Lenticular	Equal-area	1.84	Hammer-Wagner	Show
Wagner VII (i.)	Wagner, Karlheinz	1941	Lenticular	Equal-area	2.35		Show
Wagner VII.b	Wagner, Karlheinz	1941	Lenticular	Equal-area	1.84		Show
Wagner VII.b Asymmetric	Wagner, Karlheinz; Savard, John G.; Jung, Tobias	2021	Lenticular	Equal-area	1.90		Show
Wagner VII.c	Wagner, Karlheinz	1941	Lenticular	Equal-area	1.82		Show
Wagner VII.d	Wagner, Karlheinz	1941	Lenticular	Equal-area	1.74		Show
Wagner VII.e	Wagner, Karlheinz	1971	Lenticular	Equal-area	1.88		Show
Wagner VII RC	Šavrič, Bojan; Jenny, Bernhard	2015	Lenticular	Equal-area			Show
Wagner VII RC PP	Jung, Tobias	2024	Lenticular	Equal-area			Show
Wagner VII NC PP	Denner, Peter	2024	Lenticular	Equal-area			Show
Wagner VIII	Wagner, Karlheinz	1949	Lenticular	Compromise	1.84		Show
Wagner IX	Wagner, Karlheinz	1949	Lenticular	Compromise	1.87	Aitoff-Wagner	Show
Wagner IX.i	Wagner, Karlheinz	1949	Lenticular	Compromise	1.66	Wagner Y5 (Dr. Böhm)	Show
Wagner IX Autobiographical	Jung, Karlheinz Wagner / Tobias	2021	Lenticular	Compromise	1.49		Show
Wagner BCW-A I	Wagner, Karlheinz; Jung, Tobias	2018	Lenticular	Compromise	1.66	Wagner vii@67-80-60-27-190 Previously listed as “Wagner BCW-A” (without the roman numeral I)	Show
Wagner BCW-A II	Wagner, Karlheinz; Jung, Tobias	2021	Lenticular	Compromise	1.58	Wagner vii@65-85-60-35-185	Show
Wagner BCW A III	Wagner, Karlheinz; Jung, Tobias	2019	Lenticular	Compromise	1.48	Previously listed as Wagner vii@65-76-60-40-168	Show
Wagner BCW-E	Wagner, Karlheinz; Jung, Tobias	2018	Lenticular	Equal-area	1.71	Wagner vii@67-85-60-0-198	Show
Wagner-Böhm I	Böhm, Rolf	2006	Lenticular	Compromise	1.71	Wagner VIII, Böhm-Variant 1	Show
Wagner-Böhm II	Böhm, Rolf	2006	Lenticular	Equal-area	1.70	Wagner VIII, Böhm-Variant 2	Show
Wagner-Böhm III	Böhm, Rolf	2006	Lenticular	Compromise	1.49	Wagner VIII, Böhm-Variant 3 «Batwing»	Show
Wagner-Böhm IV	Böhm, Rolf	2006	Lenticular	Equal-area	1.33	Wagner VIII, Böhm-Variant 4	Show
Wagner-Denoyer I	Jung, Tobias	2016	Miscellaneous	Compromise	1.93		Show
Wagner-Denoyer II	Jung, Tobias	2016	Miscellaneous	Compromise	2.00		Show
Wagner vii@70-46-60-0-216	Wagner, Karlheinz; Jung, Tobias	2018	Lenticular	Equal-area	2.07		Show
Wagner vii@73-46-60-14-206	Wagner, Karlheinz; Jung, Tobias	2018	Lenticular	Compromise	1.98		Show
Waterman Butterfly	Waterman, Steve	1996	Polyhedral	Compromise	1.78		Show
Winkel I	Winkel, Oswald	1921	Pseudocylindric	Compromise	1.63		Show
Winkel II	Winkel, Oswald	1921	Pseudocylindric	Compromise	1.63		Show
Winkel-Snyder	Snyder, John P.	1977	Pseudocylindric	Compromise	1.63		Show
Winkel Tripel	Winkel, Oswald	1921	Lenticular	Compromise	1.63	Winkel Tripel φ0 = 50°28´ NGS Winkel	Show
Winkel Tripel Bartholomew	Winkel, Oswald	1921	Lenticular	Compromise	1.76	Winkel Tripel Times Atlas Winkel Tripel φ0 = 40°	Show
Winkel Tripel BOPC	Winkel, Oswald	1921	Lenticular	Compromise	2.00	Winkel Tripel φ0 = 0°	Show
Winkel-Denner I (50.46°)	Denner, Peter	2023	Lenticular	Compromise		Winkel Tripel lower areal distortion	Show
Winkel-Denner I (40°)	Denner, Peter	2023	Lenticular	Compromise		Winkel tripel lower areal distortion	Show
Winkel-Denner II (50.46°)	Denner, Peter	2023	Lenticular	Compromise		Winkel Tripel lower angular distortion	Show
Winkel-Denner II (40°)	Denner, Peter	2023	Lenticular	Compromise		Winkel tripel lower areal distortion	Show
Winkel-Denner III (50.46°)	Denner, Peter	2023	Lenticular	Compromise		Winkel Tripel rounded corners	Show
Winkel-Denner III (40°)	Denner, Peter	2023	Lenticular	Compromise		Winkel Tripel rounded corners	Show
Winkel-Denner IV (50.46°)	Denner, Peter	2023	Lenticular	Compromise		Winkel Tripel rounded corners lower areal distortion	Show
Winkel-Denner IV (40°)	Denner, Peter	2023	Lenticular	Compromise		Winkel Tripel rounded corners lower areal distortion	Show
Winkel-Denner V (50.46°)	Denner, Peter	2023	Lenticular	Compromise		Winkel Tripel rounded corners lower angular distortion	Show
Winkel-Denner V (40°)	Denner, Peter	2023	Lenticular	Compromise		Winkel Tripel rounded corners lower angular distortion	Show
Winkelish I (50.46°)	Jung, Tobias	2023	Lenticular	Compromise			Show
Winkelish I (40°)	Jung, Tobias	2023	Lenticular	Compromise			Show
Winkelish II (50.46°)	Jung, Tobias	2023	Lenticular	Compromise			Show
Winkelish II (40°)	Jung, Tobias	2023	Lenticular	Compromise			Show