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Eckert VI projection

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in 1906 as one of a series of three pairs of pseudocylindrical projections. In each pair, the meridians have the same shape, and the odd-numbered projection has equally spaced parallels, whereas the even-numbered projection has parallels spaced to preserve area. The pair to Eckert VI is the
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The length of polar line is half that of the equator, and lines of 115: 144: 1220: 1017: 633: 209: 148: 1287: 97:; Voxland, Philip M. (1989). "An Album of Map Projections". 1295: 1160: 1115: 1106: 1083: 1030: 973: 950: 932: 892: 802: 754: 731: 708: 699: 646: 588: 538: 525: 480: 452: 369: 360: 260: 231: 222: 1315: 160: 8: 16:Pseudocylindrical equal-area map projection 1322: 1308: 1217: 1112: 1027: 1014: 705: 643: 630: 535: 366: 228: 219: 206: 167: 153: 145: 1252:Map projection of the tri-axial ellipsoid 18: 86: 125:from the original on January 16, 2019. 7: 1272: 1270: 106:. Professional Paper 1453. Denver: 14: 140:Eckert VI projection at Mathworld 23:Eckert VI projection of the world 1274: 1195:Quadrilateralized spherical cube 875:Quadrilateralized spherical cube 36:pseudocylindrical map projection 784:Lambert cylindrical equal-area 1: 1232:Interruption (map projection) 1294:. You can help Knowledge by 870:Lambert azimuthal equal-area 666:Guyou hemisphere-in-a-square 656:Adams hemisphere-in-a-square 46:. It was first described by 100:An album of map projections 1362: 1269: 1227: 1216: 1143: 1026: 1013: 825: 642: 629: 566: 425: 308: 218: 205: 182: 671:Lambert conformal conic 65:List of map projections 1341:Equal-area projections 804:Tobler hyperelliptical 417:Tobler hyperelliptical 343:Space-oblique Mercator 24: 22: 1180:Cahill–Keyes M-shape 1040:Chamberlin trimetric 75:Eckert IV projection 70:Eckert II projection 29:Eckert VI projection 1247:Tissot's indicatrix 1148:Central cylindrical 789:Smyth equal-surface 691:Transverse Mercator 540:General perspective 295:Smyth equal-surface 247:Transverse Mercator 53:Eckert V projection 1290:term article is a 1200:Waterman butterfly 1050:Miller cylindrical 681:Peirce quincuncial 576:Lambert equal-area 328:Gall stereographic 25: 1346:Cartography stubs 1303: 1302: 1264: 1263: 1260: 1259: 1212: 1211: 1208: 1207: 1156: 1155: 1009: 1008: 1005: 1004: 888: 887: 625: 624: 621: 620: 584: 583: 472:Lambert conformal 448: 447: 362:Pseudocylindrical 356: 355: 1353: 1324: 1317: 1310: 1278: 1271: 1218: 1175:Cahill Butterfly 1113: 1093:Goode homolosine 1028: 1015: 980: 979:(Mecca or Qibla) 860:Goode homolosine 706: 644: 631: 536: 531: 402:Goode homolosine 367: 252:Oblique Mercator 229: 220: 207: 169: 162: 155: 146: 127: 126: 124: 105: 91: 1361: 1360: 1356: 1355: 1354: 1352: 1351: 1350: 1331: 1330: 1329: 1328: 1267: 1265: 1256: 1223: 1204: 1152: 1139: 1102: 1079: 1065:Van der Grinten 1022: 1020:By construction 1001: 978: 977: 969: 946: 928: 909:Equirectangular 895: 884: 821: 798: 794:Trystan Edwards 750: 727: 695: 638: 617: 590:Pseudoazimuthal 580: 562: 529: 528: 521: 476: 444: 440:Winkel I and II 421: 352: 333:Gall isographic 323:Equirectangular 304: 300:Trystan Edwards 256: 214: 201: 178: 173: 136: 131: 130: 122: 103: 95:Snyder, John P. 93: 92: 88: 83: 61: 17: 12: 11: 5: 1359: 1357: 1349: 1348: 1343: 1333: 1332: 1327: 1326: 1319: 1312: 1304: 1301: 1300: 1279: 1262: 1261: 1258: 1257: 1255: 1254: 1249: 1244: 1239: 1234: 1228: 1225: 1224: 1221: 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102: 101: 96: 90: 87: 80: 76: 73: 71: 68: 66: 63: 62: 58: 56: 54: 49: 45: 41: 37: 34: 30: 21: 1296:expanding it 1281: 1266: 1130:Orthographic 849: 661:Gauss–KrĂĽger 553:Orthographic 391: 348:Web Mercator 242:Gauss–KrĂĽger 99: 89: 28: 26: 1284:cartography 1108:Perspective 896:some aspect 880:Strebe 1995 855:Equal Earth 774:Gall–Peters 756:Cylindrical 571:Equidistant 467:Equidistant 397:Equal Earth 280:Gall–Peters 224:Cylindrical 1335:Categories 1170:AuthaGraph 1162:Polyhedral 1032:Compromise 960:Loximuthal 952:Loxodromic 914:Sinusoidal 764:Balthasart 741:Sinusoidal 718:Sinusoidal 701:Equal-area 412:Sinusoidal 370:Equal-area 270:Balthasart 262:Equal-area 235:-conformal 212:By surface 81:References 48:Max Eckert 33:equal-area 1242:Longitude 1070:Wagner VI 919:Two-point 850:Eckert VI 845:Eckert IV 840:Eckert II 817:Mollweide 812:Collignon 779:Hobo–Dyer 733:Bottomley 648:Conformal 636:By metric 527:Azimuthal 500:Polyconic 495:Bottomley 435:Wagner VI 407:Mollweide 392:Eckert VI 387:Eckert IV 382:Eckert II 377:Collignon 285:Hobo–Dyer 44:sinusoids 40:longitude 1237:Latitude 1222:See also 1185:Dymaxion 1125:Gnomonic 1060:Robinson 965:Mercator 942:Gnomonic 934:Gnomonic 769:Behrmann 676:Mercator 548:Gnomonic 530:(planar) 505:American 275:Behrmann 233:Mercator 120:Archived 59:See also 1288:mapping 1098:HEALPix 997:Littrow 608:Wiechel 510:Chinese 454:Conical 318:Central 313:Cassini 290:Lambert 187:History 1117:Planar 1085:Hybrid 992:Hammer 924:Werner 865:Hammer 830:Albers 746:Werner 723:Werner 603:Hammer 598:Aitoff 517:Werner 462:Albers 338:Miller 197:Portal 31:is an 1282:This 987:Craig 904:Conic 710:Bonne 490:Bonne 123:(PDF) 104:(PDF) 1292:stub 1190:ISEA 192:List 108:USGS 42:are 27:The 1286:or 112:doi 1337:: 118:. 55:. 1323:e 1316:t 1309:v 1298:. 168:e 161:t 154:v 114::

Index


equal-area
pseudocylindrical map projection
longitude
sinusoids
Max Eckert
Eckert V projection
List of map projections
Eckert II projection
Eckert IV projection
Snyder, John P.
An album of map projections
USGS
doi
10.3133/pp1453
Archived
Eckert VI projection at Mathworld
v
t
e
Map projection
History
List
Portal
By surface
Cylindrical
Mercator
Gauss–Krüger
Transverse Mercator
Oblique Mercator

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