The Canters Index |
All Canters 2002 Projections. W = World Projections = Weltkartennetze, P = Partial Projections = Kontinentalkarten. |
Canters Index |
Chapter |
Fig. No. |
Page of Fig. |
Table No. |
Notes |
Canters Full Name |
W01 |
5.3.1 |
5.7 |
182 |
|
|
Optimised version of Wagner I |
W02 |
5.3.1 |
5.8 |
183 |
|
|
Optimised version of Wagner II |
W03 |
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|
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|
[Not used] |
W04 |
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|
[Not used] |
W05 |
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|
|
[Not used] |
W06 |
5.3.1 |
5.6 |
181 |
|
|
Optimised version of Wagner VI |
W07 |
5.3.1 |
5.11 |
187 |
|
|
Optimised version of Wagner VII |
W08 |
5.3.1 |
5.12 |
188 |
|
|
Optimised version of Wagner VIII |
W09 |
5.3.1 |
5.10 |
186 |
|
|
Optimised version of Wagner IX |
W10 |
5.3.2 |
5.13 |
191 |
5.3 |
C40 (40 Coefficients) |
Low-error polyconic projection obtained through non-constrained optimisation |
W11 |
5.3.2 |
5.14 |
193 |
5.4 |
C16 |
Low-error polyconic projection with straight equator and symmetry about the central meridian |
W12 |
5.3.2 |
5.15 |
195 |
5.5 |
C10 |
Low-error polyconic projection with twofold symmetry |
W13 |
5.3.2 |
5.16 |
197 |
5.6 |
C8 No. 1 |
Low-error polyconic projection with twofold symmetry and equally spaced parallels |
W14 |
5.3.2 |
5.17 |
199 |
5.7 |
C8 No. 2, „The Classic Canters“ |
Low-error polyconic projection with twofold symmetry, equally spaced parallels and a correct ratio of the axes |
W15 |
5.3.2 |
5.18 |
201 |
5.8 |
C6 No. 1, Pseudocylinder I |
Low-error pseudocylindrical projection with twofold symmetry |
W16 |
5.3.2 |
5.19 |
202 |
5.9 |
C6 No. 2, Pseudocylinder II |
Low-error pseudocylindrical projection with twofold symmetry and a pole length half the length of the equator |
W17 |
5.3.2 |
5.20 |
204 |
5.10 |
C6 No. 3, Pseudocylinder III |
Low-error pseudocylindrical projection with twofold symmetry and a correct ratio of the axes |
W18 |
5.3.2 |
5.21 |
206 |
5.11 |
C8 No. 3 |
Low-error pointed polar polyconic projection with twofold symmetry, equally spaced parallels and a correct ratio of the axes |
W19 |
5.3.2 |
5.23 |
208 |
5.12 |
C6 No. 4, Pseudocylinder IV |
Low-error pointed polar pseudocylindirical projection with twofold symmetry and a correct ratio of the axes |
W20 |
5.3.2 |
5.24 |
209 |
5.13 |
C8 No. 4 |
Low-error simple oblique polyconic projection with pointed meta pole and constand scale along the axes [Centre 61° N, Rotation 24° E] |
W21 |
5.3.2 |
5.25 |
211 |
5.14 |
C8 No. 5 |
Low-error simple oblique polyconic projection with pointed meta pole and constand scale along the axes, centered at 45° N, 20° E |
W22 |
5.3.2 |
No Fig. |
210 (Text) |
– |
– |
Low-error plagal aspect polyconic projection with pointed meta-pole and equally spaces axes. Meta pole 29° N, 143° W, Rotation 26°, Antarctica interrupted |
W23 |
5.3.2 |
5.26 |
213 |
5.15 |
C8 No. 6 |
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 |
W24 |
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|
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|
[Not used] |
W25 |
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|
[Not used] |
W26 |
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[Not used] |
W27 |
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[Not used] |
W28 |
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|
[Not used] |
W29 |
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|
[Not used] |
W30 |
5.3.3 |
5.27 |
215 |
5.16 |
C6 No. 5 |
Low-error equal-area transformation of Hammer-Wagner with twofold symmetry and correct ratio of the axes |
W31 |
5.3.3 |
5.28 |
216 |
5.17 |
C6 No. 6 |
Low-error equal-area transformation of Hammer-Wagner with twofold symmetry and constant scale along the equator |
W32 |
5.3.3 |
5.29 |
217 |
5.18 |
C6 No. 7 |
Low-error equal-area transformation of Hammer-Aitoff with twofold symmetry and correct ratio of the axes |
W33 |
5.3.3 |
5.30 |
218 |
5.19 |
C6 No. 8 |
Low-error equal-area transformation of the sinusoidal projection with twofold symmetry, equally divided, straight parallels and a correct ratio of the axes |
W34 |
5.3.3 |
5.31 |
220 |
5.20 |
C6 No. 9 |
Low-error equal-area transformation of the sinusoidal projection with twofold symmetry, equally divided, straight parallels and a correct ratio of the axes (Antarctica included in optimisation) |
P01 |
5.4.1 |
5.21 |
222 |
|
|
America, low-error oblique azimuthal equal-area |
P02 |
5.4.1 |
5.21 |
222 |
|
|
America, low-error oblique azimuthal equidistant |
P03 |
5.4.1 |
5.21 |
222 |
|
|
America, low-error oblique azimuthal conformal |
P04 |
5.4.1 |
5.21 |
222 |
|
|
America, low-error oblique conical equal-area |
P05 |
5.4.1 |
5.21 |
222 |
|
|
America, low-error oblique conical equidistant |
P06 |
5.4.1 |
5.21 |
222 |
|
|
America, low-error oblique conical conformal |
P07 |
5.4.1 |
5.21 |
222 |
|
|
America, low-error oblique cylindrical equal-area |
P08 |
5.4.1 |
5.21 |
222 |
|
|
America, low-error oblique cylindrical equidistant |
P09 |
5.4.1 |
5.21 |
222 |
|
|
America, low-error oblique cylindircal conformal |
P10 |
5.4.2 |
5.34 (a) |
228 |
5.23 |
Author: Prof. W. Tobler |
Eurafrica, first order transformation with equal maximum scale factor along the two major axes |
P11 |
5.4.2 |
5.34 (b) |
228 |
5.23 |
|
Eurafrica, first order transformation with minimum mean finite scale factor |
P12 |
5.4.2 |
5.35 (a) |
229 |
5.23 |
|
Eurafrica, third-order with twofold symmetry |
P13 |
5.4.2 |
5.36 (a) |
230 |
5.23 |
|
Eurafrica, third-order with one-fold symmetry |
P14 |
5.4.2 |
5.37 (a) |
231 |
5.23 |
|
Eurafrica, third-order without symmetry |
P15 |
5.4.2 |
5.35 (b) |
229 |
5.23 |
|
Eurafrica, fifth-order with twofold symmetry |
P16 |
5.4.2 |
5.36 (b) |
230 |
5.23 |
|
Eurafrica, fifth-order with one-fold symmetry |
P17 |
5.4.2 |
5.37 (b) |
231 |
5.23 |
|
Eurafrica, fifth-order without symmetry |
P18 |
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P19 |
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P20 |
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P21 |
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P22 |
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P23 |
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P24 |
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P25 |
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P26 |
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P27 |
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P28 |
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P29 |
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|
P30 |
5.4.3 |
5.43 |
238 |
5.26 |
|
EU, first-order transformation |
P31 |
5.4.3 |
5.44 |
239 |
5.26 |
|
EU, second-order transformation with one-fold symmetry |
P32 |
5.4.3 |
5.46 |
240 |
5.26 |
|
EU, second-order transformation without symmetry |
P33 |
5.4.3 |
5.50 |
245 |
5.28 |
|
EU, second-order transformation without symmetry (single boundary definition) |
P34 |
5.4.3 |
5.45 |
239 |
5.26 |
|
EU, third-order transformation with one-fold symmetry |
P35 |
5.4.3 |
5.47 |
241 |
5.26 |
|
EU, third-order transformation without symmetry |
P36 |
5.4.3 |
5.51 |
246 |
5.28 |
|
EU, third-order transformation without symmetry (single boundary definition) |
P37 |
5.4.3 |
No Fig. |
– |
5.26 |
|
EU, fifth-order transformation with one-fold symmetry |
P38 |
5.4.3 |
5.48 |
241 |
5.26 |
|
EU, fifth-order transformation without symmetry |
P39 |
5.4.3 |
5.52 |
246 |
5.28 |
|
EU, fifth-order transformation without symmetry (single boundary defintion) |