My Projection Collection:
Compare Projections
Winkel-Denner I (50.46°) vs. Winkel-Denner III (50.46°)
Winkel-Denner I (50.46°) | Winkel-Denner III (50.46°) | |
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Creator | Peter Denner (2023) | Peter Denner (2023) |
Group | Lenticular | Lenticular |
Property | Compromise | Compromise |
Other Names |
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Remarks | Arithmetic mean of the equirectangular (with φ0 ≈ 50°28´) and Aitoff projections for the x values, and of the equirectangular and (scaled up) Hammer projections for the y values. Originally presented in a thread in the mapthematics forum. Also see the blogpost The Winkel-Denner Projections. |
Arithmetic mean of the equirectangular (with φ0 ≈ 50°28´) and Aitoff projections for the x values, and using the Aitoff projection (without averaging) for the y values. Originally presented in a thread in the mapthematics forum. Also see the blogpost The Winkel-Denner Projections. |
recommended comparisons | — | — |
1. Comparison: Physical Map
2. Comparison: Political Map
Winkel-Denner I (50.46°)
![Winkel-Denner I (50.46°)](/img/political/winkel-var-denner-1a.png)
Winkel-Denner III (50.46°)
![Winkel-Denner III (50.46°)](/img/political/winkel-var-denner-3a.png)
3. Comparison: Silhouette Map
![Winkel-Denner I (50.46°) Silhouette Map](/img/rot/winkel-var-denner-1a.png)
![Winkel-Denner III (50.46°) Silhouette Map](/img/gruen/winkel-var-denner-3a.png)
Winkel-Denner I (50.46°) Silhouette Map c Tobias Jung
Winkel-Denner III (50.46°) Silhouette Map c Tobias Jung
4. Comparison: Tissot Indicatrix, 30°
Winkel-Denner I (50.46°)
![Winkel-Denner I (50.46°) Tissot Indicatrix](/img/tissot-30/winkel-var-denner-1a.jpg)
Winkel-Denner III (50.46°)
![Winkel-Denner III (50.46°) Tissot Indicatrix](/img/tissot-30/winkel-var-denner-3a.jpg)
Winkel-Denner I (50.46°) Tissot Indicatrix c Tobias Jung
Winkel-Denner III (50.46°) Tissot Indicatrix c Tobias Jung