Political Map of Dragalevtsi

Each map type has its advantages. No map style is the best. The best is that Maphill lets you look at each place from many different angles.

Sure, this political map is nice. But there is good chance you will like other map styles even more. Select another style in the above table. See Dragalevtsi and Sofija from a different view.

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You can embed, print or download the map just like any other image. All Dragalevtsi and Sofija maps are available in a common image format. Free images are available under Free map link located above the map.

Sofija has a lot to offer. Each place is different. Each place is worth a visit. It will never be possible to capture all the beauty in the map.

If any of Maphill's maps inspire you to come to Dragalevtsi, we would like to offer you access to wide selection of nearby hotels at low prices and with great customer service.

Political map shows how people have divided up the world into countries and administrative regions such as states, counties, provinces, municipalities and postal zones. Different colors represent different countries and regions, whereas different shades of one color represent their internal divisions.

The choice of color is not related to the characteristics of Dragalevtsi, colors are assigned to countries and regions randomly. The capital is marked with a black star inside a white circle. Squares and circles of various size indicate other major cities.

A map projection is a way how to transform points on a Earth to points on a map. This map of Dragalevtsi uses Plate Carree projection. The Plate Carree projection is a simple cylindrical projection originated in the ancient times. It has straight and equally spaced meridians and parallels that meet at right angles.

All projections from a sphere to a plane are distorted. The drawback of the Plate Carree projection is that it doesn't make an attempt to compensate for these distortions. For the general view of Dragalevtsi, this is not a significant problem. The detailed maps use the Mercator projection which preserves the shape of small areas better.