Monday, November 12, 2012

Lab 5

   Below are the six different map projections.


          The concept of map projections has a pivotal significance, since it allows for information on a three dimensional object to be displayed on a two-dimensional plane. Even though in order to make a map of smaller areas, a map projection is not necessary, it is important that some sort of map projection be employed when displaying larger areas, such as the entire surface of the Earth. Map projections are crucial, since they are required to make useful maps that to some extent accurately display relatively larger areas. It is significant that a developable surface, such as a cone, cylinder, or plane can be utilized in order to project a map. For example, if a cone is used, it can be imagined to be “wrapped” around a model of the Earth, such that there forms one tangent line or two secant lines.  The surface of the Earth can then be projected onto the cone, which can at that point be “unwrapped.” Such a conical map projection is used in the equidistant conic projection created in the lab. A similar process can be used to project on to the cylinder as well. An example of a cylindrical map projection can be seen through the equidistant cylindrical projection created in the lab. If a plane is used for a map projection, it can be imagined that a model Earth lies in front of the plane and that a flashlight is behind the model Earth. The shadow that is created onto the plane is the portion of the surface of the Earth that will be projected upon the plane to form the map. Even though a three dimensional globe is the most accurate representation that can be achieved, it is in some cases impractical to use a globe. For example, a map can be more easily transferred and accessed than a globe. It is also easier to create an extremely large map by adjusting the scale, whereas the creation of such a globe and its use would be more difficult.
            There are some prevalent problems, however, in creating a map through the use of map projections. Since, the Earth is a three-dimensional object, displaying the surface of the Earth onto a two dimensional object results in a distortion of some aspect of the image displayed on the map. Attributes such as direction, distance, area, and shape are affected by the potential distortions that occur with map projections. Different map projections distort different attributes of the map. In many cases certain aspects of the map must be sacrificed in order to better display some other aspect. Therefore, some map projections may be better at maintaining, say, shape, while other map projections may be better at giving more accurate measurements of distance. Consequently, the main drawback of map projections lies in their inability to preserve direction, distance, area, and shape simultaneously.
            Looking into the three different types of map projections illustrated in this lab as examples, the different traits of each projection can be more easily analyzed. Each projection has its own distinct and unique advantages. The conformal projections do not distort angle measurements and also preserve shapes for small areas. Maps that utilize conformal projections may be used for navigational purposes. The Mercator projection has profound advantages for navigational purposes, because it can display straight rhumb lines, which are lines of true direction. The equal area map projections, on the other hand, preserve area at every location on the map in comparison to the Earth’s surface when accounting for the scale difference. The equidistant map projections preserve distance with a certain limitation. Distance is preserved from the point where the map projection is centered. For example, if Los Angeles, California was used as the location to center the map, the actual distance could be measured from Los Angeles to Washington D.C. and from Los Angeles to New York. If one were to measure distance from New York to Washington D.C., however, the projection would not preserve distance in this case.
            The use of map projections has certain real life implications that in some cases have become controversial. For example, if a conformal map projection, such as the Mercator projection is used to display the world, the area of the continents is distorted. The continents closer to the equator appear smaller, whereas the continents farther away appear larger. For example, the size of Antarctica and Greenland is significantly distorted on a Mercator projection. This is because the scale is not constant and continually increases farther and farther away from the equator. The use of this common map projection has become controversial, because European countries and the United States are illustrated to be bigger, whereas the South American countries and Africa, especially, are projected to be considerably smaller than their actual relative size. Therefore, some people familiar with the matter have come to propose that this causes discrimination against the inhabitants of those continents and countries. They associate a psychological affect with the matter, stating that the inhabitants of these countries come to perceive themselves as less powerful and inferior to the inhabitants of the apparently larger European countries and the United States. This is because these inhabitants view their countries to be smaller and weaker in comparison to the countries of the northern world. Therefore these people advocate that a new common map projection be used that restores the relative sizes of the continents, so that this sense of inferiority is eliminated. 

No comments:

Post a Comment