This is what earth looks like when you take a picture of it from 29,000 kilometers away.
 
        This is the version that was published.
 
        A lumpy ball of rock flying through space.
 
        Cartographers have developed strategies for dealing with these distortions:
 
        Topography is very localized, in most applications it isn't explicitly needed to make a map.
 
          DEM of Mt. Everest
Topography is very localized, in most applications it isn't explicitly needed to make a map.
 
          Contour lines, Golden Ears Trail
A simplified model of the Earth that ignores elevation differences due to topography.
 
          Vertical scale exaggerated to show gravity induced elevation differences.
A simplified model of the Earth that ignores elevation differences due to topography.
 
           
          The Geoid without vertical exaggeration.
The Geoid accounts for elevation differences in the Earth's crust due to
A fairly close approximation of Earth's shape.
 
           
        Measuring distance/height requires a reference point.
Fitting a spheroid to the geoid allows us to minimize elevation differences due to density differentials and account for effects of Centrifugal force, while ignoring topography.
 
          Datums give us a reference point to account for distortions
The center of the earth is used as the reference point.
 
           
        A point on the geoids surface is used as the reference point.
 
           
        Generally speaking:
 
        Only minor differences between local and global datums in North America.
 
        A _____ datum is fixed to the center of the geoid while a _____ datum is fixed to a point on the geoid's surface.
Latitude/Longitude is the primary Geographic Coordinate System (GSC) that we use to describe locations on the "the earth's surface"
 
        Distance in degrees form Equator:
 
          Distance in degrees form the Prime Meridian:
 
          Sometimes refereed to as a graticule.
Degrees Minutes Seconds
Decimal Degrees
 
        Meridians converge at the poles!
 
        Displaying Lat/Lon in 2D doesn't work well
 
        We have to Project our map.
 
        Lines of latitude converge at the poles.
A map projection is a mathematical transformation used to flatten a GCS.
 
        Applying a projection:
 
        A Geographic Coordinate System is a mathematical transformation we apply to project the earth on a 2D plane.
