After completing this lesson, you'll be able to:
There are many ways to store information about the location of objects. One of the simplest is a coordinate: two numbers that represent a location on a two-dimensional plane.
A Cartesian coordinate system
For spatial data, coordinates are often stored using a geographic coordinate system, where each number in the pair represents the latitude and longitude of a point on the earth, respectively. For example, (49° 10' 48" N, 122° 50' 24" W) or as decimal degrees, (49.18, -122.84).
Latitude and longitude
They can also be stored in a projected coordinate system, where each number represents a location along a two-dimensional axis, similar to the Cartesian plane above.
One of the easiest ways to store coordinates is as numbers in a spreadsheet or table. This format makes them easy to enter and edit.
Example of coordinates stored in a table
However, in this format, the data cannot be directly displayed on a map as geometry because it lacks the data structure. Additionally, these simple numbers cannot be displayed as more complex geometry such as lines (connecting coordinate locations) or polygons (connecting them into a closed object). To display coordinates as points, lines, or polygons, you need to create geometry data.
Creating geometry is a prerequisite to spatial data integration and analysis. If you want to take advantage of FME's features, you will need to turn your coordinates into geometry. Thankfully, it's a simple process!
Converting from CSV or Excel (or other non-spatial data) to point, line, or polygon features (also known as vectors) is easy as long as there is spatial data contained within the data, like latitude and longitude information or addresses.
There are three different methods to create point features using FME:
You will learn how to use all three methods In this course.