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If you've ever taken the time to look at different maps, or maps from different eras, you've probably observed that they can be rendered very differently. In case you haven't, take a look here

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The classic examples of distorted maps are the Mercator projection and the Peters projection. (These are the top two maps in the samples above.) Mercator exaggerates the areas near the poles, while the Peters instead stretches things vertically to create an equal-area representation. A key contrast across the two projections is the relative sizes of Greenland and Africa. Read through this discussion by ODT Maps of this issue. (If you're a fan of this stuff, ODT sells maps, including inverted, South-Pole-at-the-top maps.) I've also located a real-life example of a geography nerd fight on the Internet arguing over which map projection Google Maps should use. Here's the opening salvo: "I urge Google to be responsible with the world's knowledge and...request that the Mercator Project not be used. For anything. Ever." Okay then! (Read the full discussion; don't worry, it  doesn't become a flame war but instead quickly devolves to technical discussions of map projections and computer processing. These are geography nerds, after all – they're not going to go Godwin's Law on you. Usually.)

Do the differences among these projections matter? No...and yes...and yes.

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No: All of the projections are just solutions to the problem of translating a three-dimensional, curved surface into a flat representation. As long as a transformation meets your needs, it did the job.

Yes: Different projections can be more or less difficult to interpret (e.g., Homolosine projections require mental "stitching back together" to join sections separated by white space) or even mis-leading (if you confuse the distorted, two-dimensional transformation for the reality of the spheroid). 

Yes again: Geospatial technologies that display geospace (duh...but hang with me for a moment) have to use projections. This is fairly obvious when you zoom out in a tool such as the Flickr map (see below): the earth is clearly distorted (it's tiled!!), and therefore you know that it's a projected map. 

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Does this apply to geospatial tools that work with non-map renderings of geospace? Consider what we did with GPS units: we used them to give us point data...that's not a map...so is there a projection issue? Or consider Google Earth: that's a dynamic globe, rendering a 3-D image of the earth's sphere...surely there's no map projection issue there, right? Actually, yes: There are different algorithms and datasets for generating that sphere (or oblate spheroid – see below). Google Earth uses the WGS84 data system (World Geodetic System 1984 – see confluence.qps.nl for more info than you can use on it). You can set a GPS to use other data systems, such as WGS83 or WGS72 or NAD83 and on and on.

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