great circle path |
Heskey, who trained in history, politics and Middle Eastern studies (but not math or geography), therefore "explained" that
"As measurements of latitude, degrees often appear as if they cannot be converted into meters or kilometers. The slight flattening of the globe at the poles means that degrees are not constant throughout the world. The extent of the discrepancy, however, is so slight that scientists work from a standard degree, which can easily be converted into meters. Knowing this will help with navigation and will improve your ability to find locations based upon latitudinal readings..."
...which is, of course, total bull. First, a latitude is pretty much useless without a longitude and second, the question was about conversion, not location. Whatever... Emile proceeded to tell his readers to convert the measurements from degree-minute-second format (DMS) to decimal degrees (DD), which took this dumbass a total of 133 words! Once that's out of the way, Heskey says to"Multiply the number of degrees by 111.325. This is the standard distance, in kilometers, of a degree. For example, if you have 2 degrees, this is 222.650 kilometers. To convert this to meters, multiply by 1,000. So, 2 degrees is 222,65 meters." |
No, Heskey wanted his fifteen bucks so he just pounded out some bull. He had jack to say about measuring distances on a sphere using great circles (e.g., the haversine formula) and nothing to say about degrees of longitude, as well as making a pretty serious mathematical (or was it proofreading?) error. That's plenty to qualify Emile/Andy for his Dumbass of the Day award... |
¹ The original has been rewritten by the Leaf Group team, but you can still see Heskey's original version using the Wayback machine at archive.org. Its URL was ehow.com/how_7858322_convert-distances-degrees-meters.html
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