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I got another speeding ticket. Better me than you, right. This one got me thinking:
Which is more accurate, GPS or a car speedometer? What do you think?
There is plenty of σ-math available relating to GPS. My guess is no one knows the real truth about GPS accuracy, so as my old friend Dr. Doug Wiley said, everyone just bullsh-ts with Mathematics. (Except for that one man from Lincoln Labs that invented it!)
To prove my point, heres what the last grad student said on Wikipedia.
"The position accuracy is primarily dependent on the satellite position and signal delay... Position accuracy can be improved by using the higher-chiprate P(Y) signal. Assuming the same 1% bit time accuracy, the high frequency P(Y) signal results in an accuracy of about 30 centimeters."
Ok, so that needs some work. Forget that for a moment. Heres the explanation I will propose. Using a picture I butchered from www.nujournal.net, you can obviously see that speed is very wiggly.
If I take two measurements, I get a wiggly answer.
The other part is hills. Do hills affect GPS calculations? One reference used skydiving to determine this. I think his proof went to 11. Another reference proved that the vertical error is twice as bad as the horizontal error. That made sense to me, we drive in the same plane, parallel to the satellites, unless its Friday night where we move in a monotonically wiggly fashion.
The bottom line for me is that using my Delorme software, the lat has 4 digits after the decimal and the height has 2 digits after the decimal, so the accuracy is 0.01mph. Q.E.D. indeed.
This fits the consensus I found for Vanilla GPS, which is much better than your tire based +-2mph speedometer. So if you want precision driving, get a GPS and embrace the wiggly factor up a hill for sure.
Can anyone help me slow down?
-Jim
posted by Jim Pruett