GPS accuracy

So you think you've located a geohash with your GPS receiver? Just how sure can you be that the right spot really is here, and not somewhere else?

There are two elements of GPS accuracy. One is the precision to which the coordinates are written, and the other is the accuracy to which the receiver works.

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GPS system accuracy

Before May 2000, GPS signals were subject to Selective Availability (SA), which meant that for ordinary users, the signals were only accurate to approximately 50 metres. Since then, SA has been removed and GPS signals are generally now accurate to a few metres. See [1] for further information.

With a clear view of the whole sky, GPS receivers are able to receive signals from multiple satellites, enabling them to calculate very accurately where they are. However, in woodland, cities or other areas where the view of the sky is limited, the receiver may not be able to calculate so accurately. Generally your GPS receiver will quote a figure to which its navigation is accurate -- usually between three and ten metres.

Overall accuracy

With both types of error, then, your GPS may say you are in exactly the right place, but you may actually be a small distance away. A simple rule of thumb is to add together the possible errors in precision and accuracy, and halve the total. This will give you the radius of a circle, centred on you, within which your destination lies.

A more accurate way to calculate the radius of the error circle is to sum the north-south errors and the east-west errors, halve each of them, then square both totals, add them, and take the square root of the sum. This final number is the circle's radius.

For example, if your GPSr uses four decimal digits of degrees, and is quoting a signal accuracy of 5 metres, the simple rule of thumb gives an error circle of radius 10.5-metres. The more accurate calculation has a N-S error of 10.5 metres and an E-W error of 9.25 metres, for an overall error circle of radius 14 metres.