There is a difference between "number of digits used to represent a value" and the "number of meaningful digits used to represent a value".
No matter what you use to determine a location of a point on earth, there will be inaccuracies associated with your method. For GPS you are lucky to get 1 m - or a few cm if you use special correction methods.
Since the circumference of the earth is 40,000 km and 360 degrees, one degree (at the equator) corresponds to 111 km; so when you have 0.000 001 degree, you are down to 11 cm. In other words, 3 + 6 digits (in degrees) is about as accurate as you ever ought to care about.
Going to 15 digit (3 + 12) means you are down in the sub-micron range. Do you really care?
As an aside, a double
can store about 15 digits of precision (53 bits of significand). So your question is right on the limit of what numbers can typically be represented by computers without taking special precautions. And when you start doing any kinds of calculations on numbers like that you will very quickly lose some precision in the least significant digits.