Difference between revisions of "GPS accuracy"
From Geohashing
imported>Scottkuma |
imported>Scottkuma (→More sensitive receivers) |
||
Line 1: | Line 1: | ||
− | |||
==Basic Calculation:== | ==Basic Calculation:== | ||
Line 24: | Line 23: | ||
===More sensitive receivers=== | ===More sensitive receivers=== | ||
− | {| | + | {| style="border: single;" |
|- | |- | ||
! # Decimal Points | ! # Decimal Points |
Revision as of 16:54, 4 June 2008
Contents
Basic Calculation:
- E-W accuracy = (10^-2) * Width of graticule in feet
- N-S accuracy = (10^-2) * "Height" of graticule in feet
This means you can get within a circle of radius Sqrt(AccuracyEW * AccuracyNS / pi) feet of your target coordinates.
Example Error Calculation
For a "normally-sized graticule" (taking the Cincinnati Graticule, 39 -84, as our example), a GPS receiver of the following accuracy results in possible errors of:
Cincinnati Graticule's size :
- E-W (across the 39.5 latitude line): 53.46 miles * 5280 ft/mi = 282268.8 ft
- N-S: 69 miles * 5280 ft/mi = 364320 ft
3 decimal places
- E-W accuracy: (10^-2) * 282268.8 ft = 282.2 ft
- N-S accuracy: (10^-2) * 364320 ft = 364.3 ft
This means you can get within a circle of radius 180.8 feet of your target coordinates.
More sensitive receivers
# Decimal Points | Radius (Ft) | Radius (m) |
---|---|---|
2 | 1809 feet | 551 m |
3 | 180.9 feet | 55.1 m |
4 | 18.9 feet | 5.51 m |
5 | 1.809 feet | 55.1 cm |
6 | 0.1809 Ft (2.17") | 0.55 m (5.51 cm) |