Combination of three which relates digitizing tablet coordinates to Ground Reference
System and includes redundent observations (>= 4 points).
E = a1 + a2X + a3Y + vX
N = b1 + b2X + b3Y + vY
RMS error - (Residual Mean Square error) a measure of tic registration accuracy during digitizating and coverage transformation.
RMS = (Ev2/(n-1))1/2
Coverage TOL files contain the values for the coverage's fuzzy tolerance and dangle length. These values are important because they help define the coverages resolution.
Digitize as arcs with nodes as endpoints and vertices between the arcs that describe
the cartographic detail of the arc. All are captured as a series of x,y coordinates.
Points, lines, and polygons can be digitized. In Arc/Info BUILD is used to create a point
attribute table, BUILD or CLEAN are used to create the Arc Attribute Table for a line
coverage and BUILD or CLEAN are used to create Polygon Attribute Tables.
Performed after all digitizing errors have been repaired. Feature topology and minimal feature attribute tables should be created using CLEAN and BUILD.
pseudo nodes, dangling nodes (over and under shoots), wierd polygons, slivers Label
errors, more than one or none.
Link attribute data using common User-ID in both the minimal attribute tables and the
other attribute files associated with them. Uses a relational join to link the files.
For different coverages or objects to be analyzed simultaneously it is necessary that they be in the same coordinate system (same projection and datum). At times however they be in the same coordinate system but may not overlay properly (the same features occur at different locations). This may be the result of inaccuracies in the compilation of one of the object types or coverages. When this is the case it is common to conflate the less accurate coverage to the more accurate coverage. Two approaches are possible: a global and local operation. A global approach can eliminate systematic geometric errors through a coordinate transformation , which corrects for linear scale change, rotation and translation in first order and warping in higher orders. To correct for non-systematic errors a process of rubber-sheeting is used in which many contral points are spread throughout the model and corrections are made based on local differences between the control points on the more accurate coverage and the same points on the less accurate coverage. The change in the old coordinates will be a weighted sum of the difference between the delta (change) in x and y of the control points.