Once you have completed Step 1- Analyze, you are ready to solve the network or traverse.
Note: Solving the network does NOT update any of the survey points. The survey points are updated in Step 3 – Update Survey.
The converge limit determines how little the adjusted coordinate values must change between iterations before a solution is declared. The smaller the converge limit, the more iterations are required (default = 0.001).
The converge limit is a distance, in survey units. So a limit of 0.001 in feet means that both the X and Y coordinate values of each network point being adjusted must change by less than 0.001 feet in order for the solution to converge.
Set the maximum number of iterations allowed (default = 5). If the converge limits are not achieved in this number of iterations, TPC reports that the solution did not converge.
Networks often converge in just a few iterations,.
Turn this on to include the matrixes used in the solution. TPC will include the coefficient, precision, covariance, residual and adjustment matrixes for each iteration.
[ Iteration #1 ]
A (Coefficient) Matrix:
K (L) Matrix:
Q (Covariance) Matrix:
X (Changes to Unknowns) Matrix:
V (Residuals) Matrix:
Turn this option on to include the robustness test in which the solution is run twice to magnify any blunders.
Turn on the option to enable memory and speed optimizations. TPC does not currently include any optimizations. If you experience memory or speed limitations, please contact TPC technical support for availability of optimizations.
Compute the solution. You can repeat this step any number of times. Each time you do, TPC starts with the current unadjusted coordinates and observations.
Least Squares
Least Squares Overview
Least Squares Traverse Adjustment
Least Squares Network Adjustment
Least Squares Blunder Detection
Least Squares Positional Tolerance
Analyze
Solve
Update
Report
Miscellaneous Settings
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