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Inverse projection algorithms are sometimes inconsistent with the projections, in the sense that the application of one after the other produces departures from the original coordinates. Eliminating the misclosure by error modelling is one option, but this only produces a correction on a specific grid rather than to the generic inverse projection algorithm. This paper describes an iterative approach to eliminating misclosures, using approximate partial derivatives. The Syrian Stereographic Projection is given as an example of the problem and how it can be solved.
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