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Freebie of the Month
January/August (Updated) 1999
Now supports ellipsoidal height.

Molodensky.gif (9943 bytes)

Roll Your Own Datum Definition
Computes delta X, delta Y, and delta Z for datum transformations.


READ ME FIRST!!!
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Norm Explains Molodensky vs. 3 Parameter

The Molodensky Transformation is widely used to convert geographic coordinates from one datum to another.  Unfortunately, Casual Cartographers have no way to determine the Molodensky  parameters for a specific situation.  If some geodesist hasn't already computed for you, you're out of luck.  This program addresses this problem.

diceicon.gif (1437 bytes)

While the Molodensky Transformation is a widely used transformation technique, it is not the only one. One of the other techniques which is rarely used is the Three Parameter Transformation.  While the Three Parameter Transformation is not generaly considered to be quite as good as the Molodensky, we mention it here for two reasons.   First, computing the parameters necessary is rather easy to accomplish. Second, for a small region of geography, the Three Parameter Transformation parameters can be a good approximation of the Molodensky.

Therefore, we suggest that you use the accompanying program to compute the Three Parameter Transformation parameters, and use them as Molodensky parameters in programs such as Tralaine.  We believe that the results will be quite good, especially if the geographic region which is being covered is small, i.e. not more than several degrees.   Certainly, the results will be better than doing nothing at all, which is often the only alternative.

A control point is a point at which you happen to know what the geographic coordinates are ( and optionally the ellipsoidal height) in the (as yet) undefined datum and a defined datum (usually WGS84).   The term registration point is also used to refer to such a point.  If you have at least one control point and know the ellipsoids upon which the undefined  and reference datum are based, you can use this program to calculate the Three Parameter Transformation parameters (delta X, delta Y, and delta Z) necessary to create a definition for the undefined datum.

If you have more than one control point, you can expect to get slightly different results for each point.  In this case, you may wish to use an average of all control points to create the new datum definition.

 

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