Are you trying to get euler angles out of the matrix? Because that's a touchy thing to attempt. Not unworkable, but very problematic.

Hi,

Seems a very difficult problem to solve :) But I can say something I think :)

You know matrices are built from axis vectors. If you're using row-major ones, first row contains X, second row contains Y and the third row contains Z axis vectors.

Now you can get the axis vectors of the rotated matrix:

mR = [rX, rY, rZ] (right axis)mU = [uX, uY, uZ] (up axis)mL = [lX, lY, lZ] (look axis)

and we have our reference axis vectors:

vR = [1, 0, 0] (right axis)vU = [0, 1, 0] (up axis)vL = [0, 0, 1] (look axis)

... and here, "dot product" comes to help us :)

kR = [rX, rY, 0]kU = [0, uY, uZ]kL = [lX, 0, lZ]dot (kR, vR) = |kR| . |vR| . cos (Alpha) => cos(Alpha) = dot (kR, vR) / |kR|dot (kU, vU) = |kU| . |vU| . cos (Beta)  => cos(Beta)  = dot (kU, vU) / |kU|dot (kL, vL) = |kL| . |vL| . cos (Theta) => cos(Theta) = dot (kL, vL) / |kL|

From these cos(.) values, you can get the rotation angles in radians by using acosf() function. And you can use D3DXToDegree() to get that angles in degrees.
Here,
* Alpha represents rotation angle around z (look) axis vector,
* Beta represents rotation angle around x (right) axis vector,
* Theta represents rotation angle around y (up) axis vector.

This picture can help you to understand how I got these formulas. I'm using this technique to obtain right and up vectors from only look vector.

If anyone saw something wrong, please correct me ;)

Hope this helps.
Rohat.

[Edited by - programci_84 on June 12, 2009 6:01:15 AM]

Hi,

I saw something wrong and corrected now. Please refer to updated message.

Hope this helps.