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-#ifndef __com_sun_star_geometry_AffineMatrix2D_idl__
-#define __com_sun_star_geometry_AffineMatrix2D_idl__
-
-module com {  module sun {  module star {  module geometry {
-
-/** This structure defines a 2 by 3 affine matrix.<p>
-
-    The matrix defined by this structure constitutes an affine mapping
-    of a point in 2D to another point in 2D. The last line of a
-    complete 3 by 3 matrix is omitted, since it is implicitly assumed
-    to be [0,0,1].<p>
-
-    An affine mapping, as performed by this matrix, can be written out
-    as follows, where <code>xs</code> and <code>ys</code> are the source, and
-    <code>xd</code> and <code>yd</code> the corresponding result coordinates:
-
-    <code>
-        xd = m00*xs + m01*ys + m02;
-        yd = m10*xs + m11*ys + m12;
-    </code><p>
-
-    Thus, in common matrix language, with M being the
-    <type>AffineMatrix2D</type> and vs=[xs,ys]^T, vd=[xd,yd]^T two 2D
-    vectors, the affine transformation is written as
-    vd=M*vs. Concatenation of transformations amounts to
-    multiplication of matrices, i.e. a translation, given by T,
-    followed by a rotation, given by R, is expressed as vd=R*(T*vs) in
-    the above notation. Since matrix multiplication is associative,
-    this can be shortened to vd=(R*T)*vs=M'*vs. Therefore, a set of
-    consecutive transformations can be accumulated into a single
-    AffineMatrix2D, by multiplying the current transformation with the
-    additional transformation from the left.<p>
-
-    Due to this transformational approach, all geometry data types are
-    points in abstract integer or real coordinate spaces, without any
-    physical dimensions attached to them. This physical measurement
-    units are typically only added when using these data types to
-    render something onto a physical output device, like a screen or a
-    printer, Then, the total transformation matrix and the device
-    resolution determine the actual measurement unit.<p>
-
-    @since OOo 2.0
- */
-published struct AffineMatrix2D
-{
-    /// The top, left matrix entry.
-    double m00;
-
-    /// The top, middle matrix entry.
-    double m01;
-
-    /// The top, right matrix entry.
-    double m02;
-
-    /// The bottom, left matrix entry.
-    double m10;
-
-    /// The bottom, middle matrix entry.
-    double m11;
-
-    /// The bottom, right matrix entry.
-    double m12;
-};
-
-}; }; }; };
-
-#endif