HTML_PAINT_XFORM structure
Represents matrices in the HTML_PAINT_DRAW_INFO structure for transforming or translating a rendering behavior's display output when the behavior supports transformations.
Syntax
typedef struct _HTML_PAINT_XFORM { FLOAT eM11; FLOAT eM12; FLOAT eM21; FLOAT eM22; FLOAT eDx; FLOAT eDy; } HTML_PAINT_XFORM;
Members
 eM11

Member of a transformation matrix. For details, see Remarks.
 eM12

Member of a transformation matrix. For details, see Remarks.
 eM21

Member of a transformation matrix. For details, see Remarks.
 eM22

Member of a transformation matrix. For details, see Remarks.
 eDx

Translation amount in the horizontal direction.
 eDy

Translation amount in the vertical direction.
Remarks
When a rendering behavior has indicated it supports tranformations, MSHTML will supply transformation values in an HTML_PAINT_XFORM structure. This structure is available to the rendering behavior during MSHTML calls to the behavior's implementation of IHTMLPainter::Draw. The behavior retrieves this structure by calling IHTMLPaintSite::GetDrawInfo. (A rendering behavior must specify the HTMLPAINT_DRAWINFO_XFORM flag when calling IHTMLPaintSite::GetDrawInfo to retrieve transformation information.) This method retrieves data to an HTML_PAINT_DRAW_INFO structure that itself contains the HTML_PAINT_XFORM structure.
When implementing IHTMLPainter to support transformations, it is not necessary to know the kind of tranformation because MSHTML supplies the values. The implementer's responsibility is to retrieve the structure and add or multiply its values by the x and y coordinates being drawn, according to the following formulas.
The HTML_PAINT_XFORM structure offers two ways to alter how a behavior renders its shapes: transformation and translation. Transformations are applied before translation.
Transformations are of four types: scaling, rotation, shear, and reflection.
The four values eM11, eM12, eM21, and eM22 can be thought of as members of a 2 x 2 transformation matrix, T.
The vector for the coordinates of the original point is multiplied by this transformation matrix to calculate the coordinates of the transformed point.
The kind of transformation—scaling, rotation, shear, or reflection—is determined by the values for eM11, eM12, eM21, and eM22.
 A scaling transformation stretches or shrinks a shape in the horizontal and vertical direction. The general form is shown in the following equation.
where h and v are the multipliers for the horizontal and vertical directions respectively. A value greater than 1 enlarges a shape in that direction. A value less than 1 shrinks it.
 A rotation transformation rotates a shape around the origin by a specified angle in a clockwise direction. The general form is shown in the following equation.
where a is the angle of rotation.
 A reflection transformation flips a shape around a line, creating a mirror image of the shape on the other side of the line. The general form is shown in the following equation.
where w is the clockwise angle between the xaxis and the line of reflection passing through the origin.
 A shear transformation deforms a shape by tilting it over or stretching it into a parallelogram, much like the way italics tilt plain text.The general form is shown in the following equation.
Translations shift a shape by specified amounts in the horizontal (eDx) and vertical (eDy) directions. In matrix terms, the values eDx and eDy form a 1 x 2 matrix (or vector) that is added to the vector for the original coordinates to calculate the translated coordinates, as shown in the following equation.
Here, x and y are the original coordinates of any point in the shape, and x' and y' are the coordinates for the translated point as it will be rendered.
The tranformation and translation can also be represented as an affine transformation using a single 3 x 3 affine matrix, as shown in the following equation.
The following shows the complete equation.
Requirements
Minimum supported client  Windows XP [desktop apps only] 

Minimum supported server  Windows 2000 Server [desktop apps only] 
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