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This file contains all the changes in documentation in the packagecom.itextpdf.kernel.geomas colored differences. Deletions are shownlike this, and additions are shown like this.
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Method returns type of affine transformation.Class AffineTransform, void setToRotation(double, double, double)Transform matrix is m00 m01 m02 m10 m11 m12
According analytic geometry new basis vectors are (m00, m01) and (m10, m11), translation vector is (m02, m12). Original basis vectors are (1, 0) and (0, 1). Type transformations classification:
@return the type of this AffineTransform
- AffineTransform.TYPE_IDENTITY - new basis equals original one and zero
translationtranslation- AffineTransform.TYPE_TRANSLATION - translation vector isn't
zerozero- AffineTransform.TYPE_UNIFORM_SCALE - vectors length of new basis
equalsequals- AffineTransform.TYPE_GENERAL_SCALE - vectors length of new basis doesn't
equalequal- AffineTransform.TYPE_FLIP - new basis vector orientation differ from original
oneone- AffineTransform.TYPE_QUADRANT_ROTATION - new basis is rotated by 90, 180, 270, or 360
degreesdegrees- AffineTransform.TYPE_GENERAL_ROTATION - new basis is rotated by arbitrary
angleangle- AffineTransform.TYPE_GENERAL_TRANSFORM - transformation can't be
inversedinversed
Set this affine transformation to represent a rotation over the passed angle, using the passed point as the center ofrotationrotation @param angle angle to rotate over in radians @param px x-coordinate of center of rotation @param py y-coordinate of center of rotation