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Procedures for 2-dimensional linear and affine transformations.
Linear and affine transform objects can use
as an invariant matrix object.
creates a 2-dimensional linear transformation shown as follows.
creates a 2-dimensional affine transformation shown as follows.
creates a rotate transformation, i.e. linear transformation shown as follows.
creates a rotate transformation, i.e. linear transformation shown as follows.
creates a scaling transformation, i.e. linear transformation shown as follows.
creates a shearing transformation, i.e. linear transformation shown as follows.
creates a squeeze transformation, i.e. linear transformation shown as follows.
creates a translate transformation, i.e. affine transformation shown as follows.
concatenates the given transformations.
You should use this procedure for multipling 2-dimensional transformations.
applies x-axis reflection, i.e. linear transformation shown as follows.
applies y-axis reflection, i.e. linear transformation shown as follows.
rotates the transformation by degree(radian).
applies the scaling transformation to the given transformation.
applies the shearing transformation to the given transformation.
applies the squeeze transformation to the given transformation.
applies the translation to the given transformation.
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