+ vj#:Rt^RIt^RIt^RIHt!RR4tR#) PdfMatrixNca]tRt^ toRtRRltRtRt]R4t Rt ] R4t Rt R tR tR tRR ltR tRRltRtRtRtVtR#)ra_ PDF transformation matrix helper class. See the PDF 1.7 specification, Section 8.3.3 ("Common Transformations"). Note: * The PDF format uses row vectors. * Transformations operate from the origin of the coordinate system (PDF coordinates: commonly bottom left, but can be any corner in principle. Device coordinates: top left). * Matrix calculations are implemented independently in Python. * Matrix objects are immutable, so transforming methods return a new matrix. * Matrix objects implement ctypes auto-conversion to ``FS_MATRIX`` for easy use as C function parameter. Attributes: a (float): Matrix value [0][0]. b (float): Matrix value [0][1]. c (float): Matrix value [1][0]. d (float): Matrix value [1][1]. e (float): Matrix value [2][0] (X translation). f (float): Matrix value [2][1] (Y translation). cZWW4WV3wVnVnVnVnVnVnR#Nabcdef)selfrrr r r r s&&&&&&&]/var/www/html/daimler-pipeline/venv/lib/python3.14/site-packages/pypdfium2/_helpers/matrix.py__init__PdfMatrix.__init__&s'9:qQ9I6c(RVP4 2#r)getr s&r__repr__PdfMatrix.__repr__)s488:,''rcx\V4\V4JdR#VP4VP48H#F)typerr others&&r__eq__PdfMatrix.__eq__,s, :T%[ (xxzUYY[((rcJ\P!VP44#r)ctypesbyrefto_rawrs&r_as_parameter_PdfMatrix._as_parameter_1s||T[[],,rc VPVPVPVPVPVP 3#)z9 Get the matrix as tuple of the form (a, b, c, d, e, f). rrs&rr PdfMatrix.get6s/??rc V!VPVPVPVPVPVP 4#)zB Load a :class:`.PdfMatrix` from a raw :class:`FS_MATRIX` object. r)clsraws&&rfrom_rawPdfMatrix.from_raw=s1 355#%%suucee<VP\^^^^W44#)zc Parameters: x (float): Horizontal shift (<0: left, >0: right). y (float): Vertical shift. r1rr xys&&&r translatePdfMatrix.translate_s }}i1aA9;;rc <VP\V^^V44#)z Parameters: x (float): A factor to scale the X axis (<1: compress, >1: stretch). y (float): A factor to scale the Y axis. r4r5s&&&rscalePdfMatrix.scaleis}}i1a355rc V'g\P!V4p\P!V4\P!V4rTTP V'd\ WEV)V44#\ WE)WT44#)z Parameters: angle (float): Angle by which to rotate the matrix. ccw (bool): If True, rotate counter-clockwise. rad (bool): If True, interpret the angle as radians. )mathradianscossinr1r)r angleccwradr ss&&&& rrotatePdfMatrix.rotatessZLL'Exx1}}iqb!4YY1bRSAWYYrc ZTPV'dRM^V'dRR7#^R7#)aR Parameters: invert_x (bool): If True, invert X coordinates (horizontal transform). Corresponds to flipping around the Y axis. invert_y (bool): If True, invert Y coordinates (vertical transform). Corresponds to flipping around the X axis. Note: Flipping around a vertical axis leads to a horizontal transform, and vice versa. )r6r7)r;)r invert_xinvert_ys&&&rmirrorPdfMatrix.mirrors'zz8RhzOOAzOOrc  V'g-\P!V4p\P!V4pVP\^\P!V4\P!V4^44#)z Parameters: x_angle (float): Inner angle to skew the X axis. y_angle (float): Inner angle to skew the Y axis. rad (bool): If True, interpret the angles as radians. )r>r?r1rtan)r x_angley_anglerDs&&&&rskewPdfMatrix.skewsPll7+Gll7+G}}i488G+OQRSUUrc VPV,VPV,,VP,VPV,VPV,,VP ,3#)z1 Returns: (float, float): Transformed point. )rr r rr r r5s&&&ron_pointPdfMatrix.on_pointsP FF1Htvvax $&& ( FF1Htvvax $&& (  rc VPW4VPW4VPW44VPW243p\RV44\RV44\RV44\RV443#)zC Returns: (float, float, float, float): Transformed rectangle. c32"TF q^,xK R#5iN.0ps& r $PdfMatrix.on_rect..%f!fc32"TF q^,xK R#5iNr[r\s& rr_r`rarbc32"TF q^,xK R#5irYr[r\s& rr_r`rarbc32"TF q^,xK R#5irdr[r\s& rr_r`rarb)rUminmax)r leftbottomrighttoppointss&&&&& ron_rectPdfMatrix.on_rects MM$ $ MM$ ' MM% % MM% (   %f% % %f% % %f% % %f% %   rrN)rerZrZrerZrZ)FFr)__name__ __module__ __qualname____firstlineno____doc__rrrpropertyr#r classmethodr*r"r1r8r;rFrLrRrUro__static_attributes____classdictcell__) __classdict__s@rrr s}0J() --@==/ &<6 ZP V    rr)__all__r>r pypdfium2.rawr)r-rr[rrr}s!  g g r