+ ics2^RIt^RIHtHt!RR4tR#)N)DictUnioncsa]tRt^toRtRV3RlRlltV3RlRltRtV3RlRltV3R lR lt V3R lR lt R t Vt R#)Transformationz3Callable that returns the axis transformation at x.c sh<V^8dQhRS[S[S[3,RS[S[S[3,RS[RS[RS[RR/#)max_min_deadzonegainexporeturnNrZintfloatZformat __classdict__"\/usr/lib/python3.14/site-packages/inputremapper/injection/mapping_handlers/axis_transform.py __annotate__Transformation.__annotate__s[--CJ-CJ -  -  -- -csPWnW nW0nW@nWPn/VnR#N)_max_min _deadzone_gain_expo_cache)selfrrrrr s&&&&&&r__init__ZTransformation.__init__s$  !  *, rc<<V^8dQhRS[S[S[3,RS[/#rxr r r rrrr+s$U3:.5rcsWP9dOVPVPVPV444VP,pW PV&VPV,#r)r _calc_qubic_flatten_deadzone _normalizer)rrys"& r__call__ZTransformation.__call__+sZ KK   !7!78J!KL** KKN{{1~rcslWP8wgW P8wd/VnWnW nR#r)rrr)rrrs&&&r set_rangeZTransformation.set_range5s& 99  1DK  rcrrr r rrrr=s$ ) )E#u*- )% )rc sVPR8XdVP^8XdV#VPVP, ^, pW P,pW, V, #)z2Move and scale x to be between -1 and 1 return: x )rr)rrZ half_rangeZmiddles&& rr"ZTransformation._normalize=sN 99?tyyA~Hii$))+q0 ii' j((rc&<V^8dQhRS[RS[/#rr r rrrrHsHH5HUHrc s\V4VP8:d^#WPV,\V4, , ^VP, , #)a? y ^ y ^ | | 1 | / 1 | / | / | / | / ==> | --- | / | / -1 | / -1 | / |------------> |------------> -1 1 x -1 1 x )absr)rrs&&rr!Z Transformation._flatten_deadzoneHs@ q6T^^ #NNQ&Q//A4FGGrcr'rr(r rrrrYs3737U37u37rc sVPpV^8XgV^8XdV#^Tu;8d^8:d1MM-^V, pW1,^V, V^,,,#RTu;8:d ^8EdMEM V\V4, p\P!V4p^V,p^V, pTp\P!^V^,,^V^,,V, ,4RV,,R,pVR\P!^4,VR,,, RV,\P!^4VR,,V,, , pW,#\ R4h)usTransforms an x value by applying a qubic function k = 0 : will yield no transformation f(x) = x 1 > k > 0 : will yield low sensitivity for low x values and high sensitivity for high x values -1 < k < 0 : will yield high sensitivity for low x values and low sensitivity for high x values see also: https://www.geogebra.org/calculator/mkdqueky Mathematical definition: f(x,d) = d * x + (1 - d) * x ** 3 | d = 1 - k | k ∈ [0,1] the function is designed such that if follows these constraints: f'(0, d) = d and f(1, d) = 1 and f(-x,d) = -f(x,d) for k ∈ [-1,0) the above function is mirrored at y = x and d = 1 + k zk must be between -1 and 1r&g9B.@gUUUUUU?gr(?gUUUUUU?)rr)mathZfabsZsqrtZ ValueError) rrZkZdZsignZaZbZcr#s && rr ZTransformation._calc_qubicYs#& JJ 6Q!VH q:A:AA5AEQT>) ) ;Q;;s1v:D ! AAAAAA219AqDA~569IIuUA\DIIaL01<?@q 1e ,q0D22A8O566r)rrrrrrN)ir) Z__name__Z __module__Z __qualname__Z__firstlineno__Z__doc__rr$r%r"r!r Z__static_attributes__Z__classdictcell__)rs@rrrsA=--  ) )HH"3737rr)r*Ztypingrrr)rrr+s( t7t7r