├── .clj-kondo └── config.edn ├── .gitignore ├── .gitmodules ├── .nojekyll ├── CHANGELOG.md ├── LICENSE ├── README.md ├── docs ├── .nojekyll ├── 1.5 │ ├── css │ │ └── default.css │ ├── fastmath.classification.html │ ├── fastmath.clustering.html │ ├── fastmath.complex.html │ ├── fastmath.core.html │ ├── fastmath.distance.html │ ├── fastmath.easings.html │ ├── fastmath.fields.html │ ├── fastmath.grid.html │ ├── fastmath.interpolation.html │ ├── fastmath.kernel.html │ ├── fastmath.optimization.html │ ├── fastmath.protocols.html │ ├── fastmath.random.html │ ├── fastmath.regression.html │ ├── fastmath.signal.html │ ├── fastmath.stats.html │ ├── fastmath.transform.html │ ├── fastmath.vector.html │ ├── highlight │ │ ├── highlight.min.js │ │ └── solarized-light.css │ ├── images │ │ ├── c │ │ │ ├── acos.jpg │ │ │ ├── asin.jpg │ │ │ ├── atan.jpg │ │ │ ├── cos.jpg │ │ │ ├── cosh.jpg │ │ │ ├── csc.jpg │ │ │ ├── exp.jpg │ │ │ ├── identity.jpg │ │ │ ├── log.jpg │ │ │ ├── reciprocal.jpg │ │ │ ├── sec.jpg │ │ │ ├── sin.jpg │ │ │ ├── sinh.jpg │ │ │ ├── sq.jpg │ │ │ ├── sqrt.jpg │ │ │ ├── sqrt1z.jpg │ │ │ ├── tan.jpg │ │ │ └── tanh.jpg │ │ ├── d │ │ │ ├── cdf-anderson-darling.jpg │ │ │ ├── cdf-bernoulli.jpg │ │ │ ├── cdf-beta.jpg │ │ │ ├── cdf-binomial.jpg │ │ │ ├── cdf-cauchy.jpg │ │ │ ├── cdf-chi-squared-noncentral.jpg │ │ │ ├── cdf-chi-squared.jpg │ │ │ ├── cdf-chi.jpg │ │ │ ├── cdf-continuous-distribution.jpg │ │ │ ├── cdf-empirical.jpg │ │ │ ├── cdf-enumerated-int.jpg │ │ │ ├── cdf-enumerated-real.jpg │ │ │ ├── cdf-erlang.jpg │ │ │ ├── cdf-exponential.jpg │ │ │ ├── cdf-f.jpg │ │ │ ├── cdf-fatigue-life.jpg │ │ │ ├── cdf-folded-normal.jpg │ │ │ ├── cdf-frechet.jpg │ │ │ ├── cdf-gamma.jpg │ │ │ ├── cdf-geometric.jpg │ │ │ ├── cdf-gumbel.jpg │ │ │ ├── cdf-half-cauchy.jpg │ │ │ ├── cdf-hyperbolic-secant.jpg │ │ │ ├── cdf-hypergeometric.jpg │ │ │ ├── cdf-hypoexponential-equal.jpg │ │ │ ├── cdf-hypoexponential.jpg │ │ │ ├── cdf-integer-discrete-distribution.jpg │ │ │ ├── cdf-inverse-gamma.jpg │ │ │ ├── cdf-inverse-gaussian.jpg │ │ │ ├── cdf-johnson-sb.jpg │ │ │ ├── cdf-johnson-sl.jpg │ │ │ ├── cdf-johnson-su.jpg │ │ │ ├── cdf-kolmogorov-smirnov+.jpg │ │ │ ├── cdf-kolmogorov-smirnov.jpg │ │ │ ├── cdf-laplace.jpg │ │ │ ├── cdf-levy.jpg │ │ │ ├── cdf-log-logistic.jpg │ │ │ ├── cdf-log-normal.jpg │ │ │ ├── cdf-logistic.jpg │ │ │ ├── cdf-nakagami.jpg │ │ │ ├── cdf-negative-binomial.jpg │ │ │ ├── cdf-normal.jpg │ │ │ ├── cdf-pareto.jpg │ │ │ ├── cdf-pascal.jpg │ │ │ ├── cdf-pearson-6.jpg │ │ │ ├── cdf-poisson.jpg │ │ │ ├── cdf-power.jpg │ │ │ ├── cdf-rayleigh.jpg │ │ │ ├── cdf-real-discrete-distribution.jpg │ │ │ ├── cdf-reciprocal-sqrt.jpg │ │ │ ├── cdf-t.jpg │ │ │ ├── cdf-triangular.jpg │ │ │ ├── cdf-uniform-int.jpg │ │ │ ├── cdf-uniform-real.jpg │ │ │ ├── cdf-watson-g.jpg │ │ │ ├── cdf-watson-u.jpg │ │ │ ├── cdf-weibull.jpg │ │ │ ├── cdf-zipf.jpg │ │ │ ├── dirichlet.jpg │ │ │ ├── icdf-anderson-darling.jpg │ │ │ ├── icdf-bernoulli.jpg │ │ │ ├── icdf-beta.jpg │ │ │ ├── icdf-binomial.jpg │ │ │ ├── icdf-cauchy.jpg │ │ │ ├── icdf-chi-squared-noncentral.jpg │ │ │ ├── icdf-chi-squared.jpg │ │ │ ├── icdf-chi.jpg │ │ │ ├── icdf-continuous-distribution.jpg │ │ │ ├── icdf-empirical.jpg │ │ │ ├── icdf-enumerated-int.jpg │ │ │ ├── icdf-enumerated-real.jpg │ │ │ ├── icdf-erlang.jpg │ │ │ ├── icdf-exponential.jpg │ │ │ ├── icdf-f.jpg │ │ │ ├── icdf-fatigue-life.jpg │ │ │ ├── icdf-folded-normal.jpg │ │ │ ├── icdf-frechet.jpg │ │ │ ├── icdf-gamma.jpg │ │ │ ├── icdf-geometric.jpg │ │ │ ├── icdf-gumbel.jpg │ │ │ ├── icdf-half-cauchy.jpg │ │ │ ├── icdf-hyperbolic-secant.jpg │ │ │ ├── icdf-hypergeometric.jpg │ │ │ ├── icdf-hypoexponential-equal.jpg │ │ │ ├── icdf-hypoexponential.jpg │ │ │ ├── icdf-integer-discrete-distribution.jpg │ │ │ ├── icdf-inverse-gamma.jpg │ │ │ ├── icdf-inverse-gaussian.jpg │ │ │ ├── icdf-johnson-sb.jpg │ │ │ ├── icdf-johnson-sl.jpg │ │ │ ├── icdf-johnson-su.jpg │ │ │ ├── icdf-kolmogorov-smirnov+.jpg │ │ │ ├── icdf-kolmogorov-smirnov.jpg │ │ │ ├── icdf-laplace.jpg │ │ │ ├── icdf-levy.jpg │ │ │ ├── icdf-log-logistic.jpg │ │ │ ├── icdf-log-normal.jpg │ │ │ ├── icdf-logistic.jpg │ │ │ ├── icdf-nakagami.jpg │ │ │ ├── icdf-negative-binomial.jpg │ │ │ ├── icdf-normal.jpg │ │ │ ├── icdf-pareto.jpg │ │ │ ├── icdf-pascal.jpg │ │ │ ├── icdf-pearson-6.jpg │ │ │ ├── icdf-poisson.jpg │ │ │ ├── icdf-power.jpg │ │ │ ├── icdf-rayleigh.jpg │ │ │ ├── icdf-real-discrete-distribution.jpg │ │ │ ├── icdf-reciprocal-sqrt.jpg │ │ │ ├── icdf-t.jpg │ │ │ ├── icdf-triangular.jpg │ │ │ ├── icdf-uniform-int.jpg │ │ │ ├── icdf-uniform-real.jpg │ │ │ ├── icdf-watson-g.jpg │ │ │ ├── icdf-watson-u.jpg │ │ │ ├── icdf-weibull.jpg │ │ │ ├── icdf-zipf.jpg │ │ │ ├── multi-normal.jpg │ │ │ ├── multi-normal2.jpg │ │ │ ├── pdf-anderson-darling.jpg │ │ │ ├── pdf-bernoulli.jpg │ │ │ ├── pdf-beta.jpg │ │ │ ├── pdf-binomial.jpg │ │ │ ├── pdf-cauchy.jpg │ │ │ ├── pdf-chi-squared-noncentral.jpg │ │ │ ├── pdf-chi-squared.jpg │ │ │ ├── pdf-chi.jpg │ │ │ ├── pdf-continuous-distribution.jpg │ │ │ ├── pdf-empirical.jpg │ │ │ ├── pdf-enumerated-int.jpg │ │ │ ├── pdf-enumerated-real.jpg │ │ │ ├── pdf-erlang.jpg │ │ │ ├── pdf-exponential.jpg │ │ │ ├── pdf-f.jpg │ │ │ ├── pdf-fatigue-life.jpg │ │ │ ├── pdf-folded-normal.jpg │ │ │ ├── pdf-frechet.jpg │ │ │ ├── pdf-gamma.jpg │ │ │ ├── pdf-geometric.jpg │ │ │ ├── pdf-gumbel.jpg │ │ │ ├── pdf-half-cauchy.jpg │ │ │ ├── pdf-hyperbolic-secant.jpg │ │ │ ├── pdf-hypergeometric.jpg │ │ │ ├── pdf-hypoexponential-equal.jpg │ │ │ ├── pdf-hypoexponential.jpg │ │ │ ├── pdf-integer-discrete-distribution.jpg │ │ │ ├── pdf-inverse-gamma.jpg │ │ │ ├── pdf-inverse-gaussian.jpg │ │ │ ├── pdf-johnson-sb.jpg │ │ │ ├── pdf-johnson-sl.jpg │ │ │ ├── pdf-johnson-su.jpg │ │ │ ├── pdf-kolmogorov-smirnov+.jpg │ │ │ ├── pdf-kolmogorov-smirnov.jpg │ │ │ ├── pdf-laplace.jpg │ │ │ ├── pdf-levy.jpg │ │ │ ├── pdf-log-logistic.jpg │ │ │ ├── pdf-log-normal.jpg │ │ │ ├── pdf-logistic.jpg │ │ │ ├── pdf-nakagami.jpg │ │ │ ├── pdf-negative-binomial.jpg │ │ │ ├── pdf-normal.jpg │ │ │ ├── pdf-pareto.jpg │ │ │ ├── pdf-pascal.jpg │ │ │ ├── pdf-pearson-6.jpg │ │ │ ├── pdf-poisson.jpg │ │ │ ├── pdf-power.jpg │ │ │ ├── pdf-rayleigh.jpg │ │ │ ├── pdf-real-discrete-distribution.jpg │ │ │ ├── pdf-reciprocal-sqrt.jpg │ │ │ ├── pdf-t.jpg │ │ │ ├── pdf-triangular.jpg │ │ │ ├── pdf-uniform-int.jpg │ │ │ ├── pdf-uniform-real.jpg │ │ │ ├── pdf-watson-g.jpg │ │ │ ├── pdf-watson-u.jpg │ │ │ ├── pdf-weibull.jpg │ │ │ └── pdf-zipf.jpg │ │ ├── e │ │ │ ├── back-in-out.png │ │ │ ├── back-in.png │ │ │ ├── back-out.png │ │ │ ├── bounce-in-out.png │ │ │ ├── bounce-in.png │ │ │ ├── bounce-out.png │ │ │ ├── circle-in-out.png │ │ │ ├── circle-in.png │ │ │ ├── circle-out.png │ │ │ ├── cubic-in-out.png │ │ │ ├── cubic-in.png │ │ │ ├── cubic-out.png │ │ │ ├── elastic-in-out.png │ │ │ ├── elastic-in.png │ │ │ ├── elastic-out.png │ │ │ ├── exp-in-out.png │ │ │ ├── exp-in.png │ │ │ ├── exp-out.png │ │ │ ├── in-out.png │ │ │ ├── out.png │ │ │ ├── poly-in-out.png │ │ │ ├── poly-in.png │ │ │ ├── poly-out.png │ │ │ ├── quad-in-out.png │ │ │ ├── quad-in.png │ │ │ ├── quad-out.png │ │ │ ├── reflect.png │ │ │ ├── sin-in-out.png │ │ │ ├── sin-in.png │ │ │ └── sin-out.png │ │ ├── g │ │ │ ├── flat-hex.jpg │ │ │ ├── pointy-hex.jpg │ │ │ ├── rhombus.jpg │ │ │ ├── shifted-square.jpg │ │ │ ├── square.jpg │ │ │ └── triangle.jpg │ │ ├── i │ │ │ ├── 1d.png │ │ │ ├── 2d.jpg │ │ │ ├── akima.png │ │ │ ├── bicubic-smile.jpg │ │ │ ├── bicubic.jpg │ │ │ ├── bilinear.jpg │ │ │ ├── bspline1.png │ │ │ ├── bspline2.png │ │ │ ├── bspline3.png │ │ │ ├── bsplinei1.png │ │ │ ├── bsplinei2.png │ │ │ ├── bsplinei3.png │ │ │ ├── cubic-2d.jpg │ │ │ ├── cubic-spline.png │ │ │ ├── divided-difference.png │ │ │ ├── kriging-spline.png │ │ │ ├── linear-smile.png │ │ │ ├── linear.png │ │ │ ├── loess.png │ │ │ ├── loess1.png │ │ │ ├── loess2.png │ │ │ ├── microsphere-2d.jpg │ │ │ ├── microsphere.png │ │ │ ├── monotone.png │ │ │ ├── neville.png │ │ │ ├── piecewise-bicubic.jpg │ │ │ ├── polynomial.png │ │ │ ├── rbf.png │ │ │ ├── rbf1.png │ │ │ ├── rbf2.png │ │ │ ├── rbf3.png │ │ │ ├── rbf4.png │ │ │ ├── shepard.png │ │ │ ├── shepard1.png │ │ │ ├── spline.png │ │ │ ├── step-after.png │ │ │ ├── step-before.png │ │ │ └── step.png │ │ ├── k │ │ │ ├── approx.jpg │ │ │ ├── ci.jpg │ │ │ ├── cpdpd.jpg │ │ │ ├── d_cauchy.jpg │ │ │ ├── d_cosine.jpg │ │ │ ├── d_default.jpg │ │ │ ├── d_epanechnikov.jpg │ │ │ ├── d_gaussian.jpg │ │ │ ├── d_laplace.jpg │ │ │ ├── d_logistic.jpg │ │ │ ├── d_quartic.jpg │ │ │ ├── d_sigmoid.jpg │ │ │ ├── d_silverman.jpg │ │ │ ├── d_smile.jpg │ │ │ ├── d_triangular.jpg │ │ │ ├── d_tricube.jpg │ │ │ ├── d_triweight.jpg │ │ │ ├── d_uniform.jpg │ │ │ ├── d_wigner.jpg │ │ │ ├── exp.jpg │ │ │ ├── k_anova.jpg │ │ │ ├── k_bessel.jpg │ │ │ ├── k_cauchy.jpg │ │ │ ├── k_chi-square-cpd.jpg │ │ │ ├── k_chi-square-pd.jpg │ │ │ ├── k_circular.jpg │ │ │ ├── k_dirichlet.jpg │ │ │ ├── k_exponential.jpg │ │ │ ├── k_gaussian.jpg │ │ │ ├── k_generalized-histogram.jpg │ │ │ ├── k_generalized-t-student.jpg │ │ │ ├── k_hellinger.jpg │ │ │ ├── k_histogram.jpg │ │ │ ├── k_hyperbolic-secant.jpg │ │ │ ├── k_hyperbolic-tangent.jpg │ │ │ ├── k_inverse-multiquadratic.jpg │ │ │ ├── k_laplacian.jpg │ │ │ ├── k_linear.jpg │ │ │ ├── k_log.jpg │ │ │ ├── k_mattern-12.jpg │ │ │ ├── k_mattern-32.jpg │ │ │ ├── k_mattern-52.jpg │ │ │ ├── k_multiquadratic.jpg │ │ │ ├── k_pearson.jpg │ │ │ ├── k_periodic.jpg │ │ │ ├── k_polynomial.jpg │ │ │ ├── k_power.jpg │ │ │ ├── k_rational-quadratic.jpg │ │ │ ├── k_scalar-functions.jpg │ │ │ ├── k_spherical.jpg │ │ │ ├── k_spline.jpg │ │ │ ├── k_thin-plate.jpg │ │ │ ├── k_variance-function.jpg │ │ │ ├── k_wave.jpg │ │ │ ├── mult.jpg │ │ │ ├── rbf_gaussian.png │ │ │ ├── rbf_gaussians-laguerre-11.png │ │ │ ├── rbf_gaussians-laguerre-12.png │ │ │ ├── rbf_gaussians-laguerre-21.png │ │ │ ├── rbf_gaussians-laguerre-22.png │ │ │ ├── rbf_inverse-multiquadratic.png │ │ │ ├── rbf_linear.png │ │ │ ├── rbf_mattern-c0.png │ │ │ ├── rbf_mattern-c2.png │ │ │ ├── rbf_mattern-c4.png │ │ │ ├── rbf_multiquadratic.png │ │ │ ├── rbf_poisson-2.png │ │ │ ├── rbf_poisson-3.png │ │ │ ├── rbf_poisson-4.png │ │ │ ├── rbf_radial-powers.png │ │ │ ├── rbf_thin-plate.png │ │ │ ├── rbf_truncated-power.png │ │ │ ├── rbf_wendland-10.png │ │ │ ├── rbf_wendland-20.png │ │ │ ├── rbf_wendland-21.png │ │ │ ├── rbf_wendland-30.png │ │ │ ├── rbf_wendland-31.png │ │ │ ├── rbf_wendland-32.png │ │ │ ├── rbf_wendland-41.png │ │ │ ├── rbf_wendland-42.png │ │ │ ├── rbf_wendland-52.png │ │ │ ├── rbf_wendland-53.png │ │ │ ├── rbf_whittaker-02.png │ │ │ ├── rbf_whittaker-03.png │ │ │ ├── rbf_whittaker-12.png │ │ │ ├── rbf_whittaker-13.png │ │ │ ├── rbf_wu-00.png │ │ │ ├── rbf_wu-10.png │ │ │ ├── rbf_wu-11.png │ │ │ ├── rbf_wu-20.png │ │ │ ├── rbf_wu-21.png │ │ │ ├── rbf_wu-22.png │ │ │ ├── rbf_wu-30.png │ │ │ ├── rbf_wu-31.png │ │ │ ├── rbf_wu-32.png │ │ │ ├── rbf_wu-33.png │ │ │ ├── thin-plate.jpg │ │ │ └── wadd.jpg │ │ ├── m │ │ │ ├── abs.png │ │ │ ├── acos.png │ │ │ ├── acosh.png │ │ │ ├── acot.png │ │ │ ├── acoth.png │ │ │ ├── acsc.png │ │ │ ├── acsch.png │ │ │ ├── asec.png │ │ │ ├── asech.png │ │ │ ├── asin.png │ │ │ ├── asinh.png │ │ │ ├── atan.png │ │ │ ├── atan2.png │ │ │ ├── atanh.png │ │ │ ├── bessel-j.png │ │ │ ├── cb.png │ │ │ ├── cbrt.png │ │ │ ├── ceil.png │ │ │ ├── cos-interpolation.png │ │ │ ├── cos.png │ │ │ ├── cosh.png │ │ │ ├── cot.png │ │ │ ├── coth.png │ │ │ ├── csc.png │ │ │ ├── csch.png │ │ │ ├── digamma.png │ │ │ ├── erf.png │ │ │ ├── erf2.png │ │ │ ├── erfc.png │ │ │ ├── exp.png │ │ │ ├── expm1.png │ │ │ ├── floor.png │ │ │ ├── frac.png │ │ │ ├── gamma.png │ │ │ ├── haversine.png │ │ │ ├── high-2-exp.png │ │ │ ├── hypot-sqrt.png │ │ │ ├── hypot.png │ │ │ ├── iabs.png │ │ │ ├── inv-erf.png │ │ │ ├── inv-erfc.png │ │ │ ├── inv-gamma-1pm1.png │ │ │ ├── itrunc.png │ │ │ ├── lerp.png │ │ │ ├── ln.png │ │ │ ├── log-beta.png │ │ │ ├── log-gamma-1p.png │ │ │ ├── log-gamma.png │ │ │ ├── log.png │ │ │ ├── log10.png │ │ │ ├── log1p.png │ │ │ ├── log1pexp.png │ │ │ ├── log2.png │ │ │ ├── logit.png │ │ │ ├── low-2-exp.png │ │ │ ├── pow2.png │ │ │ ├── pow3.png │ │ │ ├── qcos.png │ │ │ ├── qexp.png │ │ │ ├── qlog.png │ │ │ ├── qsin.png │ │ │ ├── qsqrt.png │ │ │ ├── quad-interpolation.png │ │ │ ├── rint.png │ │ │ ├── round-up-pow2.png │ │ │ ├── round.png │ │ │ ├── rqsqrt.png │ │ │ ├── safe-sqrt.png │ │ │ ├── sec.png │ │ │ ├── sech.png │ │ │ ├── sfrac.png │ │ │ ├── sgn.png │ │ │ ├── sigmoid.png │ │ │ ├── signum.png │ │ │ ├── sin.png │ │ │ ├── sinc.png │ │ │ ├── sinh.png │ │ │ ├── smooth-interpolation.png │ │ │ ├── sq.png │ │ │ ├── sqrt.png │ │ │ ├── tan.png │ │ │ ├── tanh.png │ │ │ ├── trigamma.png │ │ │ ├── trunc.png │ │ │ └── wrap.png │ │ ├── n │ │ │ ├── billow.jpg │ │ │ ├── discrete_noise.jpg │ │ │ ├── fbm.jpg │ │ │ ├── noise.jpg │ │ │ ├── random1.jpg │ │ │ ├── random2.jpg │ │ │ ├── random3.jpg │ │ │ ├── ridgedmulti.jpg │ │ │ ├── simplex.jpg │ │ │ ├── single.jpg │ │ │ ├── vnoise.jpg │ │ │ └── warp.jpg │ │ ├── o │ │ │ ├── bo.jpg │ │ │ ├── bobyqa-2d.jpg │ │ │ ├── brent-1d.png │ │ │ ├── cmaes-1d.png │ │ │ ├── cmaes-2d.jpg │ │ │ ├── gradient-1d.png │ │ │ ├── gradient-2d.jpg │ │ │ ├── multidirectional-simplex-1d.png │ │ │ ├── multidirectional-simplex-2d.jpg │ │ │ ├── nelder-mead-1d.png │ │ │ ├── nelder-mead-2d.jpg │ │ │ ├── powell-1d.png │ │ │ └── powell-2d.jpg │ │ ├── r │ │ │ ├── default.jpg │ │ │ ├── gaussian.jpg │ │ │ ├── halton.jpg │ │ │ ├── jdefault.jpg │ │ │ ├── jgaussian.jpg │ │ │ ├── jhalton.jpg │ │ │ ├── jr2.jpg │ │ │ ├── jsobol.jpg │ │ │ ├── jsphere.jpg │ │ │ ├── r2.jpg │ │ │ ├── sobol.jpg │ │ │ └── sphere.jpg │ │ └── s │ │ │ ├── bandwidth-limit.jpg │ │ │ ├── basstreble.jpg │ │ │ ├── biquad-bp.jpg │ │ │ ├── biquad-eq.jpg │ │ │ ├── biquad-hp.jpg │ │ │ ├── biquad-hs.jpg │ │ │ ├── biquad-lp.jpg │ │ │ ├── biquad-ls.jpg │ │ │ ├── cut-triangle.jpg │ │ │ ├── decimator.jpg │ │ │ ├── distort.jpg │ │ │ ├── divider.jpg │ │ │ ├── dj-eq.jpg │ │ │ ├── echo.jpg │ │ │ ├── fm.jpg │ │ │ ├── foverdrive.jpg │ │ │ ├── mda-thru-zero.jpg │ │ │ ├── noise.jpg │ │ │ ├── phaser-allpass.jpg │ │ │ ├── saw.jpg │ │ │ ├── simple-highpass.jpg │ │ │ ├── simple-lowpass.jpg │ │ │ ├── sin.jpg │ │ │ ├── slew-limit.jpg │ │ │ ├── square.jpg │ │ │ ├── sum.jpg │ │ │ ├── triangle.jpg │ │ │ └── vcf303.jpg │ ├── index.html │ └── js │ │ ├── jquery.min.js │ │ └── page_effects.js ├── clay │ ├── .clay.html │ ├── .gitignore │ ├── _quarto.yml │ ├── calculus.html │ ├── calculus.qmd │ ├── calculus_files │ │ ├── md-default0.js │ │ └── md-default1.js │ ├── clay │ │ └── resources │ │ │ └── favicon.png │ ├── complex_quaternions.html │ ├── complex_quaternions.qmd │ ├── complex_quaternions_files │ │ ├── 0.png │ │ ├── 1.png │ │ ├── 10.png │ │ ├── 11.png │ │ ├── 12.png │ │ ├── 13.png │ │ ├── 14.png │ │ ├── 15.png │ │ ├── 16.png │ │ ├── 17.png │ │ ├── 18.png │ │ ├── 19.png │ │ ├── 2.png │ │ ├── 20.png │ │ ├── 21.png │ │ ├── 22.png │ │ ├── 23.png │ │ ├── 24.png │ │ ├── 25.png │ │ ├── 26.png │ │ ├── 27.png │ │ ├── 28.png │ │ ├── 29.png │ │ ├── 3.png │ │ ├── 30.png │ │ ├── 31.png │ │ ├── 32.png │ │ ├── 33.png │ │ ├── 34.png │ │ ├── 35.png │ │ ├── 4.png │ │ ├── 5.png │ │ ├── 6.png │ │ ├── 7.png │ │ ├── 8.png │ │ ├── 9.png │ │ ├── md-default0.js │ │ ├── md-default1.js │ │ ├── md-default36.js │ │ └── md-default37.js │ ├── core.html │ ├── core.qmd │ ├── core_files │ │ ├── 0.png │ │ ├── 1.png │ │ ├── 10.png │ │ ├── 11.png │ │ ├── 12.png │ │ ├── 13.png │ │ ├── 14.png │ │ ├── 15.png │ │ ├── 16.png │ │ ├── 17.png │ │ ├── 18.png │ │ ├── 19.png │ │ ├── 2.png │ │ ├── 20.png │ │ ├── 21.png │ │ ├── 22.png │ │ ├── 23.png │ │ ├── 24.png │ │ ├── 25.png │ │ ├── 26.png │ │ ├── 27.png │ │ ├── 28.png │ │ ├── 29.png │ │ ├── 3.png │ │ ├── 30.png │ │ ├── 31.png │ │ ├── 32.png │ │ ├── 33.png │ │ ├── 34.png │ │ ├── 35.png │ │ ├── 36.png │ │ ├── 37.png │ │ ├── 38.png │ │ ├── 39.png │ │ ├── 4.png │ │ ├── 40.png │ │ ├── 41.png │ │ ├── 42.png │ │ ├── 43.png │ │ ├── 44.png │ │ ├── 45.png │ │ ├── 46.png │ │ ├── 47.png │ │ ├── 48.png │ │ ├── 49.png │ │ ├── 5.png │ │ ├── 50.png │ │ ├── 51.png │ │ ├── 52.png │ │ ├── 53.png │ │ ├── 54.png │ │ ├── 55.png │ │ ├── 56.png │ │ ├── 57.png │ │ ├── 58.png │ │ ├── 59.png │ │ ├── 6.png │ │ ├── 60.png │ │ ├── 61.png │ │ ├── 62.png │ │ ├── 63.png │ │ ├── 64.png │ │ ├── 65.png │ │ ├── 66.png │ │ ├── 67.png │ │ ├── 68.png │ │ ├── 69.png │ │ ├── 7.png │ │ ├── 70.png │ │ ├── 71.png │ │ ├── 72.png │ │ ├── 73.png │ │ ├── 74.png │ │ ├── 75.png │ │ ├── 76.png │ │ ├── 77.png │ │ ├── 78.png │ │ ├── 8.png │ │ ├── 9.png │ │ ├── md-default15.js │ │ ├── md-default16.js │ │ ├── md-default46.js │ │ ├── md-default47.js │ │ ├── md-default77.js │ │ ├── md-default78.js │ │ ├── md-default79.js │ │ └── md-default80.js │ ├── easings.html │ ├── easings.qmd │ ├── easings_files │ │ ├── md-default0.js │ │ └── md-default1.js │ ├── efloat.html │ ├── efloat.qmd │ ├── efloat_files │ │ ├── md-default0.js │ │ └── md-default1.js │ ├── fields.html │ ├── fields.qmd │ ├── fields_files │ │ ├── md-default0.js │ │ └── md-default1.js │ ├── index.html │ ├── index.qmd │ ├── index_files │ │ ├── html-default0.js │ │ ├── html-default1.js │ │ ├── katex2.js │ │ ├── md-default0.js │ │ └── md-default1.js │ ├── interpolation.html │ ├── interpolation.qmd │ ├── interpolation_files │ │ ├── 0.png │ │ ├── 1.png │ │ ├── 10.png │ │ ├── 11.png │ │ ├── 12.png │ │ ├── 13.png │ │ ├── 14.png │ │ ├── 15.png │ │ ├── 16.png │ │ ├── 17.png │ │ ├── 18.png │ │ ├── 19.png │ │ ├── 2.png │ │ ├── 20.png │ │ ├── 21.png │ │ ├── 22.png │ │ ├── 23.png │ │ ├── 24.png │ │ ├── 25.png │ │ ├── 26.png │ │ ├── 27.png │ │ ├── 28.png │ │ ├── 29.png │ │ ├── 3.png │ │ ├── 30.png │ │ ├── 31.png │ │ ├── 32.png │ │ ├── 33.png │ │ ├── 34.png │ │ ├── 35.png │ │ ├── 36.png │ │ ├── 37.png │ │ ├── 38.png │ │ ├── 39.png │ │ ├── 4.png │ │ ├── 40.png │ │ ├── 41.png │ │ ├── 42.png │ │ ├── 43.png │ │ ├── 44.png │ │ ├── 45.png │ │ ├── 46.png │ │ ├── 47.png │ │ ├── 48.png │ │ ├── 49.png │ │ ├── 5.png │ │ ├── 50.png │ │ ├── 51.png │ │ ├── 52.png │ │ ├── 53.png │ │ ├── 54.png │ │ ├── 55.png │ │ ├── 56.png │ │ ├── 57.png │ │ ├── 58.png │ │ ├── 59.png │ │ ├── 6.png │ │ ├── 60.png │ │ ├── 7.png │ │ ├── 8.png │ │ ├── 9.png │ │ ├── md-default61.js │ │ └── md-default62.js │ ├── ml.html │ ├── ml.qmd │ ├── ml_files │ │ ├── md-default0.js │ │ └── md-default1.js │ ├── optimization.html │ ├── optimization.qmd │ ├── optimization_files │ │ ├── md-default0.js │ │ └── md-default1.js │ ├── polynomials.html │ ├── polynomials.qmd │ ├── polynomials_files │ │ ├── md-default0.js │ │ └── md-default1.js │ ├── random.html │ ├── random.qmd │ ├── random_files │ │ ├── 0.png │ │ ├── 1.png │ │ ├── 10.png │ │ ├── 100.png │ │ ├── 101.png │ │ ├── 102.png │ │ ├── 103.png │ │ ├── 104.png │ │ ├── 105.png │ │ ├── 106.png │ │ ├── 107.png │ │ ├── 108.png │ │ ├── 109.png │ │ ├── 11.png │ │ ├── 110.png │ │ ├── 111.png │ │ ├── 112.png │ │ ├── 113.png │ │ ├── 114.png │ │ ├── 115.png │ │ ├── 116.png │ │ ├── 117.png │ │ ├── 118.png │ │ ├── 119.png │ │ ├── 12.png │ │ ├── 120.png │ │ ├── 121.png │ │ ├── 122.png │ │ ├── 123.png │ │ ├── 124.png │ │ ├── 125.png │ │ ├── 126.png │ │ ├── 127.png │ │ ├── 128.png │ │ ├── 129.png │ │ ├── 13.png │ │ ├── 130.png │ │ ├── 131.png │ │ ├── 132.png │ │ ├── 133.png │ │ ├── 134.png │ │ ├── 135.png │ │ ├── 136.png │ │ ├── 137.png │ │ ├── 138.png │ │ ├── 139.png │ │ ├── 14.png │ │ ├── 140.png │ │ ├── 141.png │ │ ├── 142.png │ │ ├── 143.png │ │ ├── 144.png │ │ ├── 145.png │ │ ├── 146.png │ │ ├── 147.png │ │ ├── 148.png │ │ ├── 149.png │ │ ├── 15.png │ │ ├── 150.png │ │ ├── 151.png │ │ ├── 152.png │ │ ├── 153.png │ │ ├── 154.png │ │ ├── 155.png │ │ ├── 156.png │ │ ├── 157.png │ │ ├── 158.png │ │ ├── 159.png │ │ ├── 16.png │ │ ├── 160.png │ │ ├── 161.png │ │ ├── 162.png │ │ ├── 163.png │ │ ├── 164.png │ │ ├── 165.png │ │ ├── 166.png │ │ ├── 167.png │ │ ├── 168.png │ │ ├── 169.png │ │ ├── 17.png │ │ ├── 170.png │ │ ├── 171.png │ │ ├── 172.png │ │ ├── 173.png │ │ ├── 174.png │ │ ├── 175.png │ │ ├── 176.png │ │ ├── 177.png │ │ ├── 178.png │ │ ├── 179.png │ │ ├── 18.png │ │ ├── 180.png │ │ ├── 181.png │ │ ├── 182.png │ │ ├── 183.png │ │ ├── 184.png │ │ ├── 185.png │ │ ├── 186.png │ │ ├── 187.png │ │ ├── 188.png │ │ ├── 189.png │ │ ├── 19.png │ │ ├── 190.png │ │ ├── 191.png │ │ ├── 192.png │ │ ├── 193.png │ │ ├── 194.png │ │ ├── 195.png │ │ ├── 196.png │ │ ├── 197.png │ │ ├── 198.png │ │ ├── 199.png │ │ ├── 2.png │ │ ├── 20.png │ │ ├── 200.png │ │ ├── 201.png │ │ ├── 202.png │ │ ├── 203.png │ │ ├── 204.png │ │ ├── 205.png │ │ ├── 206.png │ │ ├── 207.png │ │ ├── 208.png │ │ ├── 209.png │ │ ├── 21.png │ │ ├── 210.png │ │ ├── 211.png │ │ ├── 212.png │ │ ├── 213.png │ │ ├── 214.png │ │ ├── 215.png │ │ ├── 216.png │ │ ├── 217.png │ │ ├── 218.png │ │ ├── 219.png │ │ ├── 22.png │ │ ├── 220.png │ │ ├── 221.png │ │ ├── 222.png │ │ ├── 223.png │ │ ├── 224.png │ │ ├── 225.png │ │ ├── 226.png │ │ ├── 227.png │ │ ├── 228.png │ │ ├── 229.png │ │ ├── 23.png │ │ ├── 230.png │ │ ├── 231.png │ │ ├── 232.png │ │ ├── 233.png │ │ ├── 234.png │ │ ├── 235.png │ │ ├── 236.png │ │ ├── 237.png │ │ ├── 238.png │ │ ├── 239.png │ │ ├── 24.png │ │ ├── 240.png │ │ ├── 241.png │ │ ├── 242.png │ │ ├── 243.png │ │ ├── 244.png │ │ ├── 245.png │ │ ├── 246.png │ │ ├── 247.png │ │ ├── 248.png │ │ ├── 249.png │ │ ├── 25.png │ │ ├── 250.png │ │ ├── 251.png │ │ ├── 252.png │ │ ├── 253.png │ │ ├── 254.png │ │ ├── 255.png │ │ ├── 256.png │ │ ├── 257.png │ │ ├── 258.png │ │ ├── 259.png │ │ ├── 26.png │ │ ├── 260.png │ │ ├── 261.png │ │ ├── 262.png │ │ ├── 263.png │ │ ├── 264.png │ │ ├── 265.png │ │ ├── 266.png │ │ ├── 267.png │ │ ├── 268.png │ │ ├── 269.png │ │ ├── 27.png │ │ ├── 270.png │ │ ├── 271.png │ │ ├── 272.png │ │ ├── 273.png │ │ ├── 274.png │ │ ├── 275.png │ │ ├── 276.png │ │ ├── 277.png │ │ ├── 278.png │ │ ├── 279.png │ │ ├── 28.png │ │ ├── 280.png │ │ ├── 281.png │ │ ├── 282.png │ │ ├── 283.png │ │ ├── 284.png │ │ ├── 285.png │ │ ├── 286.png │ │ ├── 287.png │ │ ├── 288.png │ │ ├── 289.png │ │ ├── 29.png │ │ ├── 290.png │ │ ├── 291.png │ │ ├── 292.png │ │ ├── 293.png │ │ ├── 294.png │ │ ├── 295.png │ │ ├── 296.png │ │ ├── 297.png │ │ ├── 298.png │ │ ├── 299.png │ │ ├── 3.png │ │ ├── 30.png │ │ ├── 300.png │ │ ├── 301.png │ │ ├── 302.png │ │ ├── 303.png │ │ ├── 304.png │ │ ├── 305.png │ │ ├── 306.png │ │ ├── 307.png │ │ ├── 308.png │ │ ├── 309.png │ │ ├── 31.png │ │ ├── 310.png │ │ ├── 311.png │ │ ├── 312.png │ │ ├── 313.png │ │ ├── 314.png │ │ ├── 315.png │ │ ├── 316.png │ │ ├── 317.png │ │ ├── 318.png │ │ ├── 319.png │ │ ├── 32.png │ │ ├── 320.png │ │ ├── 321.png │ │ ├── 322.png │ │ ├── 323.png │ │ ├── 324.png │ │ ├── 325.png │ │ ├── 326.png │ │ ├── 327.png │ │ ├── 328.png │ │ ├── 329.png │ │ ├── 33.png │ │ ├── 330.png │ │ ├── 331.png │ │ ├── 332.png │ │ ├── 333.png │ │ ├── 334.png │ │ ├── 335.png │ │ ├── 336.png │ │ ├── 337.png │ │ ├── 338.png │ │ ├── 339.png │ │ ├── 34.png │ │ ├── 340.png │ │ ├── 341.png │ │ ├── 342.png │ │ ├── 343.png │ │ ├── 344.png │ │ ├── 345.png │ │ ├── 346.png │ │ ├── 347.png │ │ ├── 348.png │ │ ├── 349.png │ │ ├── 35.png │ │ ├── 350.png │ │ ├── 351.png │ │ ├── 352.png │ │ ├── 353.png │ │ ├── 354.png │ │ ├── 355.png │ │ ├── 356.png │ │ ├── 357.png │ │ ├── 358.png │ │ ├── 359.png │ │ ├── 36.png │ │ ├── 360.png │ │ ├── 361.png │ │ ├── 362.png │ │ ├── 363.png │ │ ├── 364.png │ │ ├── 365.png │ │ ├── 366.png │ │ ├── 367.png │ │ ├── 368.png │ │ ├── 369.png │ │ ├── 37.png │ │ ├── 370.png │ │ ├── 371.png │ │ ├── 372.png │ │ ├── 373.png │ │ ├── 374.png │ │ ├── 375.png │ │ ├── 376.png │ │ ├── 377.png │ │ ├── 378.png │ │ ├── 379.png │ │ ├── 38.png │ │ ├── 380.png │ │ ├── 381.png │ │ ├── 382.png │ │ ├── 383.png │ │ ├── 384.png │ │ ├── 385.png │ │ ├── 386.png │ │ ├── 387.png │ │ ├── 388.png │ │ ├── 389.png │ │ ├── 39.png │ │ ├── 390.png │ │ ├── 391.png │ │ ├── 392.png │ │ ├── 393.png │ │ ├── 394.png │ │ ├── 395.png │ │ ├── 396.png │ │ ├── 397.png │ │ ├── 398.png │ │ ├── 399.png │ │ ├── 4.png │ │ ├── 40.png │ │ ├── 400.png │ │ ├── 401.png │ │ ├── 402.png │ │ ├── 403.png │ │ ├── 404.png │ │ ├── 405.png │ │ ├── 406.png │ │ ├── 407.png │ │ ├── 408.png │ │ ├── 409.png │ │ ├── 41.png │ │ ├── 410.png │ │ ├── 411.png │ │ ├── 412.png │ │ ├── 413.png │ │ ├── 414.png │ │ ├── 415.png │ │ ├── 416.png │ │ ├── 417.png │ │ ├── 418.png │ │ ├── 419.png │ │ ├── 42.png │ │ ├── 420.png │ │ ├── 421.png │ │ ├── 422.png │ │ ├── 423.png │ │ ├── 424.png │ │ ├── 425.png │ │ ├── 426.png │ │ ├── 427.png │ │ ├── 428.png │ │ ├── 429.png │ │ ├── 43.png │ │ ├── 430.png │ │ ├── 431.png │ │ ├── 432.png │ │ ├── 433.png │ │ ├── 434.png │ │ ├── 435.png │ │ ├── 436.png │ │ ├── 437.png │ │ ├── 438.png │ │ ├── 439.png │ │ ├── 44.png │ │ ├── 440.png │ │ ├── 441.png │ │ ├── 442.png │ │ ├── 443.png │ │ ├── 444.png │ │ ├── 445.png │ │ ├── 446.png │ │ ├── 447.png │ │ ├── 448.png │ │ ├── 449.png │ │ ├── 45.png │ │ ├── 450.png │ │ ├── 451.png │ │ ├── 452.png │ │ ├── 453.png │ │ ├── 454.png │ │ ├── 455.png │ │ ├── 456.png │ │ ├── 457.png │ │ ├── 458.png │ │ ├── 459.png │ │ ├── 46.png │ │ ├── 460.png │ │ ├── 461.png │ │ ├── 462.png │ │ ├── 463.png │ │ ├── 464.png │ │ ├── 465.png │ │ ├── 466.png │ │ ├── 467.png │ │ ├── 468.png │ │ ├── 469.png │ │ ├── 47.png │ │ ├── 470.png │ │ ├── 471.png │ │ ├── 472.png │ │ ├── 473.png │ │ ├── 474.png │ │ ├── 475.png │ │ ├── 476.png │ │ ├── 477.png │ │ ├── 478.png │ │ ├── 479.png │ │ ├── 48.png │ │ ├── 480.png │ │ ├── 481.png │ │ ├── 482.png │ │ ├── 483.png │ │ ├── 484.png │ │ ├── 485.png │ │ ├── 486.png │ │ ├── 487.png │ │ ├── 488.png │ │ ├── 489.png │ │ ├── 49.png │ │ ├── 490.png │ │ ├── 491.png │ │ ├── 492.png │ │ ├── 493.png │ │ ├── 494.png │ │ ├── 495.png │ │ ├── 496.png │ │ ├── 497.png │ │ ├── 498.png │ │ ├── 499.png │ │ ├── 5.png │ │ ├── 50.png │ │ ├── 500.png │ │ ├── 501.png │ │ ├── 502.png │ │ ├── 503.png │ │ ├── 504.png │ │ ├── 505.png │ │ ├── 506.png │ │ ├── 507.png │ │ ├── 508.png │ │ ├── 509.png │ │ ├── 51.png │ │ ├── 510.png │ │ ├── 511.png │ │ ├── 512.png │ │ ├── 513.png │ │ ├── 514.png │ │ ├── 515.png │ │ ├── 516.png │ │ ├── 517.png │ │ ├── 518.png │ │ ├── 519.png │ │ ├── 52.png │ │ ├── 520.png │ │ ├── 521.png │ │ ├── 522.png │ │ ├── 523.png │ │ ├── 524.png │ │ ├── 525.png │ │ ├── 526.png │ │ ├── 527.png │ │ ├── 528.png │ │ ├── 529.png │ │ ├── 53.png │ │ ├── 530.png │ │ ├── 531.png │ │ ├── 532.png │ │ ├── 533.png │ │ ├── 534.png │ │ ├── 535.png │ │ ├── 536.png │ │ ├── 537.png │ │ ├── 538.png │ │ ├── 539.png │ │ ├── 54.png │ │ ├── 540.png │ │ ├── 541.png │ │ ├── 542.png │ │ ├── 543.png │ │ ├── 544.png │ │ ├── 545.png │ │ ├── 546.png │ │ ├── 547.png │ │ ├── 548.png │ │ ├── 549.png │ │ ├── 55.png │ │ ├── 550.png │ │ ├── 551.png │ │ ├── 552.png │ │ ├── 553.png │ │ ├── 554.png │ │ ├── 555.png │ │ ├── 556.png │ │ ├── 557.png │ │ ├── 558.png │ │ ├── 559.png │ │ ├── 56.png │ │ ├── 560.png │ │ ├── 561.png │ │ ├── 562.png │ │ ├── 563.png │ │ ├── 564.png │ │ ├── 565.png │ │ ├── 566.png │ │ ├── 567.png │ │ ├── 568.png │ │ ├── 569.png │ │ ├── 57.png │ │ ├── 570.png │ │ ├── 571.png │ │ ├── 572.png │ │ ├── 573.png │ │ ├── 574.png │ │ ├── 575.png │ │ ├── 576.png │ │ ├── 577.png │ │ ├── 578.png │ │ ├── 58.png │ │ ├── 59.png │ │ ├── 6.png │ │ ├── 60.png │ │ ├── 61.png │ │ ├── 62.png │ │ ├── 63.png │ │ ├── 64.png │ │ ├── 65.png │ │ ├── 66.png │ │ ├── 67.png │ │ ├── 68.png │ │ ├── 69.png │ │ ├── 7.png │ │ ├── 70.png │ │ ├── 71.png │ │ ├── 72.png │ │ ├── 73.png │ │ ├── 74.png │ │ ├── 75.png │ │ ├── 76.png │ │ ├── 77.png │ │ ├── 78.png │ │ ├── 79.png │ │ ├── 8.png │ │ ├── 80.png │ │ ├── 81.png │ │ ├── 82.png │ │ ├── 83.png │ │ ├── 84.png │ │ ├── 85.png │ │ ├── 86.png │ │ ├── 87.png │ │ ├── 88.png │ │ ├── 89.png │ │ ├── 9.png │ │ ├── 90.png │ │ ├── 91.png │ │ ├── 92.png │ │ ├── 93.png │ │ ├── 94.png │ │ ├── 95.png │ │ ├── 96.png │ │ ├── 97.png │ │ ├── 98.png │ │ ├── 99.png │ │ ├── md-default579.js │ │ └── md-default580.js │ ├── search.json │ ├── site_libs │ │ ├── bootstrap │ │ │ ├── bootstrap-5080318e4e0fa5434adc66c5e0128d3e.min.css │ │ │ ├── bootstrap-icons.css │ │ │ ├── bootstrap-icons.woff │ │ │ ├── bootstrap.min.css │ │ │ └── bootstrap.min.js │ │ ├── clipboard │ │ │ └── clipboard.min.js │ │ ├── quarto-html │ │ │ ├── anchor.min.js │ │ │ ├── popper.min.js │ │ │ ├── quarto-syntax-highlighting-494121dfa8658343c03537e94414993d.css │ │ │ ├── quarto-syntax-highlighting.css │ │ │ ├── quarto.js │ │ │ ├── tabsets │ │ │ │ └── tabsets.js │ │ │ ├── tippy.css │ │ │ └── tippy.umd.min.js │ │ ├── quarto-nav │ │ │ ├── headroom.min.js │ │ │ └── quarto-nav.js │ │ └── quarto-search │ │ │ ├── autocomplete.umd.js │ │ │ ├── fuse.min.js │ │ │ └── quarto-search.js │ ├── special.html │ ├── special.qmd │ ├── special_files │ │ ├── 0.png │ │ ├── 1.png │ │ ├── 10.png │ │ ├── 11.png │ │ ├── 12.png │ │ ├── 13.png │ │ ├── 14.png │ │ ├── 15.png │ │ ├── 16.png │ │ ├── 17.png │ │ ├── 18.png │ │ ├── 19.png │ │ ├── 2.png │ │ ├── 20.png │ │ ├── 21.png │ │ ├── 22.png │ │ ├── 23.png │ │ ├── 24.png │ │ ├── 25.png │ │ ├── 26.png │ │ ├── 27.png │ │ ├── 28.png │ │ ├── 29.png │ │ ├── 3.png │ │ ├── 30.png │ │ ├── 31.png │ │ ├── 32.png │ │ ├── 33.png │ │ ├── 34.png │ │ ├── 35.png │ │ ├── 36.png │ │ ├── 37.png │ │ ├── 38.png │ │ ├── 39.png │ │ ├── 4.png │ │ ├── 40.png │ │ ├── 41.png │ │ ├── 42.png │ │ ├── 43.png │ │ ├── 44.png │ │ ├── 45.png │ │ ├── 46.png │ │ ├── 47.png │ │ ├── 48.png │ │ ├── 49.png │ │ ├── 5.png │ │ ├── 50.png │ │ ├── 51.png │ │ ├── 52.png │ │ ├── 53.png │ │ ├── 54.png │ │ ├── 55.png │ │ ├── 56.png │ │ ├── 57.png │ │ ├── 58.png │ │ ├── 59.png │ │ ├── 6.png │ │ ├── 60.png │ │ ├── 61.png │ │ ├── 62.png │ │ ├── 63.png │ │ ├── 64.png │ │ ├── 65.png │ │ ├── 66.png │ │ ├── 67.png │ │ ├── 68.png │ │ ├── 69.png │ │ ├── 7.png │ │ ├── 70.png │ │ ├── 71.png │ │ ├── 72.png │ │ ├── 73.png │ │ ├── 74.png │ │ ├── 75.png │ │ ├── 76.png │ │ ├── 8.png │ │ ├── 9.png │ │ ├── md-default71.js │ │ ├── md-default72.js │ │ ├── md-default77.js │ │ └── md-default78.js │ ├── stats.html │ ├── stats.qmd │ ├── stats_files │ │ ├── 0.png │ │ ├── 1.png │ │ ├── 10.png │ │ ├── 11.png │ │ ├── 12.png │ │ ├── 13.png │ │ ├── 14.png │ │ ├── 15.png │ │ ├── 16.png │ │ ├── 17.png │ │ ├── 18.png │ │ ├── 19.png │ │ ├── 2.png │ │ ├── 20.png │ │ ├── 21.png │ │ ├── 22.png │ │ ├── 23.png │ │ ├── 24.png │ │ ├── 25.png │ │ ├── 26.png │ │ ├── 27.png │ │ ├── 28.png │ │ ├── 29.png │ │ ├── 3.png │ │ ├── 30.png │ │ ├── 31.png │ │ ├── 32.png │ │ ├── 33.png │ │ ├── 34.png │ │ ├── 35.png │ │ ├── 36.png │ │ ├── 37.png │ │ ├── 38.png │ │ ├── 39.png │ │ ├── 4.png │ │ ├── 40.png │ │ ├── 41.png │ │ ├── 42.png │ │ ├── 43.png │ │ ├── 44.png │ │ ├── 45.png │ │ ├── 46.png │ │ ├── 47.png │ │ ├── 48.png │ │ ├── 49.png │ │ ├── 5.png │ │ ├── 50.png │ │ ├── 51.png │ │ ├── 52.png │ │ ├── 53.png │ │ ├── 54.png │ │ ├── 55.png │ │ ├── 56.png │ │ ├── 57.png │ │ ├── 58.png │ │ ├── 59.png │ │ ├── 6.png │ │ ├── 60.png │ │ ├── 61.png │ │ ├── 62.png │ │ ├── 63.png │ │ ├── 64.png │ │ ├── 65.png │ │ ├── 66.png │ │ ├── 67.png │ │ ├── 68.png │ │ ├── 69.png │ │ ├── 7.png │ │ ├── 70.png │ │ ├── 71.png │ │ ├── 72.png │ │ ├── 73.png │ │ ├── 74.png │ │ ├── 75.png │ │ ├── 76.png │ │ ├── 77.png │ │ ├── 78.png │ │ ├── 8.png │ │ ├── 9.png │ │ ├── md-default0.js │ │ ├── md-default1.js │ │ ├── md-default79.js │ │ └── md-default80.js │ ├── transform.html │ ├── transform.qmd │ ├── transform_files │ │ ├── 0.png │ │ ├── 1.png │ │ ├── md-default0.js │ │ ├── md-default1.js │ │ ├── md-default2.js │ │ └── md-default3.js │ ├── vector_matrix.html │ ├── vector_matrix.qmd │ └── vector_matrix_files │ │ ├── md-default0.js │ │ ├── md-default1.js │ │ └── plotly2.js ├── css │ └── default.css ├── fastmath.calculus.html ├── fastmath.clustering.html ├── fastmath.complex.html ├── fastmath.core.html ├── fastmath.curves.html ├── fastmath.distance.html ├── fastmath.easings.html ├── fastmath.efloat.html ├── fastmath.fields.html ├── fastmath.gp.html ├── fastmath.grid.html ├── fastmath.interpolation.html ├── fastmath.kernel.html ├── fastmath.matrix.html ├── fastmath.optimization.html ├── fastmath.optimization.lbfgsb.html ├── fastmath.protocols.html ├── fastmath.protocols.matrix.html ├── fastmath.quaternion.html ├── fastmath.random.html ├── fastmath.signal.html ├── fastmath.solver.html ├── fastmath.stats.bootstrap.html ├── fastmath.stats.html ├── fastmath.transform.html ├── fastmath.vector.html ├── highlight │ ├── highlight.min.js │ └── solarized-light.css ├── images │ ├── c │ │ ├── acos.jpg │ │ ├── asin.jpg │ │ ├── atan.jpg │ │ ├── cos.jpg │ │ ├── cosh.jpg │ │ ├── csc.jpg │ │ ├── exp.jpg │ │ ├── identity.jpg │ │ ├── log.jpg │ │ ├── reciprocal.jpg │ │ ├── sec.jpg │ │ ├── sin.jpg │ │ ├── sinh.jpg │ │ ├── sq.jpg │ │ ├── sqrt.jpg │ │ ├── sqrt1z.jpg │ │ ├── tan.jpg │ │ └── tanh.jpg │ ├── d │ │ ├── cdf-anderson-darling.jpg │ │ ├── cdf-bernoulli.jpg │ │ ├── cdf-beta.jpg │ │ ├── cdf-binomial.jpg │ │ ├── cdf-cauchy.jpg │ │ ├── cdf-chi-squared-noncentral.jpg │ │ ├── cdf-chi-squared.jpg │ │ ├── cdf-chi.jpg │ │ ├── cdf-continuous-distribution.jpg │ │ ├── cdf-empirical.jpg │ │ ├── cdf-enumerated-int.jpg │ │ ├── cdf-enumerated-real.jpg │ │ ├── cdf-erlang.jpg │ │ ├── cdf-exponential.jpg │ │ ├── cdf-f.jpg │ │ ├── cdf-fatigue-life.jpg │ │ ├── cdf-folded-normal.jpg │ │ ├── cdf-frechet.jpg │ │ ├── cdf-gamma.jpg │ │ ├── cdf-geometric.jpg │ │ ├── cdf-gumbel.jpg │ │ ├── cdf-half-cauchy.jpg │ │ ├── cdf-hyperbolic-secant.jpg │ │ ├── cdf-hypergeometric.jpg │ │ ├── cdf-hypoexponential-equal.jpg │ │ ├── cdf-hypoexponential.jpg │ │ ├── cdf-integer-discrete-distribution.jpg │ │ ├── cdf-inverse-gamma.jpg │ │ ├── cdf-inverse-gaussian.jpg │ │ ├── cdf-johnson-sb.jpg │ │ ├── cdf-johnson-sl.jpg │ │ ├── cdf-johnson-su.jpg │ │ ├── cdf-kolmogorov-smirnov+.jpg │ │ ├── cdf-kolmogorov-smirnov.jpg │ │ ├── cdf-laplace.jpg │ │ ├── cdf-levy.jpg │ │ ├── cdf-log-logistic.jpg │ │ ├── cdf-log-normal.jpg │ │ ├── cdf-logistic.jpg │ │ ├── cdf-nakagami.jpg │ │ ├── cdf-negative-binomial.jpg │ │ ├── cdf-normal.jpg │ │ ├── cdf-pareto.jpg │ │ ├── cdf-pascal.jpg │ │ ├── cdf-pearson-6.jpg │ │ ├── cdf-poisson.jpg │ │ ├── cdf-power.jpg │ │ ├── cdf-rayleigh.jpg │ │ ├── cdf-real-discrete-distribution.jpg │ │ ├── cdf-reciprocal-sqrt.jpg │ │ ├── cdf-t.jpg │ │ ├── cdf-triangular.jpg │ │ ├── cdf-uniform-int.jpg │ │ ├── cdf-uniform-real.jpg │ │ ├── cdf-watson-g.jpg │ │ ├── cdf-watson-u.jpg │ │ ├── cdf-weibull.jpg │ │ ├── cdf-zipf.jpg │ │ ├── dirichlet.jpg │ │ ├── icdf-anderson-darling.jpg │ │ ├── icdf-bernoulli.jpg │ │ ├── icdf-beta.jpg │ │ ├── icdf-binomial.jpg │ │ ├── icdf-cauchy.jpg │ │ ├── icdf-chi-squared-noncentral.jpg │ │ ├── icdf-chi-squared.jpg │ │ ├── icdf-chi.jpg │ │ ├── icdf-continuous-distribution.jpg │ │ ├── icdf-empirical.jpg │ │ ├── icdf-enumerated-int.jpg │ │ ├── icdf-enumerated-real.jpg │ │ ├── icdf-erlang.jpg │ │ ├── icdf-exponential.jpg │ │ ├── icdf-f.jpg │ │ ├── icdf-fatigue-life.jpg │ │ ├── icdf-folded-normal.jpg │ │ ├── icdf-frechet.jpg │ │ ├── icdf-gamma.jpg │ │ ├── icdf-geometric.jpg │ │ ├── icdf-gumbel.jpg │ │ ├── icdf-half-cauchy.jpg │ │ ├── icdf-hyperbolic-secant.jpg │ │ ├── icdf-hypergeometric.jpg │ │ ├── icdf-hypoexponential-equal.jpg │ │ ├── icdf-hypoexponential.jpg │ │ ├── icdf-integer-discrete-distribution.jpg │ │ ├── icdf-inverse-gamma.jpg │ │ ├── icdf-inverse-gaussian.jpg │ │ ├── icdf-johnson-sb.jpg │ │ ├── icdf-johnson-sl.jpg │ │ ├── icdf-johnson-su.jpg │ │ ├── icdf-kolmogorov-smirnov+.jpg │ │ ├── icdf-kolmogorov-smirnov.jpg │ │ ├── icdf-laplace.jpg │ │ ├── icdf-levy.jpg │ │ ├── icdf-log-logistic.jpg │ │ ├── icdf-log-normal.jpg │ │ ├── icdf-logistic.jpg │ │ ├── icdf-nakagami.jpg │ │ ├── icdf-negative-binomial.jpg │ │ ├── icdf-normal.jpg │ │ ├── icdf-pareto.jpg │ │ ├── icdf-pascal.jpg │ │ ├── icdf-pearson-6.jpg │ │ ├── icdf-poisson.jpg │ │ ├── icdf-power.jpg │ │ ├── icdf-rayleigh.jpg │ │ ├── icdf-real-discrete-distribution.jpg │ │ ├── icdf-reciprocal-sqrt.jpg │ │ ├── icdf-t.jpg │ │ ├── icdf-triangular.jpg │ │ ├── icdf-uniform-int.jpg │ │ ├── icdf-uniform-real.jpg │ │ ├── icdf-watson-g.jpg │ │ ├── icdf-watson-u.jpg │ │ ├── icdf-weibull.jpg │ │ ├── icdf-zipf.jpg │ │ ├── multi-normal.jpg │ │ ├── multi-normal2.jpg │ │ ├── pdf-anderson-darling.jpg │ │ ├── pdf-bernoulli.jpg │ │ ├── pdf-beta.jpg │ │ ├── pdf-binomial.jpg │ │ ├── pdf-cauchy.jpg │ │ ├── pdf-chi-squared-noncentral.jpg │ │ ├── pdf-chi-squared.jpg │ │ ├── pdf-chi.jpg │ │ ├── pdf-continuous-distribution.jpg │ │ ├── pdf-empirical.jpg │ │ ├── pdf-enumerated-int.jpg │ │ ├── pdf-enumerated-real.jpg │ │ ├── pdf-erlang.jpg │ │ ├── pdf-exponential.jpg │ │ ├── pdf-f.jpg │ │ ├── pdf-fatigue-life.jpg │ │ ├── pdf-folded-normal.jpg │ │ ├── pdf-frechet.jpg │ │ ├── pdf-gamma.jpg │ │ ├── pdf-geometric.jpg │ │ ├── pdf-gumbel.jpg │ │ ├── pdf-half-cauchy.jpg │ │ ├── pdf-hyperbolic-secant.jpg │ │ ├── pdf-hypergeometric.jpg │ │ ├── pdf-hypoexponential-equal.jpg │ │ ├── pdf-hypoexponential.jpg │ │ ├── pdf-integer-discrete-distribution.jpg │ │ ├── pdf-inverse-gamma.jpg │ │ ├── pdf-inverse-gaussian.jpg │ │ ├── pdf-johnson-sb.jpg │ │ ├── pdf-johnson-sl.jpg │ │ ├── pdf-johnson-su.jpg │ │ ├── pdf-kolmogorov-smirnov+.jpg │ │ ├── pdf-kolmogorov-smirnov.jpg │ │ ├── pdf-laplace.jpg │ │ ├── pdf-levy.jpg │ │ ├── pdf-log-logistic.jpg │ │ ├── pdf-log-normal.jpg │ │ ├── pdf-logistic.jpg │ │ ├── pdf-nakagami.jpg │ │ ├── pdf-negative-binomial.jpg │ │ ├── pdf-normal.jpg │ │ ├── pdf-pareto.jpg │ │ ├── pdf-pascal.jpg │ │ ├── pdf-pearson-6.jpg │ │ ├── pdf-poisson.jpg │ │ ├── pdf-power.jpg │ │ ├── pdf-rayleigh.jpg │ │ ├── pdf-real-discrete-distribution.jpg │ │ ├── pdf-reciprocal-sqrt.jpg │ │ ├── pdf-t.jpg │ │ ├── pdf-triangular.jpg │ │ ├── pdf-uniform-int.jpg │ │ ├── pdf-uniform-real.jpg │ │ ├── pdf-watson-g.jpg │ │ ├── pdf-watson-u.jpg │ │ ├── pdf-weibull.jpg │ │ └── pdf-zipf.jpg │ ├── e │ │ ├── back-in-out.png │ │ ├── back-in.png │ │ ├── back-out.png │ │ ├── bounce-in-out.png │ │ ├── bounce-in.png │ │ ├── bounce-out.png │ │ ├── circle-in-out.png │ │ ├── circle-in.png │ │ ├── circle-out.png │ │ ├── cubic-in-out.png │ │ ├── cubic-in.png │ │ ├── cubic-out.png │ │ ├── elastic-in-out.png │ │ ├── elastic-in.png │ │ ├── elastic-out.png │ │ ├── exp-in-out.png │ │ ├── exp-in.png │ │ ├── exp-out.png │ │ ├── in-out.png │ │ ├── out.png │ │ ├── poly-in-out.png │ │ ├── poly-in.png │ │ ├── poly-out.png │ │ ├── quad-in-out.png │ │ ├── quad-in.png │ │ ├── quad-out.png │ │ ├── reflect.png │ │ ├── sin-in-out.png │ │ ├── sin-in.png │ │ └── sin-out.png │ ├── g │ │ ├── flat-hex.jpg │ │ ├── pointy-hex.jpg │ │ ├── rhombus.jpg │ │ ├── shifted-square.jpg │ │ ├── square.jpg │ │ └── triangle.jpg │ ├── gp │ │ ├── ci.jpg │ │ ├── cin.jpg │ │ ├── posteriork.jpg │ │ ├── posteriorkp.jpg │ │ ├── prior.jpg │ │ ├── priorn.jpg │ │ └── priorp.jpg │ ├── i │ │ ├── 1d.png │ │ ├── 2d.jpg │ │ ├── akima.png │ │ ├── bicubic-smile.jpg │ │ ├── bicubic.jpg │ │ ├── bilinear.jpg │ │ ├── bspline1.png │ │ ├── bspline2.png │ │ ├── bspline3.png │ │ ├── bsplinei1.png │ │ ├── bsplinei2.png │ │ ├── bsplinei3.png │ │ ├── cubic-2d.jpg │ │ ├── cubic-spline.png │ │ ├── divided-difference.png │ │ ├── kriging-spline.png │ │ ├── linear-smile.png │ │ ├── linear.png │ │ ├── loess.png │ │ ├── loess1.png │ │ ├── loess2.png │ │ ├── microsphere-2d.jpg │ │ ├── microsphere.png │ │ ├── monotone.png │ │ ├── neville.png │ │ ├── piecewise-bicubic.jpg │ │ ├── polynomial.png │ │ ├── rbf.png │ │ ├── rbf1.png │ │ ├── rbf2.png │ │ ├── rbf3.png │ │ ├── rbf4.png │ │ ├── shepard.png │ │ ├── shepard1.png │ │ ├── spline.png │ │ ├── step-after.png │ │ ├── step-before.png │ │ └── step.png │ ├── k │ │ ├── approx.jpg │ │ ├── ci.jpg │ │ ├── cpdpd.jpg │ │ ├── d_cauchy.jpg │ │ ├── d_cosine.jpg │ │ ├── d_default.jpg │ │ ├── d_epanechnikov.jpg │ │ ├── d_gaussian.jpg │ │ ├── d_laplace.jpg │ │ ├── d_logistic.jpg │ │ ├── d_quartic.jpg │ │ ├── d_sigmoid.jpg │ │ ├── d_silverman.jpg │ │ ├── d_smile.jpg │ │ ├── d_triangular.jpg │ │ ├── d_tricube.jpg │ │ ├── d_triweight.jpg │ │ ├── d_uniform.jpg │ │ ├── d_wigner.jpg │ │ ├── exp.jpg │ │ ├── k_anova.jpg │ │ ├── k_bessel.jpg │ │ ├── k_cauchy.jpg │ │ ├── k_chi-square-cpd.jpg │ │ ├── k_chi-square-pd.jpg │ │ ├── k_circular.jpg │ │ ├── k_dirichlet.jpg │ │ ├── k_exponential.jpg │ │ ├── k_gaussian.jpg │ │ ├── k_generalized-histogram.jpg │ │ ├── k_generalized-t-student.jpg │ │ ├── k_hellinger.jpg │ │ ├── k_histogram.jpg │ │ ├── k_hyperbolic-secant.jpg │ │ ├── k_hyperbolic-tangent.jpg │ │ ├── k_inverse-multiquadratic.jpg │ │ ├── k_laplacian.jpg │ │ ├── k_linear.jpg │ │ ├── k_log.jpg │ │ ├── k_mattern-12.jpg │ │ ├── k_mattern-32.jpg │ │ ├── k_mattern-52.jpg │ │ ├── k_multiquadratic.jpg │ │ ├── k_pearson.jpg │ │ ├── k_periodic.jpg │ │ ├── k_polynomial.jpg │ │ ├── k_power.jpg │ │ ├── k_rational-quadratic.jpg │ │ ├── k_scalar-functions.jpg │ │ ├── k_spherical.jpg │ │ ├── k_spline.jpg │ │ ├── k_thin-plate.jpg │ │ ├── k_variance-function.jpg │ │ ├── k_wave.jpg │ │ ├── mult.jpg │ │ ├── rbf_gaussian.png │ │ ├── rbf_gaussians-laguerre-11.png │ │ ├── rbf_gaussians-laguerre-12.png │ │ ├── rbf_gaussians-laguerre-21.png │ │ ├── rbf_gaussians-laguerre-22.png │ │ ├── rbf_inverse-multiquadratic.png │ │ ├── rbf_linear.png │ │ ├── rbf_mattern-c0.png │ │ ├── rbf_mattern-c2.png │ │ ├── rbf_mattern-c4.png │ │ ├── rbf_multiquadratic.png │ │ ├── rbf_poisson-2.png │ │ ├── rbf_poisson-3.png │ │ ├── rbf_poisson-4.png │ │ ├── rbf_radial-powers.png │ │ ├── rbf_thin-plate.png │ │ ├── rbf_truncated-power.png │ │ ├── rbf_wendland-10.png │ │ ├── rbf_wendland-20.png │ │ ├── rbf_wendland-21.png │ │ ├── rbf_wendland-30.png │ │ ├── rbf_wendland-31.png │ │ ├── rbf_wendland-32.png │ │ ├── rbf_wendland-41.png │ │ ├── rbf_wendland-42.png │ │ ├── rbf_wendland-52.png │ │ ├── rbf_wendland-53.png │ │ ├── rbf_whittaker-02.png │ │ ├── rbf_whittaker-03.png │ │ ├── rbf_whittaker-12.png │ │ ├── rbf_whittaker-13.png │ │ ├── rbf_wu-00.png │ │ ├── rbf_wu-10.png │ │ ├── rbf_wu-11.png │ │ ├── rbf_wu-20.png │ │ ├── rbf_wu-21.png │ │ ├── rbf_wu-22.png │ │ ├── rbf_wu-30.png │ │ ├── rbf_wu-31.png │ │ ├── rbf_wu-32.png │ │ ├── rbf_wu-33.png │ │ ├── thin-plate.jpg │ │ └── wadd.jpg │ ├── m │ │ ├── abs.png │ │ ├── acos.png │ │ ├── acosh.png │ │ ├── acot.png │ │ ├── acoth.png │ │ ├── acsc.png │ │ ├── acsch.png │ │ ├── asec.png │ │ ├── asech.png │ │ ├── asin.png │ │ ├── asinh.png │ │ ├── atan.png │ │ ├── atan2.png │ │ ├── atanh.png │ │ ├── bessel-j.png │ │ ├── cb.png │ │ ├── cbrt.png │ │ ├── ceil.png │ │ ├── cos-interpolation.png │ │ ├── cos.png │ │ ├── cosh.png │ │ ├── cot.png │ │ ├── coth.png │ │ ├── csc.png │ │ ├── csch.png │ │ ├── digamma.png │ │ ├── erf.png │ │ ├── erf2.png │ │ ├── erfc.png │ │ ├── exp.png │ │ ├── expm1.png │ │ ├── floor.png │ │ ├── frac.png │ │ ├── gamma.png │ │ ├── haversine.png │ │ ├── high-2-exp.png │ │ ├── hypot-sqrt.png │ │ ├── hypot.png │ │ ├── iabs.png │ │ ├── inv-erf.png │ │ ├── inv-erfc.png │ │ ├── inv-gamma-1pm1.png │ │ ├── itrunc.png │ │ ├── lerp.png │ │ ├── ln.png │ │ ├── log-beta.png │ │ ├── log-gamma-1p.png │ │ ├── log-gamma.png │ │ ├── log.png │ │ ├── log10.png │ │ ├── log1p.png │ │ ├── log1pexp.png │ │ ├── log2.png │ │ ├── logit.png │ │ ├── low-2-exp.png │ │ ├── pow2.png │ │ ├── pow3.png │ │ ├── qcos.png │ │ ├── qexp.png │ │ ├── qlog.png │ │ ├── qsin.png │ │ ├── qsqrt.png │ │ ├── quad-interpolation.png │ │ ├── rint.png │ │ ├── round-up-pow2.png │ │ ├── round.png │ │ ├── rqsqrt.png │ │ ├── safe-sqrt.png │ │ ├── sec.png │ │ ├── sech.png │ │ ├── sfrac.png │ │ ├── sgn.png │ │ ├── sigmoid.png │ │ ├── signum.png │ │ ├── sin.png │ │ ├── sinc.png │ │ ├── sinh.png │ │ ├── smooth-interpolation.png │ │ ├── sq.png │ │ ├── sqrt.png │ │ ├── tan.png │ │ ├── tanh.png │ │ ├── trigamma.png │ │ ├── trunc.png │ │ └── wrap.png │ ├── n │ │ ├── billow.jpg │ │ ├── discrete_noise.jpg │ │ ├── fbm.jpg │ │ ├── noise.jpg │ │ ├── random1.jpg │ │ ├── random2.jpg │ │ ├── random3.jpg │ │ ├── ridgedmulti.jpg │ │ ├── simplex.jpg │ │ ├── single.jpg │ │ ├── vnoise.jpg │ │ └── warp.jpg │ ├── o │ │ ├── bo.jpg │ │ ├── bobyqa-2d.jpg │ │ ├── brent-1d.png │ │ ├── cmaes-1d.png │ │ ├── cmaes-2d.jpg │ │ ├── gradient-1d.png │ │ ├── gradient-2d.jpg │ │ ├── multidirectional-simplex-1d.png │ │ ├── multidirectional-simplex-2d.jpg │ │ ├── nelder-mead-1d.png │ │ ├── nelder-mead-2d.jpg │ │ ├── powell-1d.png │ │ └── powell-2d.jpg │ ├── r │ │ ├── default.jpg │ │ ├── gaussian.jpg │ │ ├── halton.jpg │ │ ├── jdefault.jpg │ │ ├── jgaussian.jpg │ │ ├── jhalton.jpg │ │ ├── jr2.jpg │ │ ├── jsobol.jpg │ │ ├── jsphere.jpg │ │ ├── r2.jpg │ │ ├── sobol.jpg │ │ └── sphere.jpg │ └── s │ │ ├── bandwidth-limit.jpg │ │ ├── basstreble.jpg │ │ ├── biquad-bp.jpg │ │ ├── biquad-eq.jpg │ │ ├── biquad-hp.jpg │ │ ├── biquad-hs.jpg │ │ ├── biquad-lp.jpg │ │ ├── biquad-ls.jpg │ │ ├── cut-triangle.jpg │ │ ├── decimator.jpg │ │ ├── distort.jpg │ │ ├── divider.jpg │ │ ├── dj-eq.jpg │ │ ├── echo.jpg │ │ ├── fm.jpg │ │ ├── foverdrive.jpg │ │ ├── gaussian.jpg │ │ ├── mattern12.jpg │ │ ├── mda-thru-zero.jpg │ │ ├── movavg.jpg │ │ ├── noise.jpg │ │ ├── phaser-allpass.jpg │ │ ├── savgol.jpg │ │ ├── saw.jpg │ │ ├── simple-highpass.jpg │ │ ├── simple-lowpass.jpg │ │ ├── sin.jpg │ │ ├── slew-limit.jpg │ │ ├── square.jpg │ │ ├── sum.jpg │ │ ├── triangle.jpg │ │ └── vcf303.jpg ├── index.html ├── js │ ├── jquery.min.js │ └── page_effects.js └── notebooks │ ├── _data │ ├── 8Vsq5sgXYTSagTcCmDMQ8LUh4sr3oJcrsXPARhHwhMdzgqcGQWuv7iyrsvubcU6yAuSDHV6yKsKR79NGkPAjpJV8YU.png │ ├── 8VsqZ2mBcYNDek4TK1E5p7GhFX2Lom9Spo2TfXoxXXQiVvBCGnQcjYrNHuNgTo2Lk263hNJB5PgURxJF4qiCjvs1VK.png │ ├── 8VssPBfBif3Fe6pToPVMpQzn3ga67u6LB9CPPakAjHy944gR54DXPXj4uFyuxcRPHTUWCEwt5UBAY4VwfERzphDhqK.png │ ├── 8VssQKUGVVNo3gnLMBijMGSR3icoYXnAJ7WDvDqYDznhxHTvmnfHppEquGqytMEYmo2wjXpc1Jn83UrCKpwCyxHRKe.png │ ├── 8Vst4ovo9m2BDzvq4Lt3go6brSzDBFZ9wtaDAR4JcYL1T87mVdDpDnrZ7oX93q9XaJQkkri8s3HJ4HE7e9i4o8ZPBy.png │ ├── 8Vsu37naNixxkDoe3T5BaVSLhMkBueXUFPQjAwjeRgMTQoDWTSvkS2hbtoeWjSGx8yHvTzW7h7ZKchmKkyTfX1iqzW.png │ ├── 8Vsuyg2JdyDm9neyuK7kwBwkYVYnXkx5eiGsi6dP3rai3wWTAaApk7wc12zBdXh91soEovUV7xBF65u4xtegWr3Tvc.png │ ├── 8VsvVrBJa6RRHh7scSJcELtUYbVAEtGPjCYYtGFigM2nvNjP1fdqDVBC8jSR8KnevNc8Yuvvr12ksoS8JZENmdcN8U.png │ ├── 8VsvrPsmJtEMEXeBTTVu3RtNqUsCDe5BqTxNd1We8Gzk3qW4gtKzwRcWqC8CMkjWiqtgYe6GpVypoBsKZdJAL8dezf.png │ ├── 8Vsw9ScyoMdMGcBYzB2DS8wQ6dHQJ3t8xbX8GL7egkJJcvgMjLuudLfeTX6vfi5UukktUgP1EUvWk5YRSWmTRDWZve.png │ ├── 8VswrqdUwxX9QCS7zwrBKXyTNu9tm5VV2YSrCKNmSBut1u9RVNck59qeGLTLVkNwYhc3TzeX6mLnz3AhgpozdbtVLL.png │ ├── 8VsxMFFeYdxZVshDP9f4YYSRwTPvVghopdeSR1uvnmVzb2KzynfuzcLbuC1ZdSis2oeHKX4ZCsxNDd1nFieGDLQyHu.png │ ├── 8Vsxv2CuqYkhmB2UvQFbekQ986a8SUdRNUeVTRtHwL7QHitTABdYrdMWGP4h5Y2fezE1c2DKZs3wykrvTXsuFMmhzC.png │ ├── 8Vsy2Nm2xZoA3GiJuSWAeB76L7mivRbvBr974Gw1Cg1W1E6e7z9XsTP3LS5Ps6vP2e3EmVQaJrpDBMwR2iswQ2M3BZ.png │ ├── 8VsyKRu2vxUAdH7ioivWvPT5recCDsAeLcwYCegyJhsiPT1eH4Doht1cmGH8CwdEDQBP7mLeURzLK1hamRhx57mpY2.png │ ├── 8VsyuPn2huDJqvnKrwpTozWvkYEqVUTQ4HRRovMUUwJsB7wMM7A6MvjFJJ9H9rNVELgrWo7YGD3uikBZkBakL8aeu1.png │ ├── 8VszTZzZkxrx2ywrsectLnNygFCPdBBUJ66Pzobb26Xbh1wZkftJxWJjLrtKVjL1Eyam1TtuWkChkkE8JBpKqvGtH4.png │ ├── 8VszaJpWwn2zkeTSF4qorh1ehFjRuQiFTtzBu11C1RFdKwnVr5CHfrwhWXax8rbxyaYLABoqx2L688V5QwQGb7znMz.png │ ├── 8Vt146aG3B2pncwMpmSvqUSZL22PcEAEik9xmpPYBgngZWY4Gz23Cyzy54a2zzGAvvBbGBurtXa3jw4e1Twtmha1Bq.png │ ├── 8Vt1Ln3hyGY6PC37SzjSJsDi8xrHQAkWbbjU8GTqLDqCpZ1cM6JtjqFom8eMK5o7dAMZv2B6JHSaAWTTvDv11kuGPS.png │ ├── 8Vt1n9tU4bB9kwGYAfb7jZco8McfW1J63GqgMzbTT8N9pVW4naN5dRSMrsWy3Y71qAmRkST37jSBDCFvY2Z6MdC5GG.png │ ├── 8Vt1yERuSdsoeBkeC5TGmEcAodMHjYdoaDrEg8ehEsH7BNz4wNAs54p2dGXps2bHZgxFi8rq6g4awvP4FCd1579eNA.png │ ├── 8Vt4H7BsuYMwL1FUR1aPw4KNxFjPcXxwspDygD5M8nsmhtJCT8WgodwsWiDQ1cCU22cTvphaZdm73ugskbVyMVcrBt.png │ ├── 8Vt6FFe6jpnJmoA2yshaTwtu9RFyGLCvFVvPpXJqyX1zt4ihbbvLYPqaVgrLB6yUfWvH3Q5Q14Jbjtpan7kccXDWtw.png │ ├── 8Vt6gdvLjZpwNG9YYhj7WKg4X8Mz1sEX76JpdcGmACDkLkJgYveJZeuGBdD62bmJRdXHTpzGE2qZcHJwvn4USi9cVn.png │ ├── 8Vt7UE7gck1WiHk4CDgGdNwaP6FP3STU2DWoGXd9WMCspeSUyHmTpXKZ6QNzuxJVWqMzbvMNsGWJeKUZe2FvPEXV1R.png │ ├── 8Vt9SFMDgRFR1S8Gx4p4hzmmM2iXE3zM5gEgLJ9RyyDEGC7UfufERHFTQa1nTx4EPJ5KaCfHX3mPS1tVCA4qHo6uFi.png │ ├── 8Vt9dDfEsHqNHumu7QxYHUFXT9LWXzAhHJLYriwqJFANoeNKKxQ1PGmooUVzU1edAdiWbHBgxnwGXD9v95AA1cW2Ga.png │ ├── 8Vt9owcvHPjtQsxFJusuXqoiBLnd4LEWzKwwqs52UyyFPgPefHfGREnWNQyDMFS5ge8rpwSsM5rHdtRBRr18odqMW2.png │ ├── 8VtCNcCjVkqukgATugzdAjWSyDFPAj7hSxdPwsmLggBaTeadwjeJSDrVvPRdH55aMm6ZoPz3fMhwmHcSG2t7S6pCXj.png │ ├── 8VtD5WWnkY79AtzQJsPCgdqbMsZZbvjryMQK2fzkCgcHeSvopskB8hNt1btgVuyRTagbUhRgt4Z4UkJNnTotFbjc3e.png │ ├── 8VtF7nsN6Qbc9LdadqDfbBpBXXXVwjFaR7ob1aJ8pZ9C2kfuevLCJpTLtpA2mdkQm1SR9RHLJEpQogMHeQgP3nbWP1.png │ ├── 8VtJmetC8PMPG8XcpBqoBbBGxPcXjGWPmcBr2ZwwTxBfT2gT4gF3FNPURP7fYvTzQYbodvGLbzgPo8Lhd1Zn9FCNpc.png │ ├── 8VtJnNjbCu7sa8dpD93yXEAt5cr31STLwPySArzT55fv4c5XYUDjon1DfZQEdkZj7TcGoR3y2ZpJcgwAkaL4g1D3yK.png │ ├── 8VtLEj1pjrsnkfjyGzgQpH7GfPiVcpiA1fPBffjstK1AVCQm987fvufWjeV8x3ggEfG2NVHnZPGPMqJqztNDwMwAfM.png │ ├── 8VtLdBnQAFPmvfYcqbXezDT2wemVCyEs7Csmmv3kcBPnjFFA6PAXQ2rE3RVs1gXR4oSifFuZB5xLEMgQTBV7uF5nty.png │ ├── 8VtMAyXvJhbCh3fMaJgQsfFHcLnyHREiSNoanGs3jbKEa4hug5Q6MoWnDWS4498ZEe91MQCNx1VjiZ531bNHx3ZSct.png │ ├── 8VtNGMnZUs9GqXeUGzkbWYNEApzJGoz1CvC6FeZEuz57TTjg9xGQ3tAeeZ5yq5wLW915jP2q5LiBPwsLsCaWEZXq9R.png │ ├── 8VtNcfPmJrHCzELF8u59dHk8PUBpV2qWW6ZsEZ3kqpnAcsEbrifke6bKvv3EXdavnZiHXH2J1pQt2ZS2PFoBqCmVSS.png │ ├── 8VtPWSNSinL8HsoJmwtgZmeW1Qotx5SXCpc5dM3ERWnHakZnFKYiHG4q1Q6t5SajX5JbLfHF6zbBJG74tD1JxWhrFu.png │ ├── 8VtPeR8XqrkydXD5UoNBTkCyU3UJNQgXmoX9LaLfTK8MfabCsH9nxyEYnRdHfse8aUT1XJbNkRLosLFyETF9HkBud5.png │ ├── 8VtQ1248PsFfF3g2HgMuiBeFVK8cfBR4m6HhipLLRekpVJMrBbKc2XbUNkvJjiYsgPW5e1uCtCZy9Uf11JCurRwJWt.png │ ├── 8VtQnLMUenFkaAibnhVrYbdxQ3JWVzsKX2eRaYSfBvAWBkqKiUAHgYQfwUCQGcqUFTexrPw9uXVe3c7N7wPb9ZHLVq.png │ ├── 8VtRTybmVtjcdcjRjFbuCPbo4TaskdnSia4yZFMRzn6FTsg9CeYeC8fnUuabdZHXq39mnpNKjup1jp7Gp69uRrWJQB.png │ ├── 8VtS6mgsR6bZXozrcqzsEAczYe3nCZmqbXxiiGKRWbwfZaT77YrwxRnxBNpWivz4praE8TVaXS8iNo2TozjfHvE4ni.png │ ├── 8VtSHGdpBCrBiYgWYMecjUu2vLSkVLNXAHGYfuALUdFGL4vFhwZeX61TvKkKGJtEQc8pzcqbLGh6xn71cB2zPEmE47.png │ ├── 8VtSVWmFETwB6jBMB9pDdb2nmvhn3VDW4Am6UiX8iZEzEy8omZFQi4htkA58e7kWUCVrJ6dN6NfmnPZfMhYNyhXq3s.png │ ├── 8VtSgAiXAEHcWVNeF42DTiPfr7jhXo1scixQPdtucvzC24xi66Mv6MdeyaM95fgi6JcafiMNuqnBBEojhpS9htitZh.png │ ├── 8VtWcwpqo4Usvm5P3cVqaiBiJQyEurC4P5F5GaKZsG72FNNYM63yao8xD8DeCx63HmtFKeBTpMAqYvMAPCwTcwrN7v.png │ ├── 8VtXDi3kBCsCto8Vfj2WutNcyyiA7k29WA3vkNfwJ6NeR6YoLM97gjnen4XSCBpMAinK15rujHpxXbxEkqxDxGohAM.png │ ├── 8VtXQofvhrZWB29txLGa411hqefPhmgvGfk476r7CwVfEy6e63jsSBrR53c2YJ9px8zdMQ3J9ieiUzF4NBmU3bkSwt.png │ ├── 8VtXfp5Vswjr2h7o3Q5JJ1X98i8cTGranfxKfKK8Jc5LpiqnXk8SofgGPctjeXj1SyoGGs9Top9DcVTeSJc13bkU6G.png │ ├── 8VtXpkJ5UXL7EBH3UyRDfgFFgijsKbTjDuwfHpUS87C3VKd2brnYtcH9PTJojgoaDZyStBN7TTra9gtqj45KNJkWqj.png │ ├── 8VtXqVyrTYBQc7Edzw8qowtepmibHGx5Kub1rr1K1ZMhbMszx9jkc8oEBPVGbToYkwWD61TmEvmrGFYUBXPbe6YdTw.png │ ├── 8VtY5ghhheF7i7pHHSawcTw664DEd9HfUSwEEcE5noR8XRZQkyjB2aweeJzHMZzZoKmtcz38nuH2V4TYD5ikSVVK8e.png │ ├── 8VtYPbf3Eo8XKijbowsZjDESaTHiKdXPreC7uu6pTbtz2Yo7hEg26DkSkUY6YSaND28jFdZrt29Xq71mrosHPFYm3a.png │ ├── 8VtYYeesAqNLWiStJh8zAhtiS2ZVga8iTDGwDjnTVw86uYNYXqcu5XhkP3GcU22TuJzAjQYVQRYPmttfiYWSpZLS9w.png │ ├── 8VtZrZavvxhXyKnyEW5qxH2aTHiRTXW1t6kc9r34R6ijfDKu3f6TQgq2uVGDQqH5JLVPZEE6nnzGGVbjunXZxKgr6q.png │ ├── 8VtaBoRoBJCcRphYZTWot6H3eQeWP6zabgnRh6sHgE43GDfr5FjeAp8rDkJ1rZ1L4w6Rj2m9UfPF8sLCVcxxTEgRQa.png │ ├── 8VtaXioDNv6E4xfPD1idBQC5q3eopA7MgbEgpXc5HVntyB7guTbzHDgJSRGrdzX6CfT8KFJDvLgeLxapzkbDs4pLz8.png │ ├── 8VtbaHqmhkHmSpZ6JaZnRyrCrCyrR4vjNXHnQNeyzLENe6BXqvhQYx7KsDjyxbUHaTZZfDNuyyUL3N6SiXgSzr8NUB.png │ ├── 8VtbqdkCaDFa3sMAeK3sbnSMdzySx17kxc8kWj54Sqx7noZjw3EBzX5Myon2h963dMeJsL5RvwqmSEajvmCgzZbdU2.png │ ├── 8Vtcf6rovx92vZgsfCPVkTMjhcMNsNq3xhtnCLTbe3DKGhv9A5dimtNhNBNgpFRQBzYDjuzFPAmfWyKcR2bXkJaLr7.png │ ├── 8VtdV5txsmzHHvxxDgvWEJ2sWggy88quzcXLzdKz9PupQGsjVN7YVk67P7zGkfyCPJKMX7byZ19ZZcb8kPRzuwrqqs.png │ ├── 8VteXRmXkuvCKhhDSaGzeQ98jVXa1Vfz57Bo57UaiEtaov3xfssU95g357Cbk3u3vUNavct8H1hry3nzdKqCFheCdG.png │ ├── 8VtgEe41cKVEQ8zmH9mS9mb6R9on8t8sMygiL7wsxxQ99jStDt3GzzPWGxGsGoJo4yJVZ4GTJ5625rg8LmMZPBj1g8.png │ ├── 8Vtiw38aSofue5GAHdK1jL751cG7H3wvJ72VPecJR4ncHvcpynLgUZVW8ESzRQbdp6neDFBkeuBcysRWnNCeYy4kj8.png │ ├── 8VtiyNUTnqJbRTwQFHw5N2qihdFy3MFRbFUvq7QCDCcnEWkCLg4huJZRwMu1uezJJZyfpsVuAuWLRPcEiJHcughzKP.png │ ├── 8VtjGRDvEV8ct9Breg3kkEvzp8Ew6zqqnPSCYzdYmUtoDuisvttkmHtGPcuahdHs1DC1A3fW82i3CJf6TR2Jaipw6L.png │ ├── 8VtmszG73WCkifAQbSvGZiyTZJ9qkwYHFKrymtmG2FrPFwSpNQSHaSfcZng1rq7cTa7Lqemyj1FkwRjnZmeZMaYrHZ.png │ ├── 8VtnL9F2K7WFoaFneJJMkg8wobuJjN19DuafyHfKyPryBmem4DouXMkFQkDjQG7kyxPrgfEafrFqipYpoQAQVjfC5G.png │ ├── 8VtoyWaQfCbRgX6PZWkNPHtotT24xX5tzUsFuntonfi49tmi12nHbpFdgXNSc1C4bsdsMRcFSGx2FfyLghtTdFz8Ax.png │ ├── 8VtpUYWdZJ9RpddYPV3WWjCJw5bJ3EDd2VFrYfi46RyupPPJv1Yv6633iR5zJAD6qy2JS6Mxn4AKQnZ41yb3EuBADq.png │ ├── 8Vtqz7zZw7LdMi2LLZYx95snHdaQc8vJYsaV7MxuM1nospYvqBMqhUecmXVHZSSzXLVkqSoeZbDwcZ8q7opsshpa5N.png │ ├── 8VtrQMjGXjdbK4qf6i1jWvTKCRdpBuUryJq7CYYAzVPfzCAoFzmethgqAadiDtzZmDS1z6Vt8SyAV7j8zMtcPqtDv8.png │ ├── 8VttPg8XnjDhMnAXQvkoXWo8WcFuJ5bxYQ4oH5oCaLfMmKn7tQqP5LydTz5GmhsXYWu57Uoq6cEJtcwnaaUVUWySQQ.png │ ├── 8VttvmXczzMf4u4EzY5R5SEwLrvUknrQ2BEihU24jUz3TZUkdJL5xgsoZH59M883TxSzkkgPvnUAGYCiZGxzKLBrkd.png │ ├── 8Vtvb5Xvi2vaKBKTS7LyU53Aq8kqW6mGvNHSh3kAE56gZdyZ9ngw94UUGhj4AAp4KfYydrVvabzULGvVKNvMWffMC6.png │ ├── 8Vtwd4G94UmnKYaL5gkwgUmZKxAFWXrtXhFtrqaQ5PJqrUAvVp5aKAzwFLVsv5Z92BTvUMsLkKWL4nZBMk8eGZguT6.png │ ├── 8VtxVxt6vCyxyyFKycrhGymMxuttqCZgadhKLjKEfmsr4D3zQsGopnQ41DRN6xMVvSEYKSmPoqhJhyW7SYtxADKmev.png │ ├── 8VtxkFWKY1pubsdaCJHi5sVTZtopjnKeohMtME2vMMsvxdpCyguNCDVXSYdhGpxYkRQ1qnxa9Bsgx3rx26RTgR6VQW.png │ ├── 8VtyKjhGCvR3BvRwoeZPmLL158cisRWtypUeJ9fRy3MiLMdwgwCZ8BvfBNKNptYFqvH7ossM35WxFhh6RF2mq2FiqW.png │ ├── 8VtyabWoz8YkPLXBWFaxju8qjCF4w37obnuuDnArUxm5khfMtbctfKrK2yyitVnEyNsfWMCyRZ9CkWB9KF1QvUit7y.png │ ├── 8VtydzqTmfKsru2Ryf5nrrVkJZbXkvTkeWeZM2P7AY4WtSBBLGNr9gkjrkWs1WYfj6vd1x88o4qoKr4n5yZWUmSyhc.png │ ├── 8VtyehapfkjRkV3S4c7wcHURNRzYWyosPzGNePHMXif6gerSNh3AZdSdYjrBThCDAv7u23HMQRdwuC9RMNEYH4dxpL.png │ ├── 8Vtz5A61JKAtt2cMSycaYyxciLakC18LQ2kKQJmf7X1zeA4vRP4qC3wf46F74oAupF7Fci5huuPNtnAwUVW2DjKEd2.png │ ├── 8VtzRaxMpHESg6DqWz4zbuU4bEiZ8A56UpBUZkbkB7zQXESYXTWug1D9KS1oa39HipMWbVxoSvuo4BdFsF1SVbCh7P.png │ ├── 8VtzV2nMKyUzkCjkH9GbncqnXGu6SLSwx19oj9fpJNpmMeDzgdM24hwZG9azGYDd16D5w3hbVcT4dMNXapa8tkMyYo.png │ ├── 8Vu1XdJb7bRNpyUbWc3MTPqtAepWBasMudHN9PKk5HEzYzbtaN2Ht9ersa2ZKJWWJXNhehDeo5DZdma8iYTETAwpuH.png │ ├── 8Vu2BKyETHxR1UVu3Ew4v2HBZ7iB4PnUdEzZXP2cNL7brYddhYY6xRcm4gvPwqGahDB4ZNCzXCaqf3cFncRCPtm6LS.png │ ├── 8Vu37RPNUPNeo9VQ2VsVbsAv3NiFwBgbtQCmif9dLd6uwGWAG8B7EntMHjEaF3Sm5cnXnTnejGgyqikUsqnqTFuy44.png │ ├── 8Vu4Uze31gohUrNin3LvtCrMZMHs78dLCy69pwwXg361VAdhFH4LMXyLSW4WBkn7YuQJDVf6juLZfQvoqu5NHwahoK.png │ ├── 8Vu4tpHZ44G5ja5XwTf7N7Y9ytuMxwBmi2uaYAMkwKgJk1vb4CHuoiEhw5xEUyqTNe58td6zT6p8CAN3cqShTzbhbv.png │ ├── 8Vu67TTZgmb4GNdGmieye7aG5U5Np99Rz1HnJWzCY8xTnuhGZjAqUNUMhU2LNwZWyA8G1cF9BC6mWK1UWZum8Nup1c.png │ ├── 8Vu6GLgrozTwUmXJGqmF6x3HSHXJf7fXgvwXFAKb6M2Ssk5o7aCmAPC7LoCAduw2cVZ3H8Cod9zD7utYkyXycp7SZ4.png │ ├── 8Vu7WtrFwrMD5Hy31cWRpgU6j2cu5tFdHf2S2S4BK8JyFTQUtp9FLkZMxK1GEFZ1FGU1wBRp3XWFGBrkjServycvPv.png │ ├── 8Vu7pwWePsbkbY414xDzJnJiiMDBSE8ywf1vfKovm4TJQgNvFbCKjZVyafoHvUytqaazRAcxPsRzQrkGTYjWnT8J45.png │ ├── 8Vu7xS4FhGFV9XzcHxr1ZMWRUXZwCsshDXD5YjRNCe8o5WKVhvbkgVofm3QZeKqvwLKboc4KVUp2HWCAhcUNPCmNAD.png │ ├── 8Vu8X9M6xSXTECuvqoZiMFTX6yGPodi3ekZRXCDbNTsmbxgJHySP4VFrq6zLV61V21gvLKbFPEwQU9a7UG4rhdXFwF.png │ ├── 8Vu91oVZVPYL2yQY3hPkugT3oVQGQYBJTGx8VbKQUVEinutbnWuJ2MxZA38GYMRecwhVRVsKLxMPBEaMquwm3ufs2z.png │ ├── 8VuB4RYH34fkwoD2NmMTyRhrTMWFKyJykVwoPBuU3c2B9UNzCioxf9oL7GG7jGVHzroNkKMPo68yy8HTzp9URefZ44.png │ ├── 8VuBBq4swhopBJhLLWBi58Asaxto1b3zLTnaummBRrZW3arwhE6WuD5bybUYoKWMiCoENiABxhnihanM6n39Z6JeNv.png │ ├── 8VuBCeJpqrvRkW7hjGDnh3fVfeUaMz8rRitrCewXS8fZn1n9dQURShM731sLMTtsxqzZTSUWzyMQx8WvfgbpX1YFjK.png │ ├── 8VuBJngGRMv9buU7kh9vk4woMMbUEYXPN9BGxUMRtD1RGG4fnaTRZyXns7Wtw6Nb5dhLMkphqDBsTvVNHv8dRiSuy5.png │ ├── 8VuBmmqPTwuoXTr2nHZfvERu5XbFMEQQ8ZG3bBA8RpZupTxb8oXaUXa8EQZHfqrhyWQfR63fZwcn4u6X8YsYudYnPG.png │ ├── 8VuC4eBz3pdRcLxfiF5BzPuA3Aew1wQzNQ9u8fSG9TZrvfL1kfJMSH7P2LaSAK9RSeaduDPzHHhmsDaEzwXeEuhcCs.png │ ├── 8VuCHEKnPNcN1RJ1GEJQ2gP27CD9HEaurF8HY5Pjx4xzhr2fF7MHKNZyGzMj3nfmqRxKgPznMiC925zJMbcFzcYrC7.png │ ├── 8VuDXGEca6Fw7fhbUYnfxB3TMeHD594XhbzKmSUjsafEfR2vr9SHxhYUuNcNmZeN4Y2F7B3oGabUCC7bX3YLX4Ef3q.png │ ├── 8VuDvGP6ZxhVywjmTn7afedDbQzdCaUkCX7oKX1LXgvuxZCtcqWoLZY1j1ELk4oiF9c8JwKVTfsQic7zAVLrZsYhpP.png │ ├── 8VuEipoDiCRu6tVrAfR68FyTUpgBLCuP6h2E6Knt1JJXLLFPR4nPqnTD7xgxVnK24ZGWFpLxdmmef8KtXKMTo1rTin.png │ ├── 8VuEr64TwL9aN9FNdgJfGhxRpryhFopLDZzYud8k18aV6F9D9J6cTjFCKyagRkXDfi7XfzgwBnKu712rCserG5XZq6.png │ ├── 8VuF5vco6V4rD4MQmqJ4Ykr2qxg7uKvMGSKNsSio1P2efp3adXbbGQozFHqdqCgDnbYXvFbsFPJujHxpcJaLfes4Qr.png │ ├── 8VuFEWzsHPCHfiTXPDaQ5ihKuRbXYuD3XP9m4wXrDYEEgjfEe56LhBDNCw7EiHLPA1jUgbmTdzLcr6k3ZzLsNE4WAE.png │ ├── 8VuFGSUUXCqyPX1Uw9RK1g2EXQUTWGrBNNwF4DHaJ5FJUKArMfpNbBVZnNnETgdtH3oK59BgEJv6mHXekUQNooVfBi.png │ ├── 8VuFjgVQ1aRe72n48YsxGU2bSpc5FQeVjBG8WNZaJ15kiFQdrosxwp2iL2qVrXUJBbBCpjYT2rg1vLmU6iw86vidpc.png │ ├── 8VuGRuPK1h6ExLMtiN2THn8jFzHdV5nQqYHPeD8aQ6yc18r9czDcFqFs3apib4ziNeUBFx7FoLj44Mis5Y61xTNjc7.png │ ├── 8VuKvzRnvPzTQbpbCw521phLRAphDct9ihXRwSuVhvAnEvdcHAizMLyNrCaoUSndoMsGQcUTnEQhXJKEM4teermGFt.png │ ├── 8VuM2LaJkzCuqVcAwdDCzZg3Ep2ScNHERnjPsFDjRS67p7TgvV2WiUonV6zRWBvHJLduyGQeNfCrhwMxh8mdYFozTN.png │ ├── 8VuMEYmxdtg4HywUhnvCaHb4fUwDMLrtgHQubTfXpjV8kP79BPVVZWL7WnWfZkgBtN6cC4PPsxKjzFZ7a9X6TrEUpU.png │ ├── 8VuMvVJt3g9pNhPWWB9pVKg5YnhmziWJKadpppKpEyKDUv4ZbJhXobm4sgQpcB5qwnZ6YTgz9aprCPMS7Ro9CtBqdr.png │ ├── 8VuNe1iDb1pJkaZ7ZHtfpSPQ3WgwXrK4J8T4JTHdqfz3uKL61nmzXkNqJy4FbCzdrpt8J6rihPDLevx8eSMcTK8eoZ.png │ ├── 8VuPea9MXhNhM5fSDuC3fyoPqHDb5d8HRsVKe3qZ6aut49Ztk1A8L1CnNAbdGm2dHPk5UbujxJ777UZ5sPPkkaXwoS.png │ ├── 8VuQPojVsUhC8AbfYzQwWuzxdE8bU3yNN6wGmmZdGQ5jabcJcGN2CykgJ6UUU2sXgp3GWhE8qPwVzY3CqungRjiwrR.png │ ├── 8VuQiPDku17bupeaTJpKMigxY9SpYWbMi849ePvGWEr5JsgTPw6f4hzCgWWe4hgCB17okEHMAbccRgQx2KqcLucKsW.png │ ├── 8VuU3g6TLxGd6BtTT5JE4DkoZhg5Wdv2bh1pf6WHja5eT3PDn6iG9C3czzfGfxZW85SqEWUcfjXGmAHDCnz71Zo9Uu.png │ ├── 8VuUBELihHRWLeTk1yt2nzYveVmgsLRNG3ABYV7xMweBDWKcbVGPnaMG8fN38LRFktgmCMnYauRZ5Hfo54gpissUXx.png │ ├── 8VuUWYWaocevpxNt82CuZsP9C1x39NDn6BK8ysj5KYCP1tVyCdytynzqGjy6FDT5vNeYTiJzjfrBRnJZhCmNTEKKDH.png │ ├── 8VuWni3MvPNA5v2xvvykGis2GQ3Z9oBAtyzUMhv9xWKv1vFh87ryJawemjagvNShFrFPBwDHRBJSNNHkmEx4cpj9zM.png │ ├── 8VuX3bZSkntx9WVAMmNuY5SwDoM8vcPnEBbWvJiJUcSXS987pbDUr6s9ngMzjvNmfnF84nTX9hgVFRkvpCCtZcQtGp.png │ ├── 8VuXBzv3d556LxLmX2cG44piPNx1J5K3Ad1fwUpgBjcM4Yyc6XVXsEPLAcjL66JKAePAQbkmuUnLArgjx8avKPV3Cj.png │ ├── 8VuXUrkbaVLRJSXGQLUdrGXfgdrZuiUWAFpZtho1iRq1iPYP3v2EmsrWBPUyHww4kg4yg4Hs9GFwyGEuAPgV9GBbtT.png │ ├── 8VuXuLhaXUasWvpudiDKDHj5yV6zKMLhUzmbtMw4iL7ZwYJss8chafoNg4pDqr8d4tuWkB9d784E692TKCDpfTTDd4.png │ ├── 8VuZCEgZ6V5aSxSLp2rnVPcPEfZuJNseyYn4bYyLWB3oTsEP8VUNBQjRQzzX79nwoWvL8DUCqpnrFqqAd6CYMBKVym.png │ ├── 8VuasrLCgSgthjStNh4ziXtGX1Lj3u7QovneBWVKEVsQByWsitGj73qTfvwsX2Qi97GBg1a1tJoJQi6Q4sQSbU6yvP.png │ ├── 8Vub4u5n28dAKMDhq9jsnGS58YXLE9kePfujn7n5PBnngzVneK11s1n6HTb8mZZSKvZBLzEfJf495PMXEYic5vV1HR.png │ ├── 8Vub5BdQuM7yKn7HE9a9ydcTyiki6dYfxCiXsSpTJVuH8qkRTTAGUDXsYPhdJBbScRwuaYzwp3v8XMPFogN7WmFtCW.png │ ├── 8Vuc28fcXvP1RwiG2w8ff94rteyvTwC7nfBjj47g36PUwuK8KuKmRNXXp56Dxegp56B9xPsFCHrhp1qRjoeXg7Woqg.png │ ├── 8Vuc7torZMoWSBgjwdnA7ZXPxZjgAzBiS6mwX9VxL1TiALvgB2eJyj6k2wq2csNasYV1YQ6SBmwTjfCprfouNeFrSQ.png │ ├── 8VudAhk4mZozcWjd7c3ur7EMcuLPUae2n6XNBvU1aFTJ1HK5ev1DShW3q9t244kGkcAr52F1Y5HndRR64xDEybhR4B.png │ ├── 8VudBbjFRY7PGp4fjqfnM4nhMZMGjfnyXnM2fUAZWkNoeS57ZxH8ZtrE9MtfdWWdTL6Pha922jjGjvCPg2MYFdYLdQ.png │ ├── 8VufeDMi9WxPNtryjkSFo9J43A9jKsbGKHqtEnm3BdihTFG7ZX5R9hHjaPk6gXzX7x7XJmdXs9NhPK4PKAz8kSHjD4.png │ ├── 8VufnY4EjG77PzbYxAupdyr7pF8xXtCTQp7TPuCagx26Sm4YG3HcuHTNvLyQGxUSWVUPVx9yDQwM7u1hbzGNhDhN4q.png │ ├── 8VugNyatJmzoy2crjF8htpCDjYEHCKsLuSzEbeLHxppUtQUGRbYLDxaisjmoTEikzuWkCfuLZvXwzXKkvkVUhYX9zZ.png │ ├── 8VugVZovrWaqtL6qoY3iyLsarKorSb9NUkQ4xx1rrnQGf1UoZ4FCkHspVV72kD1cjgDmkHyuT4iLj1R1dDf6Uy1SUd.png │ ├── 8VugqrVFPMFhYQF5LDDRPyv974CUjkf2dgfXKqKfc5KisZcxQLSjgMCnZyYPujvmXXtkDohtJHN58ceDvKgAiRchHL.png │ ├── 8Vuh36MiaT3wqStJkrHYydJZNNjHnkmTGj497s7G4MXfUtgxisbN3X2cmfCkpUcm2SXRTr579FHw6EHzNFJsePDpak.png │ ├── 8VuhiiEPKEh5UZVfaLrta93YdkqZ7PvRr4rReWyhkyXvcLH9WKHu8iy41EbpgiqiUXZGHstTYbFaT4RNx2sFZW4Tng.png │ ├── 8VuiCdvPDUowM3FWREUrrgaDhBWfEdfq95cC8qGsrUG3tNeJRSEFKjaU944tfoCZEof19QRUFR5Ei4M6ytEqFDTZpv.png │ ├── 8Vujic6sA1acmXWtdRNpEZziiGuQgppqhueeki5eYm6pVLo3btyU2P2cmzAZgn4t4EbmE8qSpvzbsXf9iieodedi7Z.png │ ├── 8Vuk5xLd6dZFaksShua1wTJPN3Nq6TQ5JNrn7oevMsQHx7QmvntRyJCHLs7tbxAZV6z9ti9VQXUHgDDEnDcMe3Z1y3.png │ ├── 8Vum6fo7nZfU7MDu75jgNb4Yojxub2hET1bxkDormA5Tr5Fz6hhAzFLsYbzYirX88BBKaV6Ec1yDCQPcBXcjubo9iu.png │ ├── 8VumxvHXPq7Kubn7sg31rcCfCRm9PtaPQtLdQaqxcx7gb1C7C7o7duwry5j8iKygwFenAwjXY8gUCaJz2mPT3GPq4N.png │ ├── 8Vun2QJJz4uZrdeGrMCfJEACBKNFwMbHY9StK8JH74nGHyUmjTAqndRobS6JUF6WEzU7kwPUFYju42PParr662BMuA.png │ ├── 8Vun3SYHtAdMEpEGxWvKEZAUYd4agqQo67zdEUNmLVZnK5jWncPPQWRKe3CRXcAU6oC25knSjXpgWV71gGZUUJHy6t.png │ ├── 8VunBJibPbBHKb8eVWXt8NaUtCvNQSoVmVMTbXJ8vjR59hi4rqmAPLx65NUPm9o8eR1uHX6d2Acb9dxirdHkBN6RbV.png │ ├── 8VunQpWv539FHJojN9EiahAczhvaNVBm32nPBGUZD5tezkpcKQFShoV6qbUcd25fVzQDNBVEcL5yTK4zoNWbuzqXmd.png │ ├── 8VunVWuwYkjKTwNhB8d6S6aSvRXJJTghafzrXVVYnhHMHT4dVPTVDry32RBmfzaY1AQTrGW8xRbu4fJqamghRUKugq.png │ ├── 8VupjYDFAK9zoKjxXvzNY6f9DhgkjLqc4opE8YFxNCdNJrTffEbLkxdwRbQKtbFFeE2fX19uMWgBhmJxcAqJYSBYkQ.png │ ├── 8VupzWxTbPDiYpHmKhJHZrxvcQyeBwjodiUsWghWaaKqGDPvcsBRugoPpVhiKFxjG61FJWNdoqPCs5nv5ucjCh9Boc.png │ ├── 8Vuq58XHVihGSjuLaCDBmzVYdPsuzwjLSRdBuAepSSP6uQGEJnabEuqPuFeLq2RkmLbefpnGVFRJYDjp5AZPkmifWE.png │ ├── 8VuqZz2jxkQa8jzph9TrD1jtZZBVHNTSddKiEiMoDQwUoMfpRAeuA4DPRvHDLVtWnXS6vA6PC5fGew14YDzLuv6Lv9.png │ ├── 8VuqmptrhrXQgDRYg7QBvNWQ2uaY2Duf9ESGxkCRu4dTr1x31nMtTXQVEWFecdJ3Akk7eAsBZ2utcM9tTxS1Mc7LN6.png │ ├── 8VurF35BHm8i3sWLyLMPZpRKUgrFQwKMu75RHP8iki11aguwQL6kgHAqAA7C5MX8sRPB5aqKMegXzu7zX5wqAe3Xey.png │ ├── 8VurLzSfULsyGvbzixHHZzGmuxuhxqnwgZo6pWDArezVdEA5FuyzrGn32vPsrPyJgKdvJm1xG94N15PGPzDDnQR3ZA.png │ ├── 8VurRF3xKezyEJTV8cp4d8JpkJvAbDE5DzxBQgHJdSNqSQXChjWUyHzzAAe75zhjHLSZ8H8NGMV4wgWdPYpFkXzTmf.png │ ├── 8Vut3qRQmrhDnXvyWuoqyPwP4hz2edbT8TerfDVigb47HAUHY3foGsduCrNXEFLuHtQy6LjZENXFvdxrkzP33LRpuF.png │ ├── 8VutDLFPu8NbHSTP8QLhxrbUvEVcTUzqs8ZCYSx3DjtBta4WAKknpAoxvWJXcYQejY1DycXAKYqop6WWgtbYF5qxHf.png │ ├── 8VutEzH8XYoQRFeeSQG2KfSi2NhyWTrefmhtP5U1hnaf4RXy9oHZKg1tSP9B8g6cBDtqvgmzJDQWpuAdedCQk2ZtkN.png │ ├── 8VutKZfAAa2v2VkKvAsW6KnH1pu2YM7ARmzPZwzJe4oFfyRy916wEDZ7GASwb11iGnnHaRrD6CCskuMsnnoCYKKAMx.png │ ├── 8Vuuu9H7hNvKtZi17uZr2fRSsH4Hr7TU6irTDtqadD4WC5YoxfSgFu9U9P8ZAApLf6xm2hUjkNeiy4woksxUXtHqxc.png │ ├── 8Vuw21DxhwzP5oNGELMtexoDukgMDB1cmXQN9TnZ5WP2fCKH5wgbczzhYJSh5zusdHR7m4j5NdKhZGSGaAnbfsRLCq.png │ ├── 8VuwLQgxMN6EV2gw6iBPaASdfMR1FBkjmKN5GF2fQMuXjVgs1Keri2WAZrViQQy7Wxej47yB2CctbWjjnoPBFaFYQr.png │ ├── 8VuwpPxvvjUJGrMiK8YuUHLSPxCMdA53vszW6CdakCbaqL7skQAiqxK2LGHLVtmLtR9NLjPP8cow244iyYDh2kG4BH.png │ ├── 8Vuwv9HWbk9Q6x8NsJh1upo3ZJ9E3Qsqmd1qCHrvhQFoxkvtVD48tHryP94L3La6p2WYoaFmv6p1PT4G1GBR3mNCvz.png │ ├── 8Vuxdk3mVWsZHNu6s1cnxW7xUEL35nzjXQZ6Bz9adTmTm3hZzjhw3YR6JT3L7KpSnxHTwVrSUKspAiMVqC86aUKd1X.png │ ├── 8Vuxn1ymhsCFme3TKcSXZKTpjA4DC8KE7sKDDdDRBFgodKgCBuHr8sQvHXGhXPaXMX2TiUVZva2brAFqQfr2exBPnh.png │ ├── 8VuyE7nS1kPiMNDAGfnp9XS4fDz5aLUPhVKj7jiL6jaBYzwDhmES7XVdt6e1hFVptfKnU8ohGCzkT7qchMabv92MVw.png │ ├── 8VuzezzRXb2EtR4umzanGwZNry6CQADjspmhfeuBprwzwpePJHitNskirz8C1Y49De3GauUyiTF2zeueUKxotwxUzk.png │ ├── 8VuziSCdrCjCi2CpqKjn4PooAnSoG6Dtbwbf7pqAx4empAHsTdn1JJgmaTmF8xZjawqK2CGSE17p6Y33qeZEUwcQeE.png │ ├── 8Vv131sa7sJqQ6KwJVeTZwC45NUoaRJ68HqMvAPojJvAvagyrvi8YMLwEeWRBofS4EQwvpYV65xFgDEEFZ6vaZZo8p.png │ ├── 8Vv1Z3BZHaQf8fjbYmFCoDN1uWd6U6Y7KzfuempPfrYUZXH7PS7y5tfyoQLzmSEmH79oESND2GYqnmy2zcEw9QAGMe.png │ ├── 8Vv2rZNSSNG8nEm7Hi1vXEoT1eAShNuY5sqm7iUv14J8kq6Bai8CFhDLngH7s9z5i7Ekk4FYYu5kHmSgzRNnkjDKNe.png │ ├── 8Vv3Bqjp8LztNzTXndAt245ybdrqKRF92nZ3VVH1hZHAszkyAYKBWA5Twn6GuskPBThciBaRNQtuXrZkjdxnHuByE7.png │ ├── 8Vv3G4xkw9d6miwVjHBgCuwzpKxtQvYxuGkobirKidoxmBWbLcAByxSTjK2ao9JC1e5TLen6jc9vYyy83zh7wtDyQw.png │ ├── 8Vv3REQr286qpQRNrPrbAWZ5ES85H7cjhbK99HD35EMEMD8NJxqqGAynF85XYsJemVogQ2pWq1E6a7ZoWNCeb5bqsb.png │ ├── 8Vv3Xjv5cxRonFxL2Jm556BDLxVCRydQUbyse6fSqNj8kQ9zVMyLXLKjohdpGSnQXnEMvuajmDK8WXYijjAsJJKsXE.png │ ├── 8Vv4FSsixJEXD2YE3VAp7yavjoh8RVizj8o3JG4ywEmyJ4EY3FDH5JpppkCyupJeXVi7ytR35VnABTQAr5rGNYFWho.png │ ├── 8Vv4jY9psdmTt8L7QC15DTPo3iUXfsaSH1vhBZiZCnA5Eys85AHFwPWkMZXXp4UKuWHvYL5opAbiHpbEBFeDG9uvyK.png │ ├── 8Vv5jyqkR6mtFYdwfCXxeYv77ru6unbRKa7pF2GiUHAjsGUdTLwXeDDQHEnN1wkRAFNfuat9ibi4mxd9q3C3DxeD8q.png │ ├── 8Vv6SGdx22FpRMex8BqP9JXF6RNAZWRQUYJP28DVjD1FhBBMgkwCpiRYemjem1zFxz9HrxqrmzoNWVHcjjjxuUS67U.png │ ├── 8Vv7BfZrs7Lp8oP9xYsDsp6ws4hiNAmiJvp7E7uYZNjk3U2bacn35itTGL5XWunh74TFCUibABKpwgXavyLGBxDJ5f.png │ ├── 8Vv9Xy8d8sqYKtHBbxEiRmGum87BvKLFFwreDEXySEGL6PNQR6k4CfaAWYWCcJW2bL2YExuiar2WbyrXQJ2igbKzNJ.png │ ├── 8Vv9mgostDbNFozBFNz72ZT6Fyjt9hBsf4r9uixdS6H1o86TAPodkeQtfaRWe9CvSdU22m6wGrtHe1YLxoKCeYmAG9.png │ ├── 8VvBYdya6eD6gNwZaMTgSK3bTUQyjV74ezV9cwaGNqnpxSAuzfBNCk3KPK9G6LE1rX3bmHj4WbYTULqvtb5KzKnCbo.png │ ├── 8VvBo9u2ME4oMhuM1vZD83GfoRFZqCiiHA9AkWr97MWrFiXZswksYqqStZd7sdKevhoe8S4jRH5zmCZdZNxrcNCRPT.png │ ├── 8VvC1pJAjpvDGhcFSicj4PzR1WHUAXsZGMam8wZCoeBDaRyx51fojFE1w5RjFquSHUx5fyaDcSiRK7uxeNBnVwSVos.png │ ├── 8VvDATWdQXh8W9h3W3pgVWn3TJWqGf7RQpZWtHGYCCjTKkYfpfadk66f8VNFGYe7iYNxQex2u8zHhvfzobCKo8pbDV.png │ ├── 8VvDLEVZUNJeATURN9tm2hazi5hjQhdLwsMgztbicitkNZKZ7V8xBY8DWqgDyiHFigk6GQMTjD6AUza9513ugo71eh.png │ ├── 8VvE8GsPYkPeJnfFrYizPJ4oJJMiNkApQhDh2pFbpiVmTcQ3mJQ7RRKhumK9T5ZJXy5eMWSB9xq75g7CmvSA4xF37r.png │ ├── 8VvEJD71YZwQbnPkbgkgvw1g7KLZdpaeY1SeYYMF4f2wi18pNaCuzoPrEGrQbpQ6ryUKKGnms9oN8uyAAmSHmVEikx.png │ ├── 8VvFPAVs2vvfWss9dZUvmzFe6mj4YFETu4sDcfKQGcV6sJhf4aNXfCJg6TbP4kYAhstJ4Px6Pv7U12JVYYfAir1UFb.png │ ├── 8VvFQ6TnGNouow6K1pFGeotEraXVWZPCGLYkBBw1NzuFVseD4nLZzijPpyukXF14dfpp4B8x5H32zf1sDLgt4UpAXF.png │ ├── 8VvFhMQ7WqbAimKu7jJTuups3kukeajQCdk7mKE4CHkbp3RU2fZADupGzBtFHcuTTgaXx56SnHhkLz67BQuqYFxrak.png │ ├── 8VvKTyqrfoYHMzBBNqWbQpBwTSTgnTDkeBmiRYjUL5BbJ9wcFpuTdFoogku3UPjzUKq6MbJKaTtm5RtS3sMMdHJo5h.png │ ├── 8VvLx8w2FaB2qe9eDWTrnkMLMHyiEcneAX3TCfCPTu3j8pHyJMnJ27J5NLReWYT9aP4LePPAzjNuQYtxPAZCAeUHGK.png │ ├── 8VvM8HW5Tznbu7T1jH4DrieYXKWQGDneqe6vSPp6gw6CdsYwNqLpBLvMqTePj2ypMcVnM3msQamhMDfAtv8x97S6uo.png │ ├── 8VvPnGThiUEuM32eX5qdVVsTVYVwHqjEqxpoNYdG4Ponyw9nX4dcgbE56QaGr7GKMjsBiA7AJyasDmnYcA6GYbGuMX.png │ ├── 8VvRSrPdEwy6GZMfJjpZK8uCWT6H6kDzsZRHTn1CMsSpRbJD6DHerUd18PjVVC3zbkJwujiPMFJK876X1hWWoxor9r.png │ ├── 8VvScq6EKmudzwLTFboaUJca1Du2UayQvQFsM5taB6gF2ZYHtR3HHBArErNBF6PFWxt5JCVGdAgXbdonsjZvNaUnge.png │ ├── 8VvSd41Fed8VFpXxTH7xRkbfXQpodkLYWvfXttYegeVyvHFN7kQpA1bui7X9vAomrrstFVoo1XGgH5JF2bJFxshfC2.png │ ├── 8VvT6FnkzXTVLznHQmxhqP2Z6xZGCJyt6YVnwbc5mAsbGnfH4kKpNh3ZYiDtW9JViM5vnAVbvLDAJM3Xx4yaRUg4ej.png │ ├── 8VvTjDoDyuGkj48fxvE9k4zesSYivGp6rU5uN2uRFFcYgTCQxd33qyvAcXFTuHmhAFRM197LMUoCDtSWuad5tXcYrN.png │ ├── 8VvTv4b54HvyUqweoRM4rHtPKcLDxddZJ5WeDyK2RT82kazsaxisCNpSTWo9F61YKWpMuchLBTNAvf7vLzT87FkmKf.png │ ├── 8VvUJYoX7EUXSTX8LvkZoda2KM6TsjcyakptV74jzKozJr8RjWWUNB72BWohLVXGZ6shWoMyKx72cWUtnucHXvDMb1.png │ ├── 8VvUkNwf3axqQaeCz8G4DxFiwsNNj3N16Zfim281HUzM69afuj5LP8nfmMGCnhShCVG8uzdqmiVrgN5NqMh6ikHWNC.png │ ├── 8VvW9ZSqjYpum9Z5Saf9BiUbGGBeEh4SCKhKPRRtS7hxnPPL2Hd4H1NwA7pn2sz69HpJeR75rSwjYhjVfi9xbfDCEL.png │ ├── 8VvXqUgDodctdpNpopKQz8EWT9MRudanJCFanhxt1A38Rgw8rDJApVeoXmJWZMbRkYFj5RxKZfFABtxqgaYvMGn2hs.png │ ├── 8VvYagGJcCcgVRcn817e4MVyKFu66M3frqYqhzXXfkTuBV4W3RNEM5hkas91sPAiN57tPegRoH9KosbybpdSJwYNpG.png │ ├── 8VvYi7QBYyokrgSLELwAL15dZGVtqPQdp21XqpvjuQGNG499o4HKdtMaXdqyaAf83kjKoTbz8tg2pUNEz2d8uJrBVJ.png │ ├── 8VvZ2N6Kb1GHXudhJFjFXNQ6X9azXjas6ZXWt1QosB9gLX5DDiyuAbxWg6RQQivU72BhPPsShTKEwZTahunPeQaM74.png │ ├── 8VvZMBDrByoHCdmXr9EXSSNixWpSyvcgBAdc8WESgBA6gDACNdwJV4bUtqfMTt3xJwzF9rEgm4URNeeNyGcnZnV6JF.png │ ├── 8VvZtdA2vHpeZ61yCkrcP3hFvCwcjHdFnvxgo92bDtqpEbyAxGNcjZyykzr2PzWqPfLzGGgVXRCS1S82kbJ5aKH7Wy.png │ ├── 8VvaLbzFRN8yAbvyrj3iYiQbp5WSS3NEdwGgmHaRC8hrqoocAG6YFjvnueLoWPBWnxNMmzuLSuJAnzCh39CBUhkvyU.png │ ├── 8VvbdBKadwJ85L9azUjscPLdajR7rLqT7oY8UDR5m4R9vxRkQCQFkjthnjZePfrckDd5syUGzSmWCi8wENSdP2npt5.png │ ├── 8Vvc4R8xhLRs837TL3MAV558iq4XCjxAoemV6RNYt96zqoq68eN2LJkSmTPrsak2ZqXFU5wLcqwF2zNfDuWCSyk7aY.png │ ├── 8Vvcdi8U4zWttBiDE2XE28XNY34UuxNT7Y9z4gkZzhnGPpWDq3kDchJ6ibxFC231BxETev7agjk228PSKjAgKpRap8.png │ ├── 8Vvd5bvBRMVHJhw4aSen1FefeVrovnkoaVq6HPJNR9w6xF1FNFd2q545wm388f5io1paWSLpUhoomJFR6i1AqSJVVU.png │ ├── 8VvdziNWUEeQRoHHNfodneBtXjZTV6Y37zU9iSpZhkw6VzFZvKW4e1juu3moSBPZd4Kqv8sHaDBnqRscJVnGPFvaTz.png │ ├── 8VvezvVzcFaJ3as2MnBwLbfHRZ1w9R3xD5EQsQqCrtwNVYx538caTUxPsWjAd7NYhRmNTkpD2AULB4KwSRc13HVwoV.png │ ├── 8Vvfa1r4h1KsV9FNaYQe8HHco659YqESK6Qb2oZoS35EoG5g75uwEZ773WjAyAxCgCpZ9cstRYpgpPKsM8gZDqRJYU.png │ ├── 8VvfdWHJpgJ28uDTtPqGfW1Wyi2RWFgg1QPuUFBCJcgJG4mQC3TtiFBWwyzp2Rh1H2i5777u8jT43FDm85xCM5ZYxY.png │ ├── 8Vvgst4kFJdjD2Mux5PjvFgbCEP2WTcWvdeiL3DDTGEsqb1RETky9bFS7z9sQUtQqDZx7AfSDDqo7LidfmhBpiBAwj.png │ ├── 8Vvk7JbHdekxydjUMR39WpEy6GPnFUREBrGointHYHbu6yESHA4sLEzoGAm67Zi6g9ovL7RR5zn19shUgVTxqk2sKT.png │ ├── 8VvkN8nVez4uNfRfXuLKC6v3QWQP1GzyNSHgew6D6JMX7cFcaCRFTNCwdzpbU3hFCmPjEFoHy8Tvfaxkr4hDBZNcp9.png │ ├── 8VvkUeYsr2xp5EQxKV2hFpauvBgCGVwZSKSCBVuTw3FwvHKKwHP7uLo3yraXpwNFVraV5Y8xhqPuB8hyyoob2JVZjY.png │ ├── 8VvkaDAQAMkk9r79u85vU1iUJyLRT6ByEUh3R925SQEhdg2DqNCteUWeFCahtirLbECy9ETYhr58FgjbofiR3nEmVc.png │ ├── 8VvnF7XKNJLLKP6QJZycj4TtLT8RexaGXKKAPESJHwd52g1aptFNML8Yoes1rVbQGvaaVKR36p7BuEJkc15fQhhkeP.png │ ├── 8VvnuSXfEWW1DFtNfkPkr9iVjeyAZkKJ5Y1HX697uBivntEnGVLPHnwTk1E9pyP8scxBdWZ1Zw3nHBJLNPacgVyof1.png │ ├── 8Vvqoi7xc4L8YK57oSZZzg17TCyyo4V5oZcbUdnwrs4A2HPnP7xEsrJNCYFX4wpKZTASuvZzDZMTGhrd5qmEeTaPsi.png │ ├── 8VvrxvE5pNP6TqSGwQAR8wRYQaskCUKM1QiFEvXnV8RgKXtMUvMDRRKpiz6FENXJYRNz77x6ptz6f7f4mDRLvuYfNQ.png │ ├── 8Vvs9ZEd6p157muiZxFEmrEwFenpJNsbjPtnGA86fbUMd8EkdFnJLkD1A6AtQKorGoYhzsmNQdrKZh1unLhs6sfuKd.png │ ├── 8VvsNTJTDGuCH1Z7AGCS92uzc29PLvuDj6WuAu9m6GmicSpsNA1DgT4qUMnRR1oq964UyD5tLH6xSjWc5TCYjwDcyR.png │ ├── 8VvsW62BC1HqTa1hdy87gRrxhuTNDZmPf4wsbjZy9NnxMdbW7WF8gbgLxJbVvjHVwQ97Kg6JvCxVbygLRWRHKceVWu.png │ ├── 8VvsdLCAUmMzfqKAn7CiSCa98crEHwkNoP6RhjjHHmTA9MnVHLfJxu5VXQji2akJqnrkkDDxC9trtCpGUnhfLC4xeG.png │ ├── 8VvsfCWadKefFk3PipUyLkFJvSn7kwi2pBV2wQ9mpzngkMKaVsDwd56DabQMRAWd6fwUMhh1K6uP3ognYXTzR2Afav.png │ ├── 8VvtDfUvy6wyg53Gw7VmVE3MXSWRatDGqUZVqiMoX1eSJrnvigWs68m4ZWXxmpXAmz9TwmZcPyLbYyAqhu21wtJ9k5.png │ ├── 8Vvtw5MtEokLX74FFswDFhYFW1Lq3cNoazKEVycMt3PvwxCNWsmZjE2zUn7VCPNoG7Udq5wouzsM6mNPMysHf6jvqB.png │ ├── 8Vvu6ERMea5EuvTYUMtJSrW8mJ8sQSMG6JAoDeib4iUEJZJU7GrbLj2Aehz3YcHabwdXXHLq82CDWyapkZjNY5rL8z.png │ ├── 8VvuBnPrcEneKL6whsyUzcH8BDJZGAeHqdN6py5PYNfEE3Rp8gecMyg9VU44CbicAFhv6zp65wyCBVibDhjrYxrSZN.png │ ├── 8VvuMDWS3atZorfmDTBcmBEJEuCqbmVfhsZGpg7QLozabApQXbojHzfnt9f8TxQ3xNFU2gwXNdkFZEH5Uod2CvTh2z.png │ ├── 8Vvujh7RQfkGx24E8DqKkmwrZVoQbEyzj1RW7kJragowSVDmZ4rGG5WqXy9HYketejrkdQV9CorSRPV74TU3StjpDY.png │ ├── 8Vvur2cxHZxDb7Gagkbt9aWWnPamFuyonH6kkxyUDLyW4zPHNNWnU4kj3DZF9FGU7v6fGE4qpUFsSdm2wQWWToEQFR.png │ ├── 8VvvNzNm5HCkvAChmsk44RV66tWejpbuyXhq6iypZZqjK9oGfCNnv4dTaHZLVuEwUTVBWEPvPsK58qa7bGYhjRKcxX.png │ ├── 8VvwgbYYRGt6AkCSx26ZVna7yMv2jnpQ7HJuw23aGLH1cmopSfCVVU5HC4vQ7xoQ8D3TQwSuieZpFAiLUwbXK6KJi5.png │ ├── 8Vvwn9W2AsF9CNWbRxM6kBt9rZdq6QhuPxn46eowvEAYr6BWZdBGRg9seVtLyvx6i6dzm9BPg96GSRPEekb4WJVJF2.png │ ├── 8VvxgEaBqqnQAJ9SWuDRyRju5xrm9MjwnvJ6KjVXB5otNte1pQZ8cbaUC3ZPhQtKpuZ1V2x4RdipZRQD27JSob2hKx.png │ ├── 8VvyBnEUcMC4iHpc3PDDYiUpiNWBEXgCFtttiwocpEUP1KeHMxYrykofAVvXVdGD3mubDduNvyXVp46rrtgqYf1vge.png │ ├── 8VvzRN13phC1tEcFYQznVdJ46UFWTyGViKNXhGcQUXq3AMpHDW2FNtGaqJgMegHDXyhufVusJhSY79hk8YFFKh8fhm.png │ ├── 8Vw1s93kekJhfsDQr4mJFCPyFq9FCq5p8NpEpjeLH6jGjjPnf8HWRZhgJFcXaW9xGSFv87EXiE1E9ZwsnivKbGHvgR.png │ ├── 8Vw2HA6KRCYnp9MHdST6jJ9byczBLAosHw77586RsrRn5Jkx5HwnArurUsdp4XZME9BRYAHmbkRB78QAhddmPB3upg.png │ ├── 8Vw3w8cQink1RtznbsdazWv3xXTibjeudtU5qTprgYSiQwfGi1b32nRvmHiY4s3kwx1y8NH21YERhoYWmbCAuYFyKZ.png │ ├── 8Vw4ppnsMsBnQBKZPMyxtgkkekrfpb2s2Qt8yJd5A6Lks3XevB4TqwQdYbjFyKy7kkzxLmVRyQ1YZqeVwrXshsuudp.png │ ├── 8Vw4tigdoM9N4JWc74BGTzjUa4T2C7TVwxU5MTvqKoYEqapn7UdWCFj7FcroUgPQx8ow1mQtNMdVb3XB5hbLotwhjY.png │ ├── 8Vw4wHF3ntSsRKAvfYTudEvThsTcTBoH9rSMzEXaLfYAzhSen48pGGc6EvXBH16uRDniomx6BTmWghU4zwohHFZaVe.png │ ├── 8Vw66Nt94u7VdXXTy6s94NPdJ66xG4MnjaK77zfv2KszWBkMexwqGLHJ13FkdEevwvbJ9tSkLPvD7Egx4KoQYts4RV.png │ ├── 8Vw6f3SkrGvaS8RewDfVR8pz8hSUmX1AEH9TjjTZ7XwJ1qhzDa7LJK6UexSxoV4VkHmJUBrPgJEaTMind5azmVLRT1.png │ ├── 8Vw82h5kWGMeePHAN6ZZSRhnz59CSCrQKDB7aqwaFEricZu83DWS2HSzQCiRWHp9Sxm3uLe9D6946hZNJ6ZEWFTYXC.png │ ├── 8VwC7gCvz3hTV4QV7LX7Z8d6ZYTF2JV5jwTRxvRprY46n9ksJG3MTp149r43MhDoXBzxU6KpUmHLKP8xf3QA3QPZP5.png │ ├── 8VwCcEv9atDYhfASWkWA7e8GwvSUUnbeiPQe6EiYE2A2g45w7aDvsadmkZtDvDSMRLfGjCrtWYerT7P1Kzff1zX4NZ.png │ ├── 8VwD6hpTxrCU5q9w6HY1CYpru9Ch8ApVKuixfYzvRoyrP7jJT14HP6K7Qcx6MwF14xEuFZiY8szAw8jSoTSKAsWWwA.png │ ├── 8VwDe8rdxhH7PJZ9b8PvbwrYsu5FtgiXpQZimWka4WVwvCYNHC1RELQYCrV4vzL9n7uupkPBJ53WStJq7qjPFg1yRz.png │ ├── 8VwDzPStkz7dhNLeDya7FiPM4G7DRgS2S5Vj7AkDjZXuFnXDNVi7SvR4M6D8pSPZV4g26SWQhScs9DJhJqiT91KUik.png │ ├── 8VwDzVjFvLNH3rKxsU6iCcsy3C4ZtW7XpK3UHXpUoqz33dDXVAoKur7WbtHeq8wvvz4gCYySofvNG5Qahemu4HXDge.png │ ├── 8VwFCKMX4fWho62opWzqu3ATe2MzS39hKkBnKFZBJ7QSDwnXZN1Zx9xMycCuADD9ZxdwhHpBXQsCZRgLx4pLuwpcHH.png │ ├── 8VwH278y6KiMGMEi58DrXt81CGLofaPFnhbwvfmyfujZrXTPkgNaD1vmxZo4RnaHKFXmG8T4c6xnXgoJvnQbXfYyV6.png │ ├── 8VwHAnPVjWpmwxGVxiaFx1V3qBVfghDFU9Vs1sEts7jLu1w1EVPvjNwPxBTrrV63n14kAAtpdR2zfntTD9E2iuojoh.png │ ├── 8VwHNEKND49625ExGi5u7xuUPFurD3Gm6TFWoKiCQd7rjMtavGj5f4hoAS5zdwdhU213ELBGgYdzYFSb7pNJUFdtXQ.png │ ├── 8VwHSn8NxbUK4XGXmtUZVTjMiZJksdXy3hdSE9nB82yJSW5xU4grW8iMSECbbHSUEMKRZmsNgi2DZEbWu3kqUsumJ4.png │ ├── 8VwJzHogUvYLaJT1MuSPzNM744vpKeMbsnmhMChDSu8ohWRr4C4BiaahTGS4YxRHz9iMtd2r6Q3NWw11JQ8XW3cNn8.png │ ├── 8VwKAa5GmgEQz7TyQVRhbvXnKbUFT1zCAt4R73VbfzWdcCtLqGj9LWMfZYU9GwKc41xKkvKXhuZGhh3ABVUZrdqhPM.png │ ├── 8VwKvMFqakGCqVDF3uxUc4aBwbApxYE8XMbXGPV7ZuHvYAQr5dVr5JFsY4wHNt3houWkVkdUjuwaFke8giKRMk3W5t.png │ ├── 8VwNkm6urmoAFtvP5APSaRTaE8tmrbBdCnCgBZ73DQJ5mJZg9z8c7rgNXBV2wVpopRuH162JP3NNeV5ce1B7ytj5LX.png │ ├── 8VwPgFMne5QMsvFiQNHQTAJ7xjjrZhgzFtKuPQZAh6oiBUfQX7rCgLaEraP63ZbAakaufoepbpd5pNr8uwsX9Nx9AA.png │ ├── 8VwQJcDdx4f1976wodfqoJenvSSWkpPvQ54Sjw9Da39vK3Rkk99D4RjPzcGnQgAwPAzwktLh5oFDcuFcnrCm1Hf2PA.png │ ├── 8VwRFnDvBfJZVzFAzTmirAh32fEyzjvyP7s4CvzEbEcKAYeS84jS7AHNCrQeBopb8jtK6bVN3tpjkCKtStVAaDimWz.png │ ├── 8VwRMMG4aJcHxiKRMV4aheiTysKoRBbJufXm2iNquBcdBfQ7QBC6qUGxdrDSDsThZtCFQUHp39UxY6E3pBqRx1Y1bj.png │ ├── 8VwRr7LYoCGMot52zyAxtqc4ScXhs7VbZnhci6367uLat73dGE53LYtkBER54bZsXnAJncAPfVZ6i5Xm4jB25oeNYh.png │ ├── 8VwSA671XxZhSC3n9uv6pHa8E137ZDrkgLVkx6KiVMDE99o9FwnWc8mS9UEEUcN1ACioJEZGnZsS76arm2Go3havTk.png │ ├── 8VwSLUzpZRfXujZE6YL8hGHJc9BqXjXf5geZEjxC8LCAeWjes6eYV7DXdtpZA1aTXseaUi7NuPU9JeT3dTFeMH4mBv.png │ ├── 8VwTbzSt2Qdb1DNRrgnnMf76XovVeyakceYaejPTPBrNMnKqzZQvtcopHJP9nJWzzcY5XBtm566RR164PdCwbhgavj.png │ ├── 8VwUMP6kNUFovPqbn3FHF281SJaQCErsy6X1fgijX9DsuSUi99ZGRXFMjYSz3eRUDS5agd4ZHct4jUM3VNEjEegpUU.png │ ├── 8VwVvNWNhmkewBXmA4Tz6U28ny1doaNazPh2su5jaUARv7C6K8CytvbBjU8SM33u3zrLgjcUhGHczb4c34FgSRBF9q.png │ ├── 8VwWVCQ7T6JqqaP9nKLBxTaF1jToKAdV8dmyhhFLy9KoWgZAjehQ5bGHBYLhhKnUSd59oGQS2qveTaF8SEzejdrZEN.png │ ├── 8VwWa2ANfwa4xkoz2RLKHseJt7m9tuRpLKNp3jvUhfcEG29UFVMUxrAmj13nuRgod18RZDu64tWBmaj7rVW65vwtkC.png │ ├── 8VwXo6m4JyZyJb7s61vmDcphyzuEQkfPchN5b8RiPig2sgRB5caFqNjHTbUDFPYZ1ZgQJsMoUaTYXr6WWS1w1wZpdi.png │ ├── 8VwY1JYkryy9z7t98zdYPNEzZGkwAdupnN7fK176D9KwYrmvt3VFBiGWau1kog652XExmmfpVs4wuY1V5bJWYB2MLo.png │ ├── 8VwaTBAVu5vDG1moj8XnahrAeDMmSPPatgpmUNtbS3WAdaRJhvQwH4nmX6D2rfG3mcxHq4JrQ5GGdshU65ibisbM9X.png │ ├── 8Vwb5scCpo8WymGfs9a195JvLuyZtTwjofWCX7H4wCBmNsAXmHUKfZvSMC97szpzCgxVyeFtPip83Bk5hGVFKoQqqU.png │ ├── 8VwcRyH8h53qKryBDpGVVn6dnYd8pzgvgb7YNo3QXYQNnnB2Akw8fbTcNCPp5NsBhSjmse71rDZGUTWQDSbajdkeWo.png │ ├── 8VwdZnueGe4KvrjaWvanuyvc29okeMHtRy88F7QCAiMN5wYfK2f14WyKY52AMGsKrdo4xerXmgNS8ULUd73Xq5XQao.png │ ├── 8VwdfSXqoCg5iERThHNDHnhe6NRroSZsQy62ecbXzae54PZzURnqsYSS5vvSENeJYktEfdbjGNWwpmBAaYxbhiu18G.png │ ├── 8Vwdp8fgEXC7dGU7P5z1PdPENi9hC4sD2JCHmhAuwSiSoYpoGQcJTeBWNXiuwqDpVJk4mSdpB4PhGSai4yZZxkGWm1.png │ ├── 8Vwe1jYmp5Vv99um82TY6gQirCje7JGTCPbmza7yTYKqCuBTyqanMGmUSjCx72vpxzvHiKFUj6jFMjFuRpj2XXwjYy.png │ ├── 8VweTE1QkdcuNHf6VB54nv4QCKTnVsWs7nVdCuiVtWZ2dWvxU4TUsC6a9uQ3VyZjjbXVaXSf29sB2s5XcyE8YSMLku.png │ ├── 8VwenWm2hMXLijy5F6A3ZnSx7Y6AyTm882jtw91XeRVPsoar6tjL7iFdvQJeFxMrVyy6nE3huuNcWmHRM9ko8gfd7e.png │ ├── 8Vwfp3TeJ6BVSf188e8gwyxUP2qpNMciETV68uGyFbhEG3JQVLwRLcRTuRQHvuNVAzM89pyhGSH4GjSHPmX979cmjX.png │ ├── 8VwgWYyHx6C4DM25SJvxuYWrrW3G6B1d9Cru5uYdPJueuVBbi8vkAoUw67nW8vEcefXRP4GXiyxfLKGYdhgT6nnPrQ.png │ ├── 8Vwgtzfj6cRPNoWD8DKb3HcUmy4wwdBjcaH3aeqmT1KrWFuTJW8f5yYRi88DK7bJ2aTqio5JhAZC1XJEQ8sYrJ7qj1.png │ ├── 8VwhS8YdBuCfQUXA5szzoDe4Roic9fzg3NwRQtxp27tzfTp5XADcvV4Xjn6TP7AmNnBBrbP6sEiZU4Ue9dNRx5FwP2.png │ ├── 8Vwj88YXShg8xsbhm4Kf8DrMR9RV1mcxkjj24pZEYQLBEM57Nf4bFsmaVFQERTkZ4PuAvX8fnxe9XTnvzXZEiUzPpk.png │ ├── 8VwjfjFR8rXX3zUmLZRSDKM9Jhp3X9BB395hMvt6HR59TbUyFuaBuha3wKFTXmz4wt7ME1MExiMupPWg8XEWT2j82u.png │ ├── 8Vwm2eGJt7vb1AceZuBXZQzFwRAtADAxJ8EZJ68Jvf3fVvtwFpV2Efkbba1vVxT2kXhMTirgi86141hAPZ1jWdG36o.png │ ├── 8VwnG7d1Y3vZLYLLSTMT43cgqVWXSCLyhtVtvfW3GZMvbM8DArQVTYxJofp5NeGRDmZbtJ2c2NUu8qL1S5HRF9ftfR.png │ ├── 8VwnHp2M9XHwRVGboc7STwPVhohK37zp4fp6pGQm16GmcUNem9w1xP9nuyYrsr5CX68JxL8GeS6M2AQVbxUu2pqLAz.png │ ├── 8Vwo5KDLq9eQ4vcquCWCMRJfhmBVwiKX6KzG8MWDD8S86poMJD9fZQVzKxGEKBPCBLoNYoeEJ3iZS7TGcUq3LVtjzX.png │ ├── 8VwpMpzdWoVd36RWWHzzeFRnGTGSvCNxkC9TS9aRTbcydhBKPthgYP1iC22bcYPQyEGVYNqoZ5ZkovbSJTi2if8XV9.png │ ├── 8VwpZ4LHz9dRAkipKR3wivZ6XKSzA4ehi8ksiN66Uo1KaCKSNUdMnoi2hch2khP2A7weVHGStbfxAd5Uhm96ATfSN2.png │ ├── 8Vwpa4daVJHLnd24A53hcmr2nqP21YrYGKa4JLughoF9LTvJZVWBiZbxRuG2pL1xRT4uasA2EQLXfUeXgbELF9LiLW.png │ ├── 8VwpmDNsAEvj2psK5hydHBVVjh2FVKBuZ5j8doGtS8koy9EuwoCuUTaPD7qRQ1McE1AuQZ3zj9twEMDZcTQ1YuyeX5.png │ ├── 8VwqTSqkBBqNsoUkwW6Zb1yw9VfLKQrPWDRbJmZEf6cQ6ztezbW4v3aUm8oiCogyjjqFiNJzbeWgxgnmUgvgcvuJSU.png │ ├── 8VwrNaMdPwVnFHwW5KA1LPRrnmr2Xgx32HHi9UdR9LCu8jEohRTk9qbDhMbuxYPhbNfmMboByF5nuGtEHucrGWvKGs.png │ ├── 8VwrQJhNs3P6KSdE8TmF8CuYKKbfDPmvMcKiMSNSsARY5Fv3J4np3BPGvKcd7YdR59mE953kooNMf2Ny4XuTwm376z.png │ ├── 8VwsGKQX2cj8yCHJc96HGg67BFTqqdkX625v362VrM2vNXWyj3mkrBdBcmo8XrtLCNyjzGDeZLxpQ4yygLv6N7DQMH.png │ ├── 8VwuGiuAzKjiufyLZZkvFycKtdyufASYn3sGQEBiQZmA4tHb1WTyM2nFtHS9xdC3fVKQvMD81PQcvPp7wzkxZ2sCTQ.png │ ├── 8VwuHTCneBP9KeR5WJFsAw7A3Dz4V1D8LMv5eEyCkZ4ca3hYB9Y5eZVG75LN9opnY98Lq9XNrvT4KPhxmtMmAz1zi5.png │ ├── 8VwuMn3WCBJ6Y6jwsRSTMp9MwTqbiqGZBMvKoe59Xw1eGyuHFPxX82nLWFKfAvdPVvpwAjsCiZeCLoBCc32nK3MFxe.png │ ├── 8VwuWmryCNo9RMRgM2vmngxKT9qM9EAbQNpJmLnf2EVkgHfL7ErxD7RQVCDxhfFnFP3Xp6U7uM8HUD5F8fkWQJCfF6.png │ ├── 8Vwy7NmiX9UG7YF4oQRWus7vuDdE3B9qKYnNXG8gVtAESjDejNgvorXUnKNgReVsHCSre82Vos3mB5x3va3zhHFVyD.png │ ├── 8VwyBBoinuzDqXAVmpmoyextnCyUoaeLt5mSXs9NTZY6R4yW19YaHB6Nz8ngtYbwShUWEiSgvebswVEbXsKZHCSQMj.png │ ├── 8VwyUH19UYe9TYUk4CwVZoGTj7SCnLS6kvRiKxRUMawiW9nvGiGLv7veejqGzpFB46hCWE59AUYYS1rmhZpaa8gsvC.png │ ├── 8VwzZpKer4eUmWXW6v3ecdoptR9eS2zhG4FLQKxvgnPQVepjPnBfqohCNRoXFQ2SShs8mBdFFKJ93Pi1uSt6XEKUXY.png │ ├── 8VwzhWxA8yWYpndTdMxXrbPsSQDQzrTz2zCVerHVEBHVWYVyKsokAV4sUzbduEQEXkUAfE6vGmAMQ4H4JGC8e64ypy.png │ ├── 8Vx1MwhGsH5ZVWJpf4fJKA21uPXB93v8JFUAjpqBsn9PXoD48HTZ1rQ8VqsBrBCW8KUabQttTNct1WgsKorhUSg18r.png │ ├── 8Vx1gLG3joYcuUb3aQ9z6iR7Crp15HJNzu6VosDFHRTmt8TVCvEi49cU7PDCd4qADr3EPikJmaUXdHPFAbk9gfUNUh.png │ ├── 8Vx2NSAFbwktmJ3RGtABqzEPJV4TajqxTLbjbejBtBAJbq1MtWZirDneVJKpLmrtAgsFuGg2P77ddQCpNX6hPqhhjR.png │ ├── 8Vx3LCMhrQLwgUhAAu7danHj2XTiUZKE2YbfH12Y142jzmNZeykC5cZLKEaui6TPTZN84McdPJxNZUVLsQisqxgpmn.png │ ├── 8Vx5FueSYqy6T34oScuvXkB21Dn9nrgMzj15aLdjWzngzbpmajoMtTKnsebBURsHynNa2T9cLfpGyDFN9RybhdqPhx.png │ ├── 8Vx5Ln3JLUDaDPxGNAqiqB515GfXLiX1sTpsN2A3mpQiDMWxpERaMqfU2rcDgvkJvJ74phvDSfRbjxmh8ab2mV5o8J.png │ ├── 8Vx5jNAgFptkUDVksDUgrR6bfxZ1S2VhCK3z4HcJdnZVukZSQDDQpoekURCoZ6euTNyWBGwfjidNw9BBqWroB6etf6.png │ ├── 8Vx5kpxmHVk83YpP6jDxhnxN8N3AU1g9ExSY8CfbCkD5xTDPq62MmWXmwiffYHscaxh4e6SLbRqSHEn8uzxn6TT3wU.png │ ├── 8Vx5nb9YjSjzZof4KhLvbx4HQqyceSMgkFQjxFUj1FB9pL3qFPu1BiF6qexdayM742EcwQQeFcAfMqojFBeSp6Hkvi.png │ ├── 8Vx6ukQrcncoytbccqg9gXJ9Q9DUbUdCLqCssHdWBLJooGZdDxDmBxY8fQcRtRyzudHat1MVRYvxjEeHnuzVTbTWZi.png │ ├── 8Vx7KjDErSkp23pftF6fGrL4bdBCAHVPEnTxNGYgMfjoz6ZTd4GnvpFV5EjwMLhDbPPMmhR2TcHqSpjosbX7C8azTB.png │ ├── 8Vx7g6pSTpQKDixFLjP8HfPn3LpuqMKWkfRhq2a9qmjM9zveCn6291JfhzQXZEKwtkxya4sx7jThWa1jyHXzGAGTph.png │ ├── 8VxABKRB2bu61DWkE2HYXi6gZ3X9jFkmrSTtd4Y3cytHysqTWc7MKuH5UWxUKtN7A3eofuqhyerShJS3hbBChFgkPv.png │ ├── 8VxAhtbsnEXeaBivee95LVq12p7GFsiV5Am6GJWsWmz9HATmLUjhgMFWJGBLc6WE4nLjvsVnwaXtjk6Rmac48sP1Vh.png │ ├── 8VxBgh7xAeYik6fGXFdfYGtNtQASbb1q6m7QPvfuqqWhSYCPqe9YChwragEzPs7c8g8pVVvfWZaJPLQu4dpBerP5Lm.png │ ├── 8VxBmeiTX2bbcHLrbmzF4niqjrDEzk3NWX5mbexhvhZk6Ef3REetr9CD4Aj6GSXFuTtpSnNbzbvnDfSW7JD7viAZJW.png │ ├── 8VxC8gFGG9VWncKvAYC7jCs9SoGa6ExRQgF8gDT7BuwDHfVkQRx3t7FamrQSZz61vdEgC4CpTH1LfMNqhbcXnsArBp.png │ ├── 8VxCaKcYRYM2V3wRL9ZQLSZZrTBUY8ogDGkdb5QoNrDMDLe9BszCwzQymwHJzBiz2sc6CgZVdGtTrb4yDqzyRHdJVj.png │ ├── 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│ └── stats │ └── index.html ├── fastmath.core.matrix ├── CHANGELOG.md ├── LICENSE ├── README.md ├── project.clj └── src │ └── clojure │ └── core │ └── matrix │ └── fastmath.clj ├── lib └── xgboost4j-0.81-criteo-20180821_2.11-win64.jar ├── metadoc └── fastmath │ ├── clustering_examples.clj │ ├── complex_examples.clj │ ├── core_examples.clj │ ├── distance_examples.clj │ ├── easings_examples.clj │ ├── fields_examples.clj │ ├── gp_examples.clj │ ├── grid_examples.clj │ ├── interpolation_examples.clj │ ├── kernel_examples.clj │ ├── optimization_examples.clj │ ├── random_examples.clj │ ├── signal_examples.clj │ ├── stats_examples.clj │ ├── transform_examples.clj │ └── vector_examples.clj ├── notebooks ├── bootstrap.clj ├── calculus.clj ├── complex_quaternion.clj ├── core.clj ├── images │ ├── vegas │ │ ├── 0.jpg │ │ ├── 1.jpg │ │ ├── 10.jpg │ │ ├── 5.jpg │ │ └── 50.jpg │ └── vegasp │ │ ├── 0.jpg │ │ ├── 1.jpg │ │ ├── 10.jpg │ │ ├── 5.jpg │ │ └── 50.jpg ├── random.clj ├── stats.clj └── utils.clj ├── project.clj ├── resources ├── clj-kondo.exports │ └── generateme │ │ └── fastmath │ │ ├── config.edn │ │ └── hooks │ │ ├── core.clj │ │ ├── kernel.clj │ │ ├── matrix.clj │ │ ├── quaternion.clj │ │ └── vector.clj ├── iris.csv └── mtcars.csv ├── src └── fastmath │ ├── calculus.clj │ ├── clustering.clj │ ├── complex.clj │ ├── core.clj │ ├── curves.clj │ ├── distance.clj │ ├── easings.clj │ ├── efloat.clj │ ├── fields.clj │ ├── fields │ ├── a.clj │ ├── b.clj │ ├── c.clj │ ├── d.clj │ ├── e.clj │ ├── f.clj │ ├── g.clj │ ├── h.clj │ ├── i.clj │ ├── j.clj │ ├── k.clj │ ├── l.clj │ ├── m.clj │ ├── n.clj │ ├── o.clj │ ├── p.clj │ ├── q.clj │ ├── r.clj │ ├── s.clj │ ├── t.clj │ ├── u.clj │ ├── utils.clj │ ├── v.clj │ ├── w.clj │ ├── x.clj │ ├── y.clj │ └── z.clj │ ├── gp.clj │ ├── grid.clj │ ├── interpolation.clj │ ├── java │ ├── Array.java │ ├── PrimitiveMath.java │ ├── R2.java │ └── noise │ │ ├── Billow.java │ │ ├── Cellular.java │ │ ├── Discrete.java │ │ ├── FBM.java │ │ ├── GradientNoise.java │ │ ├── Noise.java │ │ ├── NoiseConfig.java │ │ ├── RidgedMulti.java │ │ ├── SimplexNoise.java │ │ └── ValueNoise.java │ ├── kernel.clj │ ├── matrix.clj │ ├── optimization.clj │ ├── optimization │ ├── bo.clj │ └── lbfgsb.clj │ ├── protocols.clj │ ├── protocols │ └── matrix.clj │ ├── quaternion.clj │ ├── random.clj │ ├── signal.clj │ ├── solver.clj │ ├── stats.clj │ ├── stats │ └── bootstrap.clj │ ├── transform.clj │ └── vector.clj ├── test └── fastmath │ ├── calculus_test.clj │ ├── complex_test.clj │ ├── core_test.clj │ ├── matrix_test.clj │ ├── optimization_test.clj │ ├── quaternion_test.clj │ ├── random_test.clj │ ├── stats_test.clj │ └── vector_test.clj ├── utils ├── gen_images.clj └── gen_r2.clj └── wip └── finite.clj /.clj-kondo/config.edn: -------------------------------------------------------------------------------- 1 | {:config-paths ["../resources/clj-kondo.exports/generateme/fastmath"]} 2 | 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