statsmodels.nonparametric.smoothers_lowess.lowess statsmodels.nonparametric.smoothers_lowess.lowess(endog, exog, frac=0.6666666666666666, it=3, delta=0.0, is_sorted=False, missing='drop', return_sorted=True) [source] LOWESS (Locally Weighted Scatterplot Smoothing) A lowess function that outs smoothed estimates of endog at the given exog values from points (exog, endog) Parameters: endog: 1-D numpy array : The y-values of the observed points exog: 1-D numpy array : The x-values of the obs

statsmodels.nonparametric.kernel_regression.KernelReg class statsmodels.nonparametric.kernel_regression.KernelReg(endog, exog, var_type, reg_type='ll', bw='cv_ls', defaults=) [source] Nonparametric kernel regression class. Calculates the conditional mean E[y|X] where y = g(X) + e. Note that the ?local constant? type of regression provided here is also known as Nadaraya-Watson kernel regression; ?local linear? is an extension of that which suffers less from bias issues at the edge of the supp

statsmodels.nonparametric.kernel_regression.KernelCensoredReg class statsmodels.nonparametric.kernel_regression.KernelCensoredReg(endog, exog, var_type, reg_type, bw='cv_ls', censor_val=0, defaults=) [source] Nonparametric censored regression. Calculates the condtional mean E[y|X] where y = g(X) + e, where y is left-censored. Left censored variable Y is defined as Y = min {Y', L} where L is the value at which Y is censored and Y' is the true value of the variable. Parameters: endog: list wi

statsmodels.nonparametric.kernel_density.KDEMultivariateConditional class statsmodels.nonparametric.kernel_density.KDEMultivariateConditional(endog, exog, dep_type, indep_type, bw, defaults=) [source] Conditional multivariate kernel density estimator. Calculates P(Y_1,Y_2,...Y_n | X_1,X_2...X_m) = P(X_1, X_2,...X_n, Y_1, Y_2,..., Y_m)/P(X_1, X_2,..., X_m). The conditional density is by definition the ratio of the two densities, see [R8]. Parameters: endog: list of ndarrays or 2-D ndarray :

statsmodels.nonparametric.kernel_density.KDEMultivariate class statsmodels.nonparametric.kernel_density.KDEMultivariate(data, var_type, bw=None, defaults=) [source] Multivariate kernel density estimator. This density estimator can handle univariate as well as multivariate data, including mixed continuous / ordered discrete / unordered discrete data. It also provides cross-validated bandwidth selection methods (least squares, maximum likelihood). Parameters: data: list of ndarrays or 2-D nda

statsmodels.nonparametric.kernel_density.EstimatorSettings class statsmodels.nonparametric.kernel_density.EstimatorSettings(efficient=False, randomize=False, n_res=25, n_sub=50, return_median=True, return_only_bw=False, n_jobs=-1) Object to specify settings for density estimation or regression. EstimatorSettings has several proporties related to how bandwidth estimation for the KDEMultivariate, KDEMultivariateConditional, KernelReg and CensoredKernelReg classes behaves. Parameters: efficien

statsmodels.nonparametric.kde.KDEUnivariate class statsmodels.nonparametric.kde.KDEUnivariate(endog) [source] Univariate Kernel Density Estimator. Parameters: endog : array-like The variable for which the density estimate is desired. See also KDEMultivariate, kdensity, kdensityfft Notes If cdf, sf, cumhazard, or entropy are computed, they are computed based on the definition of the kernel rather than the FFT approximation, even if the density is fit with FFT = True. KDEUnivariate is mu

statsmodels.nonparametric.bandwidths.select_bandwidth statsmodels.nonparametric.bandwidths.select_bandwidth(x, bw, kernel) [source] Selects bandwidth for a selection rule bw this is a wrapper around existing bandwidth selection rules Parameters: x : array-like Array for which to get the bandwidth bw : string name of bandwidth selection rule, currently supported are: normal_reference, scott, silverman kernel : not used yet Returns: bw : float The estimate of the bandwidth

statsmodels.nonparametric.bandwidths.bw_silverman statsmodels.nonparametric.bandwidths.bw_silverman(x, kernel=None) [source] Silverman?s Rule of Thumb Parameters: x : array-like Array for which to get the bandwidth kernel : CustomKernel object Unused Returns: bw : float The estimate of the bandwidth Notes Returns .9 * A * n ** (-1/5.) where A = min(std(x, ddof=1), IQR/1.349) IQR = np.subtract.reduce(np.percentile(x, [75,25])) References Silverman, B.W. (1986) Density Estimation.

statsmodels.nonparametric.bandwidths.bw_scott statsmodels.nonparametric.bandwidths.bw_scott(x, kernel=None) [source] Scott?s Rule of Thumb Parameters: x : array-like Array for which to get the bandwidth kernel : CustomKernel object Unused Returns: bw : float The estimate of the bandwidth Notes Returns 1.059 * A * n ** (-1/5.) where A = min(std(x, ddof=1), IQR/1.349) IQR = np.subtract.reduce(np.percentile(x, [75,25])) References Scott, D.W. (1992) Multivariate Density Estimation: T