summary.nls package:stats R Documentation _S_u_m_m_a_r_i_z_i_n_g _N_o_n-_L_i_n_e_a_r _L_e_a_s_t-_S_q_u_a_r_e_s _M_o_d_e_l _F_i_t_s _D_e_s_c_r_i_p_t_i_o_n: 'summary' method for class '"nls"'. _U_s_a_g_e: ## S3 method for class 'nls': summary(object, correlation = FALSE, symbolic.cor = FALSE, ...) ## S3 method for class 'summary.nls': print(x, digits = max(3, getOption("digits") - 3), symbolic.cor = x$symbolic.cor, signif.stars = getOption("show.signif.stars"), ...) _A_r_g_u_m_e_n_t_s: object: an object of class '"nls"'. x: an object of class '"summary.nls"', usually the result of a call to 'summary.nls'. correlation: logical; if 'TRUE', the correlation matrix of the estimated parameters is returned and printed. digits: the number of significant digits to use when printing. symbolic.cor: logical. If 'TRUE', print the correlations in a symbolic form (see 'symnum') rather than as numbers. signif.stars: logical. If 'TRUE', 'significance stars' are printed for each coefficient. ...: further arguments passed to or from other methods. _D_e_t_a_i_l_s: The distribution theory used to find the distribution of the standard errors and of the residual standard error (for t ratios) is based on linearization and is approximate, maybe very approximate. 'print.summary.nls' tries to be smart about formatting the coefficients, standard errors, etc. and additionally gives 'significance stars' if 'signif.stars' is 'TRUE'. Correlations are printed to two decimal places (or symbolically): to see the actual correlations print 'summary(object)$correlation' directly. _V_a_l_u_e: The function 'summary.nls' computes and returns a list of summary statistics of the fitted model given in 'object', using the component '"formula"' from its argument, plus residuals: the _weighted_ residuals, the usual residuals rescaled by the square root of the weights specified in the call to 'nls'. coefficients: a p x 4 matrix with columns for the estimated coefficient, its standard error, t-statistic and corresponding (two-sided) p-value. sigma: the square root of the estimated variance of the random error sigma^2 = 1/(n-p) Sum(R[i]^2), where R[i] is the i-th weighted residual. df: degrees of freedom, a 2-vector (p, n-p). (Here and elsewhere n omits observations with zero weights.) cov.unscaled: a p x p matrix of (unscaled) covariances of the parameter estimates. correlation: the correlation matrix corresponding to the above 'cov.unscaled', if 'correlation = TRUE' is specified and there are a non-zero number of residual degrees of freedom. symbolic.cor: (only if 'correlation' is true.) The value of the argument 'symbolic.cor'. _S_e_e _A_l_s_o: The model fitting function 'nls', 'summary'. Function 'coef' will extract the matrix of coefficients with standard errors, t-statistics and p-values.