Model Summary

# S3 method for slouch
summary(object, ...)

Arguments

object

An object of class 'slouch'

...

Additional arguments, unused.

Examples

data(artiodactyla) data(neocortex) neocortex <- neocortex[match(artiodactyla$tip.label, neocortex$species), ] m0 <- slouch.fit(phy = artiodactyla, hl_values = seq(0.001, 4, length.out = 10), vy_values = seq(0.001, 0.05, length.out = 10), species = neocortex$species, response = neocortex$neocortex_area_mm2_log_mean, mv.response = neocortex$neocortex_se_squared, random.cov = neocortex$brain_mass_g_log_mean, mv.random.cov = neocortex$brain_se_squared, fixed.fact = neocortex$diet, hillclimb = FALSE) summary(m0)
#> Important - Always inspect the likelihood surface of the model parameters with #> grid search before evaluating model fit & results. #> #> Maximum-likelihood estimates #> Estimate #> Phylogenetic half-life 2.667 #> Stationary variance 0.001 #> #> Stochastic predictor(s) #> Phylogenetic mean Diffusion variance #> neocortex$brain_mass_g_log_mean 5.139644 0.02922457 #> #> Inferred maximum-likelihood parameters #> Value #> Mean phylogenetic correction factor 0.8586099 #> Rate of adaptation 0.2598977 #> Diffusion variance 0.0005197954 #> #> Interval of parameters in 3d plot (Sensitive to grid mesh, grid size and local ML estimate) #> Minimum Maximum #> Phylogenetic half-life 0.001 4.00000000 #> Stationary variance 0.001 0.03911111 #> #> Regime optima #> Estimates Std. error #> Br 5.323085 0.2175527 #> Gr 5.465051 0.2661451 #> MF 5.449717 0.2314937 #> #> Optimal regression slope #> Estimates Std. error #> neocortex$brain_mass_g_log_mean 0.8444137 0.0429896 #> #> Evolutionary regression slope #> Predictions Std. error #> neocortex$brain_mass_g_log_mean 0.8444137 0.0429896 #> #> Attenuation factor. Linear model coefficients (above) are not corrected for bias. #> #> Br 1 0 0 -0.0328 #> Gr 0 1 0 -0.0354 #> MF 0 0 1 -0.0342 #> neocortex$brain_mass_g_log_mean 0 0 0 1.0100 #> #> Model fit summary #> Values #> Support 14.100 #> AIC -16.200 #> AICc -13.800 #> SIC -5.600 #> R squared 0.927 #> SST 550.000 #> SSE 40.000 #> N (params) 6.000
plot(m0, theta = 150)