Surrogate Model Containing Multiple Learners

Surrogate model containing multiple mlr3::LearnerRegr. The mlr3::LearnerRegr are fit on the target variables as indicated via cols_y. Note that redundant mlr3::LearnerRegr must be deep clones.

Parameters

catch_errors: logical(1)
Should errors during updating the surrogate be caught and propagated to the loop_function which can then handle the failed acquisition function optimization (as a result of the failed surrogate) appropriately by, e.g., proposing a randomly sampled point for evaluation? Default is TRUE.
impute_method: character(1)
Method to impute missing values in the case of updating on an asynchronous bbotk::ArchiveAsync with pending evaluations. Can be "mean" to use mean imputation or "random" to sample values uniformly at random between the empirical minimum and maximum. Default is "random".

Super class

mlr3mbo::Surrogate -> SurrogateLearnerCollection

Public fields

learner: (list of mlr3::LearnerRegr)
List of mlr3::LearnerRegr wrapped as surrogate models.
input_trafo: (InputTrafo)
Input transformation.
output_trafo: (OutputTrafo)
Output transformation.

Active bindings

print_id: (character)
Id used when printing.
n_learner: (integer(1))
Returns the number of surrogate models.
packages: (character())
Set of required packages. A warning is signaled if at least one of the packages is not installed, but loaded (not attached) later on-demand via requireNamespace().
feature_types: (character())
Stores the feature types the surrogate can handle, e.g. "logical", "numeric", or "factor". A complete list of candidate feature types, grouped by task type, is stored in mlr_reflections$task_feature_types.
properties: (character())
Stores a set of properties/capabilities the surrogate has. A complete list of candidate properties, grouped by task type, is stored in mlr_reflections$learner_properties.
predict_type: (character(1))
Retrieves the currently active predict type, e.g. "response".
output_trafo_must_be_considered: (logical(1))
Whether a transformation has been applied to the target variable that has not been inverted during prediction.

Methods

Inherited methods

Method `new()`

Creates a new instance of this R6 class.

Usage

SurrogateLearnerCollection$new(
  learners,
  input_trafo = NULL,
  output_trafo = NULL,
  archive = NULL,
  cols_x = NULL,
  cols_y = NULL
)

Arguments

learners: (list of mlr3::LearnerRegr).
input_trafo: (InputTrafo | NULL). InputTrafo to be applied.
output_trafo: (OutputTrafo | NULL). OutputTrafo to be applied.
archive: (bbotk::Archive | NULL)
bbotk::Archive of the bbotk::OptimInstance.
cols_x: (character() | NULL)
Column id's of variables that should be used as features. By default, automatically inferred based on the archive.
cols_y: (character() | NULL)
Column id's of variables that should be used as targets. By default, automatically inferred based on the archive.

Method `predict()`

Predict mean response and standard error. Returns a named list of data.table::data.table(). Each contains the mean response and standard error for one col_y.

Usage

SurrogateLearnerCollection$predict(xdt)

Arguments

xdt: (data.table::data.table())
New data. One row per observation.

Returns

named list of data.table::data.table() with the columns mean and se.

Method `clone()`

The objects of this class are cloneable with this method.

Usage

SurrogateLearnerCollection$clone(deep = FALSE)

Arguments

deep: Whether to make a deep clone.

Examples

if (requireNamespace("mlr3learners") &
    requireNamespace("DiceKriging") &
    requireNamespace("rgenoud") &
    requireNamespace("ranger")) {
  library(bbotk)
  library(paradox)
  library(mlr3learners)

  fun = function(xs) {
    list(y1 = xs$x^2, y2 = (xs$x - 2) ^ 2)
  }
  domain = ps(x = p_dbl(lower = -10, upper = 10))
  codomain = ps(y1 = p_dbl(tags = "minimize"), y2 = p_dbl(tags = "minimize"))
  objective = ObjectiveRFun$new(fun = fun, domain = domain, codomain = codomain)

  instance = OptimInstanceBatchMultiCrit$new(
    objective = objective,
    terminator = trm("evals", n_evals = 5))

  xdt = generate_design_random(instance$search_space, n = 4)$data

  instance$eval_batch(xdt)

  learner1 = default_gp()

  learner2 = default_rf()

  surrogate = srlrn(list(learner1, learner2), archive = instance$archive)

  surrogate$update()

  surrogate$learner

  surrogate$learner[["y1"]]$model

  surrogate$learner[["y2"]]$model
}
#> Loading required namespace: ranger
#> $model
#> Ranger result
#> 
#> Call:
#>  ranger::ranger(dependent.variable.name = task$target_names, data = data,      keep.inbag = TRUE, min.bucket = 3L, min.node.size = 3L, num.threads = 1L,      num.trees = 500L, sample.fraction = 1, splitrule = "variance",      mtry = 1) 
#> 
#> Type:                             Regression 
#> Number of trees:                  500 
#> Sample size:                      4 
#> Number of independent variables:  1 
#> Mtry:                             1 
#> Target node size:                 3 
#> Variable importance mode:         none 
#> Splitrule:                        variance 
#> OOB prediction error (MSE):       50.63955 
#> R squared (OOB):                  -0.3238282 
#> 
#> $mu_sigma
#> $mu_sigma[[1]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[2]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[3]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[4]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[5]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[6]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[7]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[8]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[9]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[10]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[11]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[12]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[13]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[14]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[15]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[16]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[17]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[18]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[19]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[20]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[21]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[22]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[23]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[24]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[25]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[26]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[27]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[28]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[29]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[30]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[31]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[32]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[33]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[34]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[35]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[36]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[37]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[38]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[39]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[40]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[41]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[42]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[43]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[44]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[45]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[46]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[47]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[48]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[49]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[50]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[51]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[52]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[53]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[54]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[55]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[56]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[57]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[58]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[59]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[60]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[61]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[62]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[63]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[64]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[65]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[66]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[67]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[68]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[69]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[70]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[71]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[72]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[73]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[74]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[75]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[76]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[77]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[78]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[79]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[80]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[81]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[82]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[83]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[84]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[85]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[86]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[87]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[88]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[89]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[90]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[91]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[92]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[93]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[94]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[95]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[96]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[97]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[98]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[99]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[100]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[101]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[102]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[103]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[104]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[105]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[106]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[107]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[108]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[109]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[110]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[111]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[112]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[113]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[114]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[115]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[116]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[117]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[118]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[119]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[120]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[121]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[122]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[123]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[124]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[125]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[126]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[127]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[128]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[129]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[130]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[131]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[132]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[133]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[134]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[135]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[136]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[137]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[138]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[139]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[140]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[141]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[142]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[143]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[144]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[145]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[146]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[147]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[148]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[149]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[150]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[151]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[152]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[153]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[154]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[155]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[156]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[157]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[158]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[159]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[160]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[161]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[162]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[163]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[164]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[165]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[166]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[167]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[168]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[169]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[170]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[171]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[172]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[173]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[174]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[175]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[176]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[177]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[178]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[179]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[180]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[181]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[182]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[183]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[184]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[185]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[186]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[187]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[188]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[189]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[190]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[191]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[192]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[193]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[194]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[195]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[196]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[197]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[198]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[199]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[200]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[201]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[202]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[203]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[204]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[205]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[206]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[207]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[208]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[209]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[210]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[211]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[212]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[213]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[214]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[215]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[216]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[217]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[218]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[219]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[220]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[221]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[222]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[223]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[224]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[225]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[226]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[227]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[228]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[229]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[230]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[231]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[232]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[233]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[234]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[235]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[236]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[237]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[238]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[239]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[240]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[241]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[242]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[243]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[244]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[245]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[246]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[247]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[248]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[249]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[250]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[251]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[252]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[253]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[254]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[255]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[256]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[257]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[258]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[259]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[260]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[261]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[262]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[263]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[264]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[265]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[266]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[267]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[268]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[269]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[270]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[271]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[272]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[273]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[274]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[275]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[276]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[277]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[278]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[279]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[280]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[281]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[282]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[283]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[284]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[285]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[286]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[287]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[288]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[289]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[290]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[291]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[292]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[293]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[294]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[295]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[296]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[297]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[298]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[299]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[300]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[301]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[302]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[303]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[304]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[305]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[306]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[307]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[308]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[309]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[310]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[311]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[312]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[313]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[314]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[315]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[316]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[317]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[318]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[319]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[320]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[321]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[322]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[323]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[324]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[325]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[326]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[327]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[328]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[329]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[330]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[331]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[332]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[333]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[334]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[335]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[336]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[337]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[338]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[339]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[340]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[341]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[342]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[343]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[344]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[345]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[346]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[347]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[348]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[349]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[350]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[351]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[352]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[353]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[354]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[355]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[356]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[357]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[358]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[359]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[360]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[361]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[362]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[363]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[364]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[365]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[366]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[367]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[368]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[369]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[370]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[371]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[372]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[373]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[374]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[375]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[376]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[377]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[378]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[379]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[380]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[381]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[382]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[383]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[384]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[385]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[386]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[387]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[388]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[389]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[390]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[391]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[392]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[393]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[394]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[395]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[396]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[397]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[398]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[399]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[400]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[401]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[402]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[403]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[404]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[405]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[406]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[407]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[408]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[409]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[410]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[411]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[412]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[413]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[414]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[415]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[416]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[417]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[418]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[419]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[420]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[421]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[422]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[423]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[424]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[425]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[426]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[427]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[428]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[429]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[430]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[431]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[432]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[433]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[434]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[435]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[436]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[437]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[438]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[439]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[440]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[441]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[442]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[443]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[444]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[445]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[446]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[447]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[448]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[449]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[450]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[451]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[452]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[453]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[454]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[455]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[456]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[457]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[458]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[459]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[460]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[461]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[462]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[463]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[464]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[465]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[466]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[467]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[468]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[469]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[470]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[471]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[472]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[473]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[474]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[475]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[476]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[477]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[478]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[479]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[480]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[481]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[482]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[483]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[484]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[485]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[486]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[487]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[488]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[489]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[490]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[491]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[492]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[493]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[494]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[495]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[496]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[497]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[498]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[499]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#> $mu_sigma[[500]]
#>            mu   sigma2
#> [1,] 4.031222 38.25236
#> 
#>

Parameters

Super class

Public fields

Active bindings

Methods

Public methods

Method new()

Usage

Arguments

Method predict()

Usage

Arguments

Returns

Method clone()

Usage

Arguments

Examples

Method `new()`

Method `predict()`

Method `clone()`