snof function

Helper function to create numeric single-objective optimization test function.

Helper function to create numeric single-objective optimization test function.

This is a simplifying wrapper around makeSingleObjectiveFunction. It can be used if the function to generte is purely numeric to save some lines of code.

snof( name = NULL, id = NULL, par.len = NULL, par.id = "x", par.lower = NULL, par.upper = NULL, description = NULL, fn, vectorized = FALSE, noisy = FALSE, fn.mean = NULL, minimize = TRUE, constraint.fn = NULL, tags = character(0), global.opt.params = NULL, global.opt.value = NULL, local.opt.params = NULL, local.opt.values = NULL )

Arguments

  • name: [character(1)]

    Function name. Used for the title of plots for example.

  • id: [character(1) | NULL]

    Optional short function identifier. If provided, this should be a short name without whitespaces and now special characters beside the underscore. Default is NULL, which means no ID at all.

  • par.len: [integer(1)]

    Length of parameter vector.

  • par.id: [character(1)]

    Optional name of parameter vector. Default is x .

  • par.lower: [numeric]

    Vector of lower bounds. A single value of length 1 is automatically replicated to n.pars. Default is -Inf.

  • par.upper: [numeric]

    Vector of upper bounds. A singe value of length 1 is automatically replicated to n.pars. Default is Inf.

  • description: [character(1) | NULL]

    Optional function description.

  • fn: [function]

    Objective function.

  • vectorized: [logical(1)]

    Can the objective function handle vector input, i.~e., does it accept matrix of parameters? Default is FALSE.

  • noisy: [logical(1)]

    Is the function noisy? Defaults to FALSE.

  • fn.mean: [function]

    Optional true mean function in case of a noisy objective function. This functions should have the same mean as fn.

  • minimize: [logical(1)]

    Set this to TRUE if the function should be minimized and to FALSE otherwise. The default is TRUE.

  • constraint.fn: [function | NULL]

    Function which returns a logical vector indicating whether certain conditions are met or not. Default is NULL, which means, that there are no constraints beside possible box constraints defined via the par.set argument.

  • tags: [character]

    Optional character vector of tags or keywords which characterize the function, e.~g. unimodal , separable . See getAvailableTags for a character vector of allowed tags.

  • global.opt.params: [list | numeric | data.frame | matrix | NULL]

    Default is NULL which means unknown. Passing a numeric vector will be the most frequent case (numeric only functions). In this case there is only a single global optimum. If there are multiple global optima, passing a numeric matrix is the best choice. Passing a list or a data.frame

    is necessary if your function is mixed, e.g., it expects both numeric and discrete parameters. Internally, however, each representation is casted to a data.frame

    for reasons of consistency.

  • global.opt.value: [numeric(1) | NULL]

    Global optimum value if known. Default is NULL, which means unknown. If only the global.opt.params are passed, the value is computed automatically.

  • local.opt.params: [list | numeric | data.frame | matrix | NULL]

    Default is NULL, which means the function has no local optima or they are unknown. For details see the description of global.opt.params.

  • local.opt.values: [numeric | NULL]

    Value(s) of local optima. Default is NULL, which means unknown. If only the local.opt.params are passed, the values are computed automatically.

Examples

# first we generate the 10d sphere function the long way fn = makeSingleObjectiveFunction( name = "Testfun", fn = function(x) sum(x^2), par.set = makeNumericParamSet( len = 10L, id = "a", lower = rep(-1.5, 10L), upper = rep(1.5, 10L) ) ) # ... and now the short way fn = snof( name = "Testfun", fn = function(x) sum(x^2), par.len = 10L, par.id = "a", par.lower = -1.5, par.upper = 1.5 )
  • Maintainer: Jakob Bossek
  • License: BSD_2_clause + file LICENSE
  • Last published: 2023-03-10