module NumRu::Misc::MD_Iterators

A Mixin. To be included in a class with multi-dimension indexing support (such as NArray).

Index

• each_subary_at_dims
• each_subary_at_dims_with_index

Methods

each_subary_at_dims( *dims )

Iterator for each sub-array (not each element) specified by dimensions.

ARGUMENT

• dims (integers) : specifies subsets at dimensions specified here with the beginning-to-end selection. For example, [0, 1] to specify the first 2 dimensions (subsets will be 2D then), and [2] to specify the 3rd dimension (subsets will be 1D). Duplication has no effect, so [0,0] and [0] are the same. Also, its order has no effect. See EXAMPLE below for more.

RETURN VALUE

• self

POSSIBLE EXCEPTIONS

• exception is raised if ( dims.min<0 || dims.max>=self.rank ).

EXAMPLE

• Suppose that you want to do something with 2D sub-arrays in a multi-dimension NArray. First, you include this module as follows:

  require "narray"
  class NArray
     include NumRu::Misc::MD_Iterators
  end

  And prepare the array if you have not (here, it is 4D):

  na = NArray.int(10,2,5,2).indgen!

  Then you do the job like this:

  na.each_subary_at_dims(0,2){ |sub|
    ...  # do whatever with sub
  }

  This is equivalent to the following:

  (0...na.shape[3]).each{|j|
    (0...na.shape[1]).each{|i|
      sub = na[0..-1, i, 0..-1, j]
      ...  # do whatever with sub
    }
  }

  Note that the loop must be nested 3 times when na is a 5D array, if the latter approach is used. On the other hand, it will still require the same single loop with the former.

each_subary_at_dims_with_index( *dims )

Like each_subary_at_dims but the block takes two arguments: subset and the subset specifier (index).

EXAMPLE

• Suppose the example above in each_subary_at_dims (EXAMPLE). And suppose that you want to overwrite na with the result you get. You can do it like this:

  na.each_subary_at_dims_with_index(0,2){ |sub,idx|
    result = (sub + 10) / 2
    na[*idx] = result
  }

  Here, idx is an Array to be fed in the []= or [] methods with asterisk (ungrouping).