Split
 Usage
Notes
 Further Examples
Here is a list.
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This splits mm into sublists consisting of runs of identical elements.
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This treats two adjacent elements as identical whenever they are congruent modulo  .
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Here is another list.
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This sorts and partitions nn into sublists that are in the half-open intervals  ,  , and so on.
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This defines the function RunLengthEncode which gives a list of pairs. The pair {x, y} corresponds to a run of the element x of length y.
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This defines the function Classify which partitions the list s into a list of disjoint sublists such that the function f evaluates to a different constant on each sublist. In other words Classify returns the preimages of s under f.
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The default for f is the identity function.
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Here is a nested list.
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This groups the elements of pp whose first and third elements are identical.
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