Type:
Class
Constants:
InspectKey : :__inspect_key__

Set implements a collection of unordered values with no duplicates. This is a hybrid of Array's intuitive inter-operation facilities and Hash's fast lookup.

The equality of each couple of elements is determined according to Object#eql? and Object#hash, since Set uses Hash as storage.

Set is easy to use with Enumerable objects (implementing each). Most of the initializer methods and binary operators accept generic Enumerable objects besides sets and arrays. An Enumerable object can be converted to Set using the to_set method.

Comparison

The comparison operators <, >, <= and >= are implemented as shorthand for the {proper_,}{subset?,superset?} methods. However, the <=> operator is intentionally left out because not every pair of sets is comparable. ({x,y} vs. {x,z} for example)

Example

require 'set'
s1 = Set.new [1, 2]                   # -> #<Set: {1, 2}>
s2 = [1, 2].to_set                    # -> #<Set: {1, 2}>
s1 == s2                              # -> true
s1.add("foo")                         # -> #<Set: {1, 2, "foo"}>
s1.merge([2, 6])                      # -> #<Set: {6, 1, 2, "foo"}>
s1.subset? s2                         # -> false
s2.subset? s1                         # -> true

Contact

- Akinori MUSHA <knu@iDaemons.org> (current maintainer)
map!

map!() Instance Public methods Alias for:

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[]

[](*ary) Class Public methods Creates a new set containing the given objects

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<=

<=(set) Instance Public methods Alias for:

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subset?

subset?(set) Instance Public methods Returns true if the set is a subset of

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superset?

superset?(set) Instance Public methods Returns true if the set is a superset

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delete

delete(o) Instance Public methods Deletes the given object from the set and

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reject!

reject!(&block) Instance Public methods Equivalent to

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flatten!

flatten!() Instance Public methods Equivalent to

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add

add(o) Instance Public methods Adds the given object to the set and returns

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divide

divide(&func) Instance Public methods Divides the set into a set of subsets

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