Greg Wilson's latest, with spell-checking by Barry.
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pep-0218.txt
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pep-0218.txt
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@ -9,14 +9,114 @@ Created: 31-Jul-2000
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Post-History:
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Abstract
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Introduction
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This PEP proposes adding sets as a built-in type in Python.
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Rationale
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Sets are a fundamental mathematical structure, and are commonly
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used to both specify and implement programs. Sets are often
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implemented as dictionaries with "don't care" values, but this
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leaves the meaning of intersection, union, difference, and other
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basic operations are ambiguous. This PEP therefore proposes
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syntax and semantics for a concrete, built-in set type.
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used to specify algorithms. They are much less frequently used in
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implementations, even when they are the "right" structure.
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Programmers frequently use lists instead, even when the ordering
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information in lists is irrelevant, and by-value lookups are
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frequent. (Most medium-sized C programs contain a depressing
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number of start-to-end searches through malloc'd vectors to
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determine whether particular items are present or not...)
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Programmers are often told that they can implement sets as
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dictionaries with "don't care" values. Items can be added to
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these "sets" by assigning the "don't care" value to them;
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membership can be tested using "dict.has_key"; and items can be
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deleted using "del". However, the three main binary operations
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on sets --- union, intersection, and difference --- are not
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directly supported by this representation, since their meaning is
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ambiguous for dictionaries containing key/value pairs.
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Proposal
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We propose adding a new built-in type to Python to represent sets.
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This type will be an unordered collection of unique values, just
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as a dictionary is an unordered collection of key/value pairs.
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Constant sets will be represented using the usual mathematical
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notation, so that "{1, 2, 3}" will be a set of three integers.
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In order to avoid ambiguity, the empty set will be written "{,}",
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rather than "{}" (which is already used to represent empty
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dictionaries). We feel that this notation is as reasonable as the
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use of "(3,)" to represent single-element tuples; a more radical
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alternative is discussed in the "Alternatives" section.
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Iteration and comprehension will be implemented in the obvious
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ways, so that:
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for x in S:
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will step through the elements of S in arbitrary order, while:
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{x**2 for x in S}
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will produce a set containing the squares of all elements in S,
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Membership will be tested using "in" and "not in".
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The binary operators '|', '&', '-', and "^" will implement set
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union, intersection, difference, and symmetric difference. Their
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in-place equivalents will have the obvious semantics.
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The method "add" will add an element to a set. This is different
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from set union, as the following example shows:
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>>> {1, 2, 3} | {4, 5, 6}
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{1, 2, 3, 4, 5, 6}
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>>> {1, 2, 3}.add({4, 5, 6})
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{1, 2, 3, {4, 5, 6}}
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Note that we expect that items can also be added to sets using
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in-place union of temporaries, i.e. "S |= {x}" instead of
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"S.add(x)".
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Elements will be deleted from sets using a "remove" method, or
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using "del":
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>>> S = {1, 2, 3}
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>>> del S[1]
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>>> S
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{2, 3}
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>>> S.remove(3)
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{2}
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The "KeyError" exception will be raised if an attempt is made to
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remove an element which is not in a set.
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A new method "dict.keyset" will return the keys of a dictionary as
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a set. A corresponding method "dict.valueset" will return the
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dictionary's values as a set.
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A built-in converter "set()" will convert any sequence type to a
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set; converters such as "list()" and "tuple()" will be extended to
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handle sets as input.
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Alternatives
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A radical alternative to the (admittedly clumsy) notation "{,}" is
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to re-define "{}" to be the empty collection, rather than the
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empty dictionary. Operations which made this object non-empty
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would silently convert it to either a dictionary or a set; it
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would then retain that type for the rest of its existence. This
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idea was rejected because of its potential impact on existing
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Python programs. A similar proposal to modify "dict.keys" and
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"dict.values" to return sets, rather than lists, was rejected for
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the same reasons.
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Copyright
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This document has been placed in the Public Domain.
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