338 lines
11 KiB
TeX
338 lines
11 KiB
TeX
\section{\module{collections} ---
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High-performance container datatypes}
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\declaremodule{standard}{collections}
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\modulesynopsis{High-performance datatypes}
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\moduleauthor{Raymond Hettinger}{python@rcn.com}
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\sectionauthor{Raymond Hettinger}{python@rcn.com}
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\versionadded{2.4}
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This module implements high-performance container datatypes. Currently,
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there are two datatypes, deque and defaultdict.
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Future additions may include balanced trees and ordered dictionaries.
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\versionchanged[Added defaultdict]{2.5}
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\subsection{\class{deque} objects \label{deque-objects}}
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\begin{funcdesc}{deque}{\optional{iterable}}
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Returns a new deque objected initialized left-to-right (using
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\method{append()}) with data from \var{iterable}. If \var{iterable}
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is not specified, the new deque is empty.
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Deques are a generalization of stacks and queues (the name is pronounced
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``deck'' and is short for ``double-ended queue''). Deques support
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thread-safe, memory efficient appends and pops from either side of the deque
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with approximately the same \code{O(1)} performance in either direction.
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Though \class{list} objects support similar operations, they are optimized
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for fast fixed-length operations and incur \code{O(n)} memory movement costs
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for \samp{pop(0)} and \samp{insert(0, v)} operations which change both the
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size and position of the underlying data representation.
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\versionadded{2.4}
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\end{funcdesc}
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Deque objects support the following methods:
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\begin{methoddesc}{append}{x}
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Add \var{x} to the right side of the deque.
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\end{methoddesc}
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\begin{methoddesc}{appendleft}{x}
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Add \var{x} to the left side of the deque.
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\end{methoddesc}
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\begin{methoddesc}{clear}{}
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Remove all elements from the deque leaving it with length 0.
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\end{methoddesc}
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\begin{methoddesc}{extend}{iterable}
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Extend the right side of the deque by appending elements from
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the iterable argument.
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\end{methoddesc}
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\begin{methoddesc}{extendleft}{iterable}
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Extend the left side of the deque by appending elements from
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\var{iterable}. Note, the series of left appends results in
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reversing the order of elements in the iterable argument.
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\end{methoddesc}
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\begin{methoddesc}{pop}{}
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Remove and return an element from the right side of the deque.
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If no elements are present, raises an \exception{IndexError}.
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\end{methoddesc}
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\begin{methoddesc}{popleft}{}
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Remove and return an element from the left side of the deque.
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If no elements are present, raises an \exception{IndexError}.
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\end{methoddesc}
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\begin{methoddesc}{remove}{value}
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Removed the first occurrence of \var{value}. If not found,
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raises a \exception{ValueError}.
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\versionadded{2.5}
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\end{methoddesc}
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\begin{methoddesc}{rotate}{n}
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Rotate the deque \var{n} steps to the right. If \var{n} is
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negative, rotate to the left. Rotating one step to the right
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is equivalent to: \samp{d.appendleft(d.pop())}.
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\end{methoddesc}
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In addition to the above, deques support iteration, pickling, \samp{len(d)},
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\samp{reversed(d)}, \samp{copy.copy(d)}, \samp{copy.deepcopy(d)},
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membership testing with the \keyword{in} operator, and subscript references
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such as \samp{d[-1]}.
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Example:
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\begin{verbatim}
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>>> from collections import deque
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>>> d = deque('ghi') # make a new deque with three items
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>>> for elem in d: # iterate over the deque's elements
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... print elem.upper()
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G
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H
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I
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>>> d.append('j') # add a new entry to the right side
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>>> d.appendleft('f') # add a new entry to the left side
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>>> d # show the representation of the deque
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deque(['f', 'g', 'h', 'i', 'j'])
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>>> d.pop() # return and remove the rightmost item
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'j'
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>>> d.popleft() # return and remove the leftmost item
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'f'
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>>> list(d) # list the contents of the deque
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['g', 'h', 'i']
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>>> d[0] # peek at leftmost item
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'g'
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>>> d[-1] # peek at rightmost item
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'i'
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>>> list(reversed(d)) # list the contents of a deque in reverse
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['i', 'h', 'g']
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>>> 'h' in d # search the deque
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True
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>>> d.extend('jkl') # add multiple elements at once
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>>> d
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deque(['g', 'h', 'i', 'j', 'k', 'l'])
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>>> d.rotate(1) # right rotation
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>>> d
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deque(['l', 'g', 'h', 'i', 'j', 'k'])
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>>> d.rotate(-1) # left rotation
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>>> d
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deque(['g', 'h', 'i', 'j', 'k', 'l'])
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>>> deque(reversed(d)) # make a new deque in reverse order
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deque(['l', 'k', 'j', 'i', 'h', 'g'])
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>>> d.clear() # empty the deque
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>>> d.pop() # cannot pop from an empty deque
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Traceback (most recent call last):
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File "<pyshell#6>", line 1, in -toplevel-
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d.pop()
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IndexError: pop from an empty deque
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>>> d.extendleft('abc') # extendleft() reverses the input order
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>>> d
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deque(['c', 'b', 'a'])
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\end{verbatim}
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\subsubsection{Recipes \label{deque-recipes}}
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This section shows various approaches to working with deques.
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The \method{rotate()} method provides a way to implement \class{deque}
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slicing and deletion. For example, a pure python implementation of
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\code{del d[n]} relies on the \method{rotate()} method to position
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elements to be popped:
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\begin{verbatim}
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def delete_nth(d, n):
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d.rotate(-n)
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d.popleft()
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d.rotate(n)
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\end{verbatim}
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To implement \class{deque} slicing, use a similar approach applying
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\method{rotate()} to bring a target element to the left side of the deque.
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Remove old entries with \method{popleft()}, add new entries with
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\method{extend()}, and then reverse the rotation.
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With minor variations on that approach, it is easy to implement Forth style
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stack manipulations such as \code{dup}, \code{drop}, \code{swap}, \code{over},
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\code{pick}, \code{rot}, and \code{roll}.
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A roundrobin task server can be built from a \class{deque} using
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\method{popleft()} to select the current task and \method{append()}
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to add it back to the tasklist if the input stream is not exhausted:
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\begin{verbatim}
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def roundrobin(*iterables):
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pending = deque(iter(i) for i in iterables)
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while pending:
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task = pending.popleft()
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try:
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yield task.next()
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except StopIteration:
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continue
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pending.append(task)
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>>> for value in roundrobin('abc', 'd', 'efgh'):
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... print value
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a
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d
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e
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b
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f
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c
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g
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h
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\end{verbatim}
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Multi-pass data reduction algorithms can be succinctly expressed and
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efficiently coded by extracting elements with multiple calls to
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\method{popleft()}, applying the reduction function, and calling
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\method{append()} to add the result back to the queue.
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For example, building a balanced binary tree of nested lists entails
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reducing two adjacent nodes into one by grouping them in a list:
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\begin{verbatim}
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def maketree(iterable):
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d = deque(iterable)
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while len(d) > 1:
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pair = [d.popleft(), d.popleft()]
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d.append(pair)
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return list(d)
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>>> print maketree('abcdefgh')
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[[[['a', 'b'], ['c', 'd']], [['e', 'f'], ['g', 'h']]]]
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\end{verbatim}
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\subsection{\class{defaultdict} objects \label{defaultdict-objects}}
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\begin{funcdesc}{defaultdict}{\optional{default_factory\optional{, ...}}}
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Returns a new dictionary-like object. \class{defaultdict} is a subclass
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of the builtin \class{dict} class. It overrides one method and adds one
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writable instance variable. The remaining functionality is the same as
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for the \class{dict} class and is not documented here.
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The first argument provides the initial value for the
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\member{default_factory} attribute; it defaults to \code{None}.
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All remaining arguments are treated the same as if they were
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passed to the \class{dict} constructor, including keyword arguments.
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\versionadded{2.5}
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\end{funcdesc}
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\class{defaultdict} objects support the following method in addition to
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the standard \class{dict} operations:
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\begin{methoddesc}{__missing__}{key}
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If the \member{default_factory} attribute is \code{None}, this raises
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an \exception{KeyError} exception with the \var{key} as argument.
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If \member{default_factory} is not \code{None}, it is called without
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arguments to provide a default value for the given \var{key}, this
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value is inserted in the dictionary for the \var{key}, and returned.
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If calling \member{default_factory} raises an exception this exception
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is propagated unchanged.
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This method is called by the \method{__getitem__} method of the
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\class{dict} class when the requested key is not found; whatever it
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returns or raises is then returned or raised by \method{__getitem__}.
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\end{methoddesc}
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\class{defaultdict} objects support the following instance variable:
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\begin{datadesc}{default_factory}
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This attribute is used by the \method{__missing__} method; it is initialized
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from the first argument to the constructor, if present, or to \code{None},
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if absent.
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\end{datadesc}
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\subsubsection{\class{defaultdict} Examples \label{defaultdict-examples}}
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Using \class{list} as the \member{default_factory}, it is easy to group
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a sequence of key-value pairs into a dictionary of lists:
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\begin{verbatim}
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>>> s = [('yellow', 1), ('blue', 2), ('yellow', 3), ('blue', 4), ('red', 1)]
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>>> d = defaultdict(list)
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>>> for k, v in s:
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d[k].append(v)
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>>> d.items()
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[('blue', [2, 4]), ('red', [1]), ('yellow', [1, 3])]
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\end{verbatim}
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When each key is encountered for the first time, it is not already in the
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mapping; so an entry is automatically created using the
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\member{default_factory} function which returns an empty \class{list}. The
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\method{list.append()} operation then attaches the value to the new list. When
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keys are encountered again, the look-up proceeds normally (returning the list
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for that key) and the \method{list.append()} operation adds another value to
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the list. This technique is simpler and faster than an equivalent technique
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using \method{dict.setdefault()}:
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\begin{verbatim}
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>>> d = {}
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>>> for k, v in s:
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d.setdefault(k, []).append(v)
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>>> d.items()
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[('blue', [2, 4]), ('red', [1]), ('yellow', [1, 3])]
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\end{verbatim}
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Setting the \member{default_factory} to \class{int} makes the
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\class{defaultdict} useful for counting (like a bag or multiset in other
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languages):
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\begin{verbatim}
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>>> s = 'mississippi'
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>>> d = defaultdict(int)
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>>> for k in s:
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d[k] += 1
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>>> d.items()
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[('i', 4), ('p', 2), ('s', 4), ('m', 1)]
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\end{verbatim}
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When a letter is first encountered, it is missing from the mapping, so the
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\member{default_factory} function calls \function{int()} to supply a default
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count of zero. The increment operation then builds up the count for each
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letter. This technique makes counting simpler and faster than an equivalent
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technique using \method{dict.get()}:
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\begin{verbatim}
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>>> d = {}
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>>> for k in s:
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d[k] = d.get(k, 0) + 1
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>>> d.items()
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[('i', 4), ('p', 2), ('s', 4), ('m', 1)]
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\end{verbatim}
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Setting the \member{default_factory} to \class{set} makes the
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\class{defaultdict} useful for building a dictionary of sets:
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\begin{verbatim}
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>>> s = [('red', 1), ('blue', 2), ('red', 3), ('blue', 4), ('red', 1), ('blue', 4)]
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>>> d = defaultdict(set)
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>>> for k, v in s:
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d[k].add(v)
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>>> d.items()
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[('blue', set([2, 4])), ('red', set([1, 3]))]
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\end{verbatim}
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