mirror of https://github.com/python/cpython.git
358 lines
12 KiB
TeX
358 lines
12 KiB
TeX
\section{\module{operator} ---
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Standard operators as functions.}
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\declaremodule{builtin}{operator}
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\sectionauthor{Skip Montanaro}{skip@automatrix.com}
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\modulesynopsis{All Python's standard operators as built-in functions.}
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The \module{operator} module exports a set of functions implemented in C
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corresponding to the intrinsic operators of Python. For example,
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\code{operator.add(x, y)} is equivalent to the expression \code{x+y}. The
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function names are those used for special class methods; variants without
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leading and trailing \samp{__} are also provided for convenience.
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The functions fall into categories that perform object comparisons,
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logical operations, mathematical operations, sequence operations, and
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abstract type tests.
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The object comparison functions are useful for all objects, and are
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named after the rich comparison operators they support:
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\begin{funcdesc}{lt}{a, b}
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\funcline{le}{a, b}
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\funcline{eq}{a, b}
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\funcline{ne}{a, b}
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\funcline{ge}{a, b}
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\funcline{gt}{a, b}
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\funcline{__lt__}{a, b}
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\funcline{__le__}{a, b}
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\funcline{__eq__}{a, b}
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\funcline{__ne__}{a, b}
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\funcline{__ge__}{a, b}
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\funcline{__gt__}{a, b}
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Perform ``rich comparisons'' between \var{a} and \var{b}. Specifically,
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\code{lt(\var{a}, \var{b})} is equivalent to \code{\var{a} < \var{b}},
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\code{le(\var{a}, \var{b})} is equivalent to \code{\var{a} <= \var{b}},
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\code{eq(\var{a}, \var{b})} is equivalent to \code{\var{a} == \var{b}},
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\code{ne(\var{a}, \var{b})} is equivalent to \code{\var{a} != \var{b}},
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\code{gt(\var{a}, \var{b})} is equivalent to \code{\var{a} > \var{b}}
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and
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\code{ge(\var{a}, \var{b})} is equivalent to \code{\var{a} >= \var{b}}.
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Note that unlike the built-in \function{cmp()}, these functions can
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return any value, which may or may not be interpretable as a Boolean
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value. See the \citetitle[../ref/ref.html]{Python Reference Manual}
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for more informations about rich comparisons.
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\versionadded{2.2}
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\end{funcdesc}
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The logical operations are also generally applicable to all objects,
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and support truth tests and Boolean operations:
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\begin{funcdesc}{not_}{o}
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\funcline{__not__}{o}
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Return the outcome of \keyword{not} \var{o}. (Note that there is no
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\method{__not__()} method for object instances; only the interpreter
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core defines this operation. The result is affected by the
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\method{__nonzero__()} and \method{__len__()} methods.)
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\end{funcdesc}
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\begin{funcdesc}{truth}{o}
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Return \code{1} if \var{o} is true, and 0 otherwise.
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\end{funcdesc}
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The mathematical and bitwise operations are the most numerous:
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\begin{funcdesc}{abs}{o}
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\funcline{__abs__}{o}
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Return the absolute value of \var{o}.
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\end{funcdesc}
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\begin{funcdesc}{add}{a, b}
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\funcline{__add__}{a, b}
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Return \var{a} \code{+} \var{b}, for \var{a} and \var{b} numbers.
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\end{funcdesc}
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\begin{funcdesc}{and_}{a, b}
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\funcline{__and__}{a, b}
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Return the bitwise and of \var{a} and \var{b}.
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\end{funcdesc}
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\begin{funcdesc}{div}{a, b}
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\funcline{__div__}{a, b}
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Return \var{a} \code{/} \var{b} when \code{__future__.division} is not
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in effect. This is also known as ``classic'' division.
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\end{funcdesc}
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\begin{funcdesc}{floordiv}{a, b}
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\funcline{__floordiv__}{a, b}
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Return \var{a} \code{//} \var{b}.
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\versionadded{2.2}
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\end{funcdesc}
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\begin{funcdesc}{inv}{o}
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\funcline{invert}{o}
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\funcline{__inv__}{o}
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\funcline{__invert__}{o}
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Return the bitwise inverse of the number \var{o}. This is equivalent
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to \code{\textasciitilde}\var{o}. The names \function{invert()} and
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\function{__invert__()} were added in Python 2.0.
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\end{funcdesc}
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\begin{funcdesc}{lshift}{a, b}
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\funcline{__lshift__}{a, b}
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Return \var{a} shifted left by \var{b}.
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\end{funcdesc}
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\begin{funcdesc}{mod}{a, b}
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\funcline{__mod__}{a, b}
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Return \var{a} \code{\%} \var{b}.
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\end{funcdesc}
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\begin{funcdesc}{mul}{a, b}
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\funcline{__mul__}{a, b}
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Return \var{a} \code{*} \var{b}, for \var{a} and \var{b} numbers.
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\end{funcdesc}
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\begin{funcdesc}{neg}{o}
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\funcline{__neg__}{o}
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Return \var{o} negated.
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\end{funcdesc}
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\begin{funcdesc}{or_}{a, b}
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\funcline{__or__}{a, b}
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Return the bitwise or of \var{a} and \var{b}.
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\end{funcdesc}
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\begin{funcdesc}{pos}{o}
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\funcline{__pos__}{o}
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Return \var{o} positive.
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\end{funcdesc}
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\begin{funcdesc}{rshift}{a, b}
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\funcline{__rshift__}{a, b}
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Return \var{a} shifted right by \var{b}.
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\end{funcdesc}
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\begin{funcdesc}{sub}{a, b}
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\funcline{__sub__}{a, b}
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Return \var{a} \code{-} \var{b}.
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\end{funcdesc}
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\begin{funcdesc}{truediv}{a, b}
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\funcline{__truediv__}{a, b}
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Return \var{a} \code{/} \var{b} when \code{__future__.division} is in
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effect. This is also known as division.
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\versionadded{2.2}
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\end{funcdesc}
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\begin{funcdesc}{xor}{a, b}
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\funcline{__xor__}{a, b}
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Return the bitwise exclusive or of \var{a} and \var{b}.
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\end{funcdesc}
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Operations which work with sequences include:
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\begin{funcdesc}{concat}{a, b}
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\funcline{__concat__}{a, b}
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Return \var{a} \code{+} \var{b} for \var{a} and \var{b} sequences.
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\end{funcdesc}
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\begin{funcdesc}{contains}{a, b}
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\funcline{__contains__}{a, b}
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Return the outcome of the test \var{b} \code{in} \var{a}.
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Note the reversed operands. The name \function{__contains__()} was
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added in Python 2.0.
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\end{funcdesc}
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\begin{funcdesc}{countOf}{a, b}
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Return the number of occurrences of \var{b} in \var{a}.
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\end{funcdesc}
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\begin{funcdesc}{delitem}{a, b}
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\funcline{__delitem__}{a, b}
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Remove the value of \var{a} at index \var{b}.
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\end{funcdesc}
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\begin{funcdesc}{delslice}{a, b, c}
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\funcline{__delslice__}{a, b, c}
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Delete the slice of \var{a} from index \var{b} to index \var{c}\code{-1}.
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\end{funcdesc}
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\begin{funcdesc}{getitem}{a, b}
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\funcline{__getitem__}{a, b}
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Return the value of \var{a} at index \var{b}.
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\end{funcdesc}
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\begin{funcdesc}{getslice}{a, b, c}
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\funcline{__getslice__}{a, b, c}
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Return the slice of \var{a} from index \var{b} to index \var{c}\code{-1}.
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\end{funcdesc}
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\begin{funcdesc}{indexOf}{a, b}
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Return the index of the first of occurrence of \var{b} in \var{a}.
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\end{funcdesc}
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\begin{funcdesc}{repeat}{a, b}
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\funcline{__repeat__}{a, b}
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Return \var{a} \code{*} \var{b} where \var{a} is a sequence and
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\var{b} is an integer.
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\end{funcdesc}
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\begin{funcdesc}{sequenceIncludes}{\unspecified}
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\deprecated{2.0}{Use \function{contains()} instead.}
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Alias for \function{contains()}.
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\end{funcdesc}
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\begin{funcdesc}{setitem}{a, b, c}
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\funcline{__setitem__}{a, b, c}
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Set the value of \var{a} at index \var{b} to \var{c}.
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\end{funcdesc}
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\begin{funcdesc}{setslice}{a, b, c, v}
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\funcline{__setslice__}{a, b, c, v}
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Set the slice of \var{a} from index \var{b} to index \var{c}\code{-1} to the
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sequence \var{v}.
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\end{funcdesc}
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The \module{operator} module also defines a few predicates to test the
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type of objects. \note{Be careful not to misinterpret the
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results of these functions; only \function{isCallable()} has any
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measure of reliability with instance objects. For example:}
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\begin{verbatim}
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>>> class C:
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... pass
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...
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>>> import operator
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>>> o = C()
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>>> operator.isMappingType(o)
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1
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\end{verbatim}
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\begin{funcdesc}{isCallable}{o}
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\deprecated{2.0}{Use the \function{callable()} built-in function instead.}
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Returns true if the object \var{o} can be called like a function,
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otherwise it returns false. True is returned for functions, bound and
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unbound methods, class objects, and instance objects which support the
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\method{__call__()} method.
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\end{funcdesc}
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\begin{funcdesc}{isMappingType}{o}
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Returns true if the object \var{o} supports the mapping interface.
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This is true for dictionaries and all instance objects.
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\warning{There is no reliable way to test if an instance
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supports the complete mapping protocol since the interface itself is
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ill-defined. This makes this test less useful than it otherwise might
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be.}
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\end{funcdesc}
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\begin{funcdesc}{isNumberType}{o}
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Returns true if the object \var{o} represents a number. This is true
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for all numeric types implemented in C, and for all instance objects.
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\warning{There is no reliable way to test if an instance
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supports the complete numeric interface since the interface itself is
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ill-defined. This makes this test less useful than it otherwise might
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be.}
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\end{funcdesc}
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\begin{funcdesc}{isSequenceType}{o}
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Returns true if the object \var{o} supports the sequence protocol.
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This returns true for all objects which define sequence methods in C,
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and for all instance objects. \warning{There is no reliable
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way to test if an instance supports the complete sequence interface
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since the interface itself is ill-defined. This makes this test less
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useful than it otherwise might be.}
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\end{funcdesc}
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Example: Build a dictionary that maps the ordinals from \code{0} to
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\code{256} to their character equivalents.
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\begin{verbatim}
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>>> import operator
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>>> d = {}
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>>> keys = range(256)
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>>> vals = map(chr, keys)
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>>> map(operator.setitem, [d]*len(keys), keys, vals)
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\end{verbatim}
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\subsection{Mapping Operators to Functions \label{operator-map}}
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This table shows how abstract operations correspond to operator
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symbols in the Python syntax and the functions in the
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\refmodule{operator} module.
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\begin{tableiii}{l|c|l}{textrm}{Operation}{Syntax}{Function}
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\lineiii{Addition}{\code{\var{a} + \var{b}}}
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{\code{add(\var{a}, \var{b})}}
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\lineiii{Concatenation}{\code{\var{seq1} + \var{seq2}}}
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{\code{concat(\var{seq1}, \var{seq2})}}
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\lineiii{Containment Test}{\code{\var{o} in \var{seq}}}
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{\code{contains(\var{seq}, \var{o})}}
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\lineiii{Division}{\code{\var{a} / \var{b}}}
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{\code{div(\var{a}, \var{b}) \#} without \code{__future__.division}}
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\lineiii{Division}{\code{\var{a} / \var{b}}}
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{\code{truediv(\var{a}, \var{b}) \#} with \code{__future__.division}}
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\lineiii{Division}{\code{\var{a} // \var{b}}}
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{\code{floordiv(\var{a}, \var{b})}}
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\lineiii{Bitwise And}{\code{\var{a} \&\ \var{b}}}
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{\code{and_(\var{a}, \var{b})}}
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\lineiii{Bitwise Exclusive Or}{\code{\var{a} \^\ \var{b}}}
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{\code{xor(\var{a}, \var{b})}}
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\lineiii{Bitwise Inversion}{\code{\~{} \var{a}}}
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{\code{invert(\var{a})}}
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\lineiii{Bitwise Or}{\code{\var{a} | \var{b}}}
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{\code{or_(\var{a}, \var{b})}}
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\lineiii{Indexed Assignment}{\code{\var{o}[\var{k}] = \var{v}}}
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{\code{setitem(\var{o}, \var{k}, \var{v})}}
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\lineiii{Indexed Deletion}{\code{del \var{o}[\var{k}]}}
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{\code{delitem(\var{o}, \var{k})}}
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\lineiii{Indexing}{\code{\var{o}[\var{k}]}}
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{\code{getitem(\var{o}, \var{k})}}
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\lineiii{Left Shift}{\code{\var{a} <\code{<} \var{b}}}
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{\code{lshift(\var{a}, \var{b})}}
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\lineiii{Modulo}{\code{\var{a} \%\ \var{b}}}
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{\code{mod(\var{a}, \var{b})}}
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\lineiii{Multiplication}{\code{\var{a} * \var{b}}}
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{\code{mul(\var{a}, \var{b})}}
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\lineiii{Negation (Arithmetic)}{\code{- \var{a}}}
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{\code{neg(\var{a})}}
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\lineiii{Negation (Logical)}{\code{not \var{a}}}
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{\code{not_(\var{a})}}
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\lineiii{Right Shift}{\code{\var{a} >\code{>} \var{b}}}
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{\code{rshift(\var{a}, \var{b})}}
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\lineiii{Sequence Repitition}{\code{\var{seq} * \var{i}}}
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{\code{repeat(\var{seq}, \var{i})}}
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\lineiii{Slice Assignment}{\code{\var{seq}[\var{i}:\var{j}]} = \var{values}}
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{\code{setslice(\var{seq}, \var{i}, \var{j}, \var{values})}}
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\lineiii{Slice Deletion}{\code{del \var{seq}[\var{i}:\var{j}]}}
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{\code{delslice(\var{seq}, \var{i}, \var{j})}}
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\lineiii{Slicing}{\code{\var{seq}[\var{i}:\var{j}]}}
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{\code{getslice(\var{seq}, \var{i}, \var{j})}}
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\lineiii{String Formatting}{\code{\var{s} \%\ \var{o}}}
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{\code{mod(\var{s}, \var{o})}}
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\lineiii{Subtraction}{\code{\var{a} - \var{b}}}
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{\code{sub(\var{a}, \var{b})}}
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\lineiii{Truth Test}{\code{\var{o}}}
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{\code{truth(\var{o})}}
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\lineiii{Ordering}{\code{\var{a} < \var{b}}}
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{\code{lt(\var{a}, \var{b})}}
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\lineiii{Ordering}{\code{\var{a} <= \var{b}}}
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{\code{le(\var{a}, \var{b})}}
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\lineiii{Equality}{\code{\var{a} == \var{b}}}
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{\code{eq(\var{a}, \var{b})}}
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\lineiii{Difference}{\code{\var{a} != \var{b}}}
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{\code{ne(\var{a}, \var{b})}}
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\lineiii{Ordering}{\code{\var{a} >= \var{b}}}
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{\code{ge(\var{a}, \var{b})}}
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\lineiii{Ordering}{\code{\var{a} > \var{b}}}
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{\code{gt(\var{a}, \var{b})}}
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\end{tableiii}
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