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% LaTeX produced by Fred L. Drake, Jr. <fdrake@acm.org>, with an
% example based on the PyModules FAQ entry by Aaron Watters
% <arw@pythonpros.com>.
\section{Standard Module \module{bisect}}
\stmodindex{bisect}
\label{module-bisect}
This module provides support for maintaining a list in sorted order
without having to sort the list after each insertion. For long lists
of items with expensive comparison operations, this can be an
improvement over the more common approach. The module is called
\module{bisect} because it uses a basic bisection algorithm to do its
work. The source code may be used a useful reference for a working
example of the algorithm (i.e., the boundary conditions are already
right!).
The following functions are provided:
\begin{funcdesc}{bisect}{list, item\optional{, lo\optional{, hi}}}
Locate the proper insertion point for \var{item} in \var{list} to
maintain sorted order. The parameters \var{lo} and \var{hi} may be
used to specify a subset of the list which should be considered. The
return value is suitable for use as the first parameter to
\code{\var{list}.insert()}.
\end{funcdesc}
\begin{funcdesc}{insort}{list, item\optional{, lo\optional{, hi}}}
Insert \var{item} in \var{list} in sorted order. This is equivalent
to \code{\var{list}.insert(bisect.bisect(\var{list}, \var{item},
\var{lo}, \var{hi}), \var{item})}.
\end{funcdesc}
\subsection{Example}
\nodename{bisect-example}
The \function{bisect()} function is generally useful for categorizing
numeric data. This example uses \function{bisect()} to look up a
letter grade for an exam total (say) based on a set of ordered numeric
breakpoints: 85 and up is an `A', 75..84 is a `B', etc.
\begin{verbatim}
>>> grades = "FEDCBA"
>>> breakpoints = [30, 44, 66, 75, 85]
>>> from bisect import bisect
>>> def grade(total):
... return grades[bisect(breakpoints, total)]
...
>>> grade(66)
'C'
>>> map(grade, [33, 99, 77, 44, 12, 88])
['E', 'A', 'B', 'D', 'F', 'A']
\end{verbatim}
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