SF bug #1168135: Python 2.5a0 Tutorial errors and observations
(Contributed by Michael R Bax.)
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Doc/tut/tut.tex
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Doc/tut/tut.tex
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@ -100,7 +100,7 @@ types Python is applicable to a much larger problem domain than
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\emph{Awk} or even \emph{Perl}, yet many things are at least as easy
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in Python as in those languages.
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Python allows you to split up your program in modules that can be
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Python allows you to split your program in modules that can be
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reused in other Python programs. It comes with a large collection of
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standard modules that you can use as the basis of your programs --- or
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as examples to start learning to program in Python. Some of these
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@ -114,7 +114,7 @@ easy to experiment with features of the language, to write throw-away
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programs, or to test functions during bottom-up program development.
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It is also a handy desk calculator.
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Python allows writing very compact and readable programs. Programs
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Python enables programs to written compactly and readably. Programs
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written in Python are typically much shorter than equivalent C or
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\Cpp{} programs, for several reasons:
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\begin{itemize}
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@ -145,7 +145,7 @@ it is encouraged!
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Now that you are all excited about Python, you'll want to examine it
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in some more detail. Since the best way to learn a language is
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using it, you are invited to do so with this tutorial.
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to use it, you are invited to do so with this tutorial.
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In the next chapter, the mechanics of using the interpreter are
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explained. This is rather mundane information, but essential for
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@ -293,7 +293,7 @@ the stack trace. (Exceptions handled by an \keyword{except} clause in a
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unconditionally fatal and cause an exit with a nonzero exit; this
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applies to internal inconsistencies and some cases of running out of
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memory. All error messages are written to the standard error stream;
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normal output from the executed commands is written to standard
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normal output from executed commands is written to standard
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output.
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Typing the interrupt character (usually Control-C or DEL) to the
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@ -1227,7 +1227,7 @@ containing arithmetic progressions:
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\end{verbatim}
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The given end point is never part of the generated list;
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\code{range(10)} generates a list of 10 values, exactly the legal
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\code{range(10)} generates a list of 10 values, the legal
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indices for items of a sequence of length 10. It is possible to let
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the range start at another number, or to specify a different increment
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(even negative; sometimes this is called the `step'):
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@ -1426,7 +1426,7 @@ define different methods. Methods of different types may have the
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same name without causing ambiguity. (It is possible to define your
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own object types and methods, using \emph{classes}, as discussed later
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in this tutorial.)
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The method \method{append()} shown in the example, is defined for
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The method \method{append()} shown in the example is defined for
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list objects; it adds a new element at the end of the list. In this
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example it is equivalent to \samp{result = result + [b]}, but more
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efficient.
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@ -1521,7 +1521,7 @@ instance, the following function:
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\begin{verbatim}
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def parrot(voltage, state='a stiff', action='voom', type='Norwegian Blue'):
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print "-- This parrot wouldn't", action,
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print "if you put", voltage, "Volts through it."
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print "if you put", voltage, "volts through it."
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print "-- Lovely plumage, the", type
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print "-- It's", state, "!"
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\end{verbatim}
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@ -1646,7 +1646,7 @@ are not available separately, write the function call with the
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\subsection{Lambda Forms \label{lambda}}
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By popular demand, a few features commonly found in functional
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programming languages and Lisp have been added to Python. With the
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programming languages like Lisp have been added to Python. With the
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\keyword{lambda} keyword, small anonymous functions can be created.
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Here's a function that returns the sum of its two arguments:
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\samp{lambda a, b: a+b}. Lambda forms can be used wherever function
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@ -1753,8 +1753,8 @@ It is an error if there is no such item.
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\begin{methoddesc}[list]{pop}{\optional{i}}
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Remove the item at the given position in the list, and return it. If
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no index is specified, \code{a.pop()} returns the last item in the
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list. The item is also removed from the list. (The square brackets
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no index is specified, \code{a.pop()} removes and returns the last item
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in the list. The item is also removed from the list. (The square brackets
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around the \var{i} in the method signature denote that the parameter
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is optional, not that you should type square brackets at that
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position. You will see this notation frequently in the
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@ -1857,10 +1857,12 @@ use \method{pop()} with \code{0} as the index. For example:
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There are three built-in functions that are very useful when used with
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lists: \function{filter()}, \function{map()}, and \function{reduce()}.
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\samp{filter(\var{function}, \var{sequence})} returns a sequence (of
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the same type, if possible) consisting of those items from the
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sequence for which \code{\var{function}(\var{item})} is true. For
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example, to compute some primes:
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\samp{filter(\var{function}, \var{sequence})} returns a sequence
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consisting of those items from the
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sequence for which \code{\var{function}(\var{item})} is true.
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If \var{sequence} is a \class{string} or \class{tuple}, the result will
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be of the same type; otherwise, it is always a \class{list}.
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For example, to compute some primes:
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\begin{verbatim}
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>>> def f(x): return x % 2 != 0 and x % 3 != 0
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@ -1974,7 +1976,7 @@ SyntaxError: invalid syntax
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\end{verbatim}
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List comprehensions are much more flexible than \function{map()} and can be
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applied to functions with more than one argument and to nested functions:
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applied to complex expressions and nested functions:
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\begin{verbatim}
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>>> [str(round(355/113.0, i)) for i in range(1,6)]
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@ -1985,7 +1987,9 @@ applied to functions with more than one argument and to nested functions:
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\section{The \keyword{del} statement \label{del}}
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There is a way to remove an item from a list given its index instead
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of its value: the \keyword{del} statement. This can also be used to
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of its value: the \keyword{del} statement. Unlike the \method{pop()})
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method which returns a value, the \keyword{del} keyword is a statement
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and can also be used to
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remove slices from a list (which we did earlier by assignment of an
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empty list to the slice). For example:
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@ -2074,7 +2078,7 @@ is also possible:
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\end{verbatim}
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This is called, appropriately enough, \emph{sequence unpacking}.
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Sequence unpacking requires that the list of variables on the left
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Sequence unpacking requires the list of variables on the left to
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have the same number of elements as the length of the sequence. Note
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that multiple assignment is really just a combination of tuple packing
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and sequence unpacking!
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@ -2097,12 +2101,12 @@ Here is a brief demonstration:
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\begin{verbatim}
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>>> basket = ['apple', 'orange', 'apple', 'pear', 'orange', 'banana']
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>>> fruits = set(basket) # create a set without duplicates
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>>> fruits
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>>> fruit = set(basket) # create a set without duplicates
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>>> fruit
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set(['orange', 'pear', 'apple', 'banana'])
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>>> 'orange' in fruits # fast membership testing
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>>> 'orange' in fruit # fast membership testing
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True
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>>> 'crabgrass' in fruits
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>>> 'crabgrass' in fruit
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False
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>>> # Demonstrate set operations on unique letters from two words
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@ -2133,8 +2137,8 @@ which can be any immutable type; strings and numbers can always be
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keys. Tuples can be used as keys if they contain only strings,
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numbers, or tuples; if a tuple contains any mutable object either
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directly or indirectly, it cannot be used as a key. You can't use
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lists as keys, since lists can be modified in place using their
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\method{append()} and \method{extend()} methods, as well as slice and
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lists as keys, since lists can be modified in place using methods like
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\method{append()} and \method{extend()} or modified with slice and
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indexed assignments.
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It is best to think of a dictionary as an unordered set of
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@ -2291,7 +2295,7 @@ Comparisons can be chained. For example, \code{a < b == c} tests
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whether \code{a} is less than \code{b} and moreover \code{b} equals
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\code{c}.
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Comparisons may be combined by the Boolean operators \code{and} and
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Comparisons may be combined using the Boolean operators \code{and} and
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\code{or}, and the outcome of a comparison (or of any other Boolean
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expression) may be negated with \code{not}. These have lower
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priorities than comparison operators; between them, \code{not} has
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@ -2304,9 +2308,9 @@ The Boolean operators \code{and} and \code{or} are so-called
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left to right, and evaluation stops as soon as the outcome is
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determined. For example, if \code{A} and \code{C} are true but
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\code{B} is false, \code{A and B and C} does not evaluate the
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expression \code{C}. In general, the return value of a short-circuit
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operator, when used as a general value and not as a Boolean, is the
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last evaluated argument.
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expression \code{C}. When used as a general value and not as a
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Boolean, the return value of a short-circuit operator is the last
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evaluated argument.
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It is possible to assign the result of a comparison or other Boolean
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expression to a variable. For example,
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@ -2337,8 +2341,8 @@ items of two sequences compare equal, the sequences are considered
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equal. If one sequence is an initial sub-sequence of the other, the
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shorter sequence is the smaller (lesser) one. Lexicographical
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ordering for strings uses the \ASCII{} ordering for individual
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characters. Some examples of comparisons between sequences with the
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same types:
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characters. Some examples of comparisons between sequences of the
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same type:
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\begin{verbatim}
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(1, 2, 3) < (1, 2, 4)
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@ -2619,7 +2623,7 @@ C>
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These two variables are only defined if the interpreter is in
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interactive mode.
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The variable \code{sys.path} is a list of strings that determine the
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The variable \code{sys.path} is a list of strings that determines the
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interpreter's search path for modules. It is initialized to a default
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path taken from the environment variable \envvar{PYTHONPATH}, or from
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a built-in default if \envvar{PYTHONPATH} is not set. You can modify
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@ -2946,8 +2950,9 @@ resulting from this formatting operation.
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One question remains, of course: how do you convert values to strings?
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Luckily, Python has ways to convert any value to a string: pass it to
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the \function{repr()} or \function{str()} functions. Reverse quotes
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(\code{``}) are equivalent to \function{repr()}, but their use is
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discouraged.
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(\code{``}) are equivalent to \function{repr()}, but they are no
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longer used in modern Python code and will likely not be in future
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versions of the language.
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The \function{str()} function is meant to return representations of
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values which are fairly human-readable, while \function{repr()} is
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@ -3035,7 +3040,7 @@ the input string is too long, they don't truncate it, but return it
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unchanged; this will mess up your column lay-out but that's usually
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better than the alternative, which would be lying about a value. (If
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you really want truncation you can always add a slice operation, as in
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\samp{x.ljust(~n)[:n]}.)
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\samp{x.ljust(n)[:n]}.)
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There is another method, \method{zfill()}, which pads a
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numeric string on the left with zeros. It understands about plus and
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@ -3123,8 +3128,8 @@ mode opens the file in binary mode, so there are also modes like
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distinction between text and binary files; the end-of-line characters
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in text files are automatically altered slightly when data is read or
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written. This behind-the-scenes modification to file data is fine for
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\ASCII{} text files, but it'll corrupt binary data like that in JPEGs or
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\file{.EXE} files. Be very careful to use binary mode when reading and
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\ASCII{} text files, but it'll corrupt binary data like that in \file{JPEG} or
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\file{EXE} files. Be very careful to use binary mode when reading and
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writing such files.
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\subsection{Methods of File Objects \label{fileMethods}}
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@ -3367,8 +3372,8 @@ The rest of the line provides detail based on the type of exception
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and what caused it.
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The preceding part of the error message shows the context where the
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exception happened, in the form of a stack backtrace.
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In general it contains a stack backtrace listing source lines; however,
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exception happened, in the form of a stack traceback.
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In general it contains a stack traceback listing source lines; however,
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it will not display lines read from standard input.
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The \citetitle[../lib/module-exceptions.html]{Python Library
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@ -3390,7 +3395,7 @@ raising the \exception{KeyboardInterrupt} exception.
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... x = int(raw_input("Please enter a number: "))
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... break
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... except ValueError:
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... print "Oops! That was no valid number. Try again..."
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... print "Oops! That was no valid number. Try again..."
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...
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\end{verbatim}
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@ -3424,7 +3429,7 @@ specify handlers for different exceptions. At most one handler will
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be executed. Handlers only handle exceptions that occur in the
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corresponding try clause, not in other handlers of the same
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\keyword{try} statement. An except clause may name multiple exceptions
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as a parenthesized list, for example:
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as a parenthesized tuple, for example:
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\begin{verbatim}
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... except (RuntimeError, TypeError, NameError):
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@ -3479,7 +3484,7 @@ When an exception occurs, it may have an associated value, also known as
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the exception's \emph{argument}.
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The presence and type of the argument depend on the exception type.
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The except clause may specify a variable after the exception name (or list).
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The except clause may specify a variable after the exception name (or tuple).
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The variable is bound to an exception instance with the arguments stored
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in \code{instance.args}. For convenience, the exception instance
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defines \method{__getitem__} and \method{__str__} so the arguments can
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@ -3667,11 +3672,11 @@ left via a \keyword{break} or \keyword{return} statement.
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The code in the finally clause is useful for releasing external
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resources (such as files or network connections), regardless of
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whether or not the use of the resource was successful.
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whether the use of the resource was successful.
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A \keyword{try} statement must either have one or more except clauses
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or one finally clause, but not both (because it would be unclear which
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clause should be executed).
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clause should be executed first).
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\chapter{Classes \label{classes}}
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@ -3684,7 +3689,7 @@ rely on the politeness of the user not to ``break into the
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definition.'' The most important features of classes are retained
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with full power, however: the class inheritance mechanism allows
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multiple base classes, a derived class can override any methods of its
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base class or classes, a method can call the method of a base class with the
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base class or classes, and a method can call the method of a base class with the
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same name. Objects can contain an arbitrary amount of private data.
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In \Cpp{} terminology, all class members (including the data members) are
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@ -3806,10 +3811,13 @@ names.
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If a name is declared global, then all references and assignments go
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directly to the middle scope containing the module's global names.
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Otherwise, all variables found outside of the innermost scope are read-only.
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Otherwise, all variables found outside of the innermost scope are read-only
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(an attempt to write to such a variable will simply create a \emph{new}
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local variable in the innermost scope, leaving the identically named
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outer variable unchanged).
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Usually, the local scope references the local names of the (textually)
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current function. Outside of functions, the local scope references
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current function. Outside functions, the local scope references
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the same namespace as the global scope: the module's namespace.
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Class definitions place yet another namespace in the local scope.
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@ -3873,7 +3881,7 @@ When a class definition is left normally (via the end), a \emph{class
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object} is created. This is basically a wrapper around the contents
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of the namespace created by the class definition; we'll learn more
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about class objects in the next section. The original local scope
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(the one in effect just before the class definitions were entered) is
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(the one in effect just before the class definition was entered) is
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reinstated, and the class object is bound here to the class name given
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in the class definition header (\class{ClassName} in the example).
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@ -5309,7 +5317,7 @@ the Korn shell and the GNU Bash shell. This is implemented using the
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editing. This library has its own documentation which I won't
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duplicate here; however, the basics are easily explained. The
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interactive editing and history described here are optionally
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available in the \UNIX{} and CygWin versions of the interpreter.
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available in the \UNIX{} and Cygwin versions of the interpreter.
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This chapter does \emph{not} document the editing facilities of Mark
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Hammond's PythonWin package or the Tk-based environment, IDLE,
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@ -5541,7 +5549,7 @@ the binary approximation stored for 0.1, it would have to display
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0.1000000000000000055511151231257827021181583404541015625
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\end{verbatim}
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instead! The Python prompt (implicitly) uses the builtin
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instead! The Python prompt uses the builtin
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\function{repr()} function to obtain a string version of everything it
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displays. For floats, \code{repr(\var{float})} rounds the true
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decimal value to 17 significant digits, giving
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@ -5556,7 +5564,7 @@ turns out that's enough (on most machines) so that
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\var{x}, but rounding to 16 digits is not enough to make that true.
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Note that this is in the very nature of binary floating-point: this is
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not a bug in Python, it is not a bug in your code either. You'll
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not a bug in Python, and it is not a bug in your code either. You'll
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see the same kind of thing in all languages that support your
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hardware's floating-point arithmetic (although some languages may
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not \emph{display} the difference by default, or in all output modes).
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@ -5595,8 +5603,8 @@ was already the best possible binary approximation to 1/10, so trying
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to round it again can't make it better: it was already as good as it
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gets.
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Another consequence is that since 0.1 is not exactly 1/10, adding 0.1
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to itself 10 times may not yield exactly 1.0, either:
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Another consequence is that since 0.1 is not exactly 1/10,
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summing ten values of 0.1 may not yield exactly 1.0, either:
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\begin{verbatim}
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>>> sum = 0.0
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@ -5637,7 +5645,7 @@ This section explains the ``0.1'' example in detail, and shows how
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you can perform an exact analysis of cases like this yourself. Basic
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familiarity with binary floating-point representation is assumed.
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\dfn{Representation error} refers to that some (most, actually)
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\dfn{Representation error} refers to fact that some (most, actually)
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decimal fractions cannot be represented exactly as binary (base 2)
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fractions. This is the chief reason why Python (or Perl, C, \Cpp,
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Java, Fortran, and many others) often won't display the exact decimal
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@ -5672,9 +5680,9 @@ and recalling that \var{J} has exactly 53 bits (is \code{>= 2**52} but
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\begin{verbatim}
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>>> 2**52
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4503599627370496L
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>>> 2L**53
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>>> 2**53
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9007199254740992L
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>>> 2L**56/10
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>>> 2**56/10
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7205759403792793L
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\end{verbatim}
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@ -5683,7 +5691,7 @@ exactly 53 bits. The best possible value for \var{J} is then that
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quotient rounded:
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\begin{verbatim}
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>>> q, r = divmod(2L**56, 10)
|
||||
>>> q, r = divmod(2**56, 10)
|
||||
>>> r
|
||||
6L
|
||||
\end{verbatim}
|
||||
|
@ -5711,7 +5719,7 @@ So the computer never ``sees'' 1/10: what it sees is the exact
|
|||
fraction given above, the best 754 double approximation it can get:
|
||||
|
||||
\begin{verbatim}
|
||||
>>> .1 * 2L**56
|
||||
>>> .1 * 2**56
|
||||
7205759403792794.0
|
||||
\end{verbatim}
|
||||
|
||||
|
@ -5719,7 +5727,7 @@ If we multiply that fraction by 10**30, we can see the (truncated)
|
|||
value of its 30 most significant decimal digits:
|
||||
|
||||
\begin{verbatim}
|
||||
>>> 7205759403792794L * 10L**30 / 2L**56
|
||||
>>> 7205759403792794 * 10**30 / 2**56
|
||||
100000000000000005551115123125L
|
||||
\end{verbatim}
|
||||
|
||||
|
|
Loading…
Reference in New Issue