Guarantee evaluation order for izip(). Document its creative uses and its limitations.
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@ -276,13 +276,30 @@ by functions or loops that truncate the stream.
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def izip(*iterables):
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iterables = map(iter, iterables)
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while iterables:
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result = [i.next() for i in iterables]
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result = [it.next() for it in iterables]
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yield tuple(result)
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\end{verbatim}
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\versionchanged[When no iterables are specified, returns a zero length
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iterator instead of raising a \exception{TypeError}
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exception]{2.4}
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Note, the left-to-right evaluation order of the iterables is guaranteed.
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This makes possible an idiom for clustering a data series into n-length
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groups using \samp{izip(*[iter(s)]*n)}. For data that doesn't fit
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n-length groups exactly, the last tuple can be pre-padded with fill
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values using \samp{izip(*[chain(s, [None]*(n-1))]*n)}.
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Note, when \function{izip()} is used with unequal length inputs, subsequent
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iteration over the longer iterables cannot reliably be continued after
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\function{izip()} terminates. Potentially, up to one entry will be missing
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from each of the left-over iterables. This occurs because a value is fetched
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from each iterator in-turn, but the process ends when one of the iterators
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terminates. This leaves the last fetched values in limbo (they cannot be
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returned in a final, incomplete tuple and they are cannot be pushed back
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into the iterator for retrieval with \code{it.next()}). In general,
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\function{izip()} should only be used with unequal length inputs when you
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don't care about trailing, unmatched values from the longer iterables.
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\end{funcdesc}
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\begin{funcdesc}{repeat}{object\optional{, times}}
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@ -518,4 +535,9 @@ def pairwise(iterable):
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pass
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return izip(a, b)
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def grouper(n, iterable, padvalue=None):
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"grouper(3, 'abcdefg', 'x') --> ('a','b','c'), ('d','e','f'), ('g','x','x')"
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return izip(*[chain(iterable, repeat(padvalue, n-1))]*n)
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\end{verbatim}
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