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/macosx-10.9.5/CPANInternal-140/DateTime/lib/DateTime/
H A DDuration.pm127 my @units = @_;
129 my %units = map { $_ => 1 } @units;
136 if ( $units{years} )
142 if ( $units{months} )
147 if ( $units{weeks} )
153 if ( $units{days} )
158 if ( $units{hours} )
164 if ( $units{minutes} )
169 if ( $units{second
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/macosx-10.9.5/CPANInternal-140/DateTime/lib/
H A DDateTime.pm54 # 3rd parameter ( $_[2] ) means the parameters are 'reversed'.
351 # except date math.
505 # A kludge because until all calendars are updated to return all
1035 # It's an array because the order in which the regexes are checked
1036 # is important. These patterns are similar to the ones Java uses,
1303 # This produces the most "intuitive" results, though there are
1306 # However, if the two objects are on the same (local) date, and we
1307 # are not crossing a DST change, we don't want to invoke the hack
1677 # that's ok (there are tests in 19leap_second.t to confirm
1800 # Many of the same parameters as new() but all of them are optiona
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/macosx-10.9.5/Heimdal-323.92.1/lib/hcrypto/libtommath/
H A Dtommath.tex89 When I tell people about my LibTom projects and that I release them as public domain they are often puzzled.
93 others can see that too and then we would have a society to be proud of. My LibTom projects are what I am doing to give
97 code itself was written to be easy to follow and learn from. There are times, however, where pure C source code does not
129 great deal of work in which multiple precision mathematics was needed. Understanding the possibilities for speeding up
130 multiple precision calculations is often very important since we deal with outdated machine architecture where modular
170 raise or lower the precision of the numbers we are dealing with. For example, in decimal we almost immediate can
172 Further multiplications of say $3$ result in a larger precision result $126$. In these few examples we have multiple
173 precisions for the numbers we are working with. Despite the various levels of precision a single subset\footnote{With the occasional optimization.}
179 Essentially at the heart of computer based multiple precision arithmetic are th
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