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/macosx-10.9.5/CPANInternal-140/DateTime/lib/
H A DDateTime.pm1012 %(\d+)N # special case for %N
1038 # http://www.unicode.org/reports/tr35/tr35-9.html#Date_Format_Patterns.
1045 # yy is a weird special case, where it must be exactly 2 digits
2070 please see L<http://datetime.perl.org/>. The DateTime site has a FAQ
2072 L<http://datetime.perl.org/?FAQ>.
2209 1-31, and it must be within the valid range of days for the specified
2275 02:00:00 local time. The local clock changed from 01:59:59 (saving
2311 change to 2:00:00 local time. The local clock changes from 01:59:59
3232 C<$dt2> in the above example still leaves the clock time at
3395 want to stringify your DateTime objects into a special forma
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/macosx-10.9.5/rsync-42/rsync/
H A Dtech_report.tex62 of a range of common compression algorithms, for further speed
89 done in a single pass very quickly using a special property of the
240 clock time was approximately 2 minutes per run on a 50 MHz SPARC 10
308 available for download from http://rsync.samba.org/
/macosx-10.9.5/Heimdal-323.92.1/lib/hcrypto/libtommath/
H A Dtommath.tex92 perhaps explains it better. I am the first to admit there is not anything that special with what I have done. Perhaps
210 extending the range of representable integers while using single precision data types.
228 In fact the library discussed within this text has already been used to form a polynomial basis library\footnote{See \url{http://poly.libtomcrypt.org} for more details.}.
310 the range $0 \le x < q \beta$ while a double precision variable must be able to represent integers in the range
325 range $0 \le x < 10^3$, while a double precision data type may represent a value in the range $0 \le x < 10^5$. Let
1714 in $\mu$ and finally the digit of the result $c_n$ is truncated within the range $0 \le c_n < \beta$.
1754 the range $0 \le x < 2\beta$ for the algorithms to work correctly. However, it is allowable that a mp\_digit represent a larger range o
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