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authorwiz <wiz@pkgsrc.org>2018-09-02 07:29:32 +0000
committerwiz <wiz@pkgsrc.org>2018-09-02 07:29:32 +0000
commitd5835adf1c6516f9953a48f5007fdea7e26f9968 (patch)
treed4d25aa36edcb9cd82864e48bfabc9b46e3be509 /math/grpn
parentbb53d93a95ca23181547ce27f34b7a37d08e6c76 (diff)
downloadpkgsrc-d5835adf1c6516f9953a48f5007fdea7e26f9968.tar.gz
p5-Math-Prime-Util: update to 0.71.
0.71 2018-08-28 [ADDED] - forfactored { ... } a,b loop n=a..b setting $_=n, @_=factor(n) - forsquarefree { ... } a,b as forfactored, but only square-free n - forsemiprimes { ... } a,b as forcomposites, but only semiprimes - random_factored_integer(n) random [1..n] w/ array ref of factors - semiprime_count([lo],hi) counts semiprimes in range [FIXES] - Monolithic sieves beyond 30*2^32 (~ 1.2 * 10^11) overflowed. - is_semiprime was wrong for five small values since 0.69. Fixed. [FUNCTIONALITY AND PERFORMANCE] - is_primitive_root much faster (doesn't need to calulate totient, and faster rejection when n has no primitive root). - znprimroot and znorder use Montgomery, 1.2x to 2x faster. - slightly faster sieve_range for native size inputs (use factor_one). - bin/primes.pl faster for palindromic primes and works for 10^17 [OTHER] - Added ability to use -DBENCH_SEG for benchmarking sieves using prime_count and ntheory::_segment_pi without table optimizations. - Reorg of main factor loop. Should be identical from external view. - Internal change to is_semiprime and is_catalan_pseudoprime.
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