パッケージ: libmath-prime-util-perl (0.70-1)
libmath-prime-util-perl に関するリンク
Trisquel の資源:
libmath-prime-util-perl ソースパッケージをダウンロード:
- [libmath-prime-util-perl_0.70-1.dsc]
- [libmath-prime-util-perl_0.70.orig.tar.gz]
- [libmath-prime-util-perl_0.70-1.debian.tar.xz]
メンテナ:
Original Maintainers:
- Debian Perl Group (メールアーカイブ)
- gregor herrmann
- Salvatore Bonaccorso
外部の資源:
- ホームページ [metacpan.org]
類似のパッケージ:
utilities related to prime numbers, including fast sieves and factoring
Math::Prime::Util is a set of perl utilities related to prime numbers. These include multiple sieving methods, is_prime, prime_count, nth_prime, approximations and bounds for the prime_count and nth prime, next_prime and prev_prime, factoring utilities, and more.
The default sieving and factoring are intended to be (and currently are) the fastest on CPAN, including Math::Prime::XS, Math::Prime::FastSieve, Math::Factor::XS, Math::Prime::TiedArray, Math::Big::Factors, Math::Factoring, and Math::Primality (when the GMP module is available). For numbers in the 10-20 digit range, it is often orders of magnitude faster. Typically it is faster than Math::Pari for 64-bit operations.
All operations support both Perl UV's (32-bit or 64-bit) and bignums. It requires no external software for big number support, as there are Perl implementations included that solely use Math::BigInt and Math::BigFloat. However, performance will be improved for most big number functions by installing Math::Prime::Util::GMP, and is definitely recommended if you do many bignum operations. Also look into Math::Pari as an alternative.
その他の libmath-prime-util-perl 関連パッケージ
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- dep: libc6 (>= 2.14) [amd64]
- GNU C Library: Shared libraries
以下のパッケージによって提供される仮想パッケージでもあります: libc6-udeb
- dep: libc6 (>= 2.4) [i386]
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- dep: libmath-prime-util-gmp-perl (>= 0.50)
- utilities related to prime numbers, using GMP
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- dep: perl (>= 5.26.1-3)
- Larry Wall's Practical Extraction and Report Language
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- dep: perlapi-5.26.1
- 以下のパッケージによって提供される仮想パッケージです: perl-base
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- rec: libmath-bigint-gmp-perl
- module for arbitrary precision arithmetic using GMP