Parents (Total: 4)

The searched file hash is included in 4 parent files which include package known and seen by metalookup. A sample is included below:

Key	Value
MD5	19A14655C823F1C6680ED2282691D37E
PackageArch	aarch64
PackageDescription	The Zarith library implements arithmetic and logical operations over arbitrary-precision integers. It uses GMP to efficiently implement arithmetic over big integers. Small integers are represented as Caml unboxed integers, for speed and space economy.
PackageMaintainer	tv <tv>
PackageName	ocaml-zarith
PackageRelease	4.mga8
PackageVersion	1.9.1
SHA-1	9EE4D9D375715BB631731E0EC4D7CA69FDC22A5B
SHA-256	348045D03FACD64EF51B539BE5EE8C14CE8946C7564484A2270E26F9507775B6

Key	Value
MD5	8AA10C11CE7E6B35108255468BA1E986
PackageArch	aarch64
PackageDescription	This library implements arithmetic and logical operations over arbitrary-precision integers. The module is simply named "Z". Its interface is similar to that of the Int32, Int64 and Nativeint modules from the OCaml standard library, with some additional functions. See the file z.mlip for documentation. The implementation uses GMP (the GNU Multiple Precision arithmetic library) to compute over big integers. However, small integers are represented as unboxed Caml integers, to save space and improve performance. Big integers are allocated in the Caml heap, bypassing GMP's memory management and achieving better GC behavior than e.g. the MLGMP library. Computations on small integers use a special, faster path (coded in assembly for some platforms and functions) eschewing calls to GMP, while computations on large integers use the low-level MPN functions from GMP. Arbitrary-precision integers can be compared correctly using OCaml's polymorphic comparison operators (=, <, >, etc.). Additional features include: - a module Q for rationals, built on top of Z (see q.mli) - a compatibility layer Big_int_Z that implements the same API as Big_int, but uses Z internally
PackageMaintainer	Fedora Project
PackageName	ocaml-zarith
PackageRelease	7.fc32.1
PackageVersion	1.9.1
SHA-1	16B4816EEC8336A8F04CC8CDBB796299E1572234
SHA-256	DDE96BE17EDE947419AA0703318B267A9B1D46749D8F39A679F4070C9EA9DF68

Key	Value
MD5	514246EA29D73FAE7BAF42EC82789CC3
PackageArch	armv7hl
PackageDescription	The Zarith library implements arithmetic and logical operations over arbitrary-precision integers. It uses GMP to efficiently implement arithmetic over big integers. Small integers are represented as Caml unboxed integers, for speed and space economy.
PackageMaintainer	tv <tv>
PackageName	ocaml-zarith
PackageRelease	4.mga8
PackageVersion	1.9.1
SHA-1	5B43EDE6FB397F407E3E1FD48CF1A8E0105B83B4
SHA-256	02797A37E3E2459BDD616B151F582FA9AFB24AF5A6FA135B83E30DD04177DA18

Key	Value
MD5	9E868FD8DD4DC01A611FBF6DD72F0C4E
PackageArch	armv7hl
PackageDescription	This library implements arithmetic and logical operations over arbitrary-precision integers. The module is simply named "Z". Its interface is similar to that of the Int32, Int64 and Nativeint modules from the OCaml standard library, with some additional functions. See the file z.mlip for documentation. The implementation uses GMP (the GNU Multiple Precision arithmetic library) to compute over big integers. However, small integers are represented as unboxed Caml integers, to save space and improve performance. Big integers are allocated in the Caml heap, bypassing GMP's memory management and achieving better GC behavior than e.g. the MLGMP library. Computations on small integers use a special, faster path (coded in assembly for some platforms and functions) eschewing calls to GMP, while computations on large integers use the low-level MPN functions from GMP. Arbitrary-precision integers can be compared correctly using OCaml's polymorphic comparison operators (=, <, >, etc.). Additional features include: - a module Q for rationals, built on top of Z (see q.mli) - a compatibility layer Big_int_Z that implements the same API as Big_int, but uses Z internally
PackageMaintainer	Fedora Project
PackageName	ocaml-zarith
PackageRelease	7.fc32.1
PackageVersion	1.9.1
SHA-1	DC03A8177BFAF4187CF0BAFC418D6A08A91018F7
SHA-256	A0576B5E60ADE3E8D3CF7ADDA981AAFA34BB27AFD83EF8B28D969BA4BF643539