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	E83902BD86E17EDC5FD7D41999830DC6
PackageArch	i586
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	6EC43F1FCF72970E65B68AB7665A1C3FC0E30D2B
SHA-256	A99EA7D507678DE6A4F66245EAF3E5B806804730B7B3111135F9848ACB4979DB

Key	Value
MD5	057ACD1C55E9DDA6D38DC4D03D38055F
PackageArch	x86_64
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	CA04589C1D66550992200C1FC8CE58C900BD6C3F
SHA-256	FDBE13D9D3309549F64BEF0B32F5280E9B1845FFE4FE89E2269A62BC4D39DB4B

Key	Value
MD5	17508379947B983F7FFBE96CC6AE1B41
PackageArch	x86_64
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	B91B6029325684B584EF973EC3C5B710191F148B
SHA-256	91B750DE3464B3CB24671732E196BB63BC90F83494EFA08984654E3976AAFF37

Key	Value
MD5	1285DC6062D3379DE0E7DF185A0ED9CC
PackageArch	i686
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	C306F67E6646B52B9623361DFDBF8DD08D561F35
SHA-256	4D1BCB127CFFF87940340A4C1E002829C0F7CE047EF97C3914FBD3EDEF955FDC