Key | Value |
---|---|
FileName | ./usr/lib/singular/MOD/systhreads.la |
FileSize | 955 |
MD5 | 31A1FAE4202BC9DD446BCF85A80570E0 |
SHA-1 | 01140B4520385674161ED9022D6C5C5E1D0502F2 |
SHA-256 | 6DDE9BE1FBA91C8A360745074717A7C1965D739DF93F3F05542FA87C3F8B5EEB |
SSDEEP | 12:OQ4fWgxT/r5WFK3LicpGxIha+AAcUBB7Szf77ixCF+vT3RTZ/9IMCKbDqaAlH/H:6eSxWqitxIY+AAmfvi4+vD2NGDe5/H |
TLSH | T1E811CE3BD39D962ABED00D456A8E302F42AB843807560D60C6CAE687324B8162185E76 |
hashlookup:parent-total | 2 |
hashlookup:trust | 60 |
The searched file hash is included in 2 parent files which include package known and seen by metalookup. A sample is included below:
Key | Value |
---|---|
MD5 | 6B32899357460919429B92C88A1B6A86 |
PackageArch | x86_64 |
PackageDescription | Singular is a computer algebra system for polynomial computations, with special emphasis on commutative and non-commutative algebra, algebraic geometry, and singularity theory. Its main computational objects are ideals, modules and matrices over a large number of baserings. These include * polynomial rings over various ground fields and some rings (including the integers), * localizations of the above, * a general class of non-commutative algebras (including the exterior algebra and the Weyl algebra), * quotient rings of the above, * tensor products of the above. Singular's core algorithms handle * Gröbner resp. standard bases and free resolutions, * polynomial factorization, * resultants, characteristic sets, and numerical root finding. |
PackageMaintainer | https://bugs.opensuse.org |
PackageName | singular |
PackageRelease | bp156.1.6 |
PackageVersion | 4.3.1.p3 |
SHA-1 | 1124DD49786F32579168C073C53B7827C1910900 |
SHA-256 | 0248A53E947FC67726FBA855D3DD07889917FDACCB6C5E0342ECB1CC0EF97BF7 |
Key | Value |
---|---|
MD5 | 388ED1512A269EBEE39A782B43D6A35E |
PackageArch | s390x |
PackageDescription | Singular is a computer algebra system for polynomial computations, with special emphasis on commutative and non-commutative algebra, algebraic geometry, and singularity theory. Its main computational objects are ideals, modules and matrices over a large number of baserings. These include * polynomial rings over various ground fields and some rings (including the integers), * localizations of the above, * a general class of non-commutative algebras (including the exterior algebra and the Weyl algebra), * quotient rings of the above, * tensor products of the above. Singular's core algorithms handle * Gröbner resp. standard bases and free resolutions, * polynomial factorization, * resultants, characteristic sets, and numerical root finding. |
PackageMaintainer | https://bugs.opensuse.org |
PackageName | singular |
PackageRelease | bp156.1.6 |
PackageVersion | 4.3.1.p3 |
SHA-1 | 1BD927FB6CF1E7F88140D82CA6776A9A21676568 |
SHA-256 | 0AB4C2AD343FFB832D0587FB125AE125BF27355EEECBF9F6674E79563C98D7FA |