Result for 90F109DCC27F2F0FA60F25D667D6449BDB0DDF42

Query result

Key Value
FileName./usr/share/doc/ltl2ba/README
FileSize4018
MD57016106111A905DDF88799296C65E5B5
SHA-190F109DCC27F2F0FA60F25D667D6449BDB0DDF42
SHA-256805D4D38ED0B98FF92A214C04FD9EB4024CFB5D3BC646ABE178781FEE8DFD79D
SSDEEP96:uhCpV/Vx8oBmmxccQUE5v4yHmL1L/A5Uhhi:ukV/V+B4ccQUm42KDdhhi
TLSHT1CC81C497210863311A4113920C8F91D5B77E6FDCB6994860386D93DFB30BEB15B776E8
hashlookup:parent-total56
hashlookup:trust100

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Parents (Total: 56)

The searched file hash is included in 56 parent files which include package known and seen by metalookup. A sample is included below:

Key Value
MD59BA5BF215D0872DD69E3A5E6D0738835
PackageArcharmv7hl
PackageDescriptionTranslate from Linear temporal logic (LTL) formulas to Buchi automata. LTL is a type of formal logic that extends formal logic with qualifiers involving time. A Buchi automaton is the extension of a finite state automaton to infinite inputs, and are useful for specifying behavior of non-terminating systems (such as hardware or operating systems). A Buchi automaton accepts an infinite input sequence if and only if there exists a run of the automaton which visits at least one of the final states infinitely often. The implementation is based on the translation algorithm by Gastin and Oddoux, presented at the CAV Conference, held in 2001, Paris, France 2001.
PackageMaintainerFedora Project
PackageNameltl2ba
PackageRelease6.fc19
PackageVersion1.1
SHA-100325218BFF72DAD35E91E7EE4138606679C63A4
SHA-256C1BF5CEACAD82A82C29B2AD9C4000E8F2DBC21E9061CFE4372E82448E9EA91BB
Key Value
MD59EB12022CFAFB72487AD17754F66A934
PackageArcharmv7hl
PackageDescriptionTranslate from Linear temporal logic (LTL) formulas to Buchi automata. LTL is a type of formal logic that extends formal logic with qualifiers involving time. A Buchi automaton is the extension of a finite state automaton to infinite inputs, and are useful for specifying behavior of non-terminating systems (such as hardware or operating systems). A Buchi automaton accepts an infinite input sequence if and only if there exists a run of the automaton which visits at least one of the final states infinitely often. The implementation is based on the translation algorithm by Gastin and Oddoux, presented at the CAV Conference, held in 2001, Paris, France 2001.
PackageMaintainerFedora Project
PackageNameltl2ba
PackageRelease4.fc17
PackageVersion1.1
SHA-1092DB46A95E49AB2BEA350CEF130AAA933A2604B
SHA-25654030A4141741A598E3CC336D0A7196664FF16BE1165437E33A63E9C17AAA771
Key Value
MD5050FAEEA92FB7D2196CBDC3879DF210F
PackageArchs390
PackageDescriptionTranslate from Linear temporal logic (LTL) formulas to Buchi automata. LTL is a type of formal logic that extends formal logic with qualifiers involving time. A Buchi automaton is the extension of a finite state automaton to infinite inputs, and are useful for specifying behavior of non-terminating systems (such as hardware or operating systems). A Buchi automaton accepts an infinite input sequence if and only if there exists a run of the automaton which visits at least one of the final states infinitely often. The implementation is based on the translation algorithm by Gastin and Oddoux, presented at the CAV Conference, held in 2001, Paris, France 2001.
PackageMaintainerFedora Project
PackageNameltl2ba
PackageRelease6.fc19
PackageVersion1.1
SHA-10F85CDAE7A1B354628B1F2C292836DE22541295E
SHA-25643545E77EB7FCC538F34C98815193486CAD3D6E22A54CAB1527051EA08EF05FB
Key Value
MD50D769418C6330AC78BF0FEA03183537C
PackageArcharmv5tel
PackageDescriptionTranslate from Linear temporal logic (LTL) formulas to Buchi automata. LTL is a type of formal logic that extends formal logic with qualifiers involving time. A Buchi automaton is the extension of a finite state automaton to infinite inputs, and are useful for specifying behavior of non-terminating systems (such as hardware or operating systems). A Buchi automaton accepts an infinite input sequence if and only if there exists a run of the automaton which visits at least one of the final states infinitely often. The implementation is based on the translation algorithm by Gastin and Oddoux, presented at the CAV Conference, held in 2001, Paris, France 2001.
PackageMaintainerFedora Project
PackageNameltl2ba
PackageRelease2.fc14
PackageVersion1.1
SHA-110ABFC73F64EF27BE36F7F69BEE24F6ED48E480F
SHA-256E7E6A4B3B5B9B993B13D47CF2AAD6029CBCBEF69A1229AB49D12F99A2317744B
Key Value
MD552FE4B334133745B69816A250B27D9DD
PackageArchs390x
PackageDescriptionTranslate from Linear temporal logic (LTL) formulas to Buchi automata. LTL is a type of formal logic that extends formal logic with qualifiers involving time. A Buchi automaton is the extension of a finite state automaton to infinite inputs, and are useful for specifying behavior of non-terminating systems (such as hardware or operating systems). A Buchi automaton accepts an infinite input sequence if and only if there exists a run of the automaton which visits at least one of the final states infinitely often. The implementation is based on the translation algorithm by Gastin and Oddoux, presented at the CAV Conference, held in 2001, Paris, France 2001.
PackageMaintainerFedora Project
PackageNameltl2ba
PackageRelease4.fc17
PackageVersion1.1
SHA-1141A7337A8E0CA577FEDCF033406BD32BC29FBAD
SHA-256AEB995BD611DC07881E510377A7DF3DE8E58DDF7FCF7C6A28F0D258B63133DBF
Key Value
MD51E9F04CFE6AEA2B9985B9F5C202742E3
PackageArchi586
PackageDescriptionTranslate from Linear temporal logic (LTL) formulas to Buchi automata. LTL is a type of formal logic that extends formal logic with qualifiers involving time. A Buchi automaton is the extension of a finite state automaton to infinite inputs, and are useful for specifying behavior of non-terminating systems (such as hardware or operating systems). A Buchi automaton accepts an infinite input sequence if and only if there exists a run of the automaton which visits at least one of the final states infinitely often. The implementation is based on the translation algorithm by Gastin and Oddoux, presented at the CAV Conference, held in 2001, Paris, France 2001.
PackageMaintainerumeabot <umeabot>
PackageNameltl2ba
PackageRelease0.b1.2.mga7
PackageVersion1.2
SHA-1150F65EED696DEFDA9819840163A8B3D75729000
SHA-25624B4331331333006A8F7434682B78FB18E3D648023BD777FDE3AD8B7E56486C9
Key Value
MD57A9AFC97AD9764EBF01BE5CE8CDD4E1D
PackageArchppc64le
PackageDescriptionTranslate from Linear temporal logic (LTL) formulas to Buchi automata. LTL is a type of formal logic that extends formal logic with qualifiers involving time. A Buchi automaton is the extension of a finite state automaton to infinite inputs, and are useful for specifying behavior of non-terminating systems (such as hardware or operating systems). A Buchi automaton accepts an infinite input sequence if and only if there exists a run of the automaton which visits at least one of the final states infinitely often. The implementation is based on the translation algorithm by Gastin and Oddoux, presented at the CAV Conference, held in 2001, Paris, France 2001.
PackageMaintainerFedora Project
PackageNameltl2ba
PackageRelease11.fc22
PackageVersion1.1
SHA-115700EA8E41BFE3DF571E07175C1C9B3CE5D3D92
SHA-256DD1F68C01F24242902878DE957705E393FAEE4AF6DFB29134F9997DABC27CACB
Key Value
MD55A24EAE7E4DAA25D6139D1661659A0D0
PackageArchs390
PackageDescriptionTranslate from Linear temporal logic (LTL) formulas to Buchi automata. LTL is a type of formal logic that extends formal logic with qualifiers involving time. A Buchi automaton is the extension of a finite state automaton to infinite inputs, and are useful for specifying behavior of non-terminating systems (such as hardware or operating systems). A Buchi automaton accepts an infinite input sequence if and only if there exists a run of the automaton which visits at least one of the final states infinitely often. The implementation is based on the translation algorithm by Gastin and Oddoux, presented at the CAV Conference, held in 2001, Paris, France 2001.
PackageMaintainerFedora Project
PackageNameltl2ba
PackageRelease12.fc23
PackageVersion1.1
SHA-1254A10B9B9FFD66B6F13B576DDC0A36FBD649983
SHA-256AB12900EF33E9CEDBDDFD19F61DF0180CC29C8A11CCE9BB8DADD22CA2667E7D1
Key Value
MD54C1652646B785E0C2DCB7C3A6A5200A5
PackageArchs390
PackageDescriptionTranslate from Linear temporal logic (LTL) formulas to Buchi automata. LTL is a type of formal logic that extends formal logic with qualifiers involving time. A Buchi automaton is the extension of a finite state automaton to infinite inputs, and are useful for specifying behavior of non-terminating systems (such as hardware or operating systems). A Buchi automaton accepts an infinite input sequence if and only if there exists a run of the automaton which visits at least one of the final states infinitely often. The implementation is based on the translation algorithm by Gastin and Oddoux, presented at the CAV Conference, held in 2001, Paris, France 2001.
PackageMaintainerFedora Project
PackageNameltl2ba
PackageRelease3.fc15
PackageVersion1.1
SHA-12650A3A32655A78AEEEA3B437F6952EA52BFD16F
SHA-2560E2420060CA2E88F0C0B29B21D5F7CAADE0E1496A0AA82386461A65CA295C233
Key Value
MD5FC535E0FE65E4F8CDC78B5E07FC0AF15
PackageArchppc64le
PackageDescriptionTranslate from Linear temporal logic (LTL) formulas to Buchi automata. LTL is a type of formal logic that extends formal logic with qualifiers involving time. A Buchi automaton is the extension of a finite state automaton to infinite inputs, and are useful for specifying behavior of non-terminating systems (such as hardware or operating systems). A Buchi automaton accepts an infinite input sequence if and only if there exists a run of the automaton which visits at least one of the final states infinitely often. The implementation is based on the translation algorithm by Gastin and Oddoux, presented at the CAV Conference, held in 2001, Paris, France 2001.
PackageMaintainerFedora Project
PackageNameltl2ba
PackageRelease10.fc21
PackageVersion1.1
SHA-12BA06D98FF2EA48E4E15680EB2BF7DE26CAD284B
SHA-256EFCF62805DDCF6CE30671ED737DC87FCFBD9D814C2FCAB2DEF0B151A72795F71