Result for E26B8091AD81784EF5823C5B4CA8363F3311C138

Query result

Key Value
FileName./usr/lib/.build-id/64/32b5d2854c765cbdd196f9a253b01b3ead2c8a
FileSize26
MD5B7FA191BD6460E73D1602774B7B049B3
SHA-1E26B8091AD81784EF5823C5B4CA8363F3311C138
SHA-256B54AED7C9EC0DF901E31A523B07B09C7D055C4E7B235096F0A2E0A2B3F97C398
SSDEEP3:gCDN2a:Xd
TLSH
hashlookup:parent-total21
hashlookup:trust100

Network graph view

Parents (Total: 21)

The searched file hash is included in 21 parent files which include package known and seen by metalookup. A sample is included below:

Key Value
MD59D2F7596CFFFF3D19BB4DA382D8650D7
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.
PackageMaintainerumeabot <umeabot>
PackageNameltl2ba
PackageRelease2.mga9
PackageVersion1.3
SHA-10D086A739AA3A8A08E64E241B6CC94EB20C17C73
SHA-256498F9E971BF72865BADE6875DDDEAF8FB0B7446287330AE2921E4432D1B666CA
Key Value
MD52718F94D0D2B647F9A61F1E56468AC3C
PackageArchx86_64
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.
PackageMaintainermartinw <martinw>
PackageNameltl2ba
PackageRelease1.mga8
PackageVersion1.3
SHA-111DEA31945CA81F3F975336AD3DA20302ECCBC7E
SHA-25624FAFB7217D7B3F43CE78E565D2B7B894416B55882B0C9A2245492BE47C17970
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
MD5B0FDE702CF1272549A368A00EFCFBE98
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
PackageRelease2.mga9
PackageVersion1.3
SHA-11554B91556E581B34F0B058B029769059D0D3BDD
SHA-2568FFB379492186B99D9E738C8064130AC291287D62280038BF1DAD1B60461BE74
Key Value
MD5A6FF9D0F94C6B4EDA8A9689411D17649
PackageArchx86_64
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
PackageRelease2.mga9
PackageVersion1.3
SHA-12C698ED1C0E9A6B54396998646D690A3D1CD43FE
SHA-256F959CB3C0BCBBE86EBAE7B939A7DF7A2B85D364F7B1211D7303634325D222A14
Key Value
MD5DA60AEA2BC47526AD26355F3032DFF2A
PackageArchx86_64
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.fc32
PackageVersion1.2
SHA-13195FA2BCCEEDA676D8C12DB5A46DABBCD5B5A0A
SHA-25671F254EC7810C907C8DB083D1AAEBAD25C703751278CECC951BB6027117D36DF
Key Value
MD5136A43EC165E78679EDD6B9E7CF39EBE
PackageArchaarch64
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.
PackageMaintainermartinw <martinw>
PackageNameltl2ba
PackageRelease1.mga8
PackageVersion1.3
SHA-1337DC4948196850807C8F3AA3D9EEC539A379848
SHA-256BE28320B90F3E2A8318988E3BDBFCCFA04A98ECD947448C07D06A97DE49D75EF
Key Value
MD5B90171DAAE43D2B4191F844C06A5A0E8
PackageArchaarch64
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.fc34
PackageVersion1.3
SHA-1337EF9DAA6FF416519AFE02593A0D15CF2EE5E44
SHA-2562ED97428495BA3C3BAF8931798B4681EC2047CA300B04CEF9E6460E587A78D87
Key Value
MD5F9C8235187784074346CFAEF8C9E4F74
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.
PackageMaintainermartinw <martinw>
PackageNameltl2ba
PackageRelease1.mga8
PackageVersion1.3
SHA-13C71C25B2C310BAC92B5C3094A49344E64D241FB
SHA-256C94CCC561FA25E8D3D8D670B3D86E3D1624B1288713C9149349A0118F4B20B36
Key Value
MD50CD0AF34C89D34924CC8280364C6214E
PackageArchaarch64
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
PackageRelease2.mga9
PackageVersion1.3
SHA-13F0EF8271C8347A23398C0DE5468FFE452AEA73D
SHA-256F92F46403E35A647C63455B006AD5B93B761C9165A5FCC3B7BF997AE7C2DEBDC