Result for 01A873FA4063778EFA7C9344F58F4DCA841F39A5

Query result

Key Value
FileName./usr/share/doc/coq-theories/html/Coq.Reals.Rtrigo_alt.html
FileSize15421
MD525DBC866B8652ADEF62A830A27EAACEC
RDS:package_id182052
SHA-101A873FA4063778EFA7C9344F58F4DCA841F39A5
SHA-2568A962C703622A65D41515B2DAFA81B7EAEF408EB524656E7EBD05DB003269E4F
SSDEEP192:KpExA6QJn//IlLpDQn/IlLODJlRpxMhX6yf:0EW6E/IlLpk/IlLOHX2hH
TLSHT10D6227E943E219374A3387FA07FD2724F4E14E45E49A4D40F2EE49EA4A8DF207956D23
insert-timestamp1679425887.4042132
sourceRDS.db
hashlookup:parent-total36
hashlookup:trust100

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Parents (Total: 36)

The searched file hash is included in 36 parent files which include package known and seen by metalookup. A sample is included below:

Key Value
FileSize33323634
MD58221FED5FA89688FE2FA2C724216B02B
PackageDescriptionproof assistant for higher-order logic (theories) Coq is a proof assistant for higher-order logic, which allows the development of computer programs consistent with their formal specification. It is developed using Objective Caml and Camlp5. . This package provides existing theories that new proofs can be based upon, including theories of arithmetic and Boolean values.
PackageMaintainerUbuntu Developers <ubuntu-devel-discuss@lists.ubuntu.com>
PackageNamecoq-theories
PackageSectionmath
PackageVersion8.6-4build3
SHA-10404BEB9E0EFE946BA2A8E6CE5B2AA74E0D8F75B
SHA-25605E54203580359D358EC964B20F29688C322AF4113EEFDA289BE9DECFCB80E4A
Key Value
FileSize32856452
MD5875E23C885363B2B2701C039857D6E1E
PackageDescriptionproof assistant for higher-order logic (theories) Coq is a proof assistant for higher-order logic, which allows the development of computer programs consistent with their formal specification. It is developed using Objective Caml and Camlp5. . This package provides existing theories that new proofs can be based upon, including theories of arithmetic and Boolean values.
PackageMaintainerUbuntu Developers <ubuntu-devel-discuss@lists.ubuntu.com>
PackageNamecoq-theories
PackageSectionmath
PackageVersion8.5-2build1
SHA-107EA024FCBBCF4FDEE47B15C781CC8A80628B485
SHA-256C6E8BD28AF61B806A2D7A805F8974F9A2E8342DBD42C3911CE05FCD566D942CA
Key Value
MD572A13A7C5887231F263C3E23D42757A4
PackageArchnoarch
PackageDescriptionCoq is a formal proof management system. It allows for the development of theorems through first order logic that are mechanically checked by the machine. Sets of definitions and theorems can be saved as compiled modules and loaded into the system. This package provides documentation and tutorials for the system. The main documentation comes in two parts: the main Library documentation, which describes all Coq.* modules, and the Reference Manual, which gives a more complete description of the whole system. Included are also HTML versions of both. Furthermore, there are two tutorials, the main one, and one specifically on recursive types. The example code for the latter is also included.
PackageMaintainerFedora Project
PackageNamecoq-doc
PackageRelease1.fc24
PackageVersion8.5pl1
SHA-10DE3D54C744029E2FC9E62EEFE09511E61A8D998
SHA-256AD1C030778F66EC404F4F4328BBCD4221FC1C73C98CAC0648A35460C05A9EB96
Key Value
FileName13598
FileSize30091244
MD5B334B9B2E462DD6926E83BEED9403937
PackageDescriptionproof assistant for higher-order logic (theories) Coq is a proof assistant for higher-order logic, which allows the development of computer programs consistent with their formal specification. It is developed using Objective Caml and Camlp5. . This package provides existing theories that new proofs can be based upon, including theories of arithmetic and Boolean values.
PackageMaintainerUbuntu Developers <ubuntu-devel-discuss@lists.ubuntu.com>
PackageNamecoq-theories
PackageSectionmath
PackageVersion8.6-4
RDS:package_id182052
SHA-113D5F46FA117DF418C4EC170E9580F3F6BEF57EB
SHA-256A5302428643903B615990FBB46442F1ADB5440D8B587B113F56E51B9DBB3FF6B
insert-timestamp1679408379.4200697
sourceRDS.db
Key Value
FileSize31149098
MD56F1BD744645F1264A7B3A69FEF6AFDC8
PackageDescriptionproof assistant for higher-order logic (theories) Coq is a proof assistant for higher-order logic, which allows the development of computer programs consistent with their formal specification. It is developed using Objective Caml and Camlp5. . This package provides existing theories that new proofs can be based upon, including theories of arithmetic and Boolean values.
PackageMaintainerUbuntu Developers <ubuntu-devel-discuss@lists.ubuntu.com>
PackageNamecoq-theories
PackageSectionmath
PackageVersion8.6-4
SHA-13A295E2F94DEE79104C30617D5917131B92218F8
SHA-25647D5190682FA983501288EC6F2BF73540371B8FD71C583EFF206276E4AFD0BAC
Key Value
FileSize22834158
MD563865B6BD47946A8A3AD6F5E034BD857
PackageDescriptionproof assistant for higher-order logic (theories) Coq is a proof assistant for higher-order logic, which allows the development of computer programs consistent with their formal specification. It is developed using Objective Caml and Camlp5. . This package provides existing theories that new proofs can be based upon, including theories of arithmetic and Boolean values.
PackageMaintainerUbuntu Developers <ubuntu-devel-discuss@lists.ubuntu.com>
PackageNamecoq-theories
PackageSectionmath
PackageVersion8.6-4build3
SHA-141F91FB0D8BC560BC93A6F71A807D9E4380BE233
SHA-2564DCEEF87848FD201E06407568743CA8B2C4FD4A621D00A5EF3E17672BD7E0C08
Key Value
FileSize31441296
MD5FFE50B8A98424108DDD6B02D607D874F
PackageDescriptionproof assistant for higher-order logic (theories) Coq is a proof assistant for higher-order logic, which allows the development of computer programs consistent with their formal specification. It is developed using Objective Caml and Camlp5. . This package provides existing theories that new proofs can be based upon, including theories of arithmetic and Boolean values.
PackageMaintainerDebian OCaml Maintainers <debian-ocaml-maint@lists.debian.org>
PackageNamecoq-theories
PackageSectionmath
PackageVersion8.6-4
SHA-154D389A75B77C01668378529ACFBA9885E970C53
SHA-256BF308EEA0A2AF856D6498AD34818A1D86715D9F57550486872FCD7F9125942A9
Key Value
FileSize22853882
MD537D72B33B61551A99BD3B0D33EEA7054
PackageDescriptionproof assistant for higher-order logic (theories) Coq is a proof assistant for higher-order logic, which allows the development of computer programs consistent with their formal specification. It is developed using Objective Caml and Camlp5. . This package provides existing theories that new proofs can be based upon, including theories of arithmetic and Boolean values.
PackageMaintainerDebian OCaml Maintainers <debian-ocaml-maint@lists.debian.org>
PackageNamecoq-theories
PackageSectionmath
PackageVersion8.6-4
SHA-15E46AEE8B156783E88AC324666EB2CE24009A429
SHA-256C33D6F02EB0A0623756D657499F0AEAF385C11E402F2390A4ABFE10CE462088B
Key Value
FileSize31788186
MD58160FB65BBCFDBE7794E798CE595C45B
PackageDescriptionproof assistant for higher-order logic (theories) Coq is a proof assistant for higher-order logic, which allows the development of computer programs consistent with their formal specification. It is developed using Objective Caml and Camlp5. . This package provides existing theories that new proofs can be based upon, including theories of arithmetic and Boolean values.
PackageMaintainerUbuntu Developers <ubuntu-devel-discuss@lists.ubuntu.com>
PackageNamecoq-theories
PackageSectionmath
PackageVersion8.5-2build1
SHA-15ED3F1E6DBB2793A1D0D86EA714DA58AB5AC00D2
SHA-256A48AD2810595977F5DE2D634038BE91AE35B301E95D48D9CDB1D2CDDF54062BF
Key Value
FileSize22842810
MD57D7BB938B242D8952C6338D3E1CB1FDC
PackageDescriptionproof assistant for higher-order logic (theories) Coq is a proof assistant for higher-order logic, which allows the development of computer programs consistent with their formal specification. It is developed using Objective Caml and Camlp5. . This package provides existing theories that new proofs can be based upon, including theories of arithmetic and Boolean values.
PackageMaintainerDebian OCaml Maintainers <debian-ocaml-maint@lists.debian.org>
PackageNamecoq-theories
PackageSectionmath
PackageVersion8.6-4
SHA-16C71DFA571CF0AAF433D48FB5658440CCE86857E
SHA-256CE4B7CCAF978CAC774D922CCD4E760F16EEE555B5B4AAD2904A0554AC4BF6532