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FileSize | 197 |
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SHA-1 | 3307455BEA56171B4A68BF65F4E7B9A372E01265 |
SHA-256 | D638BB97AE6AEBA2D1A90597A3FF99FFE9DC2B5AA7C4922348D773BD12EEB8B1 |
SSDEEP | 6:GZv/yfMdNoXuAvavYMyI2QKsi/iXOf7FqZ:Ev/ldiXuAvkJ21v/i+f7FqZ |
TLSH | T1FFD0220599C752019086E2416A94A2A01A65C2775E4AC830BC0900608F0B1B862F6128 |
hashlookup:parent-total | 14 |
hashlookup:trust | 100 |
The searched file hash is included in 14 parent files which include package known and seen by metalookup. A sample is included below:
Key | Value |
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MD5 | 8A45159F9B9846264E38916821CC9768 |
PackageArch | noarch |
PackageDescription | Coq 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. |
PackageMaintainer | Fedora Project |
PackageName | coq-doc |
PackageRelease | 1.fc19 |
PackageVersion | 8.4pl2 |
SHA-1 | 8A954589989311EF5C286DDE9F2DE6859AC87248 |
SHA-256 | D4D58429469D08F9D9D70E063943E7F26212AD3B46629D97FCAF37D09135AB28 |
Key | Value |
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MD5 | BAFECC85E49F2E8795F1D734887D960F |
PackageArch | noarch |
PackageDescription | Coq 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. |
PackageMaintainer | Fedora Project |
PackageName | coq-doc |
PackageRelease | 1.fc18 |
PackageVersion | 8.4 |
SHA-1 | 3C356CC1B012662DD49DCB63D79AA0E61786F758 |
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Key | Value |
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FileSize | 473720 |
MD5 | 512439FD435BDE2A002B0788B053B4A0 |
PackageDescription | documentation for Coq in html format 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 contains its documentation and tutorials in html format. |
PackageMaintainer | Debian OCaml Maintainers <debian-ocaml-maint@lists.debian.org> |
PackageName | coq-doc-html |
PackageSection | non-free/doc |
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SHA-1 | 6BF752FAE086FD79AF57D3C2CD3DC8017CD66CF5 |
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Key | Value |
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MD5 | 589FA57108B60A851C43722254617BDC |
PackageArch | noarch |
PackageDescription | Coq 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. |
PackageMaintainer | Fedora Project |
PackageName | coq-doc |
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SHA-1 | 9A1868903700ED613EB4C9ACBEBEDB842675A184 |
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MD5 | 72A13A7C5887231F263C3E23D42757A4 |
PackageArch | noarch |
PackageDescription | Coq 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. |
PackageMaintainer | Fedora Project |
PackageName | coq-doc |
PackageRelease | 1.fc24 |
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SHA-1 | 0DE3D54C744029E2FC9E62EEFE09511E61A8D998 |
SHA-256 | AD1C030778F66EC404F4F4328BBCD4221FC1C73C98CAC0648A35460C05A9EB96 |
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MD5 | A1A091BEE2805A56DBA97A1B7363EF7F |
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PackageDescription | Coq 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 decribes 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. |
PackageMaintainer | Fedora Project |
PackageName | coq-doc |
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PackageDescription | Coq 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 decribes 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. |
PackageMaintainer | Fedora Project |
PackageName | coq-doc |
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PackageMaintainer | Fedora Project |
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PackageDescription | documentation for Coq in html format 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 contains its documentation and tutorials in html format. |
PackageMaintainer | Ubuntu Developers <ubuntu-devel-discuss@lists.ubuntu.com> |
PackageName | coq-doc-html |
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SHA-1 | D960C3CA1D9063F28979783FFB3A7D06ACE6573A |
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FileSize | 548554 |
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PackageDescription | documentation for Coq in html format 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 contains its documentation and tutorials in html format. |
PackageMaintainer | Debian OCaml Maintainers <debian-ocaml-maint@lists.debian.org> |
PackageName | coq-doc-html |
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SHA-1 | 8AC904D680E0AC36CE1D804EB207538C415526A1 |
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FileSize | 473846 |
MD5 | 61EFD869800F952A327F72ACD00BFF71 |
PackageDescription | documentation for Coq in html format 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 contains its documentation and tutorials in html format. |
PackageMaintainer | Debian OCaml Maintainers <debian-ocaml-maint@lists.debian.org> |
PackageName | coq-doc-html |
PackageSection | non-free/doc |
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SHA-1 | 57BFA032F7F8D165F114D2DEDA5642CF02A64610 |
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FileSize | 462740 |
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PackageDescription | documentation for Coq in html format 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 contains its documentation and tutorials in html format. |
PackageMaintainer | Ubuntu Developers <ubuntu-devel-discuss@lists.ubuntu.com> |
PackageName | coq-doc-html |
PackageSection | non-free/doc |
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SHA-1 | 822DF86E6B488955ECD75D3E62647048F10369F5 |
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MD5 | 8E3CF067AFA4C244A8266919B5F6E85D |
PackageDescription | documentation for Coq in html format 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 contains its documentation and tutorials in html format. |
PackageMaintainer | Ubuntu Developers <ubuntu-devel-discuss@lists.ubuntu.com> |
PackageName | coq-doc-html |
PackageSection | non-free/doc |
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SHA-1 | 11F7B783916C028594BA7AF40CD3E7CC3B86EC3C |
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MD5 | A2DACE713E297309600D5DCE07641243 |
PackageArch | noarch |
PackageDescription | Coq 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. |
PackageMaintainer | Fedora Project |
PackageName | coq-doc |
PackageRelease | 1.fc22 |
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SHA-1 | CF36D3985857F3FF81AEF946971F196EBB9295B6 |
SHA-256 | 77F30F781AAAD62AAA16ED2B5C38727280C4D5BE0C0D33C56E536B618864C54E |