Ubuntu
ssreflect package

ssreflect 1.15.0-1build1 source package in Ubuntu

Changelog

ssreflect (1.15.0-1build1) lunar; urgency=medium

  * Rebuild against new OCAML ABIs.

 -- Gianfranco Costamagna <email address hidden>  Fri, 25 Nov 2022 11:04:27 +0100

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Uploaded by:
Gianfranco Costamagna
Uploaded to:
Lunar
Original maintainer:
Debian OCaml Maintainers
Architectures:
any
Section:
math
Urgency:
Medium Urgency

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ssreflect_1.15.0.orig.tar.gz 1.3 MiB 33105615c937ae1661e12e9bc00e0dbad143c317a6ab78b1a15e1d28339d2d95
ssreflect_1.15.0-1build1.debian.tar.xz 12.1 KiB a4ad65daf7faceea695e9d1d28420380f6c86e6a19dddf37636e15c425ef892b
ssreflect_1.15.0-1build1.dsc 2.5 KiB 2d282e4f03741943f7dbc5f27952eb97f390a17a4ed2a771dcf89fc09bea939a

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Binary packages built by this source

libcoq-mathcomp: Mathematical Components library for Coq (all)

 The Mathematical Components Library is an extensive and coherent
 repository of formalized mathematical theories. It is based on the
 Coq proof assistant, powered with the Coq/SSReflect language.
 .
 These formal theories cover a wide spectrum of topics, ranging from
 the formal theory of general-purpose data structures like lists,
 prime numbers or finite graphs, to advanced topics in algebra.
 .
 The formalization technique adopted in the library, called "small
 scale reflection", leverages the higher-order nature of Coq's
 underlying logic to provide effective automation for many small,
 clerical proof steps. This is often accomplished by restating
 ("reflecting") problems in a more concrete form, hence the name. For
 example, arithmetic comparison is not an abstract predicate, but
 rather a function computing a Boolean.
 .
 This package installs the full Mathematical Components library.

libcoq-mathcomp-algebra: Mathematical Components library for Coq (algebra)

 The Mathematical Components Library is an extensive and coherent
 repository of formalized mathematical theories. It is based on the
 Coq proof assistant, powered with the Coq/SSReflect language.
 .
 These formal theories cover a wide spectrum of topics, ranging from
 the formal theory of general-purpose data structures like lists,
 prime numbers or finite graphs, to advanced topics in algebra.
 .
 The formalization technique adopted in the library, called "small
 scale reflection", leverages the higher-order nature of Coq's
 underlying logic to provide effective automation for many small,
 clerical proof steps. This is often accomplished by restating
 ("reflecting") problems in a more concrete form, hence the name. For
 example, arithmetic comparison is not an abstract predicate, but
 rather a function computing a Boolean.
 .
 This package installs the algebra part of the library (ring, fields,
 ordered fields, real fields, modules, algebras, integers, rationals,
 polynomials, matrices, vector spaces...).

libcoq-mathcomp-character: Mathematical Components library for Coq (character)

 The Mathematical Components Library is an extensive and coherent
 repository of formalized mathematical theories. It is based on the
 Coq proof assistant, powered with the Coq/SSReflect language.
 .
 These formal theories cover a wide spectrum of topics, ranging from
 the formal theory of general-purpose data structures like lists,
 prime numbers or finite graphs, to advanced topics in algebra.
 .
 The formalization technique adopted in the library, called "small
 scale reflection", leverages the higher-order nature of Coq's
 underlying logic to provide effective automation for many small,
 clerical proof steps. This is often accomplished by restating
 ("reflecting") problems in a more concrete form, hence the name. For
 example, arithmetic comparison is not an abstract predicate, but
 rather a function computing a Boolean.
 .
 This package installs the character theory part of the library
 (group representations, characters and class functions).

libcoq-mathcomp-field: Mathematical Components library for Coq (field)

 The Mathematical Components Library is an extensive and coherent
 repository of formalized mathematical theories. It is based on the
 Coq proof assistant, powered with the Coq/SSReflect language.
 .
 These formal theories cover a wide spectrum of topics, ranging from
 the formal theory of general-purpose data structures like lists,
 prime numbers or finite graphs, to advanced topics in algebra.
 .
 The formalization technique adopted in the library, called "small
 scale reflection", leverages the higher-order nature of Coq's
 underlying logic to provide effective automation for many small,
 clerical proof steps. This is often accomplished by restating
 ("reflecting") problems in a more concrete form, hence the name. For
 example, arithmetic comparison is not an abstract predicate, but
 rather a function computing a Boolean.
 .
 This package installs the field theory part of the library
 (field extensions, Galois theory, algebraic numbers, cyclotomic
 polynomials).

libcoq-mathcomp-fingroup: Mathematical Components library for Coq (finite groups)

 The Mathematical Components Library is an extensive and coherent
 repository of formalized mathematical theories. It is based on the
 Coq proof assistant, powered with the Coq/SSReflect language.
 .
 These formal theories cover a wide spectrum of topics, ranging from
 the formal theory of general-purpose data structures like lists,
 prime numbers or finite graphs, to advanced topics in algebra.
 .
 The formalization technique adopted in the library, called "small
 scale reflection", leverages the higher-order nature of Coq's
 underlying logic to provide effective automation for many small,
 clerical proof steps. This is often accomplished by restating
 ("reflecting") problems in a more concrete form, hence the name. For
 example, arithmetic comparison is not an abstract predicate, but
 rather a function computing a Boolean.
 .
 This package installs the finite groups theory part of the library
 (finite groups, group quotients, group morphisms, group presentation,
 group action...).

libcoq-mathcomp-solvable: Mathematical Components library for Coq (finite groups II)

 The Mathematical Components Library is an extensive and coherent
 repository of formalized mathematical theories. It is based on the
 Coq proof assistant, powered with the Coq/SSReflect language.
 .
 These formal theories cover a wide spectrum of topics, ranging from
 the formal theory of general-purpose data structures like lists,
 prime numbers or finite graphs, to advanced topics in algebra.
 .
 The formalization technique adopted in the library, called "small
 scale reflection", leverages the higher-order nature of Coq's
 underlying logic to provide effective automation for many small,
 clerical proof steps. This is often accomplished by restating
 ("reflecting") problems in a more concrete form, hence the name. For
 example, arithmetic comparison is not an abstract predicate, but
 rather a function computing a Boolean.
 .
 This package installs the second finite groups theory part of the
 library (abelian groups, center, commutator, Jordan-Holder series,
 Sylow theorems...).

libcoq-mathcomp-ssreflect: Mathematical Components library for Coq (small scale reflection)

 The Mathematical Components Library is an extensive and coherent
 repository of formalized mathematical theories. It is based on the
 Coq proof assistant, powered with the Coq/SSReflect language.
 .
 These formal theories cover a wide spectrum of topics, ranging from
 the formal theory of general-purpose data structures like lists,
 prime numbers or finite graphs, to advanced topics in algebra.
 .
 The formalization technique adopted in the library, called "small
 scale reflection", leverages the higher-order nature of Coq's
 underlying logic to provide effective automation for many small,
 clerical proof steps. This is often accomplished by restating
 ("reflecting") problems in a more concrete form, hence the name. For
 example, arithmetic comparison is not an abstract predicate, but
 rather a function computing a Boolean.
 .
 This package installs the small scale reflection language extension
 and the minimal set of libraries to take advantage of it (sequences,
 booleans and boolean predicates, natural numbers and types with decidable
 equality, finite types, finite sets, finite functions, finite graphs,
 basic arithmetics and prime numbers, big operators...).