hol88 2.02.19940316-35build2 source package in Ubuntu

Changelog

hol88 (2.02.19940316-35build2) focal; urgency=medium

  * No-change rebuild for libgcc-s1 package name change.

 -- Matthias Klose <email address hidden>  Mon, 23 Mar 2020 07:16:10 +0100

Upload details

Uploaded by:
Matthias Klose
Uploaded to:
Focal
Original maintainer:
Camm Maguire
Architectures:
any all
Section:
math
Urgency:
Medium Urgency

See full publishing history Publishing

Series Pocket Published Component Section
Focal release universe math

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File Size SHA-256 Checksum
hol88_2.02.19940316.orig.tar.gz 9.8 MiB cc075a2924c4207a0c8e67599eff710277412934a783656fa8de69f20a185996
hol88_2.02.19940316-35build2.debian.tar.xz 128.3 KiB 34a1f9fb0de022b5da761d97a99e6900547ca62f166fa0b22961078b0a0496b8
hol88_2.02.19940316-35build2.dsc 2.3 KiB 5329b1517a9e767e78ed4bc973f34df493eb8e4d474b2cf478be6ab30b3b2bab

View changes file

Binary packages built by this source

hol88: Higher Order Logic, system image

 The HOL System is an environment for interactive theorem proving in a
 higher-order logic. Its most outstanding feature is its high degree
 of programmability through the meta-language ML. The system has a
 wide variety of uses from formalizing pure mathematics to
 verification of industrial hardware. Academic and industrial sites
 world-wide are using HOL.

hol88-contrib-help: Higher Order Logic, user contributed online help files

 The HOL System is an environment for interactive theorem proving in a
 higher-order logic. Its most outstanding feature is its high degree
 of programmability through the meta-language ML. The system has a
 wide variety of uses from formalizing pure mathematics to
 verification of industrial hardware. Academic and industrial sites
 world-wide are using HOL.

hol88-contrib-source: Higher Order Logic, user contributed source

 The HOL System is an environment for interactive theorem proving in a
 higher-order logic. Its most outstanding feature is its high degree
 of programmability through the meta-language ML. The system has a
 wide variety of uses from formalizing pure mathematics to
 verification of industrial hardware. Academic and industrial sites
 world-wide are using HOL.

hol88-doc: Documentation for hol88

 The HOL System is an environment for interactive theorem proving in a
 higher-order logic. Its most outstanding feature is its high degree
 of programmability through the meta-language ML. The system has a
 wide variety of uses from formalizing pure mathematics to
 verification of industrial hardware. Academic and industrial sites
 world-wide are using HOL.

hol88-help: Higher Order Logic, online help files

 The HOL System is an environment for interactive theorem proving in a
 higher-order logic. Its most outstanding feature is its high degree
 of programmability through the meta-language ML. The system has a
 wide variety of uses from formalizing pure mathematics to
 verification of industrial hardware. Academic and industrial sites
 world-wide are using HOL.

hol88-library: Higher Order Logic, binary library modules

 The HOL System is an environment for interactive theorem proving in a
 higher-order logic. Its most outstanding feature is its high degree
 of programmability through the meta-language ML. The system has a
 wide variety of uses from formalizing pure mathematics to
 verification of industrial hardware. Academic and industrial sites
 world-wide are using HOL.

hol88-library-help: No summary available for hol88-library-help in ubuntu groovy.

No description available for hol88-library-help in ubuntu groovy.

hol88-library-source: Higher Order Logic, library source files

 The HOL System is an environment for interactive theorem proving in a
 higher-order logic. Its most outstanding feature is its high degree
 of programmability through the meta-language ML. The system has a
 wide variety of uses from formalizing pure mathematics to
 verification of industrial hardware. Academic and industrial sites
 world-wide are using HOL.

hol88-source: Higher Order Logic, source files

 The HOL System is an environment for interactive theorem proving in a
 higher-order logic. Its most outstanding feature is its high degree
 of programmability through the meta-language ML. The system has a
 wide variety of uses from formalizing pure mathematics to
 verification of industrial hardware. Academic and industrial sites
 world-wide are using HOL.