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authorNicolas Goaziou <mail@nicolasgoaziou.fr>2020-05-01 16:23:52 +0200
committerNicolas Goaziou <mail@nicolasgoaziou.fr>2020-05-01 16:23:52 +0200
commita5e4713015f0444951124d88cbd759dec0a43307 (patch)
treec6290cf1ec6fe998d4a315a43bfe7faf80e0f522 /gnu
parenta978840cb262b66f61693f9ca32dd86bfa871f57 (diff)
downloadguix-a5e4713015f0444951124d88cbd759dec0a43307.tar.gz
guix-a5e4713015f0444951124d88cbd759dec0a43307.zip
gnu: fet: Update to 5.44.4.
* gnu/packages/education.scm (fet): Update to 5.44.4. [description]: Remove uninformative part.
Diffstat (limited to 'gnu')
-rw-r--r--gnu/packages/education.scm18
1 files changed, 9 insertions, 9 deletions
diff --git a/gnu/packages/education.scm b/gnu/packages/education.scm
index a1fee29c4e..d6c2cd02c3 100644
--- a/gnu/packages/education.scm
+++ b/gnu/packages/education.scm
@@ -606,14 +606,14 @@ Portuguese, Spanish and Italian.")
(define-public fet
(package
(name "fet")
- (version "5.44.0")
+ (version "5.44.4")
(source
(origin
(method url-fetch)
(uri (string-append "https://www.lalescu.ro/liviu/fet/download/"
"fet-" version ".tar.bz2"))
(sha256
- (base32 "13q3b0g1zz885g15gir8fbalvix8sy42v1p429h0751490wq5c3h"))))
+ (base32 "1bji4910v6adhngdh5ajz5bxam9z3yqnh8d1h1xajy6npm6qq3nx"))))
(build-system gnu-build-system)
(arguments
`(#:phases
@@ -632,14 +632,14 @@ Portuguese, Spanish and Italian.")
`(("qtbase" ,qtbase)))
(home-page "https://www.lalescu.ro/liviu/fet/")
(synopsis "Timetabling software")
- (description "FET is a program for automatically scheduling the
-timetable of a school, high-school or university. It uses a fast and
-efficient timetabling algorithm.
+ (description
+ "FET is a program for automatically scheduling the timetable of a school,
+high-school or university. It uses a fast and efficient timetabling
+algorithm.
-Usually, FET is able to solve a complicated timetable in maximum 5-20
-minutes. For simpler timetables, it may take a shorter time, under
-5 minutes (in some cases, a matter of seconds). For extremely
-difficult timetables, it may take a longer time, a matter of hours.")
+Usually, FET is able to solve a complicated timetable in maximum 5-20 minutes.
+For extremely difficult timetables, it may take a longer time, a matter of
+hours.")
(license license:agpl3+)))
(define-public klavaro