| Fri, 18 Aug 2017 20:47:47 +0200 |
wenzelm |
session-qualified theory imports: isabelle imports -U -i -d '~~/src/Benchmarks' -a;
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| Thu, 06 Apr 2017 21:37:13 +0200 |
haftmann |
session containing computational algebra
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| Tue, 09 Aug 2016 12:30:31 +0200 |
eberlm |
Tuned primes
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| Thu, 21 Jul 2016 10:06:04 +0200 |
eberlm |
Overhaul of prime/multiplicity/prime_factors
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| Wed, 17 Feb 2016 21:51:57 +0100 |
haftmann |
dropped various legacy fact bindings
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| Tue, 01 Dec 2015 14:09:10 +0000 |
paulson |
Removal of redundant lemmas (diff_less_iff, diff_le_iff) and of the abbreviation Exp. Addition of some new material.
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| Fri, 13 Nov 2015 12:27:13 +0000 |
paulson |
Tweaks for "real": Removal of [iff] status for some lemmas, adding [simp] for others. Plus fixes.
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| Wed, 08 Jul 2015 20:19:12 +0200 |
haftmann |
tuned facts
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| Sat, 22 Nov 2014 14:57:04 +0100 |
wenzelm |
misc tuning and modernization;
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| Sun, 02 Nov 2014 18:21:45 +0100 |
wenzelm |
modernized header uniformly as section;
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| Sat, 05 Jul 2014 11:01:53 +0200 |
haftmann |
prefer ac_simps collections over separate name bindings for add and mult
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| Thu, 12 Sep 2013 15:08:07 -0700 |
huffman |
remove unneeded assumption from prime_dvd_power lemmas;
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| Tue, 13 Aug 2013 16:25:47 +0200 |
wenzelm |
standardized symbols via "isabelle update_sub_sup", excluding src/Pure and src/Tools/WWW_Find;
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| Mon, 15 Apr 2013 22:51:55 +0200 |
hoelzl |
use automatic type coerctions in Sqrt example
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| Wed, 15 Feb 2012 21:38:28 +0100 |
wenzelm |
uniform Isar source formatting for this file;
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| Mon, 19 Dec 2011 17:10:45 +0100 |
nipkow |
added old chestnut
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| Tue, 01 Sep 2009 15:39:33 +0200 |
haftmann |
some reorganization of number theory
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| Tue, 07 Jul 2009 17:39:51 +0200 |
nipkow |
renamed lemmas: nat_xyz/int_xyz -> xyz_nat/xyz_int
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| Thu, 18 Jun 2009 08:45:26 -0700 |
huffman |
update ex/Sqrt.thy to use new GCD library
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| Tue, 10 Mar 2009 16:48:27 +0100 |
wenzelm |
tuned proofs;
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| Wed, 03 Dec 2008 15:58:44 +0100 |
haftmann |
made repository layout more coherent with logical distribution structure; stripped some $Id$s
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