urbanc [Tue, 15 Feb 2011 14:17:31 +0000] rev 107
updated paper
urbanc [Tue, 15 Feb 2011 12:01:29 +0000] rev 106
updated paper
urbanc [Tue, 15 Feb 2011 10:37:56 +0000] rev 105
updated paper
urbanc [Tue, 15 Feb 2011 08:08:04 +0000] rev 104
updated paper
urbanc [Mon, 14 Feb 2011 23:10:44 +0000] rev 103
updated
urbanc [Mon, 14 Feb 2011 11:12:01 +0000] rev 102
added definition of DERIV and delta
urbanc [Mon, 14 Feb 2011 09:38:18 +0000] rev 101
updated paper
urbanc [Mon, 14 Feb 2011 07:42:16 +0000] rev 100
updated
zhang [Sun, 13 Feb 2011 10:36:53 +0000] rev 99
More into the second direction
urbanc [Fri, 11 Feb 2011 13:30:37 +0000] rev 98
included comments by Xingyuan
urbanc [Fri, 11 Feb 2011 12:13:35 +0000] rev 97
slightly streamlined the proof
urbanc [Thu, 10 Feb 2011 21:00:40 +0000] rev 96
simplified a bit the proof
urbanc [Thu, 10 Feb 2011 13:10:16 +0000] rev 95
more things
urbanc [Thu, 10 Feb 2011 12:32:45 +0000] rev 94
latest on the paper
urbanc [Thu, 10 Feb 2011 08:40:38 +0000] rev 93
more on the paper
urbanc [Thu, 10 Feb 2011 05:57:56 +0000] rev 92
more on paper
urbanc [Wed, 09 Feb 2011 12:34:30 +0000] rev 91
added Xingyuan's changes with the while combinator
urbanc [Wed, 09 Feb 2011 09:46:59 +0000] rev 90
added an example
urbanc [Wed, 09 Feb 2011 07:27:30 +0000] rev 89
a bit more on the paper
urbanc [Wed, 09 Feb 2011 06:09:46 +0000] rev 88
added something about Setalt and folds
urbanc [Wed, 09 Feb 2011 04:54:23 +0000] rev 87
deleted the non_empty invariant
urbanc [Wed, 09 Feb 2011 04:50:18 +0000] rev 86
tuned comments and names in Myhill_1
urbanc [Wed, 09 Feb 2011 03:52:28 +0000] rev 85
separated the definition of folds into a separate file
urbanc [Wed, 09 Feb 2011 03:33:30 +0000] rev 84
saved a copy of the current Myhill for reference
urbanc [Tue, 08 Feb 2011 19:54:23 +0000] rev 83
a bit more on the paper
urbanc [Tue, 08 Feb 2011 18:04:54 +0000] rev 82
added coments about functions
urbanc [Tue, 08 Feb 2011 16:49:18 +0000] rev 81
more direct definitions
urbanc [Tue, 08 Feb 2011 15:59:47 +0000] rev 80
deleted lam_of