Fri, 09 Sep 2011 09:31:04 -0700 generalize lemma of_nat_number_of_eq to class number_semiring
huffman [Fri, 09 Sep 2011 09:31:04 -0700] rev 44857
generalize lemma of_nat_number_of_eq to class number_semiring
Fri, 09 Sep 2011 15:14:59 +0200 merged
bulwahn [Fri, 09 Sep 2011 15:14:59 +0200] rev 44856
merged
Fri, 09 Sep 2011 14:43:50 +0200 stating more explicitly our expectation that these two terms have the same term structure
bulwahn [Fri, 09 Sep 2011 14:43:50 +0200] rev 44855
stating more explicitly our expectation that these two terms have the same term structure
Fri, 09 Sep 2011 12:33:09 +0200 revisiting type annotations for Haskell: necessary type annotations are not inferred on the provided theorems but using the arguments and right hand sides, as these might differ in the case of constants with abstract code types
bulwahn [Fri, 09 Sep 2011 12:33:09 +0200] rev 44854
revisiting type annotations for Haskell: necessary type annotations are not inferred on the provided theorems but using the arguments and right hand sides, as these might differ in the case of constants with abstract code types
Fri, 09 Sep 2011 14:30:57 +0200 made SML/NJ happy
blanchet [Fri, 09 Sep 2011 14:30:57 +0200] rev 44853
made SML/NJ happy
Thu, 08 Sep 2011 12:23:11 +0200 call ghc with -XEmptyDataDecls
noschinl [Thu, 08 Sep 2011 12:23:11 +0200] rev 44852
call ghc with -XEmptyDataDecls
Fri, 09 Sep 2011 06:47:14 +0200 merged
nipkow [Fri, 09 Sep 2011 06:47:14 +0200] rev 44851
merged
Fri, 09 Sep 2011 06:45:39 +0200 tuned headers
nipkow [Fri, 09 Sep 2011 06:45:39 +0200] rev 44850
tuned headers
Thu, 08 Sep 2011 19:35:23 -0700 Library/Saturated.thy: number_semiring class instance
huffman [Thu, 08 Sep 2011 19:35:23 -0700] rev 44849
Library/Saturated.thy: number_semiring class instance
Thu, 08 Sep 2011 18:47:23 -0700 remove lemmas nat_add_min_{left,right} in favor of generic lemmas min_add_distrib_{left,right}
huffman [Thu, 08 Sep 2011 18:47:23 -0700] rev 44848
remove lemmas nat_add_min_{left,right} in favor of generic lemmas min_add_distrib_{left,right}
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