Mon, 19 Dec 1994 13:18:54 +0100 added true theory dependencies
lcp [Mon, 19 Dec 1994 13:18:54 +0100] rev 805
added true theory dependencies
Mon, 19 Dec 1994 13:01:30 +0100 ran expandshort script
lcp [Mon, 19 Dec 1994 13:01:30 +0100] rev 804
ran expandshort script
Fri, 16 Dec 1994 18:07:12 +0100 changed useless "qed" calls for lemmas back to uses of "result",
lcp [Fri, 16 Dec 1994 18:07:12 +0100] rev 803
changed useless "qed" calls for lemmas back to uses of "result", and/or used "bind_thm" to declare the real results.
Fri, 16 Dec 1994 17:46:02 +0100 Defines ZF theory sections (inductive, datatype) at the start/
lcp [Fri, 16 Dec 1994 17:46:02 +0100] rev 802
Defines ZF theory sections (inductive, datatype) at the start/ Moved theory section code here from Inductive.ML and Datatype.ML
Fri, 16 Dec 1994 17:44:09 +0100 Added Limit_csucc from CardinalArith
lcp [Fri, 16 Dec 1994 17:44:09 +0100] rev 801
Added Limit_csucc from CardinalArith Moved all theorems concerning FINITE functions to Univ.ML and deleted the declaration val Fin_Univ_thy = merge_theories (Univ.thy,Finite.thy);
Fri, 16 Dec 1994 17:41:49 +0100 Limit_csucc: moved to InfDatatype and proved explicitly in
lcp [Fri, 16 Dec 1994 17:41:49 +0100] rev 800
Limit_csucc: moved to InfDatatype and proved explicitly in theory InfDatatype.thy
Fri, 16 Dec 1994 17:39:43 +0100 put quotation marks around constant "and" because it is a
lcp [Fri, 16 Dec 1994 17:39:43 +0100] rev 799
put quotation marks around constant "and" because it is a keyword for inductive definitions!!
Fri, 16 Dec 1994 17:38:14 +0100 added thy_syntax.ML
lcp [Fri, 16 Dec 1994 17:38:14 +0100] rev 798
added thy_syntax.ML
Fri, 16 Dec 1994 17:36:50 +0100 Defines ZF theory sections (inductive, datatype) at the start/
lcp [Fri, 16 Dec 1994 17:36:50 +0100] rev 797
Defines ZF theory sections (inductive, datatype) at the start/ Moved theory section code here from Inductive.ML and Datatype.ML
Fri, 16 Dec 1994 17:32:14 +0100 now also depends upon Finite.thy
lcp [Fri, 16 Dec 1994 17:32:14 +0100] rev 796
now also depends upon Finite.thy
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