Sat, 16 Jun 2007 15:01:54 +0200 The simprocs "divide_cancel_factor" and "ring_eq_cancel_factor" no
nipkow [Sat, 16 Jun 2007 15:01:54 +0200] rev 23400
The simprocs "divide_cancel_factor" and "ring_eq_cancel_factor" no longer need class numeral_ring. This made a number of special simp-thms redundant.
Fri, 15 Jun 2007 19:19:23 +0200 Locally added definition of "int :: nat => int" again to make
berghofe [Fri, 15 Jun 2007 19:19:23 +0200] rev 23399
Locally added definition of "int :: nat => int" again to make code generation work.
Fri, 15 Jun 2007 15:10:32 +0200 made divide_self a simp rule
nipkow [Fri, 15 Jun 2007 15:10:32 +0200] rev 23398
made divide_self a simp rule
Fri, 15 Jun 2007 09:10:06 +0200 Removed thunk from Fun
nipkow [Fri, 15 Jun 2007 09:10:06 +0200] rev 23397
Removed thunk from Fun
Fri, 15 Jun 2007 09:09:06 +0200 Church numerals added
nipkow [Fri, 15 Jun 2007 09:09:06 +0200] rev 23396
Church numerals added
Thu, 14 Jun 2007 23:04:40 +0200 method assumption: uniform treatment of prems as legacy feature;
wenzelm [Thu, 14 Jun 2007 23:04:40 +0200] rev 23395
method assumption: uniform treatment of prems as legacy feature;
Thu, 14 Jun 2007 23:04:39 +0200 tuned proofs;
wenzelm [Thu, 14 Jun 2007 23:04:39 +0200] rev 23394
tuned proofs;
Thu, 14 Jun 2007 23:04:36 +0200 tuned proofs: avoid implicit prems;
wenzelm [Thu, 14 Jun 2007 23:04:36 +0200] rev 23393
tuned proofs: avoid implicit prems;
Thu, 14 Jun 2007 22:59:42 +0200 fixed term_constants (impact on is_relevant); terms in generalize_tac are sorted before we abstract over them (to *try* to avoid the case when a term to be abstracted over already occurs in an other)
chaieb [Thu, 14 Jun 2007 22:59:42 +0200] rev 23392
fixed term_constants (impact on is_relevant); terms in generalize_tac are sorted before we abstract over them (to *try* to avoid the case when a term to be abstracted over already occurs in an other)
Thu, 14 Jun 2007 22:59:40 +0200 no computation rules in the pre-simplifiaction set
chaieb [Thu, 14 Jun 2007 22:59:40 +0200] rev 23391
no computation rules in the pre-simplifiaction set
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