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of Zdiv
Some details:
- ZAux.v is the only file left in Ints/Z. The few elements that remain in it
are rather specific or compatibility oriented. Others parts and files have
been either deleted when unused or pushed into some place of ZArith.
- Ints/List/ is removed since it was not needed anymore
- Ints/Tactic.v disappear: some of its tactic were unused, some already in
Tactics.v (case_eq, f_equal instead of eq_tac), and the nice contradict
has been added to Tactics.v
- Znumtheory inherits lots of results about Zdivide, rel_prime, prime, Zgcd, ...
- A new file Zpow_facts inherits lots of results about Zpower. Placing them
into Zpower would have been difficult with respect to compatibility
(import of ring)
- A few things added to Zmax, Zabs, Znat, Zsqrt, Zeven, Zorder
- Adequate adaptations to Ints/num/* (mainly renaming of lemmas)
Now, concerning Zdiv, the behavior when dividing by a negative number is now
fully proved. When this was possible, existing lemmas has been extended,
either from strictly positive to non-zero divisor, or even to arbitrary
divisor (especially when playing with Zmod). These extended lemmas are named
with the suffix _full, whereas the original restrictive lemmas are retained
for compatibility. Several lemmas now have shorter proofs (based on unicity
lemmas). Lemmas are now more or less organized by themes (division and order,
division and usual operations, etc). Three possible choices of spec for
divisions on negative numbers are presented: this Zdiv, the ocaml approach
and the remainder-always-positive approach. The ugly behavior of Zopp
with the current choice of Zdiv/Zmod is now fully covered. A embryo of
division "a la Ocaml" is given: Odiv and Omod.
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use NRing instead of Ring_polynom.
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Initial Idea: getting rid of nasty renaming issues in modules, in
particular bugs #820 (part d) #1340 #1526 #1654
Final effect: lots of changes, simplifications, cleanups, unrelated
fixes and ehancements, and also probably some regressions (time will
tell).
A few details:
* no more experimental "Toplevel" language.
* no more functors Make in Ocaml/Haskell/Scheme. The spirit of these
functors and Mlpp_params was already not followed much, and this
framework was more a nuisance that anything else.
* instead, some records language_descr regrouping the specific
features of the different output languages.
* Common now comes before Ocaml/Haskell/Scheme, these ones are now
independant from each others. print_structure_to_file is now
in Extract_env.
* A nice detail: no more duplications of warnings concerning axioms.
* In modular extraction, the clashes due to the opened modules
are now computed once and for all thanks to record_contents_fstlev,
instead of re-asking Coq each time about these opened modules and
using Extraction.constant_kind
* some utilities about modules_path added and/or moved from Modutil
to Table.
* using a .v file as a module, e.g. in a functor application should
now works in modular extraction.
Now concerning renaming issues themselves:
* printing is done twice, the first time toward /dev/null, in order
to encounter the naming issues unsolvable by a simple qualification.
On the second run, we create artificial modules Coq__123 for
allowing qualification of these hidden objects.
* names are now fully separated into their syntaxic categories:
terms/types/constructors/modules
* Only one last unsupported situation (but at least detected and
signaled by an error): an object M.t from an external file-module
M.v can't be printed when a local module M is in the way.
This situation is really unlikely (in Coq you must use _long_
file-module name, e.g. Init.Datatypes.nat). It could be solved
by inserting "module Coq_123 = M" at the beginning of the file,
but then the signature of Coq_123 (that is, the one of M) should
be written explicitely in the .mli, which is _really_ not nice.
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decidability of the usual equality
Major changes:
* andb_prop & andb_true_intro have been moved from Bool.v to Datatypes.v
* added 2 files:
* toplevel/ind_tables.ml* : tables where the boolean eqs and the
decidability proofs are stored
* toplevel/auto_ind_decl.ml* : code of the schemes that are automatically
generated from inductives types (currently boolean eq & decidability )
* improvement of injection: if the decidability have been correctly computed,
injection can now break the equalities over dependant pair
How to use:
Set Equality Scheme. to set the automatic generation of the equality when you
create a new inductive type
Scheme Equality for I. tries to create the equality for the already declared
type I
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of integers due to Gregoire and Théry satisfies the axioms of integers without order. This refers to integers modulo n, i.e., those that fit trees of certain size, not to BigZ.
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Mise à jour du tableau des axiomes dans la FAQ.
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binary implementation and integers as pairs of natural numbers
git-svn-id: svn+ssh://scm.gforge.inria.fr/svn/coq/trunk@10167 85f007b7-540e-0410-9357-904b9bb8a0f7
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things compile: abstract natural numbers and integers with plus, times, minus, and order; Peano and binary implementations for natural numbers.
git-svn-id: svn+ssh://scm.gforge.inria.fr/svn/coq/trunk@10161 85f007b7-540e-0410-9357-904b9bb8a0f7
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purpose and can be used directly be the user. Document them. Change Prelude to disambiguate an import of a Tactics module.
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- BSD compatibility: do not use -printf action of find (2nd round)
- don't recurse into VCS metadata for file lists
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recommended way more explicitly.
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complains.
git-svn-id: svn+ssh://scm.gforge.inria.fr/svn/coq/trunk@10026 85f007b7-540e-0410-9357-904b9bb8a0f7
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The -MG option causes gcc to add any non-found .h file verbatim in the
dependencies. This naturally doesn't include the path to it (because
the path is unknown) and thus make doesn't know how to build it; it
knows how to build kernel/byterun/coq_jumptbl.h, not "coq_jumptbl.h".
--This line, and those below, will be ignored--
M Makefile.common
M Makefile.build
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Documented in dev/doc/build-system.txt .
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