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With these properties, we can kill Arith/MinMax, NArith/Nminmax,
and leave ZArith/Zminmax as a compatibility file only. Now
the instanciations NPeano.Nat, NBinary.N, ZBinary.Z, BigZ, BigN
contains all theses facts.
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This allow to really finish files about division.
An abs and sgn is added to BigZ.
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Syntax Include Type is still active, but deprecated, and triggers a warning.
The syntax M <+ M' <+ M'', which performs internally an Include, also
benefits from this: M, M', M'' can be independantly modules or module type.
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without scope.
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by ...")
Application in some proofs of Numbers's abstract division
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Properties are now rather passed as functor arg instead of via Include or
some inner modules.
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This used to be convenient in FSets, but since we now try to integrate
DecidableType and OrderedType as foundation for other part of the stdlib,
this should be avoided, otherwise some eauto take a _long_ time.
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particular about eq)
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NB: the grammar entry is placed in vernac:command on purpose
even if it should have gone into vernac:gallina_ext. Camlp4
isn't factorising rules starting by "Declare" in a correct way
otherwise...
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Boute
Following R. Boute (paper "the Euclidean Definition of the Functions div and mod"):
- ZDivFloor.v for Coq historical division (former ZDivCoq.v)
- ZDivTrunc.v for Ocaml convention (former ZDivOcaml.v)
- ZDivEucl.v for "Mathematical" convention 0<=r (former ZDivMath.v)
These property functors are more or less finished (except that sign and abs
stuff should be migrated to a separate file).
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- For Z, we propose 3 conventions for the sign of the remainder...
- Instanciation for nat in NPeano.
- Beginning of instanciation in ZOdiv.
Still many proofs to finish, etc, etc, but soon we will have a decent
properties database for all divisions of all instances of Numbers (e.g. BigZ).
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- No more nesting of Module and Module Type, we rather use Include.
- Instead of in-name-qualification like NZeq, we use uniform
short names + modular qualification like N.eq when necessary.
- Many simplification of proofs, by some autorewrite for instance
- In NZOrder, we instantiate an "order" tactic.
- Some requirements in NZAxioms were superfluous: compatibility
of le, min and max could be derived from the rest.
- NMul removed, since it was containing only an ad-hoc result for
ZNatPairs, that we've inlined in the proof of mul_wd there.
- Zdomain removed (was already not compiled), idea of a module
with eq and eqb reused in DecidableType.BooleanEqualityType.
- ZBinDefs don't contain any definition now, migrate it to ZBinary.
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TODO: finish removing the "Add Relation", "Add Morphism" fun_* fun2_*
TODO: now that we have Include, flatten the hierarchy...
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for increased consistency with bignums parts
(commit part II: names of files + additional translation minus --> sub)
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for increased consistency with bignums parts
(commit part I: content of files)
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using the ad-hoc qsetoid_rewrite. Could QRewrite.v be made completely obsolete ?
For the moment rewrite under fun and exists don't work.
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information only.
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ZArith/Zorder on MacOS.
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theories/Numbers/Natural/Binary/NBinDefs. Most of the entities in the new BinNat are notations for the development in Numbers. Also added min and max to the new natural numbers and integers.
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natural numbers are isomorphic. Added NatScope and IntScope for abstract developments.
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binary positive numbers.
Added directory contribs/micromega with the generalization of Frédéric Besson's micromega tactic for an arbitrary ordered ring. So far no tactic has been defined. One has to apply the theorems and find the certificate, which is necessary to solve inequations, manually.
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things compile: abstract natural numbers and integers with plus, times, minus, and order; Peano and binary implementations for natural numbers.
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need to make NZOrdAxiomsSig a subtype of NAxiomsSig.
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