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Dead code formerly used by the now defunct [autoinstances].
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Involves changing the [mind_finite] field in the kernel from a bool to the trivalued type [Decl_kinds.recursivity_kind]. This is why so many files are (unfortunately) affected. It would not be very surprising if some bug was introduced.
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Now kernel/indtypes builds the corresponding terms (has to be trusted)
while translate_constant just binds a constant name to the
already entered projection body, avoiding the dubious "check"
of user given terms. "case" Pattern-matching on primitive records is
now disallowed, and the default scheme is implemented using
projections and eta (all elimination tactics now use projections
as well). Elaborate "let (x, y) := p in t" using let bindings
for the projections of p too.
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to match on a primitive projection application c.(p) using "?f _", binding f
to (fun x => x.(p)) with the correct typing.
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It's possible that I should have removed more "allows", as many
instances of "foo allows to bar" could have been replaced by "foo bars"
(e.g., "[Qed] allows to check and save a complete proof term" could be
"[Qed] checks and saves a complete proof term"), but not always (e.g.,
"the optional argument allows to ignore universe polymorphism" should
not be "the optional argument ignores universe polymorphism" but "the
optional argument allows the caller to instruct Coq to ignore universe
polymorphism" or something similar).
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Based on suggestion by @gasche.
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I'm not quite sure why, but I'm pretty sure it's not. Rather, in
"allowing for foo" and "allowing to foo", "foo" modifies the sense in
which someting is allowed, rather than it being "foo" that's allowed.
"Allowing fooing" generally works, though it can sound a bit awkward.
"Allowing one to foo" (or "Allowing {him,her,it,Coq} to foo") is always
acceptable, in-as-much as it's ok to use "one".
I haven't touched the older instances of it in the CHANGES file.
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can be given with second H bound by the first one.
Not very satisfied by passing closure to tactics.ml, but otherwise
tactics would have to be aware of glob_constr.
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"pat/term" for "apply term on current_hyp as pat".
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scheme, redundancies, possibility of chaining a tactic knowing the
name of introduced hypothesis, new proof engine).
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- emphasizing the different kinds of patterns
- factorizing code of the non-naming intro-patterns
Still some questions:
- Should -> and <- apply to hypotheses or not (currently they apply to
hypotheses either when used in assert-style tactics or apply in, or
when the term to rewrite is a variable, in which case "subst" is
applied)?
- Should "subst" be used when the -> or <- rewrites an equation x=t
posed by "assert" (i.e. rewrite everywhere and clearing x and hyp)?
- Should -> and <- be applicable in non assert-style if the lemma has
quantifications?
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- made "apply" tactics of type Proofview.tactic, as well as other inner
functions about elim and assert
- used same hypothesis naming policy for intros and internal_cut (towards a
reorganization of intro patterns)
- "apply ... in H as pat" now supports any kind of introduction
pattern (doc not changed)
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Also taking advantage of the change to rename it into TacML. Ultimately
should allow ML tactic to return values.
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change of printing format of forall (need more thinking).
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hypothesis when using it in apply or rewrite (prefix ">",
undocumented), and a modifier to explicitly keep it in induction or
destruct (prefix "!", reminiscent of non-linerarity).
Also added undocumented option "Set Default Clearing Used Hypotheses"
which makes apply and rewrite default to erasing the hypothesis they
use (if ever their argument is indeed an hypothesis of the context).
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subgoals and the role of the "by tac" clause swapped.
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a dependent elimination principle for Prop arguments.
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par: distributes the goals among a number of workers given
by -async-proofs-tac-j (defaults to 2).
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Since [idtac] can, now, be used even if no goal is left, this error message which assumed that the goal was still open would run at every call of the [ring] tactic. Which lead to comically many nonsensical messages on the console during Coq's compilation.
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* Thanks to G. Melquiond for pointing out that 'abstract' already performs type-checking
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* unused terms are generalised
* proof is abstract
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- realargs: refers either to the indices of an inductive, or to the proper args
of a constructor
- params: refers to parameters (which are common to inductive and constructors)
- allargs = params + realargs
- realdecls: refers to the defining context of indices or proper args
of a constructor (it includes letins)
- paramdecls: refers to the defining context of params (it includes letins)
- alldecls = paramdecls + realdecls
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It is meant to avoid intermediary retyping when a term is built in Ltac. See #3218.
The implementation makes a small modification in Constrintern: now the main internalisation function can take an extra substitution from Ltac variables to glob_constr and will apply the substitution during the internalisation.
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potentially conflicting tactics names from different plugins.
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Instead of forcing the specifying property to be of the form (r spec def), allow any lemma depending on def.
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- The earlier proof-of-concept file NPeano (which instantiates
the "Numbers" framework for nat) becomes now the entry point
in the Arith lib, and gets renamed PeanoNat. It still provides
an inner module "Nat" which sums up everything about type nat
(functions, predicates and properties of them).
This inner module Nat is usable as soon as you Require Import Arith,
or just Arith_base, or simply PeanoNat.
- Definitions of operations over type nat are now grouped in a new
file Init/Nat.v. This file is meant to be used without "Import",
hence providing for instance Nat.add or Nat.sqrt as soon as coqtop
starts (but no proofs about them).
- The definitions that used to be in Init/Peano.v (pred, plus, minus, mult)
are now compatibility notations (for Nat.pred, Nat.add, Nat.sub, Nat.mul
where here Nat is Init/Nat.v).
- This Coq.Init.Nat module (with only pure definitions) is Include'd
in the aforementioned Coq.Arith.PeanoNat.Nat. You might see Init.Nat
sometimes instead of just Nat (for instance when doing "Print plus").
Normally it should be ok to just ignore these "Init" since
Init.Nat is included in the full PeanoNat.Nat. I'm investigating if
it's possible to get rid of these "Init" prefixes.
- Concerning predicates, orders le and lt are still defined in Init/Peano.v,
with their notations "<=" and "<". Properties in PeanoNat.Nat directly
refer to these predicates in Peano. For instantation reasons, PeanoNat.Nat
also contains a Nat.le and Nat.lt (defined via "Definition le := Peano.le",
we cannot yet include an Inductive to implement a Parameter), but these
aliased predicates won't probably be very convenient to use.
- Technical remark: I've split the previous property functor NProp in
two parts (NBasicProp and NExtraProp), it helps a lot for building
PeanoNat.Nat incrementally. Roughly speaking, we have the following schema:
Module Nat.
Include Coq.Init.Nat. (* definition of operations : add ... sqrt ... *)
... (** proofs of specifications for basic ops such as + * - *)
Include NBasicProp. (** generic properties of these basic ops *)
... (** proofs of specifications for advanced ops (pow sqrt log2...)
that may rely on proofs for + * - *)
Include NExtraProp. (** all remaining properties *)
End Nat.
- All other files in directory Arith are now taking advantage of PeanoNat :
they are now filled with compatibility notations (when earlier lemmas
have exact counterpart in the Nat module) or lemmas with one-line proofs
based on the Nat module. All hints for database "arith" remain declared
in these old-style file (such as Plus.v, Lt.v, etc). All the old-style
files are still Require'd (or not) by Arith.v, just as before.
- Compatibility should be almost complete. For instance in the stdlib,
the only adaptations were due to .ml code referring to some Coq constant
name such as Coq.Init.Peano.pred, which doesn't live well with the
new compatibility notations.
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of p,
avoiding unwanted universe constraints in presence of universe polymorphic constants.
Fixing HoTT bugs # 36, 54 and 113.
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and avoiding explicit substitutions and merging of contexts, e.g. in obligations.ml.
The context produced by typechecking a statement is passed in the proof, allowing the
universe name context to be correctly folded as well. Mainly an API cleanup.
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- Move HoTT bug #30 to closed
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These options no longer have any impact on the way proofs are loaded. In
other words, loading is always lazy, whatever the options. Keeping them
just so that coqc dies when the user prints some opaque symbol does not
seem worth it.
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conclusion, and results of
unifying the lemma with subterms. Using Retyping.get_type_of instead results in 3x
speedup in Ncring_polynom.
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the checker, and it was not used before that anyway.
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This should finally get rid of the following class of bugs:
Qed fails, STM undoes to the beginning of the proof because the
exception is not annotated with the correct state, PG gets out of
sync because errors always refer to the last command in PGIP.
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in Prop of constructors of inductive types independent of these names.
Incidentally upgraded/simplified a couple of proofs, mainly in Reals.
This prepares to the next commit about using names based on H for such
hypotheses in Prop.
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