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** Changed definition of `simpl_rel` to `T -> `simpl_pred T`, so that
`inE` will now expand `a \in r b`, when `r := [rel x y | R]` to `R{b/x,
a/y}`, as the expanding coercion is now only inserted in the _last_
application.
The old definition made it possible to have a `simpl_rel >-> rel`
coercion that does not block expansion, but this can now be achieved
more economically with the `Arguments … /.` annotation.
** Deleted the `[rel of P]` notation which is no longer needed with
the new `simpl_rel` definition, and was broken anyway.
** Added `relpre f R` definition of functional preimage of a notation.
** `comp` and `idfun` are now proper definitions, using the `Arguments
… /.` annotation to specify simplification on application.
** Added `{pred T}` syntax for the alias of `pred T` in the `pred_sort`
coercion class; deleted the `pred_class` alias: one should either
use `pred_sort` in `Coercion` declarations, or `{pred T}` in type casts.
Used `{pred T}` as appropriate in localised predicate (`{in …, …}`) theory.
Extended and corrected `pred` coercion internal documentation.
** Simplified the `predType` structure by removing the redundant
explicit `mem_pred` subfield, and replacing it with an interlocked
projection; deleted `mkPredType`, now replaced by `PredType`.
** Added (and extensively documented) a `nonPropType` interface
matching types that do _not_ have sort `Prop`, and used it to remove
the non-standard maximal implicits annotation on `Some_inj` introduced
in #6911 by @anton-trumov; included `test-suite` entry for `nonPropType`.
** Documented the design of the four structures used to control the
matching of `inE` and related predicate rewriting lemmas; added `test-suite`
entry covering the `pred` rewriting control idioms.
** Used `only printing` annotations to get rid of token concatenation
hacks.
** Fixed boolean and general `if b return t then …` notation so that
`b` is bound in `t`. This is a minor source of incompatibility for
misuses of this syntax when `b` is _not_ bound in `t`, and `(if b then
…) : t` should have been used instead.
** Reserved all `ssreflect`, `ssrfun` and `ssrbool` notation at the top
of the file, adding some printing boxes, and removing some spurious
`[pred .. => ..]` reserved notation.
** Fixed parsing precedence and format of `<hidden n>` notation, and
declared and put it in an explicit `ssr_scope`.
** Used module-and-functor idiom to ensure that the `simpl_pred T >-
pred T` _and_ `simpl_pred T >-> {pred T}` coercions are realised by the
_same_ Gallina constant.
** Updated `CREDITS`.
The policy implied by this PR: that `{pred T}` should systematically
be used as the generic collective predicate type, was implemented in MathComp
math-comp/math-comp#237. As a result `simpl_pred >-> pred_sort` coercions
became more frequent, as it turned out they were not, as incorrectly stated
in `ssrbool` internal comments, impossible: while the `simplPredType`
canonical instance does solve all `simpl_pred T =~= pred_sort ?pT`
instances, it does _not_ solve `simpl_pred T =~= {pred T}`, and so the
coercion will be used in that case. However it appeared that having two
different coercion constants confused the SSReflect keyed matching
heuristic, hence the fix introduced here. This has entailed some
rearrangement of `ssrbool`: the large `Predicates` section had to be
broken up as the module-functor idiom for aliasing coercions cannot be
used inside a section.
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as suggested by @gares, and:
* Rename some Under_* terms for better uniformity;
* Update & Improve minor details in the documentation.
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* Use ssr `by […|…]` and `apply:`
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It was only required in the (not realistic) test case "test_over_2_2",
which happened to introduce evars after the context variables.
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* Rely on a new tactic unify_helper that workarounds the fact
[apply Under.under_done] cannot unify (?G i...) with (expr i...) in
[|- @Under T (expr i...) (?G i...)]
when expr is a constant expression, or has more than one var (i...).
Idea: massage the expression with Ltac to obtain a beta redex.
* Simplify test-suite/ssr/under.v by using TestSuite.ssr_mini_mathcomp
and add a test-case [test_big_andb].
* Summary of commands to quickly test [under]:
$ cd .../coq
$ make plugins/ssr/ssreflect.vo plugins/ssr/ssrfun.vo plugins/ssr/ssrbool.vo
$ cd test-suite
$ touch prerequisite/ssr_mini_mathcomp.v
$ make
$ emacs under.v
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Both can be use to close the "under goals", in rewrite style or in
closing-tactic style.
Contrarily to the previous implementation that assumed
"over : forall (T : Type) (x : T), @Under T x x <-> True"
this new design won't require the Setoid library.
Extend the test-suite (in test-suite/ssr/under.v)
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(Note: coq notations cannot contain \n)
Co-authored-by: Enrico Tassi <Enrico.Tassi@inria.fr>
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This commit implements the following intro patterns:
Temporary "=> +"
"move=> + stuff" ==== "move=> tmp stuff; move: tmp"
It preserves the original name.
"=>" can be chained to force generalization as in
"move=> + y + => x z"
Tactics as views "=> /ltac:(tactic)"
Supports notations, eg "Notation foo := ltac:(bla bla bla). .. => /foo".
Limited to views on the right of "=>", views that decorate a tactic
as move or case are not supported to be tactics.
Dependent "=> >H"
move=> >H ===== move=> ???? H, with enough ? to
name H the first non-dependent assumption (LHS of the first arrow).
TC isntances are skipped.
Block intro "=> [^ H] [^~ H]"
after "case" or "elim" or "elim/v" it introduces in one go
all new assumptions coming from the eliminations. The names are
picked from the inductive type declaration or the elimination principle
"v" in "elim/v" and are appended/prepended the seed "H"
The implementation makes crucial use of the goal_with_state feature of
the tactic monad. For example + schedules a generalization to be performed
at the end of the intro pattern and [^ .. ] reads the name seeds from
the state (that is filled in by case and elim).
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- Look constants up using registered names
- As lazily as possible
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Removing in passing two Local which are no-ops in practice.
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