| Commit message (Collapse) | Author | Age |
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Concretely, we provide "constr as ident", "constr as strict pattern"
and "constr as pattern".
This tells to parse a binder as a constr, restricting to only ident or
to only a strict pattern, or to a pattern which can also be an ident.
The "strict pattern" modifier allows to restrict the use of patterns
in printing rules. This allows e.g. to select the appropriate rule for
printing between {x|P} and {'pat|P}.
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This addresses a limitation found in math-comp seq.v file. See the example in
test suite file success/Notations2.v.
To go further and accept recursive notations with a separator made of
several tokens, and assuming camlp5 unchanged, one would need to
declare an auxiliary entry for this sequence of tokens and use it as
an "atomic" (non-terminal) separator. See PR #6167 for details.
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We improve one step further the heuristics to sort out if a variable
is a notation variable or a named variable.
This allows to support the following which was still failing.
Reserved Notation "# x" (at level 0).
Inductive I {A:Type} := C : # 0 -> I where "# I" := (I = I).
We rely here on the property that a binding variable of same name as a
notation variables is itself considered bound by the notation.
This becomes however to be a bit tricky for sorting out if the
variable has to be output to the glob file or not.
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notations in patterns than in terms, wrt implicit arguments and
scopes.
See file Notations2.v for the conventions in use in terms.
Somehow this could be put in 8.5 since it puts in agreement the
interpretation of abbreviations and notations in "symmetric patterns"
to what is done in terms (even though the interpretation rules for
terms are a bit ad hoc).
There is one exception: in terms, "(foo args) args'" deactivates the
implicit arguments and scopes in args'. This is a bit complicated to
implement in patterns so the syntax is not supported (and anyway, this
convention is a bit questionable).
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arguments and scopes with abbreviations and notations.
Comments are welcome on the proposed solutions for uniformization.
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Hugo Herbelin