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MOVITATION: in a forthcoming commit the application of a substitution to a
constant will return a constr and not a constant. The application of a
substitution to a kernel_name will return a kernel_name. Thus "constant"
should be use as a kernel name for references that can be delta-expanded.
KNOWN PROBLEMS: the only problem faced is in pretyping/recordops.ml (the code
that implements "Canonical Structure"s). The ADT is violated once in this
ocaml module. My feeling is that the implementation of "Canonical Structure"s
should be rewritten to avoid this situation.
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la doc (la forme 'with' du premier a été cassé dans la version 1.3 de leminv.ml (V7.0), tandis que la forme sans 'with' et le second étaient déjà cassés dans la V6.2)
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functions)
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A rule is a duplicate of another rule when their types are alpha convertible.
Eliminating duplicates speed up the tactic (but it slows down the operation
of addition of a new rule that is also performed every time subst_mps is applied
to the module).
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factorisation cut_replacing
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types. Fixed.
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Closed again.
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duplicated between add_relation and add_setoid.
* Less ad-hoc backward compatibility lemmas for setoids required in Setoid.v
* Term size reduction (first part): when a relation is registered, we add
to the environment a definition that gives back either the relation as
an argument or as a relation class. The definition is used to reduce
the term size. [ Note: we could save a bit more by defining two definitions
in place of one. However, we suppose that the lambda term fragments generated
can be shared quite effectively. Thus we would recive almost no benefit by
sharing in terms of size. What about proof checking time? ]
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a quantified Leibniz relation.
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became the whole structure of type Morphism_Theory. A new field morphism_theory
has now been added to record both informations. Print Setoids now prints again
the right information.
git-svn-id: svn+ssh://scm.gforge.inria.fr/svn/coq/trunk@6235 85f007b7-540e-0410-9357-904b9bb8a0f7
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order (and thus they were not accepted).
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goal with metavariables in it.
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definitions in their types are now accepted.
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