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subsorting relation
Dear Semanticsists,
At the beginning of Section 3.1 of the Summary it is written:
A subsorted signature \Sigma = (S, TF, PF, P, \leq_S) consists of
a many-sorted signature (S, TF, PF, P) together with a pre-order
\leq_S of subsort embedding on the set S of sorts.
>From this, it follows that we have a pre-order \leq_T if we have a
signature (T, TF, PF, P). At the same time, in the Semantics the
subscript S has no relation to the actual name of the set of sorts (it
just stands for Sorts). I discussed the problem with Don (he is here
in Novosibirsk at the moment) and the proposition is to remove the
subsctipt to avoid the ambiguity.
What do you think of this?
Best,
Sasha.
=======================================================
Alexandre Zamulin phone: +7 3832 396258
Institute of Informatics Systems fax: +7 3832 323494
Siberian Division of RAS e-mail: zam@iis.nsk.su
Lavrentieva av. 6
Novosibirsk 630090
Russia