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* Add lgseisen to iset.mm
Stated as in set.mm. The proof is basically the set.mm proof but needs
intuitionizing in a variety of ways in a number of places.
* copy relopabiv from set.mm to iset.mm
The only change is to the comment to reflect differences in the axioms.
* copy relopabv from set.mm to iset.mm
The only change is to the comment, to reflect differences in the axioms.
* Add opabidw to iset.mm
Stated as in set.mm (including the same distinct variables). The proof,
however, just uses opabid because the set.mm proof is not easily
adapted.
* copy opelopabgf from set.mm to iset.mm
* Add opabfi to iset.mm
This is a variation of ssfidc but designed to be more specific when used
with an ordered pair abstraction.
* Add lgsquadlem1 to iset.mm
Stated as in set.mm. The proof is basically the set.mm proof but
various places need changes for decidability, modulus theorems, and
other differences.
* fix opabidw comment
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