Intuitionize section "Group multiple operation" #4498
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This is the syntax and df-mulg . Copied without change from set.mm.
This is mulgfval from set.mm with a set existence condition added. The proof is adapted from the mulgfvalALT proof in set.mm and needs some intuitionizing related to the set existence condition.
This matches a statement already made in the comment about axiom usage.
Stated as in set.mm. The proof needs a lot of intuitionizing but is able to follow roughly the outlines of the set.mm proof.
This is mulgfn from set.mm with an additional set existence condition. The proof is largely taken from the iset.mm proof of mulgval .
Stated as in set.mm. The proof needs some intuitionizing but is basically the set.mm proof.
Stated as in set.mm. The proof needs some intuitionizing but is basically the set.mm proof.
Stated as in set.mm. The proof needs some intuitionizing but is basically the set.mm proof.
Stated as in set.mm. The proof needs some intuitionizing but is basically the set.mm proof.
Stated as in set.mm. The proof needs some intuitionizing but is basically the set.mm proof.
Includes lemma mulgdirlem
Stated as in set.mm. The proof needs real->rational modifications in modulus theorems but is otherwise the set.mm proof.
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This section intuitionizes without much trouble.