for its converse domain.
The multiplicative axiom is equivalent to the assumption that if
be any class, and
all the sub-classes of
with the exception of the null-class, then there is at least one selector from
for its converse domain.
The multiplicative axiom is equivalent to the assumption that if
be any class, and
all the sub-classes of
with the exception of the null-class, then there is at least one selector from