88

114

I am aware of I will call it the first ultranumerable
multitude. Cantor calls it
aleph 2, though he does not define it in the
same way. It is the multitude of all
possible points that could be marked on a line
without putting any two at an infinitesimal
distance from one another. It is the multitude
of all the quantities that the differential calculus
and theory of functions consider.

But now consider the multitude of
all possible collections of such objects. That
will be the second ultranumerable multitude,
and there will be an endless series of infinite multitudes
each greater than the last.

This series of multitudes is endless. That is