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Kalenderextrablatt AS II

Auf die Gefahr hin, dass WM Slater schon angeführt hat:


Zitat:

Of course, an infinite series of things could never be gathered into
such a seen unity. The totality of its members could never be
available to any kind of intuition, since they cannot be completely
given. But why the latter fact should mean there aren't any infinite
totalities was also forgotten recently - except by the Intuitionists,
of course. Indeed, against them (c.f. [27] p92), cannot consistent
theories be formulated, which state that there are even non-
denumerable sets? But, of course, Skolem's Paradox shows such theories
must have a denumerable model. And the points above now show that they
cannot have any other.

Zitat Ende

http://www.philosophy.uwa.edu.au/about/staff/hartley_slater/publications/th
e_uniform_solution_of_the_paradoxes

Gruß
Albrecht

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