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Updated: Jul 28, 2025

Place and Response Learning in the Open-field Tower Maze
Published on: October 28, 2015
Towers, mad families, and unboundedness
Vera Fischer1, Marlene Koelbing1, Wolfgang Wohofsky1
1Institute of Mathematics, University of Vienna, Kolingasse 14-16, 1090 Wien, Austria.
None:
We show that Hechler's forcings for adding a tower and for adding a mad family can be represented as finite support iterations of Mathias forcings with respect to filters and that these filters are -Canjar for any countably directed unbounded family of the ground model. In particular, they preserve the unboundedness of any unbounded scale of the ground model. Moreover, we show that in every extension by the above forcing notions.
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