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A continuum
is said to have the property of Kelley
provided that for each point
, for each subcontinuum
of
containing
and for each sequence of points
converging to
there
exists a sequence of subcontinua
of
containing
and
converging to the continuum
(see e.g. [Nadler 1978, Definition 16.10, p. 538]).
Next: quasi-monotone
Up: Definitions
Previous: pseudo-confluent
Janusz J. Charatonik, Pawel Krupski and Pavel Pyrih
2001-11-30