![]() Electronic Version 22 Summer (1997) |
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W. Kulpa, Sz. Plewik and M. Turza\'nski
In most of proofs of the Bolzano-Weierstrass theorem stating that: Every bounded sequence of real numbers has at least one point of accumulation, a method of dividing intervals into parts is used. We show how some modification of this method, which we call the Bolzano-Weierstrass method, can be adopted for infinitary combinatorics.
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