A COUNTEREXAMPLE TO A FEDORENKO STATEMENT
T. GEDEON
Abstract.
We present a counterexample to the following statement of Fedorenko: For a continuous map of a real interval these two conditions are equivalent: \roster em $f|\RE(f)$ is a homeomorphism em every minimal set, which is not an orbit of a periodic point, has an exhausting sequence of periodic decompositions. \endroster
Compressed Postscript 
