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- W2315121111 abstract "In 1972, Lelek introduced the notion of Class (W) in his seminar at the University of Houston [see below for definitions of concepts mentioned here]. Since then there has been much interest in classifying and characterizing continua in Class (W). For example, Cook has a result [ 5 , Theorem 4] which implies that any hereditarily indecomposible continuum is in Class (W) Read [ 21 , Theorem 4] showed that all chainable continua are in Class (W), and Feuerbacher proved the following result: (1.1) THEOREM [ 7 , Theorem 7]. A non-chainable circle-like continuum is in Class (W) if and only if it is not weakly chainable In [ 14 , 4.2 and section 6], a covering property (denoted here and in [ 18 ] by CP) was defined and studied primarily for the purpose of proving that indecomposability is a Whitney property for the class of chainable continua [ 14 , 4.3]." @default.
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- W2315121111 date "1979-02-01" @default.
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- W2315121111 title "Some Properties of Hyperspaces with Applications to Continua Theory" @default.
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- W2315121111 doi "https://doi.org/10.4153/cjm-1979-021-9" @default.
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