
A continuum is proven to be in Class W W if it can be decomposed into an upper semicontinuous collection of C C -sets, each of which is contained in Class W W , and if the upper semicontinuous decomposition space thus formed is in Class W W .
Continua and generalizations, construction of continua in class W, upper semi-continuous decomposition of C-sets, Quotient spaces, decompositions in general topology, class W continuum which is neither tree-like, circle-like, nor hereditarily indecomposable
Continua and generalizations, construction of continua in class W, upper semi-continuous decomposition of C-sets, Quotient spaces, decompositions in general topology, class W continuum which is neither tree-like, circle-like, nor hereditarily indecomposable
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