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- W2060709323 abstract "Let $G$ be an additively written Abelian group, and let $P = { {p_1},{p_2},{p_3}, cdots }$ be a sequence of positive integers. An element $g$ in $G$ is said to have infinite $P$-height if (1) $g ne 0$, (2) each ${p_i} > 1$, and (3) for each positive integer $n$, there is an element $h$ in $G$ such that $({p_1}{p_2} cdots {p_n})h = g$. The purpose of this paper is to prove the following" @default.
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- W2060709323 title "A cohomological characterization of preimages of nonplanar, circle-like continua" @default.
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