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Effectible residuated lattices and n-th roots

机译:有效的剩余格和第n个根

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In this paper, conditions are given on residuated lattices and on Girard algebras in order for them to be generalized effect algebras and effect algebras, respectively. A new class of such "effectible" residuated lattices essentially enlarging MV-algebras is denned. Of particular interest are "pre-radicable" residuated lattices having all "n-th roots" generalizing Hohle's square roots to an arbitrary order n. The existence of "partial" n-th roots on effectible residuated lattices and Girard algebras is related with the concept of divisible effect algebras.
机译:本文给出了剩余格和吉拉德代数上的条件,以使它们分别成为广义效应代数和效应代数。定义了一类新的这样的“有效”残差晶格,它们实质上放大了MV-代数。特别令人感兴趣的是具有“全部”的“第n个根”的“可预辐射”残差格,将霍勒的平方根推广到任意阶数n。有效剩余格和Girard代数上“第n个”根的存在与可分效应代数的概念有关。

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