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residuated lattice中文是什么意思

  • 剩余半格
  • 剩余格

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  • 例句与用法
  • The primary ideal of residuated lattice implication algebras
    剩余格蕴涵代数中准素理想的研究
  • Properties of lfi algebras and relations between lfi algebras and residuated lattices
    代数的性质及其与剩余格的关系
  • The second part discusses the properties of residuated lattices satisfying ; gives a necessary and sufficient condition w . r . t . residuated lattices . by means of it , this paper obtains several kinds of important algebra systems such as r0 algebras , mv algebras , bl algebras , and wnm algebras have embeddability ; discusses the relation between lfi algebras and residuated lattices ; gives a necessary and sufficient condition for clfi algebras becoming residuated lattices
    第二章:讨论了满足( * )式的剩余格的一些性质;找到了剩余格可嵌入于全序剩余格乘积的充要条件;利用这个结果,得到了几类重要代数系统像r _ 0代数、 mv代数、 bl代数、 wnm代数、蕴涵格等等具有可嵌入性;还讨论了lfi代数与剩余格的关系,给出了clfi代数成为剩余格的充要条件。
  • 百科解释
In abstract algebra, a residuated lattice is an algebraic structure that is simultaneously a lattice x ≤ y and a monoid x?y which admits operations xz and z/y loosely analogous to division or implication when x?y is viewed as multiplication or conjunction respectively. Called respectively right and left residuals, these operations coincide when the monoid is commutative.
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