Answer to a 1971 Question of Grätzer and Lakser on Pseudocomplemented Lattices

Jonathan David Farley
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Abstract

Grätzer and Lakser asked in the 1971 Transactions of the American Mathematical Society if the pseudocomplemented distributive lattices in the amalgamation class of the subvariety generated by 𝟐𝑛 ⊕ 𝟏 can be characterized by the property of not having a *-homomorphism onto 𝟐𝑖 ⊕ 𝟏 for 1 < 𝑖 < 𝑛.In this article, their question from 1971 is answered.
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对格拉策和拉克塞尔 1971 年关于伪补网格问题的答复
Grätzer 和 Lakser 在 1971 年的《美国数学学会论文集》中提出了这样一个问题:在由𝟐𝑛 ⊕ 𝟏 生成的子域的混杂类中,伪补分布格是否可以通过在 1 < 𝑖 < 𝑛 ⊕ 𝟏 中没有 *- 的同态性来表征?同态到𝟐𝑖 ⊕ 𝟏(1 < 𝑖 < 𝑛)。本文回答了他们在 1971 年提出的问题。
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