Not every finite lattice is embeddable i
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A.H Lachlan; R.I Soare
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Article
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1980
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Elsevier Science
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English
β 469 KB
## A certain lattice with eight elements is shown to be not embeddable as a lattice in the recursively enumerable degrees. This refutes the well-known Embedding Conjecture which asserted that every finite lattice could be so embedded.