Mathematical Logic Quarterly 53 (3):301-305 (2007)

Abstract
Let ⪯R be the preorder of embeddability between countable linear orders colored with elements of Rado's partial order . We show that ⪯R has fairly high complexity with respect to Borel reducibility , although its exact classification remains open
Keywords Rado's partial order  colored linear orders  Borel reducibility
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DOI 10.1002/malq.200710002
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