
doi: 10.7151/dmgaa.1306
handle: 20.500.12128/12782
In this paper we define root selections and 2p-th root selections for hyperfields: these are multiplicative subgroups whose existence is equivalent to the existence of a well behaved square root function and 2p-th root function, respectively. We proceed to investigate some basic properties of such root selections, and draw some parallels between the theory of root selections for hyperfields and the theory of orderings and orderings of higher level in hyperfields previously studied by the author.
orderings, orderings of higher level, hyperfields, square roots, QA1-939, 12f05, Square roots, 2p-th roots, 12j15, Mathematics
orderings, orderings of higher level, hyperfields, square roots, QA1-939, 12f05, Square roots, 2p-th roots, 12j15, Mathematics
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