Tuesday, November 21, 2017 2:30 pm
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2:30 pm
EST (GMT -05:00)
Michael Deveau, Department of Pure Mathematics, University of Waterloo
"Isomorphisms that cannot be coded by computable relationsĀ -- Part 2"
Last time, we saw why it is so useful to code an isomorphism by the image of a computable relation and also explored some cases where this is always possible. We now turn to constructing a pair of structures where this is not possible. That is, we construct two structures -- isomorphic to $(\omega, <)$ -- where this method of establishing the degree of the isomorphism between them will not work.
MC 5413