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Jennifer Hyndman - Dualizable is not the same as fully dualizable

JENNIFER HYNDMAN, Mathematics and Computer Science, University of Northern British Columbia, Prince George, British Columbia  V2N 4Z9, Canada
Dualizable is not the same as fully dualizable

I will present a bi-unary algebra that is dualizable but not fully dualizable in the sense of natural duality. In fact the algebra is not fully dualizable by any alter ego with only a set of relations, operations or partial operations in its signature. This is joint work with R. Willard (University of Waterloo).


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