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The structure of transfer systems

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EHTW03 - New horizons for equivariance in homotopy theory

The infinity category of $N_\infty$-operads is the poset of transfer systems, so anything we can say about transfer systems gives us data about equivariant stable homotopy constructions. In this talk, I’ll describe two structural results for transfer systems, one describing how we can build transfer systems out of smaller pieces and one describing how transfer systems themselves fit together. Time permitting, I will give some additional applications to equivariant homotopy, showing how this connects to the interplay between norms and generalized slices.

This talk is part of the Isaac Newton Institute Seminar Series series.

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