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Algebraic varieties, stacks, sheaves, schemes, moduli spaces, complex geometry, quantum cohomology.

7 votes

Spaces that are both homotopically and cohomologically finite

Yes to Fix #2. A space with finitely many homotopy groups, all finite, is in the Bousfield class generated by the Eilenberg-MacLane spaces for those groups in those dimensions. The Sullivan Conjectur …
Jeff Strom's user avatar
  • 12.5k
4 votes

Examples where it's useful to know that a mathematical object belongs to some family of objects

I've written a paper (or two) about collection $\mathcal{R}$ of all pointed topological spaces $Y$ satisfying the property $\mathrm{map}_*(X,Y) \sim *$ (for fixed $X$). The interesting fact is that …
2 votes

Topological Complexity $TC$ of two robots moving on number $8$

If I understand your question properly, you're asking for the minimum number of open subsets of a wedge of seven circles such that you have unambiguous planning to get from point to point in each subs …
Jeff Strom's user avatar
  • 12.5k
13 votes
2 answers
3k views

Left and right eigenvalues

A quaternionic matrix $A$ gives rise to a function $\mathbb{H}^n \to \mathbb{H}^n$ given by $x \mapsto A \cdot x$. This is real linear, but not complex- or quaternionic-linear (in general) if we co …
Jeff Strom's user avatar
  • 12.5k