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A hyperplane arrangement is a set of hyperplanes in a vector space or in a projective space. The complement of the union of these hyperplanes defines an algebraic variety, with interesting geometry and topology.

8 votes

Bijection directly from (n,n+1)-core partitions to parking functions?

Increasing parking functions are in (more or less canonical) bijection with Dyck paths (see, e.g., here), so your question can be rephrased as Is there a direct bijection between (n,n+1)-cores and Dy …
Christian Stump's user avatar
11 votes
Accepted

Hyperplane arrangements whose regions all have the same shape

This is a known open problem (for isometric regions), which, as far as I know, is still not settled. The dimension 3 case was proved affirmatively in https://arxiv.org/abs/1501.05991, where also some …
Christian Stump's user avatar