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added note on CSP
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Per Alexandersson
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Perhaps it is more natural to look at Gog or Magog-triangles, which are special types of GT-patterns, equinumerous with ASMs.

These GT-patterns can then be mapped to SSYTs of triangle shape, and on these, one can do lots of statistics.

I tried a few, but no obvious candidate.

EDIT:

This questing has been asked in the end of this article (notices of the AMS). There seem to be a cyclic sieving phenomenon on ASM, but they write that they have no idea what the q-statistic is. However, the CSP might give a lead.

Perhaps it is more natural to look at Gog or Magog-triangles, which are special types of GT-patterns, equinumerous with ASMs.

These GT-patterns can then be mapped to SSYTs of triangle shape, and on these, one can do lots of statistics.

I tried a few, but no obvious candidate.

Perhaps it is more natural to look at Gog or Magog-triangles, which are special types of GT-patterns, equinumerous with ASMs.

These GT-patterns can then be mapped to SSYTs of triangle shape, and on these, one can do lots of statistics.

I tried a few, but no obvious candidate.

EDIT:

This questing has been asked in the end of this article (notices of the AMS). There seem to be a cyclic sieving phenomenon on ASM, but they write that they have no idea what the q-statistic is. However, the CSP might give a lead.

Source Link
Per Alexandersson
  • 15.8k
  • 10
  • 74
  • 133

Perhaps it is more natural to look at Gog or Magog-triangles, which are special types of GT-patterns, equinumerous with ASMs.

These GT-patterns can then be mapped to SSYTs of triangle shape, and on these, one can do lots of statistics.

I tried a few, but no obvious candidate.